| 123456789101112131415161718192021222324252627282930313233343536373839404142434445464748495051525354555657585960616263646566676869707172737475767778798081828384858687888990919293949596979899100101102103104105106107108109110111112113114115116117118119120121122123124125126127128129130131132133134135136137138139140141142143144145146147148149150151152153154155156157158159160161162163164165166167168169170171172173174175176177178179180181182183184185186187188189190191192193194195196197198199200201202203204205206207208209210211212213214215216217218219220221222223224225226227228229230231232233234235236237238239240241242243244245246247248249250251252253254255256257258259260261262263264265266267268269270271272273274275276277278279280281282283284285286287288289290291292293294295296297298299300301302303304305306307308309310311312313314315316317318319320321322323324325326327328329330331332333334335336337338339340341342343344345346347348349350351352353354355356357358359360361362363364365366367368369370371372373374375376377378379380381382383384385386387388389390391392393394395396397398399400401402403404405406407408409410411412413414415416417418419420421422423424425426427428429430431432433434435436437438439440441442443444445446447448449450451452453454455456457458459460461462463464465466467468469470471472473474475476477478479480481482483484485486487488489490491492493494495496497498499500501502503504505506507508509510511512513514515516517518519520521522523524525526527528529530531532533534535536537538539540541542543544545546547548549550551552553554555556557558559560561562563564565566567568569570571572573574575576577578579580581582583584585586587588589590591592593594595596597598599600601602603604605606607608609610611612613614615616617618619620621622623624625626627628629630631632633634635636637638639640641642643644645646647648649650651652653654655656657658659660661662663664665666667668669670671672673674675676677678679680681682683684685686687688689690691692693694695696697698699700701702703704705706707708709710711712713714715716717718719720721722723724725726727728729730731732733734735736737738739740741742743744745746747748749750751752753754755756757758759760761762763764765766767768769770771772773774775776777778779780781782783784785786787788789790791792793794795796797798799800801802803804805806807808809810811812813814815816817818819820821822823824825826827828829830831832833834835836837838839840841842843844845846847848849850851852853854855856857858859860861862863864865866867868869870871872873874875876877878879880881882883884885886887888889890891892893894895896897898899900901902903904905906907908909910911912913914915916917918919920921922923924925926927928929930931932933934935936937938939940941942943944945946947948949950951952953954955956957958959960961962963964965966967968969970971972973974975976977978979980981982983984985986987988989990991992993994995996997998999100010011002100310041005100610071008100910101011101210131014101510161017101810191020102110221023102410251026102710281029103010311032103310341035103610371038103910401041104210431044104510461047104810491050105110521053105410551056105710581059106010611062106310641065106610671068106910701071107210731074107510761077107810791080108110821083108410851086108710881089109010911092109310941095109610971098109911001101110211031104110511061107110811091110111111121113111411151116111711181119112011211122112311241125112611271128112911301131113211331134113511361137113811391140114111421143114411451146114711481149115011511152115311541155115611571158115911601161116211631164116511661167116811691170117111721173117411751176117711781179118011811182118311841185118611871188118911901191119211931194119511961197119811991200120112021203120412051206120712081209121012111212121312141215121612171218121912201221122212231224122512261227122812291230123112321233123412351236123712381239124012411242124312441245124612471248124912501251125212531254125512561257125812591260126112621263126412651266126712681269127012711272127312741275127612771278127912801281128212831284128512861287128812891290129112921293129412951296129712981299130013011302130313041305130613071308130913101311131213131314131513161317131813191320132113221323132413251326132713281329133013311332133313341335133613371338133913401341134213431344134513461347134813491350135113521353135413551356135713581359136013611362136313641365136613671368136913701371137213731374137513761377137813791380138113821383138413851386138713881389139013911392139313941395139613971398139914001401140214031404140514061407140814091410141114121413141414151416141714181419142014211422142314241425142614271428142914301431143214331434143514361437143814391440144114421443144414451446144714481449145014511452145314541455145614571458145914601461146214631464146514661467146814691470147114721473147414751476147714781479148014811482148314841485148614871488148914901491149214931494149514961497149814991500150115021503150415051506150715081509151015111512151315141515151615171518151915201521152215231524152515261527152815291530153115321533153415351536153715381539154015411542154315441545154615471548154915501551155215531554155515561557155815591560156115621563156415651566156715681569157015711572157315741575157615771578157915801581158215831584158515861587158815891590159115921593159415951596159715981599160016011602160316041605160616071608160916101611161216131614161516161617161816191620162116221623162416251626162716281629163016311632163316341635163616371638163916401641164216431644164516461647164816491650165116521653165416551656165716581659166016611662166316641665166616671668166916701671167216731674167516761677167816791680168116821683168416851686168716881689169016911692169316941695169616971698169917001701170217031704170517061707170817091710171117121713171417151716171717181719172017211722172317241725172617271728172917301731173217331734173517361737173817391740174117421743174417451746174717481749175017511752175317541755175617571758175917601761176217631764176517661767176817691770177117721773177417751776177717781779178017811782178317841785178617871788178917901791179217931794179517961797179817991800180118021803180418051806180718081809181018111812181318141815181618171818181918201821182218231824182518261827182818291830183118321833183418351836183718381839184018411842184318441845184618471848184918501851185218531854185518561857185818591860186118621863186418651866186718681869187018711872187318741875187618771878187918801881188218831884188518861887188818891890189118921893189418951896189718981899190019011902190319041905190619071908190919101911191219131914191519161917191819191920192119221923192419251926192719281929193019311932193319341935193619371938193919401941194219431944194519461947194819491950195119521953195419551956195719581959196019611962196319641965196619671968196919701971197219731974197519761977197819791980198119821983198419851986198719881989199019911992199319941995199619971998199920002001200220032004200520062007200820092010201120122013201420152016201720182019202020212022202320242025202620272028202920302031203220332034203520362037203820392040204120422043204420452046204720482049205020512052205320542055205620572058205920602061206220632064206520662067206820692070207120722073207420752076207720782079208020812082208320842085208620872088208920902091209220932094209520962097209820992100210121022103210421052106210721082109211021112112211321142115211621172118211921202121212221232124212521262127212821292130213121322133213421352136213721382139214021412142214321442145214621472148214921502151215221532154215521562157215821592160216121622163216421652166216721682169217021712172217321742175217621772178217921802181218221832184218521862187218821892190219121922193219421952196219721982199220022012202220322042205220622072208220922102211221222132214221522162217221822192220222122222223222422252226222722282229223022312232223322342235223622372238223922402241224222432244224522462247224822492250225122522253225422552256225722582259226022612262226322642265226622672268226922702271227222732274227522762277227822792280228122822283228422852286228722882289229022912292229322942295229622972298229923002301230223032304230523062307230823092310231123122313231423152316231723182319232023212322232323242325232623272328232923302331233223332334233523362337233823392340234123422343234423452346234723482349235023512352235323542355235623572358235923602361236223632364236523662367236823692370237123722373237423752376237723782379238023812382238323842385238623872388238923902391239223932394239523962397239823992400240124022403240424052406240724082409241024112412241324142415241624172418241924202421242224232424242524262427242824292430243124322433243424352436243724382439244024412442244324442445244624472448244924502451245224532454245524562457245824592460246124622463246424652466246724682469247024712472247324742475247624772478247924802481248224832484248524862487248824892490249124922493249424952496249724982499250025012502250325042505250625072508250925102511251225132514251525162517251825192520252125222523252425252526252725282529253025312532253325342535253625372538253925402541254225432544254525462547254825492550255125522553255425552556255725582559256025612562256325642565256625672568256925702571257225732574257525762577257825792580258125822583258425852586258725882589259025912592259325942595259625972598259926002601260226032604260526062607260826092610261126122613261426152616261726182619262026212622262326242625262626272628262926302631263226332634263526362637263826392640264126422643264426452646264726482649265026512652265326542655265626572658265926602661266226632664266526662667266826692670267126722673267426752676267726782679268026812682268326842685268626872688268926902691269226932694269526962697269826992700270127022703270427052706270727082709271027112712271327142715271627172718271927202721272227232724272527262727272827292730273127322733273427352736273727382739274027412742274327442745274627472748274927502751275227532754275527562757275827592760276127622763276427652766276727682769277027712772277327742775277627772778277927802781278227832784278527862787278827892790279127922793279427952796279727982799280028012802280328042805280628072808280928102811281228132814281528162817281828192820282128222823282428252826282728282829283028312832283328342835283628372838283928402841284228432844284528462847284828492850285128522853285428552856285728582859286028612862286328642865286628672868286928702871287228732874287528762877287828792880288128822883288428852886288728882889289028912892289328942895289628972898289929002901290229032904290529062907290829092910291129122913291429152916291729182919292029212922292329242925292629272928292929302931293229332934293529362937293829392940294129422943294429452946294729482949295029512952295329542955295629572958295929602961296229632964296529662967296829692970297129722973297429752976297729782979298029812982298329842985298629872988298929902991299229932994299529962997299829993000300130023003300430053006300730083009301030113012301330143015301630173018301930203021302230233024302530263027302830293030303130323033303430353036303730383039304030413042304330443045304630473048304930503051305230533054305530563057305830593060306130623063306430653066306730683069307030713072307330743075307630773078307930803081308230833084308530863087308830893090309130923093309430953096309730983099310031013102310331043105310631073108310931103111311231133114311531163117311831193120312131223123312431253126312731283129313031313132313331343135313631373138313931403141314231433144314531463147314831493150315131523153315431553156315731583159316031613162316331643165316631673168316931703171317231733174317531763177317831793180318131823183318431853186318731883189319031913192319331943195319631973198319932003201320232033204320532063207320832093210321132123213321432153216321732183219322032213222322332243225322632273228322932303231323232333234323532363237323832393240324132423243324432453246324732483249325032513252325332543255325632573258325932603261326232633264326532663267326832693270327132723273327432753276327732783279328032813282328332843285328632873288328932903291329232933294329532963297329832993300330133023303330433053306330733083309331033113312331333143315331633173318331933203321332233233324332533263327332833293330333133323333333433353336333733383339334033413342334333443345334633473348334933503351335233533354335533563357335833593360336133623363336433653366336733683369337033713372337333743375337633773378337933803381338233833384338533863387338833893390339133923393339433953396339733983399340034013402340334043405340634073408340934103411341234133414341534163417341834193420342134223423342434253426342734283429343034313432343334343435343634373438343934403441344234433444344534463447344834493450345134523453345434553456345734583459346034613462346334643465346634673468346934703471347234733474347534763477347834793480348134823483348434853486348734883489349034913492349334943495349634973498349935003501350235033504350535063507350835093510351135123513351435153516351735183519352035213522352335243525352635273528352935303531353235333534353535363537353835393540354135423543354435453546354735483549355035513552355335543555355635573558355935603561356235633564356535663567356835693570357135723573357435753576357735783579358035813582358335843585358635873588358935903591359235933594359535963597359835993600360136023603360436053606360736083609361036113612361336143615361636173618361936203621362236233624362536263627362836293630363136323633363436353636363736383639364036413642364336443645364636473648364936503651365236533654365536563657365836593660366136623663366436653666366736683669367036713672367336743675367636773678367936803681368236833684368536863687368836893690369136923693369436953696369736983699370037013702370337043705370637073708370937103711371237133714371537163717371837193720372137223723372437253726372737283729373037313732373337343735373637373738373937403741374237433744374537463747374837493750375137523753375437553756375737583759376037613762376337643765376637673768376937703771377237733774377537763777377837793780378137823783378437853786378737883789379037913792379337943795379637973798379938003801380238033804380538063807380838093810381138123813381438153816381738183819382038213822382338243825382638273828382938303831383238333834383538363837383838393840384138423843384438453846384738483849385038513852385338543855385638573858385938603861386238633864386538663867386838693870387138723873387438753876387738783879388038813882388338843885388638873888388938903891389238933894389538963897389838993900390139023903390439053906390739083909391039113912391339143915391639173918391939203921392239233924392539263927392839293930393139323933393439353936393739383939394039413942394339443945394639473948394939503951395239533954395539563957395839593960396139623963396439653966396739683969397039713972397339743975397639773978397939803981398239833984398539863987398839893990399139923993399439953996399739983999400040014002400340044005400640074008400940104011401240134014401540164017401840194020402140224023402440254026402740284029403040314032403340344035403640374038403940404041404240434044404540464047404840494050405140524053405440554056405740584059406040614062406340644065406640674068406940704071407240734074407540764077407840794080408140824083408440854086408740884089409040914092409340944095409640974098409941004101410241034104410541064107410841094110411141124113411441154116411741184119412041214122412341244125412641274128412941304131413241334134413541364137413841394140414141424143414441454146414741484149415041514152415341544155415641574158415941604161416241634164416541664167416841694170417141724173417441754176417741784179418041814182418341844185418641874188418941904191419241934194419541964197419841994200420142024203420442054206420742084209421042114212421342144215421642174218421942204221422242234224422542264227422842294230423142324233423442354236423742384239424042414242424342444245424642474248424942504251425242534254425542564257425842594260426142624263426442654266426742684269427042714272427342744275427642774278427942804281428242834284428542864287428842894290429142924293429442954296429742984299430043014302430343044305430643074308430943104311431243134314431543164317431843194320432143224323432443254326432743284329433043314332433343344335433643374338433943404341434243434344434543464347434843494350435143524353435443554356435743584359436043614362436343644365436643674368436943704371437243734374437543764377437843794380438143824383438443854386438743884389439043914392439343944395439643974398439944004401440244034404440544064407440844094410441144124413441444154416441744184419442044214422442344244425442644274428442944304431443244334434443544364437443844394440444144424443444444454446444744484449445044514452445344544455445644574458445944604461446244634464446544664467446844694470447144724473447444754476447744784479448044814482448344844485448644874488448944904491449244934494449544964497449844994500450145024503450445054506450745084509451045114512451345144515451645174518451945204521452245234524452545264527452845294530453145324533453445354536453745384539454045414542454345444545454645474548454945504551455245534554455545564557455845594560456145624563456445654566456745684569457045714572457345744575457645774578457945804581458245834584458545864587458845894590459145924593459445954596459745984599460046014602460346044605460646074608460946104611461246134614461546164617461846194620462146224623462446254626462746284629463046314632463346344635463646374638463946404641464246434644464546464647464846494650465146524653465446554656465746584659466046614662466346644665466646674668466946704671467246734674467546764677467846794680468146824683468446854686468746884689469046914692469346944695469646974698469947004701470247034704470547064707470847094710471147124713471447154716471747184719472047214722472347244725472647274728472947304731473247334734473547364737473847394740474147424743474447454746474747484749475047514752475347544755475647574758475947604761476247634764476547664767476847694770477147724773477447754776477747784779478047814782478347844785478647874788478947904791479247934794479547964797479847994800480148024803480448054806480748084809481048114812481348144815481648174818481948204821482248234824482548264827482848294830483148324833483448354836483748384839484048414842484348444845484648474848484948504851485248534854485548564857485848594860486148624863486448654866486748684869487048714872487348744875487648774878487948804881488248834884488548864887488848894890489148924893489448954896489748984899490049014902490349044905490649074908490949104911491249134914491549164917491849194920492149224923492449254926492749284929493049314932493349344935493649374938493949404941494249434944494549464947494849494950495149524953495449554956495749584959496049614962496349644965496649674968496949704971497249734974497549764977497849794980498149824983498449854986498749884989499049914992499349944995499649974998499950005001500250035004500550065007500850095010501150125013501450155016501750185019502050215022502350245025502650275028502950305031503250335034503550365037503850395040504150425043504450455046504750485049505050515052505350545055505650575058505950605061506250635064506550665067506850695070507150725073507450755076507750785079508050815082508350845085508650875088508950905091509250935094509550965097509850995100510151025103510451055106510751085109511051115112511351145115511651175118511951205121512251235124512551265127512851295130513151325133513451355136513751385139514051415142514351445145514651475148514951505151515251535154515551565157515851595160516151625163516451655166516751685169517051715172517351745175517651775178517951805181518251835184518551865187518851895190519151925193519451955196519751985199520052015202520352045205520652075208520952105211521252135214521552165217521852195220522152225223522452255226522752285229523052315232523352345235523652375238523952405241524252435244524552465247524852495250525152525253525452555256525752585259526052615262526352645265526652675268526952705271527252735274527552765277527852795280528152825283528452855286528752885289529052915292529352945295529652975298529953005301530253035304530553065307530853095310531153125313531453155316531753185319532053215322532353245325532653275328532953305331533253335334533553365337533853395340534153425343534453455346534753485349535053515352535353545355535653575358535953605361536253635364536553665367536853695370537153725373537453755376537753785379538053815382538353845385538653875388538953905391539253935394539553965397539853995400540154025403540454055406540754085409541054115412541354145415541654175418541954205421542254235424542554265427542854295430543154325433543454355436543754385439544054415442544354445445544654475448544954505451545254535454545554565457545854595460546154625463546454655466546754685469547054715472547354745475547654775478547954805481548254835484548554865487548854895490549154925493549454955496549754985499550055015502550355045505550655075508550955105511551255135514551555165517551855195520552155225523552455255526552755285529553055315532553355345535553655375538553955405541554255435544554555465547554855495550555155525553555455555556555755585559556055615562556355645565556655675568556955705571557255735574557555765577557855795580558155825583558455855586558755885589559055915592559355945595559655975598559956005601560256035604560556065607560856095610561156125613561456155616561756185619562056215622562356245625562656275628562956305631563256335634563556365637563856395640564156425643564456455646564756485649565056515652565356545655565656575658565956605661566256635664566556665667566856695670567156725673567456755676567756785679568056815682568356845685568656875688568956905691569256935694569556965697569856995700570157025703570457055706570757085709571057115712571357145715571657175718571957205721572257235724572557265727572857295730573157325733573457355736573757385739574057415742574357445745574657475748574957505751575257535754575557565757575857595760576157625763576457655766576757685769577057715772577357745775577657775778577957805781578257835784578557865787578857895790579157925793579457955796579757985799580058015802580358045805580658075808580958105811581258135814581558165817581858195820582158225823582458255826582758285829583058315832583358345835583658375838583958405841584258435844584558465847584858495850585158525853585458555856585758585859586058615862586358645865586658675868586958705871587258735874587558765877587858795880588158825883588458855886588758885889589058915892589358945895589658975898589959005901590259035904590559065907590859095910591159125913591459155916591759185919592059215922592359245925592659275928592959305931593259335934593559365937593859395940594159425943594459455946594759485949595059515952595359545955595659575958595959605961596259635964596559665967596859695970597159725973597459755976597759785979598059815982598359845985598659875988598959905991599259935994599559965997599859996000600160026003600460056006600760086009601060116012601360146015601660176018601960206021602260236024602560266027602860296030603160326033603460356036603760386039604060416042604360446045604660476048604960506051605260536054605560566057605860596060606160626063606460656066606760686069607060716072607360746075607660776078607960806081608260836084608560866087608860896090609160926093609460956096609760986099610061016102610361046105610661076108610961106111611261136114611561166117611861196120612161226123612461256126612761286129613061316132613361346135613661376138613961406141614261436144614561466147614861496150615161526153615461556156615761586159616061616162616361646165616661676168616961706171617261736174617561766177617861796180618161826183618461856186618761886189619061916192619361946195619661976198619962006201620262036204620562066207620862096210621162126213621462156216621762186219622062216222622362246225622662276228622962306231623262336234623562366237623862396240624162426243624462456246624762486249625062516252625362546255625662576258625962606261626262636264626562666267626862696270627162726273627462756276627762786279628062816282628362846285628662876288628962906291629262936294629562966297629862996300630163026303630463056306630763086309631063116312631363146315631663176318631963206321632263236324632563266327632863296330633163326333633463356336633763386339634063416342634363446345634663476348634963506351635263536354635563566357635863596360636163626363636463656366636763686369637063716372637363746375637663776378637963806381638263836384638563866387638863896390639163926393639463956396639763986399640064016402640364046405640664076408640964106411641264136414641564166417641864196420642164226423642464256426642764286429643064316432643364346435643664376438643964406441644264436444644564466447644864496450645164526453645464556456645764586459646064616462646364646465646664676468646964706471647264736474647564766477647864796480648164826483648464856486648764886489649064916492649364946495649664976498649965006501650265036504650565066507650865096510651165126513651465156516651765186519652065216522652365246525652665276528652965306531653265336534653565366537653865396540654165426543654465456546654765486549655065516552655365546555655665576558655965606561656265636564656565666567656865696570657165726573657465756576657765786579658065816582658365846585658665876588658965906591659265936594659565966597659865996600660166026603660466056606660766086609661066116612661366146615661666176618661966206621662266236624662566266627662866296630663166326633663466356636663766386639664066416642664366446645664666476648664966506651665266536654665566566657665866596660666166626663666466656666666766686669667066716672667366746675667666776678667966806681668266836684668566866687668866896690669166926693669466956696669766986699670067016702670367046705670667076708670967106711671267136714671567166717671867196720672167226723672467256726672767286729673067316732673367346735673667376738673967406741674267436744674567466747674867496750675167526753675467556756675767586759676067616762676367646765676667676768676967706771677267736774677567766777677867796780678167826783678467856786678767886789679067916792679367946795679667976798679968006801680268036804680568066807680868096810681168126813681468156816681768186819682068216822682368246825682668276828682968306831683268336834683568366837683868396840684168426843684468456846684768486849685068516852685368546855685668576858685968606861686268636864686568666867686868696870687168726873687468756876687768786879688068816882688368846885688668876888688968906891689268936894689568966897689868996900690169026903690469056906690769086909691069116912691369146915691669176918691969206921692269236924692569266927692869296930693169326933693469356936693769386939694069416942694369446945694669476948694969506951695269536954695569566957695869596960696169626963696469656966696769686969697069716972697369746975697669776978697969806981698269836984698569866987698869896990699169926993699469956996699769986999700070017002700370047005700670077008700970107011701270137014701570167017701870197020702170227023702470257026702770287029703070317032703370347035703670377038703970407041704270437044704570467047704870497050705170527053705470557056705770587059706070617062706370647065706670677068706970707071707270737074707570767077707870797080708170827083708470857086708770887089709070917092709370947095709670977098709971007101710271037104710571067107710871097110711171127113711471157116711771187119712071217122712371247125712671277128712971307131713271337134713571367137713871397140714171427143714471457146714771487149715071517152715371547155715671577158715971607161716271637164716571667167716871697170717171727173717471757176717771787179718071817182718371847185718671877188718971907191719271937194719571967197719871997200720172027203720472057206720772087209721072117212721372147215721672177218721972207221722272237224722572267227722872297230723172327233723472357236723772387239724072417242724372447245724672477248724972507251725272537254725572567257725872597260726172627263726472657266726772687269727072717272727372747275727672777278727972807281728272837284728572867287728872897290729172927293729472957296729772987299730073017302730373047305730673077308730973107311731273137314731573167317731873197320732173227323732473257326732773287329733073317332733373347335733673377338733973407341734273437344734573467347734873497350735173527353735473557356735773587359736073617362736373647365736673677368736973707371737273737374737573767377737873797380738173827383738473857386738773887389739073917392739373947395739673977398739974007401740274037404740574067407740874097410741174127413741474157416741774187419742074217422742374247425742674277428742974307431743274337434743574367437743874397440744174427443744474457446744774487449745074517452745374547455745674577458745974607461746274637464746574667467746874697470747174727473747474757476747774787479748074817482748374847485748674877488748974907491749274937494749574967497749874997500750175027503750475057506750775087509751075117512751375147515751675177518751975207521752275237524752575267527752875297530753175327533753475357536753775387539754075417542754375447545754675477548754975507551755275537554755575567557755875597560756175627563756475657566756775687569757075717572757375747575757675777578757975807581758275837584758575867587758875897590759175927593759475957596759775987599760076017602760376047605760676077608760976107611761276137614761576167617761876197620762176227623762476257626762776287629763076317632763376347635763676377638763976407641764276437644764576467647764876497650765176527653765476557656765776587659766076617662766376647665766676677668766976707671767276737674767576767677767876797680768176827683768476857686768776887689769076917692769376947695769676977698769977007701770277037704770577067707770877097710771177127713771477157716771777187719772077217722772377247725772677277728772977307731773277337734773577367737773877397740774177427743774477457746774777487749775077517752775377547755775677577758775977607761776277637764776577667767776877697770777177727773777477757776777777787779778077817782778377847785778677877788778977907791779277937794779577967797779877997800780178027803780478057806780778087809781078117812781378147815781678177818781978207821782278237824782578267827782878297830783178327833783478357836783778387839784078417842784378447845784678477848784978507851785278537854785578567857785878597860786178627863786478657866786778687869787078717872787378747875787678777878787978807881788278837884788578867887788878897890789178927893789478957896789778987899790079017902790379047905790679077908790979107911791279137914791579167917791879197920792179227923792479257926792779287929793079317932793379347935793679377938793979407941794279437944794579467947794879497950795179527953795479557956795779587959796079617962796379647965796679677968796979707971797279737974797579767977797879797980798179827983798479857986798779887989799079917992799379947995799679977998799980008001800280038004800580068007800880098010801180128013801480158016801780188019802080218022802380248025802680278028802980308031803280338034803580368037803880398040804180428043804480458046804780488049805080518052805380548055805680578058805980608061806280638064806580668067806880698070807180728073807480758076807780788079808080818082808380848085808680878088808980908091809280938094809580968097809880998100810181028103810481058106810781088109811081118112811381148115811681178118811981208121812281238124812581268127812881298130813181328133813481358136813781388139814081418142814381448145814681478148814981508151815281538154815581568157815881598160816181628163816481658166816781688169817081718172817381748175817681778178817981808181818281838184818581868187818881898190819181928193819481958196819781988199820082018202820382048205820682078208820982108211821282138214821582168217821882198220822182228223822482258226822782288229823082318232823382348235823682378238823982408241824282438244824582468247824882498250825182528253825482558256825782588259826082618262826382648265826682678268826982708271827282738274827582768277827882798280828182828283828482858286828782888289829082918292829382948295829682978298829983008301830283038304830583068307830883098310831183128313831483158316831783188319832083218322832383248325832683278328832983308331833283338334833583368337833883398340834183428343834483458346834783488349835083518352835383548355835683578358835983608361836283638364836583668367836883698370837183728373837483758376837783788379838083818382838383848385838683878388838983908391839283938394839583968397839883998400840184028403840484058406840784088409841084118412841384148415841684178418841984208421842284238424842584268427842884298430843184328433843484358436843784388439844084418442844384448445844684478448844984508451845284538454845584568457845884598460846184628463846484658466846784688469847084718472847384748475847684778478847984808481848284838484848584868487848884898490849184928493849484958496849784988499850085018502850385048505850685078508850985108511851285138514851585168517851885198520852185228523852485258526852785288529853085318532853385348535853685378538853985408541854285438544854585468547854885498550855185528553855485558556855785588559856085618562856385648565856685678568856985708571857285738574857585768577857885798580858185828583858485858586858785888589859085918592859385948595859685978598859986008601860286038604860586068607860886098610861186128613861486158616861786188619862086218622862386248625862686278628862986308631863286338634863586368637863886398640864186428643864486458646864786488649865086518652865386548655865686578658865986608661866286638664866586668667866886698670867186728673867486758676867786788679868086818682868386848685868686878688868986908691869286938694869586968697869886998700870187028703870487058706870787088709871087118712871387148715871687178718871987208721872287238724872587268727872887298730873187328733873487358736873787388739874087418742874387448745874687478748874987508751875287538754875587568757875887598760876187628763876487658766876787688769877087718772877387748775877687778778877987808781878287838784878587868787878887898790879187928793879487958796879787988799880088018802880388048805880688078808880988108811881288138814881588168817881888198820882188228823882488258826882788288829883088318832883388348835883688378838883988408841884288438844884588468847884888498850885188528853885488558856885788588859886088618862886388648865886688678868886988708871887288738874887588768877887888798880888188828883888488858886888788888889889088918892889388948895889688978898889989008901890289038904890589068907890889098910891189128913891489158916891789188919892089218922892389248925892689278928892989308931893289338934893589368937893889398940894189428943894489458946894789488949895089518952895389548955895689578958895989608961896289638964896589668967896889698970897189728973897489758976897789788979898089818982898389848985898689878988898989908991899289938994899589968997899889999000900190029003900490059006900790089009901090119012901390149015901690179018901990209021902290239024902590269027902890299030903190329033903490359036903790389039904090419042904390449045904690479048904990509051905290539054905590569057905890599060906190629063906490659066906790689069907090719072907390749075907690779078907990809081908290839084908590869087908890899090909190929093909490959096909790989099910091019102910391049105910691079108910991109111911291139114911591169117911891199120912191229123912491259126912791289129913091319132913391349135913691379138913991409141914291439144914591469147914891499150915191529153915491559156915791589159916091619162916391649165916691679168916991709171917291739174917591769177917891799180918191829183918491859186918791889189919091919192919391949195919691979198919992009201920292039204920592069207920892099210921192129213921492159216921792189219922092219222922392249225922692279228922992309231923292339234923592369237923892399240924192429243924492459246924792489249925092519252925392549255925692579258925992609261926292639264926592669267926892699270927192729273927492759276927792789279928092819282928392849285928692879288928992909291929292939294929592969297929892999300930193029303930493059306930793089309931093119312931393149315931693179318931993209321932293239324932593269327932893299330933193329333933493359336933793389339934093419342934393449345934693479348934993509351935293539354935593569357935893599360936193629363936493659366936793689369937093719372937393749375937693779378937993809381938293839384938593869387938893899390939193929393939493959396939793989399940094019402940394049405940694079408940994109411941294139414941594169417941894199420942194229423942494259426942794289429943094319432943394349435943694379438943994409441944294439444944594469447944894499450945194529453945494559456945794589459946094619462946394649465946694679468946994709471947294739474947594769477947894799480948194829483948494859486948794889489949094919492949394949495949694979498949995009501950295039504950595069507950895099510951195129513951495159516951795189519952095219522952395249525952695279528952995309531953295339534953595369537953895399540954195429543954495459546954795489549955095519552955395549555955695579558955995609561956295639564956595669567956895699570957195729573957495759576957795789579958095819582958395849585958695879588958995909591959295939594959595969597959895999600960196029603960496059606960796089609961096119612961396149615961696179618961996209621962296239624962596269627962896299630963196329633963496359636963796389639964096419642964396449645964696479648964996509651965296539654965596569657965896599660966196629663966496659666966796689669967096719672967396749675967696779678967996809681968296839684968596869687968896899690969196929693969496959696969796989699970097019702970397049705970697079708970997109711971297139714971597169717971897199720972197229723972497259726972797289729973097319732973397349735973697379738973997409741974297439744974597469747974897499750975197529753975497559756975797589759976097619762976397649765976697679768976997709771977297739774977597769777977897799780978197829783978497859786978797889789979097919792979397949795979697979798979998009801980298039804980598069807980898099810981198129813981498159816981798189819982098219822982398249825982698279828982998309831983298339834983598369837983898399840984198429843984498459846984798489849985098519852985398549855985698579858985998609861986298639864986598669867986898699870987198729873987498759876987798789879988098819882988398849885988698879888988998909891989298939894989598969897989898999900990199029903990499059906990799089909991099119912991399149915991699179918991999209921992299239924992599269927992899299930993199329933993499359936993799389939994099419942994399449945994699479948994999509951995299539954995599569957995899599960996199629963996499659966996799689969997099719972997399749975997699779978997999809981998299839984998599869987998899899990999199929993999499959996999799989999100001000110002100031000410005100061000710008100091001010011100121001310014100151001610017100181001910020100211002210023100241002510026100271002810029100301003110032100331003410035100361003710038100391004010041100421004310044100451004610047100481004910050100511005210053100541005510056100571005810059100601006110062100631006410065100661006710068100691007010071100721007310074100751007610077100781007910080100811008210083100841008510086100871008810089100901009110092100931009410095100961009710098100991010010101101021010310104101051010610107101081010910110101111011210113101141011510116101171011810119101201012110122101231012410125101261012710128101291013010131101321013310134101351013610137101381013910140101411014210143101441014510146101471014810149101501015110152101531015410155101561015710158101591016010161101621016310164101651016610167101681016910170101711017210173101741017510176101771017810179101801018110182101831018410185101861018710188101891019010191101921019310194101951019610197101981019910200102011020210203102041020510206102071020810209102101021110212102131021410215102161021710218102191022010221102221022310224102251022610227102281022910230102311023210233102341023510236102371023810239102401024110242102431024410245102461024710248102491025010251102521025310254102551025610257102581025910260102611026210263102641026510266102671026810269102701027110272102731027410275102761027710278102791028010281102821028310284102851028610287102881028910290102911029210293102941029510296102971029810299103001030110302103031030410305103061030710308103091031010311103121031310314103151031610317103181031910320103211032210323103241032510326103271032810329103301033110332103331033410335103361033710338103391034010341103421034310344103451034610347103481034910350103511035210353103541035510356103571035810359103601036110362103631036410365103661036710368103691037010371103721037310374103751037610377103781037910380103811038210383103841038510386103871038810389103901039110392103931039410395103961039710398103991040010401104021040310404104051040610407104081040910410104111041210413104141041510416104171041810419104201042110422104231042410425104261042710428104291043010431104321043310434104351043610437104381043910440104411044210443104441044510446104471044810449104501045110452104531045410455104561045710458104591046010461104621046310464104651046610467104681046910470104711047210473104741047510476104771047810479104801048110482104831048410485104861048710488104891049010491104921049310494104951049610497104981049910500105011050210503105041050510506105071050810509105101051110512105131051410515105161051710518105191052010521105221052310524105251052610527105281052910530105311053210533105341053510536105371053810539105401054110542105431054410545105461054710548105491055010551105521055310554105551055610557105581055910560105611056210563105641056510566105671056810569105701057110572105731057410575105761057710578105791058010581105821058310584105851058610587105881058910590105911059210593105941059510596105971059810599106001060110602106031060410605106061060710608106091061010611106121061310614106151061610617106181061910620106211062210623106241062510626106271062810629106301063110632106331063410635106361063710638106391064010641106421064310644106451064610647106481064910650106511065210653106541065510656106571065810659106601066110662106631066410665106661066710668106691067010671106721067310674106751067610677106781067910680106811068210683106841068510686106871068810689106901069110692106931069410695106961069710698106991070010701107021070310704107051070610707107081070910710107111071210713107141071510716107171071810719107201072110722107231072410725107261072710728107291073010731107321073310734107351073610737107381073910740107411074210743107441074510746107471074810749107501075110752107531075410755107561075710758107591076010761107621076310764107651076610767107681076910770107711077210773107741077510776107771077810779107801078110782107831078410785107861078710788107891079010791107921079310794107951079610797107981079910800108011080210803108041080510806108071080810809108101081110812108131081410815108161081710818108191082010821108221082310824108251082610827108281082910830108311083210833108341083510836108371083810839108401084110842108431084410845108461084710848108491085010851108521085310854108551085610857108581085910860108611086210863108641086510866108671086810869108701087110872108731087410875108761087710878108791088010881108821088310884108851088610887108881088910890108911089210893108941089510896108971089810899109001090110902109031090410905109061090710908109091091010911109121091310914109151091610917109181091910920109211092210923109241092510926109271092810929109301093110932109331093410935109361093710938109391094010941109421094310944109451094610947109481094910950109511095210953109541095510956109571095810959109601096110962109631096410965109661096710968109691097010971109721097310974109751097610977109781097910980109811098210983109841098510986109871098810989109901099110992109931099410995109961099710998109991100011001110021100311004110051100611007110081100911010110111101211013110141101511016110171101811019110201102111022110231102411025110261102711028110291103011031110321103311034110351103611037110381103911040110411104211043110441104511046110471104811049110501105111052110531105411055110561105711058110591106011061110621106311064110651106611067110681106911070110711107211073110741107511076110771107811079110801108111082110831108411085110861108711088110891109011091110921109311094110951109611097110981109911100111011110211103111041110511106111071110811109111101111111112111131111411115111161111711118111191112011121111221112311124111251112611127111281112911130111311113211133111341113511136111371113811139111401114111142111431114411145111461114711148111491115011151111521115311154111551115611157111581115911160111611116211163111641116511166111671116811169111701117111172111731117411175111761117711178111791118011181111821118311184111851118611187111881118911190111911119211193111941119511196111971119811199112001120111202112031120411205112061120711208112091121011211112121121311214112151121611217112181121911220112211122211223112241122511226112271122811229112301123111232112331123411235112361123711238112391124011241112421124311244112451124611247112481124911250112511125211253112541125511256112571125811259112601126111262112631126411265112661126711268112691127011271112721127311274112751127611277112781127911280112811128211283112841128511286112871128811289112901129111292112931129411295112961129711298112991130011301113021130311304113051130611307113081130911310113111131211313113141131511316113171131811319113201132111322113231132411325113261132711328113291133011331113321133311334113351133611337113381133911340113411134211343113441134511346113471134811349113501135111352113531135411355113561135711358113591136011361113621136311364113651136611367113681136911370113711137211373113741137511376113771137811379113801138111382113831138411385113861138711388113891139011391113921139311394113951139611397113981139911400114011140211403114041140511406114071140811409114101141111412114131141411415114161141711418114191142011421114221142311424114251142611427114281142911430114311143211433114341143511436114371143811439114401144111442114431144411445114461144711448114491145011451114521145311454114551145611457114581145911460114611146211463114641146511466114671146811469114701147111472114731147411475114761147711478114791148011481114821148311484114851148611487114881148911490114911149211493114941149511496114971149811499115001150111502115031150411505115061150711508115091151011511115121151311514115151151611517115181151911520115211152211523115241152511526115271152811529115301153111532115331153411535115361153711538115391154011541115421154311544115451154611547115481154911550115511155211553115541155511556115571155811559115601156111562115631156411565115661156711568115691157011571115721157311574115751157611577115781157911580115811158211583115841158511586115871158811589115901159111592115931159411595115961159711598115991160011601116021160311604116051160611607116081160911610116111161211613116141161511616116171161811619116201162111622116231162411625116261162711628116291163011631116321163311634116351163611637116381163911640116411164211643116441164511646116471164811649116501165111652116531165411655116561165711658116591166011661116621166311664116651166611667116681166911670116711167211673116741167511676116771167811679116801168111682116831168411685116861168711688116891169011691116921169311694116951169611697116981169911700117011170211703117041170511706117071170811709117101171111712117131171411715117161171711718117191172011721117221172311724117251172611727117281172911730117311173211733117341173511736117371173811739117401174111742117431174411745117461174711748117491175011751117521175311754117551175611757117581175911760117611176211763117641176511766117671176811769117701177111772117731177411775117761177711778117791178011781117821178311784117851178611787117881178911790117911179211793117941179511796117971179811799118001180111802118031180411805118061180711808118091181011811118121181311814118151181611817118181181911820118211182211823118241182511826118271182811829118301183111832118331183411835118361183711838118391184011841118421184311844118451184611847118481184911850118511185211853118541185511856118571185811859118601186111862118631186411865118661186711868118691187011871118721187311874118751187611877118781187911880118811188211883118841188511886118871188811889118901189111892118931189411895118961189711898118991190011901119021190311904119051190611907119081190911910119111191211913119141191511916119171191811919119201192111922119231192411925119261192711928119291193011931119321193311934119351193611937119381193911940119411194211943119441194511946119471194811949119501195111952119531195411955119561195711958119591196011961119621196311964119651196611967119681196911970119711197211973119741197511976119771197811979119801198111982119831198411985119861198711988119891199011991119921199311994119951199611997119981199912000120011200212003120041200512006120071200812009120101201112012120131201412015120161201712018120191202012021120221202312024120251202612027120281202912030120311203212033120341203512036120371203812039120401204112042120431204412045120461204712048120491205012051120521205312054120551205612057120581205912060120611206212063120641206512066120671206812069120701207112072120731207412075120761207712078120791208012081120821208312084120851208612087120881208912090120911209212093120941209512096120971209812099121001210112102121031210412105121061210712108121091211012111121121211312114121151211612117121181211912120121211212212123121241212512126121271212812129121301213112132121331213412135121361213712138121391214012141121421214312144121451214612147121481214912150121511215212153121541215512156121571215812159121601216112162121631216412165121661216712168121691217012171121721217312174121751217612177121781217912180121811218212183121841218512186121871218812189121901219112192121931219412195121961219712198121991220012201122021220312204122051220612207122081220912210122111221212213122141221512216122171221812219122201222112222122231222412225122261222712228122291223012231122321223312234122351223612237122381223912240122411224212243122441224512246122471224812249122501225112252122531225412255122561225712258122591226012261122621226312264122651226612267122681226912270122711227212273122741227512276122771227812279122801228112282122831228412285122861228712288122891229012291122921229312294122951229612297122981229912300123011230212303123041230512306123071230812309123101231112312123131231412315123161231712318123191232012321123221232312324123251232612327123281232912330123311233212333123341233512336123371233812339123401234112342123431234412345123461234712348123491235012351123521235312354123551235612357123581235912360123611236212363123641236512366123671236812369123701237112372123731237412375123761237712378123791238012381123821238312384123851238612387123881238912390123911239212393123941239512396123971239812399124001240112402124031240412405124061240712408124091241012411124121241312414124151241612417124181241912420124211242212423124241242512426124271242812429124301243112432124331243412435124361243712438124391244012441124421244312444124451244612447124481244912450124511245212453124541245512456124571245812459124601246112462124631246412465124661246712468124691247012471124721247312474124751247612477124781247912480124811248212483124841248512486124871248812489124901249112492124931249412495124961249712498124991250012501125021250312504125051250612507125081250912510125111251212513125141251512516125171251812519125201252112522125231252412525125261252712528125291253012531125321253312534125351253612537125381253912540125411254212543125441254512546125471254812549125501255112552125531255412555125561255712558125591256012561125621256312564125651256612567125681256912570125711257212573125741257512576125771257812579125801258112582125831258412585125861258712588125891259012591125921259312594125951259612597125981259912600126011260212603126041260512606126071260812609126101261112612126131261412615126161261712618126191262012621126221262312624126251262612627126281262912630126311263212633126341263512636126371263812639126401264112642126431264412645126461264712648126491265012651126521265312654126551265612657126581265912660126611266212663126641266512666126671266812669126701267112672126731267412675126761267712678126791268012681126821268312684126851268612687126881268912690126911269212693126941269512696126971269812699127001270112702127031270412705127061270712708127091271012711127121271312714127151271612717127181271912720127211272212723127241272512726127271272812729127301273112732127331273412735127361273712738127391274012741127421274312744127451274612747127481274912750127511275212753127541275512756127571275812759127601276112762127631276412765127661276712768127691277012771127721277312774127751277612777127781277912780127811278212783127841278512786127871278812789127901279112792127931279412795127961279712798127991280012801128021280312804128051280612807128081280912810128111281212813128141281512816128171281812819128201282112822128231282412825128261282712828128291283012831128321283312834128351283612837128381283912840128411284212843128441284512846128471284812849128501285112852128531285412855128561285712858128591286012861128621286312864128651286612867128681286912870128711287212873128741287512876128771287812879128801288112882128831288412885128861288712888128891289012891128921289312894128951289612897128981289912900129011290212903129041290512906129071290812909129101291112912129131291412915129161291712918129191292012921129221292312924129251292612927129281292912930129311293212933129341293512936129371293812939129401294112942129431294412945129461294712948129491295012951129521295312954129551295612957129581295912960129611296212963129641296512966129671296812969129701297112972129731297412975129761297712978129791298012981129821298312984129851298612987129881298912990129911299212993129941299512996129971299812999130001300113002130031300413005130061300713008130091301013011130121301313014130151301613017130181301913020130211302213023130241302513026130271302813029130301303113032130331303413035130361303713038130391304013041130421304313044130451304613047130481304913050130511305213053130541305513056130571305813059130601306113062130631306413065130661306713068130691307013071130721307313074130751307613077130781307913080130811308213083130841308513086130871308813089130901309113092130931309413095130961309713098130991310013101131021310313104131051310613107131081310913110131111311213113131141311513116131171311813119131201312113122131231312413125131261312713128131291313013131131321313313134131351313613137131381313913140131411314213143131441314513146131471314813149131501315113152131531315413155131561315713158131591316013161131621316313164131651316613167131681316913170131711317213173131741317513176131771317813179131801318113182131831318413185131861318713188131891319013191131921319313194131951319613197131981319913200132011320213203132041320513206132071320813209132101321113212132131321413215132161321713218132191322013221132221322313224132251322613227132281322913230132311323213233132341323513236132371323813239132401324113242132431324413245132461324713248132491325013251132521325313254132551325613257132581325913260132611326213263132641326513266132671326813269132701327113272132731327413275132761327713278132791328013281132821328313284132851328613287132881328913290132911329213293132941329513296132971329813299133001330113302133031330413305133061330713308133091331013311133121331313314133151331613317133181331913320133211332213323133241332513326133271332813329133301333113332133331333413335133361333713338133391334013341133421334313344133451334613347133481334913350133511335213353133541335513356133571335813359133601336113362133631336413365133661336713368133691337013371133721337313374133751337613377133781337913380133811338213383133841338513386133871338813389133901339113392133931339413395133961339713398133991340013401134021340313404134051340613407134081340913410134111341213413134141341513416134171341813419134201342113422134231342413425134261342713428134291343013431134321343313434134351343613437134381343913440134411344213443134441344513446134471344813449134501345113452134531345413455134561345713458134591346013461134621346313464134651346613467134681346913470134711347213473134741347513476134771347813479134801348113482134831348413485134861348713488134891349013491134921349313494134951349613497134981349913500135011350213503135041350513506135071350813509135101351113512135131351413515135161351713518135191352013521135221352313524135251352613527135281352913530135311353213533135341353513536135371353813539135401354113542135431354413545135461354713548135491355013551135521355313554135551355613557135581355913560135611356213563135641356513566135671356813569135701357113572135731357413575135761357713578135791358013581135821358313584135851358613587135881358913590135911359213593135941359513596135971359813599136001360113602136031360413605136061360713608136091361013611136121361313614136151361613617136181361913620136211362213623136241362513626136271362813629136301363113632136331363413635136361363713638136391364013641136421364313644136451364613647136481364913650136511365213653136541365513656136571365813659136601366113662136631366413665136661366713668136691367013671136721367313674136751367613677136781367913680136811368213683136841368513686136871368813689136901369113692136931369413695136961369713698136991370013701137021370313704137051370613707137081370913710137111371213713137141371513716137171371813719137201372113722137231372413725137261372713728137291373013731137321373313734137351373613737137381373913740137411374213743137441374513746137471374813749137501375113752137531375413755137561375713758137591376013761137621376313764137651376613767137681376913770137711377213773137741377513776137771377813779137801378113782137831378413785137861378713788137891379013791137921379313794137951379613797137981379913800138011380213803138041380513806138071380813809138101381113812138131381413815138161381713818138191382013821138221382313824138251382613827138281382913830138311383213833138341383513836138371383813839138401384113842138431384413845138461384713848138491385013851138521385313854138551385613857138581385913860138611386213863138641386513866138671386813869138701387113872138731387413875138761387713878138791388013881138821388313884138851388613887138881388913890138911389213893138941389513896138971389813899139001390113902139031390413905139061390713908139091391013911139121391313914139151391613917139181391913920139211392213923139241392513926139271392813929139301393113932139331393413935139361393713938139391394013941139421394313944139451394613947139481394913950139511395213953139541395513956139571395813959139601396113962139631396413965139661396713968139691397013971139721397313974139751397613977139781397913980139811398213983139841398513986139871398813989139901399113992139931399413995139961399713998139991400014001140021400314004140051400614007140081400914010140111401214013140141401514016140171401814019140201402114022140231402414025140261402714028140291403014031140321403314034140351403614037140381403914040140411404214043140441404514046140471404814049140501405114052140531405414055140561405714058140591406014061140621406314064140651406614067140681406914070140711407214073140741407514076140771407814079140801408114082140831408414085140861408714088140891409014091140921409314094140951409614097140981409914100141011410214103141041410514106141071410814109141101411114112141131411414115141161411714118141191412014121141221412314124141251412614127141281412914130141311413214133141341413514136141371413814139141401414114142141431414414145141461414714148141491415014151141521415314154141551415614157141581415914160141611416214163141641416514166141671416814169141701417114172141731417414175141761417714178141791418014181141821418314184141851418614187141881418914190141911419214193141941419514196141971419814199142001420114202142031420414205142061420714208142091421014211142121421314214142151421614217142181421914220142211422214223142241422514226142271422814229142301423114232142331423414235142361423714238142391424014241142421424314244142451424614247142481424914250142511425214253142541425514256142571425814259142601426114262142631426414265142661426714268142691427014271142721427314274142751427614277142781427914280142811428214283142841428514286142871428814289142901429114292142931429414295142961429714298142991430014301143021430314304143051430614307143081430914310143111431214313143141431514316143171431814319143201432114322143231432414325143261432714328143291433014331143321433314334143351433614337143381433914340143411434214343143441434514346143471434814349143501435114352143531435414355143561435714358143591436014361143621436314364143651436614367143681436914370143711437214373143741437514376143771437814379143801438114382143831438414385143861438714388143891439014391143921439314394143951439614397143981439914400144011440214403144041440514406144071440814409144101441114412144131441414415144161441714418144191442014421144221442314424144251442614427144281442914430144311443214433144341443514436144371443814439144401444114442144431444414445144461444714448144491445014451144521445314454144551445614457144581445914460144611446214463144641446514466144671446814469144701447114472144731447414475144761447714478144791448014481144821448314484144851448614487144881448914490144911449214493144941449514496144971449814499145001450114502145031450414505145061450714508145091451014511145121451314514145151451614517145181451914520145211452214523145241452514526145271452814529145301453114532145331453414535145361453714538145391454014541145421454314544145451454614547145481454914550145511455214553145541455514556145571455814559145601456114562145631456414565145661456714568145691457014571145721457314574145751457614577145781457914580145811458214583145841458514586145871458814589145901459114592145931459414595145961459714598145991460014601146021460314604146051460614607146081460914610146111461214613146141461514616146171461814619146201462114622146231462414625146261462714628146291463014631146321463314634146351463614637146381463914640146411464214643146441464514646146471464814649146501465114652146531465414655146561465714658146591466014661146621466314664146651466614667146681466914670146711467214673146741467514676146771467814679146801468114682146831468414685146861468714688146891469014691146921469314694146951469614697146981469914700147011470214703147041470514706147071470814709147101471114712147131471414715147161471714718147191472014721147221472314724147251472614727147281472914730147311473214733147341473514736147371473814739147401474114742147431474414745147461474714748147491475014751147521475314754147551475614757147581475914760147611476214763147641476514766147671476814769147701477114772147731477414775147761477714778147791478014781147821478314784147851478614787147881478914790147911479214793147941479514796147971479814799148001480114802148031480414805148061480714808148091481014811148121481314814148151481614817148181481914820148211482214823148241482514826148271482814829148301483114832148331483414835148361483714838148391484014841148421484314844148451484614847148481484914850148511485214853148541485514856148571485814859148601486114862148631486414865148661486714868148691487014871148721487314874148751487614877148781487914880148811488214883148841488514886148871488814889148901489114892148931489414895148961489714898148991490014901149021490314904149051490614907149081490914910149111491214913149141491514916149171491814919149201492114922149231492414925149261492714928149291493014931149321493314934149351493614937149381493914940149411494214943149441494514946149471494814949149501495114952149531495414955149561495714958149591496014961149621496314964149651496614967149681496914970149711497214973149741497514976149771497814979149801498114982149831498414985149861498714988149891499014991149921499314994149951499614997149981499915000150011500215003150041500515006150071500815009150101501115012150131501415015150161501715018150191502015021150221502315024150251502615027150281502915030150311503215033150341503515036150371503815039150401504115042150431504415045150461504715048150491505015051150521505315054150551505615057150581505915060150611506215063150641506515066150671506815069150701507115072150731507415075150761507715078150791508015081150821508315084150851508615087150881508915090150911509215093150941509515096150971509815099151001510115102151031510415105151061510715108151091511015111151121511315114151151511615117151181511915120151211512215123151241512515126151271512815129151301513115132151331513415135151361513715138151391514015141151421514315144151451514615147151481514915150151511515215153151541515515156151571515815159151601516115162151631516415165151661516715168151691517015171151721517315174151751517615177151781517915180151811518215183151841518515186151871518815189151901519115192151931519415195151961519715198151991520015201152021520315204152051520615207152081520915210152111521215213152141521515216152171521815219152201522115222152231522415225152261522715228152291523015231152321523315234152351523615237152381523915240152411524215243152441524515246152471524815249152501525115252152531525415255152561525715258152591526015261152621526315264152651526615267152681526915270152711527215273152741527515276152771527815279152801528115282152831528415285152861528715288152891529015291152921529315294152951529615297152981529915300153011530215303153041530515306153071530815309153101531115312153131531415315153161531715318153191532015321153221532315324153251532615327153281532915330153311533215333153341533515336153371533815339153401534115342153431534415345153461534715348153491535015351153521535315354153551535615357153581535915360153611536215363153641536515366153671536815369153701537115372153731537415375153761537715378153791538015381153821538315384153851538615387153881538915390153911539215393153941539515396153971539815399154001540115402154031540415405154061540715408154091541015411154121541315414154151541615417154181541915420154211542215423154241542515426154271542815429154301543115432154331543415435154361543715438154391544015441154421544315444154451544615447154481544915450154511545215453154541545515456154571545815459154601546115462154631546415465154661546715468154691547015471154721547315474154751547615477154781547915480154811548215483154841548515486154871548815489154901549115492154931549415495154961549715498154991550015501155021550315504155051550615507155081550915510155111551215513155141551515516155171551815519155201552115522155231552415525155261552715528155291553015531155321553315534155351553615537155381553915540155411554215543155441554515546155471554815549155501555115552155531555415555155561555715558155591556015561155621556315564155651556615567155681556915570155711557215573155741557515576155771557815579155801558115582155831558415585155861558715588155891559015591155921559315594155951559615597155981559915600156011560215603156041560515606156071560815609156101561115612156131561415615156161561715618156191562015621156221562315624156251562615627156281562915630156311563215633156341563515636156371563815639156401564115642156431564415645156461564715648156491565015651156521565315654156551565615657156581565915660156611566215663156641566515666156671566815669156701567115672156731567415675156761567715678156791568015681156821568315684156851568615687156881568915690156911569215693156941569515696156971569815699157001570115702157031570415705157061570715708157091571015711157121571315714157151571615717157181571915720157211572215723157241572515726157271572815729157301573115732157331573415735157361573715738157391574015741157421574315744157451574615747157481574915750157511575215753157541575515756157571575815759157601576115762157631576415765157661576715768157691577015771157721577315774157751577615777157781577915780157811578215783157841578515786157871578815789157901579115792157931579415795157961579715798157991580015801158021580315804158051580615807158081580915810158111581215813158141581515816158171581815819158201582115822158231582415825158261582715828158291583015831158321583315834158351583615837158381583915840158411584215843158441584515846158471584815849158501585115852158531585415855158561585715858158591586015861158621586315864158651586615867158681586915870158711587215873158741587515876158771587815879158801588115882158831588415885158861588715888158891589015891158921589315894158951589615897158981589915900159011590215903159041590515906159071590815909159101591115912159131591415915159161591715918159191592015921159221592315924159251592615927159281592915930159311593215933159341593515936159371593815939159401594115942159431594415945159461594715948159491595015951159521595315954159551595615957159581595915960159611596215963159641596515966159671596815969159701597115972159731597415975159761597715978159791598015981159821598315984159851598615987159881598915990159911599215993159941599515996159971599815999160001600116002160031600416005160061600716008160091601016011160121601316014160151601616017160181601916020160211602216023160241602516026160271602816029160301603116032160331603416035160361603716038160391604016041160421604316044160451604616047160481604916050160511605216053160541605516056160571605816059160601606116062160631606416065160661606716068160691607016071160721607316074160751607616077160781607916080160811608216083160841608516086160871608816089160901609116092160931609416095160961609716098160991610016101161021610316104161051610616107161081610916110161111611216113161141611516116161171611816119161201612116122161231612416125161261612716128161291613016131161321613316134161351613616137161381613916140161411614216143161441614516146161471614816149161501615116152161531615416155161561615716158161591616016161161621616316164161651616616167161681616916170161711617216173161741617516176161771617816179161801618116182161831618416185161861618716188161891619016191161921619316194161951619616197161981619916200162011620216203162041620516206162071620816209162101621116212162131621416215162161621716218162191622016221162221622316224162251622616227162281622916230162311623216233162341623516236162371623816239162401624116242162431624416245162461624716248162491625016251162521625316254162551625616257162581625916260162611626216263162641626516266162671626816269162701627116272162731627416275162761627716278162791628016281162821628316284162851628616287162881628916290162911629216293162941629516296162971629816299163001630116302163031630416305163061630716308163091631016311163121631316314163151631616317163181631916320163211632216323163241632516326163271632816329163301633116332163331633416335163361633716338163391634016341163421634316344163451634616347163481634916350163511635216353163541635516356163571635816359163601636116362163631636416365163661636716368163691637016371163721637316374163751637616377163781637916380163811638216383163841638516386163871638816389163901639116392163931639416395163961639716398163991640016401164021640316404164051640616407164081640916410164111641216413164141641516416164171641816419164201642116422164231642416425164261642716428164291643016431164321643316434164351643616437164381643916440164411644216443164441644516446164471644816449164501645116452164531645416455164561645716458164591646016461164621646316464164651646616467164681646916470164711647216473164741647516476164771647816479164801648116482164831648416485164861648716488164891649016491164921649316494164951649616497164981649916500165011650216503165041650516506165071650816509165101651116512165131651416515165161651716518165191652016521165221652316524165251652616527165281652916530165311653216533165341653516536165371653816539165401654116542165431654416545165461654716548165491655016551165521655316554165551655616557165581655916560165611656216563165641656516566165671656816569165701657116572165731657416575165761657716578165791658016581165821658316584165851658616587165881658916590165911659216593165941659516596165971659816599166001660116602166031660416605166061660716608166091661016611166121661316614166151661616617166181661916620166211662216623166241662516626166271662816629166301663116632166331663416635166361663716638166391664016641166421664316644166451664616647166481664916650166511665216653166541665516656166571665816659166601666116662166631666416665166661666716668166691667016671166721667316674166751667616677166781667916680166811668216683166841668516686166871668816689166901669116692166931669416695166961669716698166991670016701167021670316704167051670616707167081670916710167111671216713167141671516716167171671816719167201672116722167231672416725167261672716728167291673016731167321673316734167351673616737167381673916740167411674216743167441674516746167471674816749167501675116752167531675416755167561675716758167591676016761167621676316764167651676616767167681676916770167711677216773167741677516776167771677816779167801678116782167831678416785167861678716788167891679016791167921679316794167951679616797167981679916800168011680216803168041680516806168071680816809168101681116812168131681416815168161681716818168191682016821168221682316824168251682616827168281682916830168311683216833168341683516836168371683816839168401684116842168431684416845168461684716848168491685016851168521685316854168551685616857168581685916860168611686216863168641686516866168671686816869168701687116872168731687416875168761687716878168791688016881168821688316884168851688616887168881688916890168911689216893168941689516896168971689816899169001690116902169031690416905169061690716908169091691016911169121691316914169151691616917169181691916920169211692216923169241692516926169271692816929169301693116932169331693416935169361693716938169391694016941169421694316944169451694616947169481694916950169511695216953169541695516956169571695816959169601696116962169631696416965169661696716968169691697016971169721697316974169751697616977169781697916980169811698216983169841698516986169871698816989169901699116992169931699416995169961699716998169991700017001170021700317004170051700617007170081700917010170111701217013170141701517016170171701817019170201702117022170231702417025170261702717028170291703017031170321703317034170351703617037170381703917040170411704217043170441704517046170471704817049170501705117052170531705417055170561705717058170591706017061170621706317064170651706617067170681706917070170711707217073170741707517076170771707817079170801708117082170831708417085170861708717088170891709017091170921709317094170951709617097170981709917100171011710217103171041710517106171071710817109171101711117112171131711417115171161711717118171191712017121171221712317124171251712617127171281712917130171311713217133171341713517136171371713817139171401714117142171431714417145171461714717148171491715017151171521715317154171551715617157171581715917160171611716217163171641716517166171671716817169171701717117172171731717417175171761717717178171791718017181171821718317184171851718617187171881718917190171911719217193171941719517196171971719817199172001720117202172031720417205172061720717208172091721017211172121721317214172151721617217172181721917220172211722217223172241722517226172271722817229172301723117232172331723417235172361723717238172391724017241172421724317244172451724617247172481724917250172511725217253172541725517256172571725817259172601726117262172631726417265172661726717268172691727017271172721727317274172751727617277172781727917280172811728217283172841728517286172871728817289172901729117292172931729417295172961729717298172991730017301173021730317304173051730617307173081730917310173111731217313173141731517316173171731817319173201732117322173231732417325173261732717328173291733017331173321733317334173351733617337173381733917340173411734217343173441734517346173471734817349173501735117352173531735417355173561735717358173591736017361173621736317364173651736617367173681736917370173711737217373173741737517376173771737817379173801738117382173831738417385173861738717388173891739017391173921739317394173951739617397173981739917400174011740217403174041740517406174071740817409174101741117412174131741417415174161741717418174191742017421174221742317424174251742617427174281742917430174311743217433174341743517436174371743817439174401744117442174431744417445174461744717448174491745017451174521745317454174551745617457174581745917460174611746217463174641746517466174671746817469174701747117472174731747417475174761747717478174791748017481174821748317484174851748617487174881748917490174911749217493174941749517496174971749817499175001750117502175031750417505175061750717508175091751017511175121751317514175151751617517175181751917520175211752217523175241752517526175271752817529175301753117532175331753417535175361753717538175391754017541175421754317544175451754617547175481754917550175511755217553175541755517556175571755817559175601756117562175631756417565175661756717568175691757017571175721757317574175751757617577175781757917580175811758217583175841758517586175871758817589175901759117592175931759417595175961759717598175991760017601176021760317604176051760617607176081760917610176111761217613176141761517616176171761817619176201762117622176231762417625176261762717628176291763017631176321763317634176351763617637176381763917640176411764217643176441764517646176471764817649176501765117652176531765417655176561765717658176591766017661176621766317664176651766617667176681766917670176711767217673176741767517676176771767817679176801768117682176831768417685176861768717688176891769017691176921769317694176951769617697176981769917700177011770217703177041770517706177071770817709177101771117712177131771417715177161771717718177191772017721177221772317724177251772617727177281772917730177311773217733177341773517736177371773817739177401774117742177431774417745177461774717748177491775017751177521775317754177551775617757177581775917760177611776217763177641776517766177671776817769177701777117772177731777417775177761777717778177791778017781177821778317784177851778617787177881778917790177911779217793177941779517796177971779817799178001780117802178031780417805178061780717808178091781017811178121781317814178151781617817178181781917820178211782217823178241782517826178271782817829178301783117832178331783417835178361783717838178391784017841178421784317844178451784617847178481784917850178511785217853178541785517856178571785817859178601786117862178631786417865178661786717868178691787017871178721787317874178751787617877178781787917880178811788217883178841788517886178871788817889178901789117892178931789417895178961789717898178991790017901179021790317904179051790617907179081790917910179111791217913179141791517916179171791817919179201792117922179231792417925179261792717928179291793017931179321793317934179351793617937179381793917940179411794217943179441794517946179471794817949179501795117952179531795417955179561795717958179591796017961179621796317964179651796617967179681796917970179711797217973179741797517976179771797817979179801798117982179831798417985179861798717988179891799017991179921799317994179951799617997179981799918000180011800218003180041800518006180071800818009180101801118012180131801418015180161801718018180191802018021180221802318024180251802618027180281802918030180311803218033180341803518036180371803818039180401804118042180431804418045180461804718048180491805018051180521805318054180551805618057180581805918060180611806218063180641806518066180671806818069180701807118072180731807418075180761807718078180791808018081180821808318084180851808618087180881808918090180911809218093180941809518096180971809818099181001810118102181031810418105181061810718108181091811018111181121811318114181151811618117181181811918120181211812218123181241812518126181271812818129181301813118132181331813418135181361813718138181391814018141181421814318144181451814618147181481814918150181511815218153181541815518156181571815818159181601816118162181631816418165181661816718168181691817018171181721817318174181751817618177181781817918180181811818218183181841818518186181871818818189181901819118192181931819418195181961819718198181991820018201182021820318204182051820618207182081820918210182111821218213182141821518216182171821818219182201822118222182231822418225182261822718228182291823018231182321823318234182351823618237182381823918240182411824218243182441824518246182471824818249182501825118252182531825418255182561825718258182591826018261182621826318264182651826618267182681826918270182711827218273182741827518276182771827818279182801828118282182831828418285182861828718288182891829018291182921829318294182951829618297182981829918300183011830218303183041830518306183071830818309183101831118312183131831418315183161831718318183191832018321183221832318324183251832618327183281832918330183311833218333183341833518336183371833818339183401834118342183431834418345183461834718348183491835018351183521835318354183551835618357183581835918360183611836218363183641836518366183671836818369183701837118372183731837418375183761837718378183791838018381183821838318384183851838618387183881838918390183911839218393183941839518396183971839818399184001840118402184031840418405184061840718408184091841018411184121841318414184151841618417184181841918420184211842218423184241842518426184271842818429184301843118432184331843418435184361843718438184391844018441184421844318444184451844618447184481844918450184511845218453184541845518456184571845818459184601846118462184631846418465184661846718468184691847018471184721847318474184751847618477184781847918480184811848218483184841848518486184871848818489184901849118492184931849418495184961849718498184991850018501185021850318504185051850618507185081850918510185111851218513185141851518516185171851818519185201852118522185231852418525185261852718528185291853018531185321853318534185351853618537185381853918540185411854218543185441854518546185471854818549185501855118552185531855418555185561855718558185591856018561185621856318564185651856618567185681856918570185711857218573185741857518576185771857818579185801858118582185831858418585185861858718588185891859018591185921859318594185951859618597185981859918600186011860218603186041860518606186071860818609186101861118612186131861418615186161861718618186191862018621186221862318624186251862618627186281862918630186311863218633186341863518636186371863818639186401864118642186431864418645186461864718648186491865018651186521865318654186551865618657186581865918660186611866218663186641866518666186671866818669186701867118672186731867418675186761867718678186791868018681186821868318684186851868618687186881868918690186911869218693186941869518696186971869818699187001870118702187031870418705187061870718708187091871018711187121871318714187151871618717187181871918720187211872218723187241872518726187271872818729187301873118732187331873418735187361873718738187391874018741187421874318744187451874618747187481874918750187511875218753187541875518756187571875818759187601876118762187631876418765187661876718768187691877018771187721877318774187751877618777187781877918780187811878218783187841878518786187871878818789187901879118792187931879418795187961879718798187991880018801188021880318804188051880618807188081880918810188111881218813188141881518816188171881818819188201882118822188231882418825188261882718828188291883018831188321883318834188351883618837188381883918840188411884218843188441884518846188471884818849188501885118852188531885418855188561885718858188591886018861188621886318864188651886618867188681886918870188711887218873188741887518876188771887818879188801888118882188831888418885188861888718888188891889018891188921889318894188951889618897188981889918900189011890218903189041890518906189071890818909189101891118912189131891418915189161891718918189191892018921189221892318924189251892618927189281892918930189311893218933189341893518936189371893818939189401894118942189431894418945189461894718948189491895018951189521895318954189551895618957189581895918960189611896218963189641896518966189671896818969189701897118972189731897418975189761897718978189791898018981189821898318984189851898618987189881898918990189911899218993189941899518996189971899818999190001900119002190031900419005190061900719008190091901019011190121901319014190151901619017190181901919020190211902219023190241902519026190271902819029190301903119032190331903419035190361903719038190391904019041190421904319044190451904619047190481904919050190511905219053190541905519056190571905819059190601906119062190631906419065190661906719068190691907019071190721907319074190751907619077190781907919080190811908219083190841908519086190871908819089190901909119092190931909419095190961909719098190991910019101191021910319104191051910619107191081910919110191111911219113191141911519116191171911819119191201912119122191231912419125191261912719128191291913019131191321913319134191351913619137191381913919140191411914219143191441914519146191471914819149191501915119152191531915419155191561915719158191591916019161191621916319164191651916619167191681916919170191711917219173191741917519176191771917819179191801918119182191831918419185191861918719188191891919019191191921919319194191951919619197191981919919200192011920219203192041920519206192071920819209192101921119212192131921419215192161921719218192191922019221192221922319224192251922619227192281922919230192311923219233192341923519236192371923819239192401924119242192431924419245192461924719248192491925019251192521925319254192551925619257192581925919260192611926219263192641926519266192671926819269192701927119272192731927419275192761927719278192791928019281192821928319284192851928619287192881928919290192911929219293192941929519296192971929819299193001930119302193031930419305193061930719308193091931019311193121931319314193151931619317193181931919320193211932219323193241932519326193271932819329193301933119332193331933419335193361933719338193391934019341193421934319344193451934619347193481934919350193511935219353193541935519356193571935819359193601936119362193631936419365193661936719368193691937019371193721937319374193751937619377193781937919380193811938219383193841938519386193871938819389193901939119392193931939419395193961939719398193991940019401194021940319404194051940619407194081940919410194111941219413194141941519416194171941819419194201942119422194231942419425194261942719428194291943019431194321943319434194351943619437194381943919440194411944219443194441944519446194471944819449194501945119452194531945419455194561945719458194591946019461194621946319464194651946619467194681946919470194711947219473194741947519476194771947819479194801948119482194831948419485194861948719488194891949019491194921949319494194951949619497194981949919500195011950219503195041950519506195071950819509195101951119512195131951419515195161951719518195191952019521195221952319524195251952619527195281952919530195311953219533195341953519536195371953819539195401954119542195431954419545195461954719548195491955019551195521955319554195551955619557195581955919560195611956219563195641956519566195671956819569195701957119572195731957419575195761957719578195791958019581195821958319584195851958619587195881958919590195911959219593195941959519596195971959819599196001960119602196031960419605196061960719608196091961019611196121961319614196151961619617196181961919620196211962219623196241962519626196271962819629196301963119632196331963419635196361963719638196391964019641196421964319644196451964619647196481964919650196511965219653196541965519656196571965819659196601966119662196631966419665196661966719668196691967019671196721967319674196751967619677196781967919680196811968219683196841968519686196871968819689196901969119692196931969419695196961969719698196991970019701197021970319704197051970619707197081970919710197111971219713197141971519716197171971819719197201972119722197231972419725197261972719728197291973019731197321973319734197351973619737197381973919740197411974219743197441974519746197471974819749197501975119752197531975419755197561975719758197591976019761197621976319764197651976619767197681976919770197711977219773197741977519776197771977819779197801978119782197831978419785197861978719788197891979019791197921979319794197951979619797197981979919800198011980219803198041980519806198071980819809198101981119812198131981419815198161981719818198191982019821198221982319824198251982619827198281982919830198311983219833198341983519836198371983819839198401984119842198431984419845198461984719848198491985019851198521985319854198551985619857198581985919860198611986219863198641986519866198671986819869198701987119872198731987419875198761987719878198791988019881198821988319884198851988619887198881988919890198911989219893198941989519896198971989819899199001990119902199031990419905199061990719908199091991019911199121991319914199151991619917199181991919920199211992219923199241992519926199271992819929199301993119932199331993419935199361993719938199391994019941199421994319944199451994619947199481994919950199511995219953199541995519956199571995819959199601996119962199631996419965199661996719968199691997019971199721997319974199751997619977199781997919980199811998219983199841998519986199871998819989199901999119992199931999419995199961999719998199992000020001200022000320004200052000620007200082000920010200112001220013200142001520016200172001820019200202002120022200232002420025200262002720028200292003020031200322003320034200352003620037200382003920040200412004220043200442004520046200472004820049200502005120052200532005420055200562005720058200592006020061200622006320064200652006620067200682006920070200712007220073200742007520076200772007820079200802008120082200832008420085200862008720088200892009020091200922009320094200952009620097200982009920100201012010220103201042010520106201072010820109201102011120112201132011420115201162011720118201192012020121201222012320124201252012620127201282012920130201312013220133201342013520136201372013820139201402014120142201432014420145201462014720148201492015020151201522015320154201552015620157201582015920160201612016220163201642016520166201672016820169201702017120172201732017420175201762017720178201792018020181201822018320184201852018620187201882018920190201912019220193201942019520196201972019820199202002020120202202032020420205202062020720208202092021020211202122021320214202152021620217202182021920220202212022220223202242022520226202272022820229202302023120232202332023420235202362023720238202392024020241202422024320244202452024620247202482024920250202512025220253202542025520256202572025820259202602026120262202632026420265202662026720268202692027020271202722027320274202752027620277202782027920280202812028220283202842028520286202872028820289202902029120292202932029420295202962029720298202992030020301203022030320304203052030620307203082030920310203112031220313203142031520316203172031820319203202032120322203232032420325203262032720328203292033020331203322033320334203352033620337203382033920340203412034220343203442034520346203472034820349203502035120352203532035420355203562035720358203592036020361203622036320364203652036620367203682036920370203712037220373203742037520376203772037820379203802038120382203832038420385203862038720388203892039020391203922039320394203952039620397203982039920400204012040220403204042040520406204072040820409204102041120412204132041420415204162041720418204192042020421204222042320424204252042620427204282042920430204312043220433204342043520436204372043820439204402044120442204432044420445204462044720448204492045020451204522045320454204552045620457204582045920460204612046220463204642046520466204672046820469204702047120472204732047420475204762047720478204792048020481204822048320484204852048620487204882048920490204912049220493204942049520496204972049820499205002050120502205032050420505205062050720508205092051020511205122051320514205152051620517205182051920520205212052220523205242052520526205272052820529205302053120532205332053420535205362053720538205392054020541205422054320544205452054620547205482054920550205512055220553205542055520556205572055820559205602056120562205632056420565205662056720568205692057020571205722057320574205752057620577205782057920580205812058220583205842058520586205872058820589205902059120592205932059420595205962059720598205992060020601206022060320604206052060620607206082060920610206112061220613206142061520616206172061820619206202062120622206232062420625206262062720628206292063020631206322063320634206352063620637206382063920640206412064220643206442064520646206472064820649206502065120652206532065420655206562065720658206592066020661206622066320664206652066620667206682066920670206712067220673206742067520676206772067820679206802068120682206832068420685206862068720688206892069020691206922069320694206952069620697206982069920700207012070220703207042070520706207072070820709207102071120712207132071420715207162071720718207192072020721207222072320724207252072620727207282072920730207312073220733207342073520736207372073820739207402074120742207432074420745207462074720748207492075020751207522075320754207552075620757207582075920760207612076220763207642076520766207672076820769207702077120772207732077420775207762077720778207792078020781207822078320784207852078620787207882078920790207912079220793207942079520796207972079820799208002080120802208032080420805208062080720808208092081020811208122081320814208152081620817208182081920820208212082220823208242082520826208272082820829208302083120832208332083420835208362083720838208392084020841208422084320844208452084620847208482084920850208512085220853208542085520856208572085820859208602086120862208632086420865208662086720868208692087020871208722087320874208752087620877208782087920880208812088220883208842088520886208872088820889208902089120892208932089420895208962089720898208992090020901209022090320904209052090620907209082090920910209112091220913209142091520916209172091820919209202092120922209232092420925209262092720928209292093020931209322093320934209352093620937209382093920940209412094220943209442094520946209472094820949209502095120952209532095420955209562095720958209592096020961209622096320964209652096620967209682096920970209712097220973209742097520976209772097820979209802098120982209832098420985209862098720988209892099020991209922099320994209952099620997209982099921000210012100221003210042100521006210072100821009210102101121012210132101421015210162101721018210192102021021210222102321024210252102621027210282102921030210312103221033210342103521036210372103821039210402104121042210432104421045210462104721048210492105021051210522105321054210552105621057210582105921060210612106221063210642106521066210672106821069210702107121072210732107421075210762107721078210792108021081210822108321084210852108621087210882108921090210912109221093210942109521096210972109821099211002110121102211032110421105211062110721108211092111021111211122111321114211152111621117211182111921120211212112221123211242112521126211272112821129211302113121132211332113421135211362113721138211392114021141211422114321144211452114621147211482114921150211512115221153211542115521156211572115821159211602116121162211632116421165211662116721168211692117021171211722117321174211752117621177211782117921180211812118221183211842118521186211872118821189211902119121192211932119421195211962119721198211992120021201212022120321204212052120621207212082120921210212112121221213212142121521216212172121821219212202122121222212232122421225212262122721228212292123021231212322123321234212352123621237212382123921240212412124221243212442124521246212472124821249212502125121252212532125421255212562125721258212592126021261212622126321264212652126621267212682126921270212712127221273212742127521276212772127821279212802128121282212832128421285212862128721288212892129021291212922129321294212952129621297212982129921300213012130221303213042130521306213072130821309213102131121312213132131421315213162131721318213192132021321213222132321324213252132621327213282132921330213312133221333213342133521336213372133821339213402134121342213432134421345213462134721348213492135021351213522135321354213552135621357213582135921360213612136221363213642136521366213672136821369213702137121372213732137421375213762137721378213792138021381213822138321384213852138621387213882138921390213912139221393213942139521396213972139821399214002140121402214032140421405214062140721408214092141021411214122141321414214152141621417214182141921420214212142221423214242142521426214272142821429214302143121432214332143421435214362143721438214392144021441214422144321444214452144621447214482144921450214512145221453214542145521456214572145821459214602146121462214632146421465214662146721468214692147021471214722147321474214752147621477214782147921480214812148221483214842148521486214872148821489214902149121492214932149421495214962149721498214992150021501215022150321504215052150621507215082150921510215112151221513215142151521516215172151821519215202152121522215232152421525215262152721528215292153021531215322153321534215352153621537215382153921540215412154221543215442154521546215472154821549215502155121552215532155421555215562155721558215592156021561215622156321564215652156621567215682156921570215712157221573215742157521576215772157821579215802158121582215832158421585215862158721588215892159021591215922159321594215952159621597215982159921600216012160221603216042160521606216072160821609216102161121612216132161421615216162161721618216192162021621216222162321624216252162621627216282162921630216312163221633216342163521636216372163821639216402164121642216432164421645216462164721648216492165021651216522165321654216552165621657216582165921660216612166221663216642166521666216672166821669216702167121672216732167421675216762167721678216792168021681216822168321684216852168621687216882168921690216912169221693216942169521696216972169821699217002170121702217032170421705217062170721708217092171021711217122171321714217152171621717217182171921720217212172221723217242172521726217272172821729217302173121732217332173421735217362173721738217392174021741217422174321744217452174621747217482174921750217512175221753217542175521756217572175821759217602176121762217632176421765217662176721768217692177021771217722177321774217752177621777217782177921780217812178221783217842178521786217872178821789217902179121792217932179421795217962179721798217992180021801218022180321804218052180621807218082180921810218112181221813218142181521816218172181821819218202182121822218232182421825218262182721828218292183021831218322183321834218352183621837218382183921840218412184221843218442184521846218472184821849218502185121852218532185421855218562185721858218592186021861218622186321864218652186621867218682186921870218712187221873218742187521876218772187821879218802188121882218832188421885218862188721888218892189021891218922189321894218952189621897218982189921900219012190221903219042190521906219072190821909219102191121912219132191421915219162191721918219192192021921219222192321924219252192621927219282192921930219312193221933219342193521936219372193821939219402194121942219432194421945219462194721948219492195021951219522195321954219552195621957219582195921960219612196221963219642196521966219672196821969219702197121972219732197421975219762197721978219792198021981219822198321984219852198621987219882198921990219912199221993219942199521996219972199821999220002200122002220032200422005220062200722008220092201022011220122201322014220152201622017220182201922020220212202222023220242202522026220272202822029220302203122032220332203422035220362203722038220392204022041220422204322044220452204622047220482204922050220512205222053220542205522056220572205822059220602206122062220632206422065220662206722068220692207022071220722207322074220752207622077220782207922080220812208222083220842208522086220872208822089220902209122092220932209422095220962209722098220992210022101221022210322104221052210622107221082210922110221112211222113221142211522116221172211822119221202212122122221232212422125221262212722128221292213022131221322213322134221352213622137221382213922140221412214222143221442214522146221472214822149221502215122152221532215422155221562215722158221592216022161221622216322164221652216622167221682216922170221712217222173221742217522176221772217822179221802218122182221832218422185221862218722188221892219022191221922219322194221952219622197221982219922200222012220222203222042220522206222072220822209222102221122212222132221422215222162221722218222192222022221222222222322224222252222622227222282222922230222312223222233222342223522236222372223822239222402224122242222432224422245222462224722248222492225022251222522225322254222552225622257222582225922260222612226222263222642226522266222672226822269222702227122272222732227422275222762227722278222792228022281222822228322284222852228622287222882228922290222912229222293222942229522296222972229822299223002230122302223032230422305223062230722308223092231022311223122231322314223152231622317223182231922320223212232222323223242232522326223272232822329223302233122332223332233422335223362233722338223392234022341223422234322344223452234622347223482234922350223512235222353223542235522356223572235822359223602236122362223632236422365223662236722368223692237022371223722237322374223752237622377223782237922380223812238222383223842238522386223872238822389223902239122392223932239422395223962239722398223992240022401224022240322404224052240622407224082240922410224112241222413224142241522416224172241822419224202242122422224232242422425224262242722428224292243022431224322243322434224352243622437224382243922440224412244222443224442244522446224472244822449224502245122452224532245422455224562245722458224592246022461224622246322464224652246622467224682246922470224712247222473224742247522476224772247822479224802248122482224832248422485224862248722488224892249022491224922249322494224952249622497224982249922500225012250222503225042250522506225072250822509225102251122512225132251422515225162251722518225192252022521225222252322524225252252622527225282252922530225312253222533225342253522536225372253822539225402254122542225432254422545225462254722548225492255022551225522255322554225552255622557225582255922560225612256222563225642256522566225672256822569225702257122572225732257422575225762257722578225792258022581225822258322584225852258622587225882258922590225912259222593225942259522596225972259822599226002260122602226032260422605226062260722608226092261022611226122261322614226152261622617226182261922620226212262222623226242262522626226272262822629226302263122632226332263422635226362263722638226392264022641226422264322644226452264622647226482264922650226512265222653226542265522656226572265822659226602266122662226632266422665226662266722668226692267022671226722267322674226752267622677226782267922680226812268222683226842268522686226872268822689226902269122692226932269422695226962269722698226992270022701227022270322704227052270622707227082270922710227112271222713227142271522716227172271822719227202272122722227232272422725227262272722728227292273022731227322273322734227352273622737227382273922740227412274222743227442274522746227472274822749227502275122752227532275422755227562275722758227592276022761227622276322764227652276622767227682276922770227712277222773227742277522776227772277822779227802278122782227832278422785227862278722788227892279022791227922279322794227952279622797227982279922800228012280222803228042280522806228072280822809228102281122812228132281422815228162281722818228192282022821228222282322824228252282622827228282282922830228312283222833228342283522836228372283822839228402284122842228432284422845228462284722848228492285022851228522285322854228552285622857228582285922860228612286222863228642286522866228672286822869228702287122872228732287422875228762287722878228792288022881228822288322884228852288622887228882288922890228912289222893228942289522896228972289822899229002290122902229032290422905229062290722908229092291022911229122291322914229152291622917229182291922920229212292222923229242292522926229272292822929229302293122932229332293422935229362293722938229392294022941229422294322944229452294622947229482294922950229512295222953229542295522956229572295822959229602296122962229632296422965229662296722968229692297022971229722297322974229752297622977229782297922980229812298222983229842298522986229872298822989229902299122992229932299422995229962299722998229992300023001230022300323004230052300623007230082300923010230112301223013230142301523016230172301823019230202302123022230232302423025230262302723028230292303023031230322303323034230352303623037230382303923040230412304223043230442304523046230472304823049230502305123052230532305423055230562305723058230592306023061230622306323064230652306623067230682306923070230712307223073230742307523076230772307823079230802308123082230832308423085230862308723088230892309023091230922309323094230952309623097230982309923100231012310223103231042310523106231072310823109231102311123112231132311423115231162311723118231192312023121231222312323124231252312623127231282312923130231312313223133231342313523136231372313823139231402314123142231432314423145231462314723148231492315023151231522315323154231552315623157231582315923160231612316223163231642316523166231672316823169231702317123172231732317423175231762317723178231792318023181231822318323184231852318623187231882318923190231912319223193231942319523196231972319823199232002320123202232032320423205232062320723208232092321023211232122321323214232152321623217232182321923220232212322223223232242322523226232272322823229232302323123232232332323423235232362323723238232392324023241232422324323244232452324623247232482324923250232512325223253232542325523256232572325823259232602326123262232632326423265232662326723268232692327023271232722327323274232752327623277232782327923280232812328223283232842328523286232872328823289232902329123292232932329423295232962329723298232992330023301233022330323304233052330623307233082330923310233112331223313233142331523316233172331823319233202332123322233232332423325233262332723328233292333023331233322333323334233352333623337233382333923340233412334223343233442334523346233472334823349233502335123352233532335423355233562335723358233592336023361233622336323364233652336623367233682336923370233712337223373233742337523376233772337823379233802338123382233832338423385233862338723388233892339023391233922339323394233952339623397233982339923400234012340223403234042340523406234072340823409234102341123412234132341423415234162341723418234192342023421234222342323424234252342623427234282342923430234312343223433234342343523436234372343823439234402344123442234432344423445234462344723448234492345023451234522345323454234552345623457234582345923460234612346223463234642346523466234672346823469234702347123472234732347423475234762347723478234792348023481234822348323484234852348623487234882348923490234912349223493234942349523496234972349823499235002350123502235032350423505235062350723508235092351023511235122351323514235152351623517235182351923520235212352223523235242352523526235272352823529235302353123532235332353423535235362353723538235392354023541235422354323544235452354623547235482354923550235512355223553235542355523556235572355823559235602356123562235632356423565235662356723568235692357023571235722357323574235752357623577235782357923580235812358223583235842358523586235872358823589235902359123592235932359423595235962359723598235992360023601236022360323604236052360623607236082360923610236112361223613236142361523616236172361823619236202362123622236232362423625236262362723628236292363023631236322363323634236352363623637236382363923640236412364223643236442364523646236472364823649236502365123652236532365423655236562365723658236592366023661236622366323664236652366623667236682366923670236712367223673236742367523676236772367823679236802368123682236832368423685236862368723688236892369023691236922369323694236952369623697236982369923700237012370223703237042370523706237072370823709237102371123712237132371423715237162371723718237192372023721237222372323724237252372623727237282372923730237312373223733237342373523736237372373823739237402374123742237432374423745237462374723748237492375023751237522375323754237552375623757237582375923760237612376223763237642376523766237672376823769237702377123772237732377423775237762377723778237792378023781237822378323784237852378623787237882378923790237912379223793237942379523796237972379823799238002380123802238032380423805238062380723808238092381023811238122381323814238152381623817238182381923820238212382223823238242382523826238272382823829238302383123832238332383423835238362383723838238392384023841238422384323844238452384623847238482384923850238512385223853238542385523856238572385823859238602386123862238632386423865238662386723868238692387023871238722387323874238752387623877238782387923880238812388223883238842388523886238872388823889238902389123892238932389423895238962389723898238992390023901239022390323904239052390623907239082390923910239112391223913239142391523916239172391823919239202392123922239232392423925239262392723928239292393023931239322393323934239352393623937239382393923940239412394223943239442394523946239472394823949239502395123952239532395423955239562395723958239592396023961239622396323964239652396623967239682396923970239712397223973239742397523976239772397823979239802398123982239832398423985239862398723988239892399023991239922399323994239952399623997239982399924000240012400224003240042400524006240072400824009240102401124012240132401424015240162401724018240192402024021240222402324024240252402624027240282402924030240312403224033240342403524036240372403824039240402404124042240432404424045240462404724048240492405024051240522405324054240552405624057240582405924060240612406224063240642406524066240672406824069240702407124072240732407424075240762407724078240792408024081240822408324084240852408624087240882408924090240912409224093240942409524096240972409824099241002410124102241032410424105241062410724108241092411024111241122411324114241152411624117241182411924120241212412224123241242412524126241272412824129241302413124132241332413424135241362413724138241392414024141241422414324144241452414624147241482414924150241512415224153241542415524156241572415824159241602416124162241632416424165241662416724168241692417024171241722417324174241752417624177241782417924180241812418224183241842418524186241872418824189241902419124192241932419424195241962419724198241992420024201242022420324204242052420624207242082420924210242112421224213242142421524216242172421824219242202422124222242232422424225242262422724228242292423024231242322423324234242352423624237242382423924240242412424224243242442424524246242472424824249242502425124252242532425424255242562425724258242592426024261242622426324264242652426624267242682426924270242712427224273242742427524276242772427824279242802428124282242832428424285242862428724288242892429024291242922429324294242952429624297242982429924300243012430224303243042430524306243072430824309243102431124312243132431424315243162431724318243192432024321243222432324324243252432624327243282432924330243312433224333243342433524336243372433824339243402434124342243432434424345243462434724348243492435024351243522435324354243552435624357243582435924360243612436224363243642436524366243672436824369243702437124372243732437424375243762437724378243792438024381243822438324384243852438624387243882438924390243912439224393243942439524396243972439824399244002440124402244032440424405244062440724408244092441024411244122441324414244152441624417244182441924420244212442224423244242442524426244272442824429244302443124432244332443424435244362443724438244392444024441244422444324444244452444624447244482444924450244512445224453244542445524456244572445824459244602446124462244632446424465244662446724468244692447024471244722447324474244752447624477244782447924480244812448224483244842448524486244872448824489244902449124492244932449424495244962449724498244992450024501245022450324504245052450624507245082450924510245112451224513245142451524516245172451824519245202452124522245232452424525245262452724528245292453024531245322453324534245352453624537245382453924540245412454224543245442454524546245472454824549245502455124552245532455424555245562455724558245592456024561245622456324564245652456624567245682456924570245712457224573245742457524576245772457824579245802458124582245832458424585245862458724588245892459024591245922459324594245952459624597245982459924600246012460224603246042460524606246072460824609246102461124612246132461424615246162461724618246192462024621246222462324624246252462624627246282462924630246312463224633246342463524636246372463824639246402464124642246432464424645246462464724648246492465024651246522465324654246552465624657246582465924660246612466224663246642466524666246672466824669246702467124672246732467424675246762467724678246792468024681246822468324684246852468624687246882468924690246912469224693246942469524696246972469824699247002470124702247032470424705247062470724708247092471024711247122471324714247152471624717247182471924720247212472224723247242472524726247272472824729247302473124732247332473424735247362473724738247392474024741247422474324744247452474624747247482474924750247512475224753247542475524756247572475824759247602476124762247632476424765247662476724768247692477024771247722477324774247752477624777247782477924780247812478224783247842478524786247872478824789247902479124792247932479424795247962479724798247992480024801248022480324804248052480624807248082480924810248112481224813248142481524816248172481824819248202482124822248232482424825248262482724828248292483024831248322483324834248352483624837248382483924840248412484224843248442484524846248472484824849248502485124852248532485424855248562485724858248592486024861248622486324864248652486624867248682486924870248712487224873248742487524876248772487824879248802488124882248832488424885248862488724888248892489024891248922489324894248952489624897248982489924900249012490224903249042490524906249072490824909249102491124912249132491424915249162491724918249192492024921249222492324924249252492624927249282492924930249312493224933249342493524936249372493824939249402494124942249432494424945249462494724948249492495024951249522495324954249552495624957249582495924960249612496224963249642496524966249672496824969249702497124972249732497424975249762497724978249792498024981249822498324984249852498624987249882498924990249912499224993249942499524996249972499824999250002500125002250032500425005250062500725008250092501025011250122501325014250152501625017250182501925020250212502225023250242502525026250272502825029250302503125032250332503425035250362503725038250392504025041250422504325044250452504625047250482504925050250512505225053250542505525056250572505825059250602506125062250632506425065250662506725068250692507025071250722507325074250752507625077250782507925080250812508225083250842508525086250872508825089250902509125092250932509425095250962509725098250992510025101251022510325104251052510625107251082510925110251112511225113251142511525116251172511825119251202512125122251232512425125251262512725128251292513025131251322513325134251352513625137251382513925140251412514225143251442514525146251472514825149251502515125152251532515425155251562515725158251592516025161251622516325164251652516625167251682516925170251712517225173251742517525176251772517825179251802518125182251832518425185251862518725188251892519025191251922519325194251952519625197251982519925200252012520225203252042520525206252072520825209252102521125212252132521425215252162521725218252192522025221252222522325224252252522625227252282522925230252312523225233252342523525236252372523825239252402524125242252432524425245252462524725248252492525025251252522525325254252552525625257252582525925260252612526225263252642526525266252672526825269252702527125272252732527425275252762527725278252792528025281252822528325284252852528625287252882528925290252912529225293252942529525296252972529825299253002530125302253032530425305253062530725308253092531025311253122531325314253152531625317253182531925320253212532225323253242532525326253272532825329253302533125332253332533425335253362533725338253392534025341253422534325344253452534625347253482534925350253512535225353253542535525356253572535825359253602536125362253632536425365253662536725368253692537025371253722537325374253752537625377253782537925380253812538225383253842538525386253872538825389253902539125392253932539425395253962539725398253992540025401254022540325404254052540625407254082540925410254112541225413254142541525416254172541825419254202542125422254232542425425254262542725428254292543025431254322543325434254352543625437254382543925440254412544225443254442544525446254472544825449254502545125452254532545425455254562545725458254592546025461254622546325464254652546625467254682546925470254712547225473254742547525476254772547825479254802548125482254832548425485254862548725488254892549025491254922549325494254952549625497254982549925500255012550225503255042550525506255072550825509255102551125512255132551425515255162551725518255192552025521255222552325524255252552625527255282552925530255312553225533255342553525536255372553825539255402554125542255432554425545255462554725548255492555025551255522555325554255552555625557255582555925560255612556225563255642556525566255672556825569255702557125572255732557425575255762557725578255792558025581255822558325584255852558625587255882558925590255912559225593255942559525596255972559825599256002560125602256032560425605256062560725608256092561025611256122561325614256152561625617256182561925620256212562225623256242562525626256272562825629256302563125632256332563425635256362563725638256392564025641256422564325644256452564625647256482564925650256512565225653256542565525656256572565825659256602566125662256632566425665256662566725668256692567025671256722567325674256752567625677256782567925680256812568225683256842568525686256872568825689256902569125692256932569425695256962569725698256992570025701257022570325704257052570625707257082570925710257112571225713257142571525716257172571825719257202572125722257232572425725257262572725728257292573025731257322573325734257352573625737257382573925740257412574225743257442574525746257472574825749257502575125752257532575425755257562575725758257592576025761257622576325764257652576625767257682576925770257712577225773257742577525776257772577825779257802578125782257832578425785257862578725788257892579025791257922579325794257952579625797257982579925800258012580225803258042580525806258072580825809258102581125812258132581425815258162581725818258192582025821258222582325824258252582625827258282582925830258312583225833258342583525836258372583825839258402584125842258432584425845258462584725848258492585025851258522585325854258552585625857258582585925860258612586225863258642586525866258672586825869258702587125872258732587425875258762587725878258792588025881258822588325884258852588625887258882588925890258912589225893258942589525896258972589825899259002590125902259032590425905259062590725908259092591025911259122591325914259152591625917259182591925920259212592225923259242592525926259272592825929259302593125932259332593425935259362593725938259392594025941259422594325944259452594625947259482594925950259512595225953259542595525956259572595825959259602596125962259632596425965259662596725968259692597025971259722597325974259752597625977259782597925980259812598225983259842598525986259872598825989259902599125992259932599425995259962599725998259992600026001260022600326004260052600626007260082600926010260112601226013260142601526016260172601826019260202602126022260232602426025260262602726028260292603026031260322603326034260352603626037260382603926040260412604226043260442604526046260472604826049260502605126052260532605426055260562605726058260592606026061260622606326064260652606626067260682606926070260712607226073260742607526076260772607826079260802608126082260832608426085260862608726088260892609026091260922609326094260952609626097260982609926100261012610226103261042610526106261072610826109261102611126112261132611426115261162611726118261192612026121261222612326124261252612626127261282612926130261312613226133261342613526136261372613826139261402614126142261432614426145261462614726148261492615026151261522615326154261552615626157261582615926160261612616226163261642616526166261672616826169261702617126172261732617426175261762617726178261792618026181261822618326184261852618626187261882618926190261912619226193261942619526196261972619826199262002620126202262032620426205262062620726208262092621026211262122621326214262152621626217262182621926220262212622226223262242622526226262272622826229262302623126232262332623426235262362623726238262392624026241262422624326244262452624626247262482624926250262512625226253262542625526256262572625826259262602626126262262632626426265262662626726268262692627026271262722627326274262752627626277262782627926280262812628226283262842628526286262872628826289262902629126292262932629426295262962629726298262992630026301263022630326304263052630626307263082630926310263112631226313263142631526316263172631826319263202632126322263232632426325263262632726328263292633026331263322633326334263352633626337263382633926340263412634226343263442634526346263472634826349263502635126352263532635426355263562635726358263592636026361263622636326364263652636626367263682636926370263712637226373263742637526376263772637826379263802638126382263832638426385263862638726388263892639026391263922639326394263952639626397263982639926400264012640226403264042640526406264072640826409264102641126412264132641426415264162641726418264192642026421264222642326424264252642626427264282642926430264312643226433264342643526436264372643826439264402644126442264432644426445264462644726448264492645026451264522645326454264552645626457264582645926460264612646226463264642646526466264672646826469264702647126472264732647426475264762647726478264792648026481264822648326484264852648626487264882648926490264912649226493264942649526496264972649826499265002650126502265032650426505265062650726508265092651026511265122651326514265152651626517265182651926520265212652226523265242652526526265272652826529265302653126532265332653426535265362653726538265392654026541265422654326544265452654626547265482654926550265512655226553265542655526556265572655826559265602656126562265632656426565265662656726568265692657026571265722657326574265752657626577265782657926580265812658226583265842658526586265872658826589265902659126592265932659426595265962659726598265992660026601266022660326604266052660626607266082660926610266112661226613266142661526616266172661826619266202662126622266232662426625266262662726628266292663026631266322663326634266352663626637266382663926640266412664226643266442664526646266472664826649266502665126652266532665426655266562665726658266592666026661266622666326664266652666626667266682666926670266712667226673266742667526676266772667826679266802668126682266832668426685266862668726688266892669026691266922669326694266952669626697266982669926700267012670226703267042670526706267072670826709267102671126712267132671426715267162671726718267192672026721267222672326724267252672626727267282672926730267312673226733267342673526736267372673826739267402674126742267432674426745267462674726748267492675026751267522675326754267552675626757267582675926760267612676226763267642676526766267672676826769267702677126772267732677426775267762677726778267792678026781267822678326784267852678626787267882678926790267912679226793267942679526796267972679826799268002680126802268032680426805268062680726808268092681026811268122681326814268152681626817268182681926820268212682226823268242682526826268272682826829268302683126832268332683426835268362683726838268392684026841268422684326844268452684626847268482684926850268512685226853268542685526856268572685826859268602686126862268632686426865268662686726868268692687026871268722687326874268752687626877268782687926880268812688226883268842688526886268872688826889268902689126892268932689426895268962689726898268992690026901269022690326904269052690626907269082690926910269112691226913269142691526916269172691826919269202692126922269232692426925269262692726928269292693026931269322693326934269352693626937269382693926940269412694226943269442694526946269472694826949269502695126952269532695426955269562695726958269592696026961269622696326964269652696626967269682696926970269712697226973269742697526976269772697826979269802698126982269832698426985269862698726988269892699026991269922699326994269952699626997269982699927000270012700227003270042700527006270072700827009270102701127012270132701427015270162701727018270192702027021270222702327024270252702627027270282702927030270312703227033270342703527036270372703827039270402704127042270432704427045270462704727048270492705027051270522705327054270552705627057270582705927060270612706227063270642706527066270672706827069270702707127072270732707427075270762707727078270792708027081270822708327084270852708627087270882708927090270912709227093270942709527096270972709827099271002710127102271032710427105271062710727108271092711027111271122711327114271152711627117271182711927120271212712227123271242712527126271272712827129271302713127132271332713427135271362713727138271392714027141271422714327144271452714627147271482714927150271512715227153271542715527156271572715827159271602716127162271632716427165271662716727168271692717027171271722717327174271752717627177271782717927180271812718227183271842718527186271872718827189271902719127192271932719427195271962719727198271992720027201272022720327204272052720627207272082720927210272112721227213272142721527216272172721827219272202722127222272232722427225272262722727228272292723027231272322723327234272352723627237272382723927240272412724227243272442724527246272472724827249272502725127252272532725427255272562725727258272592726027261272622726327264272652726627267272682726927270272712727227273272742727527276272772727827279272802728127282272832728427285272862728727288272892729027291272922729327294272952729627297272982729927300273012730227303273042730527306273072730827309273102731127312273132731427315273162731727318273192732027321273222732327324273252732627327273282732927330273312733227333273342733527336273372733827339273402734127342273432734427345273462734727348273492735027351273522735327354273552735627357273582735927360273612736227363273642736527366273672736827369273702737127372273732737427375273762737727378273792738027381273822738327384273852738627387273882738927390273912739227393273942739527396273972739827399274002740127402274032740427405274062740727408274092741027411274122741327414274152741627417274182741927420274212742227423274242742527426274272742827429274302743127432274332743427435274362743727438274392744027441274422744327444274452744627447274482744927450274512745227453274542745527456274572745827459274602746127462274632746427465274662746727468274692747027471274722747327474274752747627477274782747927480274812748227483274842748527486274872748827489274902749127492274932749427495274962749727498274992750027501275022750327504275052750627507275082750927510275112751227513275142751527516275172751827519275202752127522275232752427525275262752727528275292753027531275322753327534275352753627537275382753927540275412754227543275442754527546275472754827549275502755127552275532755427555275562755727558275592756027561275622756327564275652756627567275682756927570275712757227573275742757527576275772757827579275802758127582275832758427585275862758727588275892759027591275922759327594275952759627597275982759927600276012760227603276042760527606276072760827609276102761127612276132761427615276162761727618276192762027621276222762327624276252762627627276282762927630276312763227633276342763527636276372763827639276402764127642276432764427645276462764727648276492765027651276522765327654276552765627657276582765927660276612766227663276642766527666276672766827669276702767127672276732767427675276762767727678276792768027681276822768327684276852768627687276882768927690276912769227693276942769527696276972769827699277002770127702277032770427705277062770727708277092771027711277122771327714277152771627717277182771927720277212772227723277242772527726277272772827729277302773127732277332773427735277362773727738277392774027741277422774327744277452774627747277482774927750277512775227753277542775527756277572775827759277602776127762277632776427765277662776727768277692777027771277722777327774277752777627777277782777927780277812778227783277842778527786277872778827789277902779127792277932779427795277962779727798277992780027801278022780327804278052780627807278082780927810278112781227813278142781527816278172781827819278202782127822278232782427825278262782727828278292783027831278322783327834278352783627837278382783927840278412784227843278442784527846278472784827849278502785127852278532785427855278562785727858278592786027861278622786327864278652786627867278682786927870278712787227873278742787527876278772787827879278802788127882278832788427885278862788727888278892789027891278922789327894278952789627897278982789927900279012790227903279042790527906279072790827909279102791127912279132791427915279162791727918279192792027921279222792327924279252792627927279282792927930279312793227933279342793527936279372793827939279402794127942279432794427945279462794727948279492795027951279522795327954279552795627957279582795927960279612796227963279642796527966279672796827969279702797127972279732797427975279762797727978279792798027981279822798327984279852798627987279882798927990279912799227993279942799527996279972799827999280002800128002280032800428005280062800728008280092801028011280122801328014280152801628017280182801928020280212802228023280242802528026280272802828029280302803128032280332803428035280362803728038280392804028041280422804328044280452804628047280482804928050280512805228053280542805528056280572805828059280602806128062280632806428065280662806728068280692807028071280722807328074280752807628077280782807928080280812808228083280842808528086280872808828089280902809128092280932809428095280962809728098280992810028101281022810328104281052810628107281082810928110281112811228113281142811528116281172811828119281202812128122281232812428125281262812728128281292813028131281322813328134281352813628137281382813928140281412814228143281442814528146281472814828149281502815128152281532815428155281562815728158281592816028161281622816328164281652816628167281682816928170281712817228173281742817528176281772817828179281802818128182281832818428185281862818728188281892819028191281922819328194281952819628197281982819928200282012820228203282042820528206282072820828209282102821128212282132821428215282162821728218282192822028221282222822328224282252822628227282282822928230282312823228233282342823528236282372823828239282402824128242282432824428245282462824728248282492825028251282522825328254282552825628257282582825928260282612826228263282642826528266282672826828269282702827128272282732827428275282762827728278282792828028281282822828328284282852828628287282882828928290282912829228293282942829528296282972829828299283002830128302283032830428305283062830728308283092831028311283122831328314283152831628317283182831928320283212832228323283242832528326283272832828329283302833128332283332833428335283362833728338283392834028341283422834328344283452834628347283482834928350283512835228353283542835528356283572835828359283602836128362283632836428365283662836728368283692837028371283722837328374283752837628377283782837928380283812838228383283842838528386283872838828389283902839128392283932839428395283962839728398283992840028401284022840328404284052840628407284082840928410284112841228413284142841528416284172841828419284202842128422284232842428425284262842728428284292843028431284322843328434284352843628437284382843928440284412844228443284442844528446284472844828449284502845128452284532845428455284562845728458284592846028461284622846328464284652846628467284682846928470284712847228473284742847528476284772847828479284802848128482284832848428485284862848728488284892849028491284922849328494284952849628497284982849928500285012850228503285042850528506285072850828509285102851128512285132851428515285162851728518285192852028521285222852328524285252852628527285282852928530285312853228533285342853528536285372853828539285402854128542285432854428545285462854728548285492855028551285522855328554285552855628557285582855928560285612856228563285642856528566285672856828569285702857128572285732857428575285762857728578285792858028581285822858328584285852858628587285882858928590285912859228593285942859528596285972859828599286002860128602286032860428605286062860728608286092861028611286122861328614286152861628617286182861928620286212862228623286242862528626286272862828629286302863128632286332863428635286362863728638286392864028641286422864328644286452864628647286482864928650286512865228653286542865528656286572865828659286602866128662286632866428665286662866728668286692867028671286722867328674286752867628677286782867928680286812868228683286842868528686286872868828689286902869128692286932869428695286962869728698286992870028701287022870328704287052870628707287082870928710287112871228713287142871528716287172871828719287202872128722287232872428725287262872728728287292873028731287322873328734287352873628737287382873928740287412874228743287442874528746287472874828749287502875128752287532875428755287562875728758287592876028761287622876328764287652876628767287682876928770287712877228773287742877528776287772877828779287802878128782287832878428785287862878728788287892879028791287922879328794287952879628797287982879928800288012880228803288042880528806288072880828809288102881128812288132881428815288162881728818288192882028821288222882328824288252882628827288282882928830288312883228833288342883528836288372883828839288402884128842288432884428845288462884728848288492885028851288522885328854288552885628857288582885928860288612886228863288642886528866288672886828869288702887128872288732887428875288762887728878288792888028881288822888328884288852888628887288882888928890288912889228893288942889528896288972889828899289002890128902289032890428905289062890728908289092891028911289122891328914289152891628917289182891928920289212892228923289242892528926289272892828929289302893128932289332893428935289362893728938289392894028941289422894328944289452894628947289482894928950289512895228953289542895528956289572895828959289602896128962289632896428965289662896728968289692897028971289722897328974289752897628977289782897928980289812898228983289842898528986289872898828989289902899128992289932899428995289962899728998289992900029001290022900329004290052900629007290082900929010290112901229013290142901529016290172901829019290202902129022290232902429025290262902729028290292903029031290322903329034290352903629037290382903929040290412904229043290442904529046290472904829049290502905129052290532905429055290562905729058290592906029061290622906329064290652906629067290682906929070290712907229073290742907529076290772907829079290802908129082290832908429085290862908729088290892909029091290922909329094290952909629097290982909929100291012910229103291042910529106291072910829109291102911129112291132911429115291162911729118291192912029121291222912329124291252912629127291282912929130291312913229133291342913529136291372913829139291402914129142291432914429145291462914729148291492915029151291522915329154291552915629157291582915929160291612916229163291642916529166291672916829169291702917129172291732917429175291762917729178291792918029181291822918329184291852918629187291882918929190291912919229193291942919529196291972919829199292002920129202292032920429205292062920729208292092921029211292122921329214292152921629217292182921929220292212922229223292242922529226292272922829229292302923129232292332923429235292362923729238292392924029241292422924329244292452924629247292482924929250292512925229253292542925529256292572925829259292602926129262292632926429265292662926729268292692927029271292722927329274292752927629277292782927929280292812928229283292842928529286292872928829289292902929129292292932929429295292962929729298292992930029301293022930329304293052930629307293082930929310293112931229313293142931529316293172931829319293202932129322293232932429325293262932729328293292933029331293322933329334293352933629337293382933929340293412934229343293442934529346293472934829349293502935129352293532935429355293562935729358293592936029361293622936329364293652936629367293682936929370293712937229373293742937529376293772937829379293802938129382293832938429385293862938729388293892939029391293922939329394293952939629397293982939929400294012940229403294042940529406294072940829409294102941129412294132941429415294162941729418294192942029421294222942329424294252942629427294282942929430294312943229433294342943529436294372943829439294402944129442294432944429445294462944729448294492945029451294522945329454294552945629457294582945929460294612946229463294642946529466294672946829469294702947129472294732947429475294762947729478294792948029481294822948329484294852948629487294882948929490294912949229493294942949529496294972949829499295002950129502295032950429505295062950729508295092951029511295122951329514295152951629517295182951929520295212952229523295242952529526295272952829529295302953129532295332953429535295362953729538295392954029541295422954329544295452954629547295482954929550295512955229553295542955529556295572955829559295602956129562295632956429565295662956729568295692957029571295722957329574295752957629577295782957929580295812958229583295842958529586295872958829589295902959129592295932959429595295962959729598295992960029601296022960329604296052960629607296082960929610296112961229613296142961529616296172961829619296202962129622296232962429625296262962729628296292963029631296322963329634296352963629637296382963929640296412964229643296442964529646296472964829649296502965129652296532965429655296562965729658296592966029661296622966329664296652966629667296682966929670296712967229673296742967529676296772967829679296802968129682296832968429685296862968729688296892969029691296922969329694296952969629697296982969929700297012970229703297042970529706297072970829709297102971129712297132971429715297162971729718297192972029721297222972329724297252972629727297282972929730297312973229733297342973529736297372973829739297402974129742297432974429745297462974729748297492975029751297522975329754297552975629757297582975929760297612976229763297642976529766297672976829769297702977129772297732977429775297762977729778297792978029781297822978329784297852978629787297882978929790297912979229793297942979529796297972979829799298002980129802298032980429805298062980729808298092981029811298122981329814298152981629817298182981929820298212982229823298242982529826298272982829829298302983129832298332983429835298362983729838298392984029841298422984329844298452984629847298482984929850298512985229853298542985529856298572985829859298602986129862298632986429865298662986729868298692987029871298722987329874298752987629877298782987929880298812988229883298842988529886298872988829889298902989129892298932989429895298962989729898298992990029901299022990329904299052990629907299082990929910299112991229913299142991529916299172991829919299202992129922299232992429925299262992729928299292993029931299322993329934299352993629937299382993929940299412994229943299442994529946299472994829949299502995129952299532995429955299562995729958299592996029961299622996329964299652996629967299682996929970299712997229973299742997529976299772997829979299802998129982299832998429985299862998729988299892999029991299922999329994299952999629997299982999930000300013000230003300043000530006300073000830009300103001130012300133001430015300163001730018300193002030021300223002330024300253002630027300283002930030300313003230033300343003530036300373003830039300403004130042300433004430045300463004730048300493005030051300523005330054300553005630057300583005930060300613006230063300643006530066300673006830069300703007130072300733007430075300763007730078300793008030081300823008330084300853008630087300883008930090300913009230093300943009530096300973009830099301003010130102301033010430105301063010730108301093011030111301123011330114301153011630117301183011930120301213012230123301243012530126301273012830129301303013130132301333013430135301363013730138301393014030141301423014330144301453014630147301483014930150301513015230153301543015530156301573015830159301603016130162301633016430165301663016730168301693017030171301723017330174301753017630177301783017930180301813018230183301843018530186301873018830189301903019130192301933019430195301963019730198301993020030201302023020330204302053020630207302083020930210302113021230213302143021530216302173021830219302203022130222302233022430225302263022730228302293023030231302323023330234302353023630237302383023930240302413024230243302443024530246302473024830249302503025130252302533025430255302563025730258302593026030261302623026330264302653026630267302683026930270302713027230273302743027530276302773027830279302803028130282302833028430285302863028730288302893029030291302923029330294302953029630297302983029930300303013030230303303043030530306303073030830309303103031130312303133031430315303163031730318303193032030321303223032330324303253032630327303283032930330303313033230333303343033530336303373033830339303403034130342303433034430345303463034730348303493035030351303523035330354303553035630357303583035930360303613036230363303643036530366303673036830369303703037130372303733037430375303763037730378303793038030381303823038330384303853038630387303883038930390303913039230393303943039530396303973039830399304003040130402304033040430405304063040730408304093041030411304123041330414304153041630417304183041930420304213042230423304243042530426304273042830429304303043130432304333043430435304363043730438304393044030441304423044330444304453044630447304483044930450304513045230453304543045530456304573045830459304603046130462304633046430465304663046730468304693047030471304723047330474304753047630477304783047930480304813048230483304843048530486304873048830489304903049130492304933049430495304963049730498304993050030501305023050330504305053050630507305083050930510305113051230513305143051530516305173051830519305203052130522305233052430525305263052730528305293053030531305323053330534305353053630537305383053930540305413054230543305443054530546305473054830549305503055130552305533055430555305563055730558305593056030561305623056330564305653056630567305683056930570305713057230573305743057530576305773057830579305803058130582305833058430585305863058730588305893059030591305923059330594305953059630597305983059930600306013060230603306043060530606306073060830609306103061130612306133061430615306163061730618306193062030621306223062330624306253062630627306283062930630306313063230633306343063530636306373063830639306403064130642306433064430645306463064730648306493065030651306523065330654306553065630657306583065930660306613066230663306643066530666306673066830669306703067130672306733067430675306763067730678306793068030681306823068330684306853068630687306883068930690306913069230693306943069530696306973069830699307003070130702307033070430705307063070730708307093071030711307123071330714307153071630717307183071930720307213072230723307243072530726307273072830729307303073130732307333073430735307363073730738307393074030741307423074330744307453074630747307483074930750307513075230753307543075530756307573075830759307603076130762307633076430765307663076730768307693077030771307723077330774307753077630777307783077930780307813078230783307843078530786307873078830789307903079130792307933079430795307963079730798307993080030801308023080330804308053080630807308083080930810308113081230813308143081530816308173081830819308203082130822308233082430825308263082730828308293083030831308323083330834308353083630837308383083930840308413084230843308443084530846308473084830849308503085130852308533085430855308563085730858308593086030861308623086330864308653086630867308683086930870308713087230873308743087530876308773087830879308803088130882308833088430885308863088730888308893089030891308923089330894308953089630897308983089930900309013090230903309043090530906309073090830909309103091130912309133091430915309163091730918309193092030921309223092330924309253092630927309283092930930309313093230933309343093530936309373093830939309403094130942309433094430945309463094730948309493095030951309523095330954309553095630957309583095930960309613096230963309643096530966309673096830969309703097130972309733097430975309763097730978309793098030981309823098330984309853098630987309883098930990309913099230993309943099530996309973099830999310003100131002310033100431005310063100731008310093101031011310123101331014310153101631017310183101931020310213102231023310243102531026310273102831029310303103131032310333103431035310363103731038310393104031041310423104331044310453104631047310483104931050310513105231053310543105531056310573105831059310603106131062310633106431065310663106731068310693107031071310723107331074310753107631077310783107931080310813108231083310843108531086310873108831089310903109131092310933109431095310963109731098310993110031101311023110331104311053110631107311083110931110311113111231113311143111531116311173111831119311203112131122311233112431125311263112731128311293113031131311323113331134311353113631137311383113931140311413114231143311443114531146311473114831149311503115131152311533115431155311563115731158311593116031161311623116331164311653116631167311683116931170311713117231173311743117531176311773117831179311803118131182311833118431185311863118731188311893119031191311923119331194311953119631197311983119931200312013120231203312043120531206312073120831209312103121131212312133121431215312163121731218312193122031221312223122331224312253122631227312283122931230312313123231233312343123531236312373123831239312403124131242312433124431245312463124731248312493125031251312523125331254312553125631257312583125931260312613126231263312643126531266312673126831269312703127131272312733127431275312763127731278312793128031281312823128331284312853128631287312883128931290312913129231293312943129531296312973129831299313003130131302313033130431305313063130731308313093131031311313123131331314313153131631317313183131931320313213132231323313243132531326313273132831329313303133131332313333133431335313363133731338313393134031341313423134331344313453134631347313483134931350313513135231353313543135531356313573135831359313603136131362313633136431365313663136731368313693137031371313723137331374313753137631377313783137931380313813138231383313843138531386313873138831389313903139131392313933139431395313963139731398313993140031401314023140331404314053140631407314083140931410314113141231413314143141531416314173141831419314203142131422314233142431425314263142731428314293143031431314323143331434314353143631437314383143931440314413144231443314443144531446314473144831449314503145131452314533145431455314563145731458314593146031461314623146331464314653146631467314683146931470314713147231473314743147531476314773147831479314803148131482314833148431485314863148731488314893149031491314923149331494314953149631497314983149931500315013150231503315043150531506315073150831509315103151131512315133151431515315163151731518315193152031521315223152331524315253152631527315283152931530315313153231533315343153531536315373153831539315403154131542315433154431545315463154731548315493155031551315523155331554315553155631557315583155931560315613156231563315643156531566315673156831569315703157131572315733157431575315763157731578315793158031581315823158331584315853158631587315883158931590315913159231593315943159531596315973159831599316003160131602316033160431605316063160731608316093161031611316123161331614316153161631617316183161931620316213162231623316243162531626316273162831629316303163131632316333163431635316363163731638316393164031641316423164331644316453164631647316483164931650316513165231653316543165531656316573165831659316603166131662316633166431665316663166731668316693167031671316723167331674316753167631677316783167931680316813168231683316843168531686316873168831689316903169131692316933169431695316963169731698316993170031701317023170331704317053170631707317083170931710317113171231713317143171531716317173171831719317203172131722317233172431725317263172731728317293173031731317323173331734317353173631737317383173931740317413174231743317443174531746317473174831749317503175131752317533175431755317563175731758317593176031761317623176331764317653176631767317683176931770317713177231773317743177531776317773177831779317803178131782317833178431785317863178731788317893179031791317923179331794317953179631797317983179931800318013180231803318043180531806318073180831809318103181131812318133181431815318163181731818318193182031821318223182331824318253182631827318283182931830318313183231833318343183531836318373183831839318403184131842318433184431845318463184731848318493185031851318523185331854318553185631857318583185931860318613186231863318643186531866318673186831869318703187131872318733187431875318763187731878318793188031881318823188331884318853188631887318883188931890318913189231893318943189531896318973189831899319003190131902319033190431905319063190731908319093191031911319123191331914319153191631917319183191931920319213192231923319243192531926319273192831929319303193131932319333193431935319363193731938319393194031941319423194331944319453194631947319483194931950319513195231953319543195531956319573195831959319603196131962319633196431965319663196731968319693197031971319723197331974319753197631977319783197931980319813198231983319843198531986319873198831989319903199131992319933199431995319963199731998319993200032001320023200332004320053200632007320083200932010320113201232013320143201532016320173201832019320203202132022320233202432025320263202732028320293203032031320323203332034320353203632037320383203932040320413204232043320443204532046320473204832049320503205132052320533205432055320563205732058320593206032061320623206332064320653206632067320683206932070320713207232073320743207532076320773207832079320803208132082320833208432085320863208732088320893209032091320923209332094320953209632097320983209932100321013210232103321043210532106321073210832109321103211132112321133211432115321163211732118321193212032121321223212332124321253212632127321283212932130321313213232133321343213532136321373213832139321403214132142321433214432145321463214732148321493215032151321523215332154321553215632157321583215932160321613216232163321643216532166321673216832169321703217132172321733217432175321763217732178321793218032181321823218332184321853218632187321883218932190321913219232193321943219532196321973219832199322003220132202322033220432205322063220732208322093221032211322123221332214322153221632217322183221932220322213222232223322243222532226322273222832229322303223132232322333223432235322363223732238322393224032241322423224332244322453224632247322483224932250322513225232253322543225532256322573225832259322603226132262322633226432265322663226732268322693227032271322723227332274322753227632277322783227932280322813228232283322843228532286322873228832289322903229132292322933229432295322963229732298322993230032301323023230332304323053230632307323083230932310323113231232313323143231532316323173231832319323203232132322323233232432325323263232732328323293233032331323323233332334323353233632337323383233932340323413234232343323443234532346323473234832349323503235132352323533235432355323563235732358323593236032361323623236332364323653236632367323683236932370323713237232373323743237532376323773237832379323803238132382323833238432385323863238732388323893239032391323923239332394323953239632397323983239932400324013240232403324043240532406324073240832409324103241132412324133241432415324163241732418324193242032421324223242332424324253242632427324283242932430324313243232433324343243532436324373243832439324403244132442324433244432445324463244732448324493245032451324523245332454324553245632457324583245932460324613246232463324643246532466324673246832469324703247132472324733247432475324763247732478324793248032481324823248332484324853248632487324883248932490324913249232493324943249532496324973249832499325003250132502325033250432505325063250732508325093251032511325123251332514325153251632517325183251932520325213252232523325243252532526325273252832529325303253132532325333253432535325363253732538325393254032541325423254332544325453254632547325483254932550325513255232553325543255532556325573255832559325603256132562325633256432565325663256732568325693257032571325723257332574325753257632577325783257932580325813258232583325843258532586325873258832589325903259132592325933259432595325963259732598325993260032601326023260332604326053260632607326083260932610326113261232613326143261532616326173261832619326203262132622326233262432625326263262732628326293263032631326323263332634326353263632637326383263932640326413264232643326443264532646326473264832649326503265132652326533265432655326563265732658326593266032661326623266332664326653266632667326683266932670326713267232673326743267532676326773267832679326803268132682326833268432685326863268732688326893269032691326923269332694326953269632697326983269932700327013270232703327043270532706327073270832709327103271132712327133271432715327163271732718327193272032721327223272332724327253272632727327283272932730327313273232733327343273532736327373273832739327403274132742327433274432745327463274732748327493275032751327523275332754327553275632757327583275932760327613276232763327643276532766327673276832769327703277132772327733277432775327763277732778327793278032781327823278332784327853278632787327883278932790327913279232793327943279532796327973279832799328003280132802328033280432805328063280732808328093281032811328123281332814328153281632817328183281932820328213282232823328243282532826328273282832829328303283132832328333283432835328363283732838328393284032841328423284332844328453284632847328483284932850328513285232853328543285532856328573285832859328603286132862328633286432865328663286732868328693287032871328723287332874328753287632877328783287932880328813288232883328843288532886328873288832889328903289132892328933289432895328963289732898328993290032901329023290332904329053290632907329083290932910329113291232913329143291532916329173291832919329203292132922329233292432925329263292732928329293293032931329323293332934329353293632937329383293932940329413294232943329443294532946329473294832949329503295132952329533295432955329563295732958329593296032961329623296332964329653296632967329683296932970329713297232973329743297532976329773297832979329803298132982329833298432985329863298732988329893299032991329923299332994329953299632997329983299933000330013300233003330043300533006330073300833009330103301133012330133301433015330163301733018330193302033021330223302333024330253302633027330283302933030330313303233033330343303533036330373303833039330403304133042330433304433045330463304733048330493305033051330523305333054330553305633057330583305933060330613306233063330643306533066330673306833069330703307133072330733307433075330763307733078330793308033081330823308333084330853308633087330883308933090330913309233093330943309533096330973309833099331003310133102331033310433105331063310733108331093311033111331123311333114331153311633117331183311933120331213312233123331243312533126331273312833129331303313133132331333313433135331363313733138331393314033141331423314333144331453314633147331483314933150331513315233153331543315533156331573315833159331603316133162331633316433165331663316733168331693317033171331723317333174331753317633177331783317933180331813318233183331843318533186331873318833189331903319133192331933319433195331963319733198331993320033201332023320333204332053320633207332083320933210332113321233213332143321533216332173321833219332203322133222332233322433225332263322733228332293323033231332323323333234332353323633237332383323933240332413324233243332443324533246332473324833249332503325133252332533325433255332563325733258332593326033261332623326333264332653326633267332683326933270332713327233273332743327533276332773327833279332803328133282332833328433285332863328733288332893329033291332923329333294332953329633297332983329933300333013330233303333043330533306333073330833309333103331133312333133331433315333163331733318333193332033321333223332333324333253332633327333283332933330333313333233333333343333533336333373333833339333403334133342333433334433345333463334733348333493335033351333523335333354333553335633357333583335933360333613336233363333643336533366333673336833369333703337133372333733337433375333763337733378333793338033381333823338333384333853338633387333883338933390333913339233393333943339533396333973339833399334003340133402334033340433405334063340733408334093341033411334123341333414334153341633417334183341933420334213342233423334243342533426334273342833429334303343133432334333343433435334363343733438334393344033441334423344333444334453344633447334483344933450334513345233453334543345533456334573345833459334603346133462334633346433465334663346733468334693347033471334723347333474334753347633477334783347933480334813348233483334843348533486334873348833489334903349133492334933349433495334963349733498334993350033501335023350333504335053350633507335083350933510335113351233513335143351533516335173351833519335203352133522335233352433525335263352733528335293353033531335323353333534335353353633537335383353933540335413354233543335443354533546335473354833549335503355133552335533355433555335563355733558335593356033561335623356333564335653356633567335683356933570335713357233573335743357533576335773357833579335803358133582335833358433585335863358733588335893359033591335923359333594335953359633597335983359933600336013360233603336043360533606336073360833609336103361133612336133361433615336163361733618336193362033621336223362333624336253362633627336283362933630336313363233633336343363533636336373363833639336403364133642336433364433645336463364733648336493365033651336523365333654336553365633657336583365933660336613366233663336643366533666336673366833669336703367133672336733367433675336763367733678336793368033681336823368333684336853368633687336883368933690336913369233693336943369533696336973369833699337003370133702337033370433705337063370733708337093371033711337123371333714337153371633717337183371933720337213372233723337243372533726337273372833729337303373133732337333373433735337363373733738337393374033741337423374333744337453374633747337483374933750337513375233753337543375533756337573375833759337603376133762337633376433765337663376733768337693377033771337723377333774337753377633777337783377933780337813378233783337843378533786337873378833789337903379133792337933379433795337963379733798337993380033801338023380333804338053380633807338083380933810338113381233813338143381533816338173381833819338203382133822338233382433825338263382733828338293383033831338323383333834338353383633837338383383933840338413384233843338443384533846338473384833849338503385133852338533385433855338563385733858338593386033861338623386333864338653386633867338683386933870338713387233873338743387533876338773387833879338803388133882338833388433885338863388733888338893389033891338923389333894338953389633897338983389933900339013390233903339043390533906339073390833909339103391133912339133391433915339163391733918339193392033921339223392333924339253392633927339283392933930339313393233933339343393533936339373393833939339403394133942339433394433945339463394733948339493395033951339523395333954339553395633957339583395933960339613396233963339643396533966339673396833969339703397133972339733397433975339763397733978339793398033981339823398333984339853398633987339883398933990339913399233993339943399533996339973399833999340003400134002340033400434005340063400734008340093401034011340123401334014340153401634017340183401934020340213402234023340243402534026340273402834029340303403134032340333403434035340363403734038340393404034041340423404334044340453404634047340483404934050340513405234053340543405534056340573405834059340603406134062340633406434065340663406734068340693407034071340723407334074340753407634077340783407934080340813408234083340843408534086340873408834089340903409134092340933409434095340963409734098340993410034101341023410334104341053410634107341083410934110341113411234113341143411534116341173411834119341203412134122341233412434125341263412734128341293413034131341323413334134341353413634137341383413934140341413414234143341443414534146341473414834149341503415134152341533415434155341563415734158341593416034161341623416334164341653416634167341683416934170341713417234173341743417534176341773417834179341803418134182341833418434185341863418734188341893419034191341923419334194341953419634197341983419934200342013420234203342043420534206342073420834209342103421134212342133421434215342163421734218342193422034221342223422334224342253422634227342283422934230342313423234233342343423534236342373423834239342403424134242342433424434245342463424734248342493425034251342523425334254342553425634257342583425934260342613426234263342643426534266342673426834269342703427134272342733427434275342763427734278342793428034281342823428334284342853428634287342883428934290342913429234293342943429534296342973429834299343003430134302343033430434305343063430734308343093431034311343123431334314343153431634317343183431934320343213432234323343243432534326343273432834329343303433134332343333433434335343363433734338343393434034341343423434334344343453434634347343483434934350343513435234353343543435534356343573435834359343603436134362343633436434365343663436734368343693437034371343723437334374343753437634377343783437934380343813438234383343843438534386343873438834389343903439134392343933439434395343963439734398343993440034401344023440334404344053440634407344083440934410344113441234413344143441534416344173441834419344203442134422344233442434425344263442734428344293443034431344323443334434344353443634437344383443934440344413444234443344443444534446344473444834449344503445134452344533445434455344563445734458344593446034461344623446334464344653446634467344683446934470344713447234473344743447534476344773447834479344803448134482344833448434485344863448734488344893449034491344923449334494344953449634497344983449934500345013450234503345043450534506345073450834509345103451134512345133451434515345163451734518345193452034521345223452334524345253452634527345283452934530345313453234533345343453534536345373453834539345403454134542345433454434545345463454734548345493455034551345523455334554345553455634557345583455934560345613456234563345643456534566345673456834569345703457134572345733457434575345763457734578345793458034581345823458334584345853458634587345883458934590345913459234593345943459534596345973459834599346003460134602346033460434605346063460734608346093461034611346123461334614346153461634617346183461934620346213462234623346243462534626346273462834629346303463134632346333463434635346363463734638346393464034641346423464334644346453464634647346483464934650346513465234653346543465534656346573465834659346603466134662346633466434665346663466734668346693467034671346723467334674346753467634677346783467934680346813468234683346843468534686346873468834689346903469134692346933469434695346963469734698346993470034701347023470334704347053470634707347083470934710347113471234713347143471534716347173471834719347203472134722347233472434725347263472734728347293473034731347323473334734347353473634737347383473934740347413474234743347443474534746347473474834749347503475134752347533475434755347563475734758347593476034761347623476334764347653476634767347683476934770347713477234773347743477534776347773477834779347803478134782347833478434785347863478734788347893479034791347923479334794347953479634797347983479934800348013480234803348043480534806348073480834809348103481134812348133481434815348163481734818348193482034821348223482334824348253482634827348283482934830348313483234833348343483534836348373483834839348403484134842348433484434845348463484734848348493485034851348523485334854348553485634857348583485934860348613486234863348643486534866348673486834869348703487134872348733487434875348763487734878348793488034881348823488334884348853488634887348883488934890348913489234893348943489534896348973489834899349003490134902349033490434905349063490734908349093491034911349123491334914349153491634917349183491934920349213492234923349243492534926349273492834929349303493134932349333493434935349363493734938349393494034941349423494334944349453494634947349483494934950349513495234953349543495534956349573495834959349603496134962349633496434965349663496734968349693497034971349723497334974349753497634977349783497934980349813498234983349843498534986349873498834989349903499134992349933499434995349963499734998349993500035001350023500335004350053500635007350083500935010350113501235013350143501535016350173501835019350203502135022350233502435025350263502735028350293503035031350323503335034350353503635037350383503935040350413504235043350443504535046350473504835049350503505135052350533505435055350563505735058350593506035061350623506335064350653506635067350683506935070350713507235073350743507535076350773507835079350803508135082350833508435085350863508735088350893509035091350923509335094350953509635097350983509935100351013510235103351043510535106351073510835109351103511135112351133511435115351163511735118351193512035121351223512335124351253512635127351283512935130351313513235133351343513535136351373513835139351403514135142351433514435145351463514735148351493515035151351523515335154351553515635157351583515935160351613516235163351643516535166351673516835169351703517135172351733517435175351763517735178351793518035181351823518335184351853518635187351883518935190351913519235193351943519535196351973519835199352003520135202352033520435205352063520735208352093521035211352123521335214352153521635217352183521935220352213522235223352243522535226352273522835229352303523135232352333523435235352363523735238352393524035241352423524335244352453524635247352483524935250352513525235253352543525535256352573525835259352603526135262352633526435265352663526735268352693527035271352723527335274352753527635277352783527935280352813528235283352843528535286352873528835289352903529135292352933529435295352963529735298352993530035301353023530335304353053530635307353083530935310353113531235313353143531535316353173531835319353203532135322353233532435325353263532735328353293533035331353323533335334353353533635337353383533935340353413534235343353443534535346353473534835349353503535135352353533535435355353563535735358353593536035361353623536335364353653536635367353683536935370353713537235373353743537535376353773537835379353803538135382353833538435385353863538735388353893539035391353923539335394353953539635397353983539935400354013540235403354043540535406354073540835409354103541135412354133541435415354163541735418354193542035421354223542335424354253542635427354283542935430354313543235433354343543535436354373543835439354403544135442354433544435445354463544735448354493545035451354523545335454354553545635457354583545935460354613546235463354643546535466354673546835469354703547135472354733547435475354763547735478354793548035481354823548335484354853548635487354883548935490354913549235493354943549535496354973549835499355003550135502355033550435505355063550735508355093551035511355123551335514355153551635517355183551935520355213552235523355243552535526355273552835529355303553135532355333553435535355363553735538355393554035541355423554335544355453554635547355483554935550355513555235553355543555535556355573555835559355603556135562355633556435565355663556735568355693557035571355723557335574355753557635577355783557935580355813558235583355843558535586355873558835589355903559135592355933559435595355963559735598355993560035601356023560335604356053560635607356083560935610356113561235613356143561535616356173561835619356203562135622356233562435625356263562735628356293563035631356323563335634356353563635637356383563935640356413564235643356443564535646356473564835649356503565135652356533565435655356563565735658356593566035661356623566335664356653566635667356683566935670356713567235673356743567535676356773567835679356803568135682356833568435685356863568735688356893569035691356923569335694356953569635697356983569935700357013570235703357043570535706357073570835709357103571135712 |
- <?xml version="1.0"?>
- <!--
- Stump-based 24x24 discrete(?) adaboost frontal face detector.
- Created by Rainer Lienhart.
- ////////////////////////////////////////////////////////////////////////////////////////
- IMPORTANT: READ BEFORE DOWNLOADING, COPYING, INSTALLING OR USING.
- By downloading, copying, installing or using the software you agree to this license.
- If you do not agree to this license, do not download, install,
- copy or use the software.
- Intel License Agreement
- For Open Source Computer Vision Library
- Copyright (C) 2000, Intel Corporation, all rights reserved.
- Third party copyrights are property of their respective owners.
- Redistribution and use in source and binary forms, with or without modification,
- are permitted provided that the following conditions are met:
- * Redistribution's of source code must retain the above copyright notice,
- this list of conditions and the following disclaimer.
- * Redistribution's in binary form must reproduce the above copyright notice,
- this list of conditions and the following disclaimer in the documentation
- and/or other materials provided with the distribution.
- * The name of Intel Corporation may not be used to endorse or promote products
- derived from this software without specific prior written permission.
- This software is provided by the copyright holders and contributors "as is" and
- any express or implied warranties, including, but not limited to, the implied
- warranties of merchantability and fitness for a particular purpose are disclaimed.
- In no event shall the Intel Corporation or contributors be liable for any direct,
- indirect, incidental, special, exemplary, or consequential damages
- (including, but not limited to, procurement of substitute goods or services;
- loss of use, data, or profits; or business interruption) however caused
- and on any theory of liability, whether in contract, strict liability,
- or tort (including negligence or otherwise) arising in any way out of
- the use of this software, even if advised of the possibility of such damage.
- -->
- <opencv_storage>
- <haarcascade_frontalface_default type_id="opencv-haar-classifier">
- <size>24 24</size>
- <stages>
- <_>
- <!-- stage 0 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 9 -1.</_>
- <_>6 7 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0315119996666908</threshold>
- <left_val>2.0875380039215088</left_val>
- <right_val>-2.2172100543975830</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 7 -1.</_>
- <_>10 4 4 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0123960003256798</threshold>
- <left_val>-1.8633940219879150</left_val>
- <right_val>1.3272049427032471</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 18 9 -1.</_>
- <_>3 12 18 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0219279993325472</threshold>
- <left_val>-1.5105249881744385</left_val>
- <right_val>1.0625729560852051</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 9 6 -1.</_>
- <_>8 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.7529998011887074e-003</threshold>
- <left_val>-0.8746389746665955</left_val>
- <right_val>1.1760339736938477</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 4 19 -1.</_>
- <_>5 5 2 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0150140002369881</threshold>
- <left_val>-0.7794569730758667</left_val>
- <right_val>1.2608419656753540</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 16 -1.</_>
- <_>6 13 12 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0993710011243820</threshold>
- <left_val>0.5575129985809326</left_val>
- <right_val>-1.8743000030517578</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 12 6 -1.</_>
- <_>5 11 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.7340000960975885e-003</threshold>
- <left_val>-1.6911929845809937</left_val>
- <right_val>0.4400970041751862</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 14 4 10 -1.</_>
- <_>11 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0188590008765459</threshold>
- <left_val>-1.4769539833068848</left_val>
- <right_val>0.4435009956359863</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 7 6 -1.</_>
- <_>4 3 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.9739998541772366e-003</threshold>
- <left_val>-0.8590919971466065</left_val>
- <right_val>0.8525559902191162</right_val></_></_></trees>
- <stage_threshold>-5.0425500869750977</stage_threshold>
- <parent>-1</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 1 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 6 -1.</_>
- <_>6 8 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0211100000888109</threshold>
- <left_val>1.2435649633407593</left_val>
- <right_val>-1.5713009834289551</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 7 -1.</_>
- <_>10 4 4 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0203559994697571</threshold>
- <left_val>-1.6204780340194702</left_val>
- <right_val>1.1817760467529297</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 8 19 12 -1.</_>
- <_>1 12 19 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0213089995086193</threshold>
- <left_val>-1.9415930509567261</left_val>
- <right_val>0.7006909847259522</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 3 -1.</_>
- <_>8 2 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0916600003838539</threshold>
- <left_val>-0.5567010045051575</left_val>
- <right_val>1.7284419536590576</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 9 6 15 -1.</_>
- <_>9 14 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0362880006432533</threshold>
- <left_val>0.2676379978656769</left_val>
- <right_val>-2.1831810474395752</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 10 -1.</_>
- <_>5 11 14 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0191099997609854</threshold>
- <left_val>-2.6730210781097412</left_val>
- <right_val>0.4567080140113831</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 14 9 -1.</_>
- <_>5 3 14 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.2539999857544899e-003</threshold>
- <left_val>-1.0852910280227661</left_val>
- <right_val>0.5356420278549194</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 9 6 -1.</_>
- <_>16 11 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0183550007641315</threshold>
- <left_val>-0.3520019948482513</left_val>
- <right_val>0.9333919882774353</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 6 10 -1.</_>
- <_>9 5 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.0569999516010284e-003</threshold>
- <left_val>0.9278209805488586</left_val>
- <right_val>-0.6634989976882935</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 8 6 10 -1.</_>
- <_>12 8 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.8770000040531158e-003</threshold>
- <left_val>1.1577470302581787</left_val>
- <right_val>-0.2977479994297028</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 4 9 -1.</_>
- <_>4 5 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0158140007406473</threshold>
- <left_val>-0.4196060001850128</left_val>
- <right_val>1.3576040267944336</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 0 6 11 -1.</_>
- <_>20 0 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0207000002264977</threshold>
- <left_val>1.4590020179748535</left_val>
- <right_val>-0.1973939985036850</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 24 13 -1.</_>
- <_>8 6 8 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1376080065965653</threshold>
- <left_val>1.1186759471893311</left_val>
- <right_val>-0.5291550159454346</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0143189998343587</threshold>
- <left_val>-0.3512719869613648</left_val>
- <right_val>1.1440860033035278</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 18 10 6 -1.</_>
- <_>7 20 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0102530000731349</threshold>
- <left_val>-0.6085060238838196</left_val>
- <right_val>0.7709850072860718</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 14 12 -1.</_>
- <_>5 13 14 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0915080010890961</threshold>
- <left_val>0.3881779909133911</left_val>
- <right_val>-1.5122940540313721</right_val></_></_></trees>
- <stage_threshold>-4.9842400550842285</stage_threshold>
- <parent>0</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 2 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 24 3 -1.</_>
- <_>8 3 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0697470009326935</threshold>
- <left_val>-1.0130879878997803</left_val>
- <right_val>1.4687349796295166</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 15 6 -1.</_>
- <_>5 11 15 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0315029993653297</threshold>
- <left_val>-1.6463639736175537</left_val>
- <right_val>1.0000629425048828</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 5 14 -1.</_>
- <_>9 13 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0142609998583794</threshold>
- <left_val>0.4648030102252960</left_val>
- <right_val>-1.5959889888763428</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 6 10 -1.</_>
- <_>11 5 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0144530003890395</threshold>
- <left_val>-0.6551190018653870</left_val>
- <right_val>0.8302180171012878</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 3 12 -1.</_>
- <_>6 12 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.0509999487549067e-003</threshold>
- <left_val>-1.3982310295104980</left_val>
- <right_val>0.4255059957504273</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 3 -1.</_>
- <_>9 21 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0327229984104633</threshold>
- <left_val>-0.5070260167121887</left_val>
- <right_val>1.0526109933853149</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 13 6 -1.</_>
- <_>5 8 13 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.2960001416504383e-003</threshold>
- <left_val>0.3635689914226532</left_val>
- <right_val>-1.3464889526367187</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 1 6 15 -1.</_>
- <_>18 1 3 15 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0504250004887581</threshold>
- <left_val>-0.3046140074729919</left_val>
- <right_val>1.4504129886627197</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 6 15 -1.</_>
- <_>4 1 3 15 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0468790009617805</threshold>
- <left_val>-0.4028620123863220</left_val>
- <right_val>1.2145609855651855</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 24 15 -1.</_>
- <_>8 8 8 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0693589970469475</threshold>
- <left_val>1.0539360046386719</left_val>
- <right_val>-0.4571970105171204</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 12 -1.</_>
- <_>5 6 7 6 2.</_>
- <_>12 12 7 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0490339994430542</threshold>
- <left_val>-1.6253089904785156</left_val>
- <right_val>0.1537899971008301</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 21 12 -1.</_>
- <_>2 16 21 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0848279967904091</threshold>
- <left_val>0.2840299904346466</left_val>
- <right_val>-1.5662059783935547</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 4 10 -1.</_>
- <_>10 1 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.7229999648407102e-003</threshold>
- <left_val>-1.0147459506988525</left_val>
- <right_val>0.2329480051994324</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 13 20 10 -1.</_>
- <_>2 13 10 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1156219989061356</threshold>
- <left_val>-0.1673289984464645</left_val>
- <right_val>1.2804069519042969</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 13 -1.</_>
- <_>2 1 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0512799993157387</threshold>
- <left_val>1.5162390470504761</left_val>
- <right_val>-0.3027110099792481</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 2 4 13 -1.</_>
- <_>20 2 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0427069999277592</threshold>
- <left_val>1.7631920576095581</left_val>
- <right_val>-0.0518320016562939</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 22 19 -1.</_>
- <_>11 5 11 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.3717809915542603</threshold>
- <left_val>-0.3138920068740845</left_val>
- <right_val>1.5357979536056519</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 4 6 9 -1.</_>
- <_>20 4 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0194129999727011</threshold>
- <left_val>-0.1001759991049767</left_val>
- <right_val>0.9365540146827698</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 11 -1.</_>
- <_>2 3 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0174390003085136</threshold>
- <left_val>-0.4037989974021912</left_val>
- <right_val>0.9629300236701965</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 4 9 -1.</_>
- <_>12 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0396389998495579</threshold>
- <left_val>0.1703909933567047</left_val>
- <right_val>-2.9602990150451660</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 19 3 -1.</_>
- <_>0 7 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.1469995677471161e-003</threshold>
- <left_val>0.8878679871559143</left_val>
- <right_val>-0.4381870031356812</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 4 9 -1.</_>
- <_>12 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.7219999572262168e-003</threshold>
- <left_val>-0.3721860051155090</left_val>
- <right_val>0.4001890122890472</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 4 9 -1.</_>
- <_>10 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0302310008555651</threshold>
- <left_val>0.0659240037202835</left_val>
- <right_val>-2.6469180583953857</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 14 14 -1.</_>
- <_>12 5 7 7 2.</_>
- <_>5 12 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0787959992885590</threshold>
- <left_val>-1.7491459846496582</left_val>
- <right_val>0.2847529947757721</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 18 2 -1.</_>
- <_>1 11 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.1110000088810921e-003</threshold>
- <left_val>-0.9390810132026672</left_val>
- <right_val>0.2320519983768463</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 13 4 11 -1.</_>
- <_>17 13 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0270910002291203</threshold>
- <left_val>-0.0526640005409718</left_val>
- <right_val>1.0756820440292358</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 6 9 -1.</_>
- <_>0 7 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0449649989604950</threshold>
- <left_val>-1.8294479846954346</left_val>
- <right_val>0.0995619967579842</right_val></_></_></trees>
- <stage_threshold>-4.6551899909973145</stage_threshold>
- <parent>1</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 3 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 9 -1.</_>
- <_>6 7 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0657010003924370</threshold>
- <left_val>1.1558510065078735</left_val>
- <right_val>-1.0716359615325928</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 6 -1.</_>
- <_>10 5 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0158399995416403</threshold>
- <left_val>-1.5634720325469971</left_val>
- <right_val>0.7687709927558899</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 5 -1.</_>
- <_>8 1 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1457089930772781</threshold>
- <left_val>-0.5745009779930115</left_val>
- <right_val>1.3808720111846924</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 10 18 6 -1.</_>
- <_>4 12 18 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.1389999464154243e-003</threshold>
- <left_val>-1.4570560455322266</left_val>
- <right_val>0.5161030292510986</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 17 12 6 -1.</_>
- <_>2 17 6 3 2.</_>
- <_>8 20 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7179999314248562e-003</threshold>
- <left_val>-0.8353360295295715</left_val>
- <right_val>0.5852220058441162</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 3 4 13 -1.</_>
- <_>19 3 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0185180008411407</threshold>
- <left_val>-0.3131209909915924</left_val>
- <right_val>1.1696679592132568</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 4 13 -1.</_>
- <_>3 3 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0199580006301403</threshold>
- <left_val>-0.4344260096549988</left_val>
- <right_val>0.9544690251350403</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 23 -1.</_>
- <_>8 1 8 23 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2775500118732452</threshold>
- <left_val>1.4906179904937744</left_val>
- <right_val>-0.1381590068340302</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 7 8 12 -1.</_>
- <_>1 11 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.1859996318817139e-003</threshold>
- <left_val>-0.9636150002479553</left_val>
- <right_val>0.2766549885272980</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 7 3 14 -1.</_>
- <_>14 14 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0377379991114140</threshold>
- <left_val>-2.4464108943939209</left_val>
- <right_val>0.2361959964036942</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 16 6 -1.</_>
- <_>3 12 8 3 2.</_>
- <_>11 15 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0184630006551743</threshold>
- <left_val>0.1753920018672943</left_val>
- <right_val>-1.3423130512237549</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 6 -1.</_>
- <_>6 8 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0111149996519089</threshold>
- <left_val>0.4871079921722412</left_val>
- <right_val>-0.8985189795494080</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 6 12 -1.</_>
- <_>8 13 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0339279994368553</threshold>
- <left_val>0.1787420064210892</left_val>
- <right_val>-1.6342279911041260</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 9 6 -1.</_>
- <_>15 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0356490015983582</threshold>
- <left_val>-1.9607399702072144</left_val>
- <right_val>0.1810249984264374</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 17 18 3 -1.</_>
- <_>1 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0114380000159144</threshold>
- <left_val>0.9901069998741150</left_val>
- <right_val>-0.3810319900512695</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 16 12 -1.</_>
- <_>4 10 16 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0652360022068024</threshold>
- <left_val>-2.5794160366058350</left_val>
- <right_val>0.2475360035896301</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 4 20 -1.</_>
- <_>2 1 2 20 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0422720015048981</threshold>
- <left_val>1.4411840438842773</left_val>
- <right_val>-0.2950829863548279</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 18 2 -1.</_>
- <_>3 1 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.9219999667257071e-003</threshold>
- <left_val>-0.4960860013961792</left_val>
- <right_val>0.6317359805107117</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 20 14 -1.</_>
- <_>1 5 10 7 2.</_>
- <_>11 12 10 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1292179971933365</threshold>
- <left_val>-2.3314270973205566</left_val>
- <right_val>0.0544969998300076</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 14 12 -1.</_>
- <_>5 12 14 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0229310002177954</threshold>
- <left_val>-0.8444709777832031</left_val>
- <right_val>0.3873809874057770</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 14 7 9 -1.</_>
- <_>3 17 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0341200008988380</threshold>
- <left_val>-1.4431500434875488</left_val>
- <right_val>0.0984229966998100</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 9 6 -1.</_>
- <_>14 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0262230001389980</threshold>
- <left_val>0.1822309941053391</left_val>
- <right_val>-1.2586519718170166</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 9 6 -1.</_>
- <_>1 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0222369991242886</threshold>
- <left_val>0.0698079988360405</left_val>
- <right_val>-2.3820950984954834</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 8 10 -1.</_>
- <_>15 6 4 5 2.</_>
- <_>11 11 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.8240001089870930e-003</threshold>
- <left_val>0.3933250010013580</left_val>
- <right_val>-0.2754279971122742</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 14 14 -1.</_>
- <_>5 5 7 7 2.</_>
- <_>12 12 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0436530001461506</threshold>
- <left_val>0.1483269929885864</left_val>
- <right_val>-1.1368780136108398</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 12 5 -1.</_>
- <_>10 0 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0572669990360737</threshold>
- <left_val>0.2462809979915619</left_val>
- <right_val>-1.2687400579452515</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>9 3 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.3409998975694180e-003</threshold>
- <left_val>-0.7544890046119690</left_val>
- <right_val>0.2716380059719086</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0129960002377629</threshold>
- <left_val>-0.3639490008354187</left_val>
- <right_val>0.7095919847488403</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0265170000493526</threshold>
- <left_val>-2.3221859931945801</left_val>
- <right_val>0.0357440002262592</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 9 -1.</_>
- <_>12 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.8400002308189869e-003</threshold>
- <left_val>0.4219430088996887</left_val>
- <right_val>-0.0481849983334541</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 6 9 -1.</_>
- <_>10 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0165689997375011</threshold>
- <left_val>1.1099940538406372</left_val>
- <right_val>-0.3484970033168793</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 18 4 -1.</_>
- <_>9 8 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0681570023298264</threshold>
- <left_val>-3.3269989490509033</left_val>
- <right_val>0.2129900008440018</right_val></_></_></trees>
- <stage_threshold>-4.4531588554382324</stage_threshold>
- <parent>2</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 4 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 12 9 -1.</_>
- <_>6 3 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0399740003049374</threshold>
- <left_val>-1.2173449993133545</left_val>
- <right_val>1.0826710462570190</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 6 -1.</_>
- <_>8 0 8 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1881950050592423</threshold>
- <left_val>-0.4828940033912659</left_val>
- <right_val>1.4045250415802002</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 16 12 -1.</_>
- <_>4 11 16 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0780270025134087</threshold>
- <left_val>-1.0782150030136108</left_val>
- <right_val>0.7404029965400696</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 6 6 -1.</_>
- <_>11 6 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.1899999663000926e-004</threshold>
- <left_val>-1.2019979953765869</left_val>
- <right_val>0.3774920105934143</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 20 24 3 -1.</_>
- <_>8 20 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0850569978356361</threshold>
- <left_val>-0.4393909871578217</left_val>
- <right_val>1.2647340297698975</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 4 9 -1.</_>
- <_>11 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.9720003306865692e-003</threshold>
- <left_val>-0.1844049990177155</left_val>
- <right_val>0.4572640061378479</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 15 4 -1.</_>
- <_>9 13 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.8120000436902046e-003</threshold>
- <left_val>0.3039669990539551</left_val>
- <right_val>-0.9599109888076782</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 4 9 -1.</_>
- <_>11 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0235079992562532</threshold>
- <left_val>1.2487529516220093</left_val>
- <right_val>0.0462279990315437</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 4 9 -1.</_>
- <_>11 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.0039997808635235e-003</threshold>
- <left_val>-0.5944210290908814</left_val>
- <right_val>0.5396329760551453</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 12 -1.</_>
- <_>9 18 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0338519997894764</threshold>
- <left_val>0.2849609851837158</left_val>
- <right_val>-1.4895249605178833</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 22 18 2 -1.</_>
- <_>1 23 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.2530000898987055e-003</threshold>
- <left_val>0.4812079966068268</left_val>
- <right_val>-0.5271239876747131</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 4 10 -1.</_>
- <_>10 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0290970001369715</threshold>
- <left_val>0.2674390077590942</left_val>
- <right_val>-1.6007850170135498</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 8 10 -1.</_>
- <_>6 12 8 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.4790000692009926e-003</threshold>
- <left_val>-1.3107639551162720</left_val>
- <right_val>0.1524309962987900</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 6 -1.</_>
- <_>7 8 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0107950000092387</threshold>
- <left_val>0.4561359882354736</left_val>
- <right_val>-0.7205089926719666</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 10 4 -1.</_>
- <_>0 16 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0246200002729893</threshold>
- <left_val>-1.7320619821548462</left_val>
- <right_val>0.0683630034327507</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 18 2 -1.</_>
- <_>6 19 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.7380000576376915e-003</threshold>
- <left_val>-0.1930329948663712</left_val>
- <right_val>0.6824349761009216</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 22 3 -1.</_>
- <_>1 2 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0122640002518892</threshold>
- <left_val>-1.6095290184020996</left_val>
- <right_val>0.0752680003643036</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 18 3 -1.</_>
- <_>6 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.8670000396668911e-003</threshold>
- <left_val>0.7428650259971619</left_val>
- <right_val>-0.2151020020246506</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 6 15 -1.</_>
- <_>5 4 3 15 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0767259970307350</threshold>
- <left_val>-0.2683509886264801</left_val>
- <right_val>1.3094140291213989</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 4 4 10 -1.</_>
- <_>20 4 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0285780001431704</threshold>
- <left_val>-0.0587930008769035</left_val>
- <right_val>1.2196329832077026</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 4 10 -1.</_>
- <_>2 4 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0196940004825592</threshold>
- <left_val>-0.3514289855957031</left_val>
- <right_val>0.8492699861526489</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 20 6 -1.</_>
- <_>12 16 10 3 2.</_>
- <_>2 19 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0290939994156361</threshold>
- <left_val>-1.0507299900054932</left_val>
- <right_val>0.2980630099773407</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 8 9 -1.</_>
- <_>4 12 4 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0291440002620220</threshold>
- <left_val>0.8254780173301697</left_val>
- <right_val>-0.3268719911575317</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0197410006076097</threshold>
- <left_val>0.2045260071754456</left_val>
- <right_val>-0.8376020193099976</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 6 6 -1.</_>
- <_>8 10 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.3299999088048935e-003</threshold>
- <left_val>0.2057790011167526</left_val>
- <right_val>-0.6682980060577393</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 8 12 6 -1.</_>
- <_>17 8 6 3 2.</_>
- <_>11 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0355009995400906</threshold>
- <left_val>-1.2969900369644165</left_val>
- <right_val>0.1389749944210053</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 12 6 -1.</_>
- <_>0 8 6 3 2.</_>
- <_>6 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0161729995161295</threshold>
- <left_val>-1.3110569715499878</left_val>
- <right_val>0.0757519975304604</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0221510007977486</threshold>
- <left_val>-1.0524389743804932</left_val>
- <right_val>0.1924110054969788</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 6 9 -1.</_>
- <_>8 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0227070003747940</threshold>
- <left_val>-1.3735309839248657</left_val>
- <right_val>0.0667809993028641</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 9 6 -1.</_>
- <_>8 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0166079998016357</threshold>
- <left_val>-0.0371359996497631</left_val>
- <right_val>0.7784640192985535</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 9 6 -1.</_>
- <_>0 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0133090000599623</threshold>
- <left_val>-0.9985070228576660</left_val>
- <right_val>0.1224810034036636</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 8 6 10 -1.</_>
- <_>12 8 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0337320007383823</threshold>
- <left_val>1.4461359977722168</left_val>
- <right_val>0.0131519995629787</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 19 12 3 -1.</_>
- <_>9 19 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0169350001960993</threshold>
- <left_val>-0.3712129890918732</left_val>
- <right_val>0.5284219980239868</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 20 2 -1.</_>
- <_>2 11 20 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.3259999472647905e-003</threshold>
- <left_val>-0.5756850242614746</left_val>
- <right_val>0.3926190137863159</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 9 18 12 -1.</_>
- <_>2 9 9 6 2.</_>
- <_>11 15 9 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0836440026760101</threshold>
- <left_val>0.0161160007119179</left_val>
- <right_val>-2.1173279285430908</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 18 24 -1.</_>
- <_>3 0 9 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2578519880771637</threshold>
- <left_val>-0.0816090032458305</left_val>
- <right_val>0.9878249764442444</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 10 -1.</_>
- <_>5 6 7 5 2.</_>
- <_>12 11 7 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0365669988095760</threshold>
- <left_val>-1.1512110233306885</left_val>
- <right_val>0.0964590013027191</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 10 12 -1.</_>
- <_>14 5 5 6 2.</_>
- <_>9 11 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0164459999650717</threshold>
- <left_val>0.3731549978256226</left_val>
- <right_val>-0.1458539962768555</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 12 12 -1.</_>
- <_>4 5 6 6 2.</_>
- <_>10 11 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.7519999314099550e-003</threshold>
- <left_val>0.2617929875850678</left_val>
- <right_val>-0.5815669894218445</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 18 3 -1.</_>
- <_>4 15 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.3660000450909138e-003</threshold>
- <left_val>0.7547739744186401</left_val>
- <right_val>-0.1705520004034042</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 13 8 8 -1.</_>
- <_>6 17 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.8499999791383743e-003</threshold>
- <left_val>0.2265399992465973</left_val>
- <right_val>-0.6387640237808228</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 16 18 6 -1.</_>
- <_>3 19 18 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0454940013587475</threshold>
- <left_val>-1.2640299797058105</left_val>
- <right_val>0.2526069879531860</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 6 -1.</_>
- <_>3 0 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0239410009235144</threshold>
- <left_val>0.8706840276718140</left_val>
- <right_val>-0.2710469961166382</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 18 -1.</_>
- <_>10 6 4 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0775580033659935</threshold>
- <left_val>-1.3901610374450684</left_val>
- <right_val>0.2361229956150055</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 4 14 -1.</_>
- <_>8 1 2 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0236140005290508</threshold>
- <left_val>0.0661400035023689</left_val>
- <right_val>-1.2645419836044312</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 19 2 -1.</_>
- <_>3 3 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.5750000495463610e-003</threshold>
- <left_val>-0.5384169816970825</left_val>
- <right_val>0.3037909865379334</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 8 22 13 -1.</_>
- <_>12 8 11 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1201080009341240</threshold>
- <left_val>-0.3534300029277802</left_val>
- <right_val>0.5286620259284973</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 9 11 4 -1.</_>
- <_>8 11 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.2899999748915434e-003</threshold>
- <left_val>-0.5870199799537659</left_val>
- <right_val>0.2406100034713745</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 15 10 -1.</_>
- <_>5 12 5 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0697169974446297</threshold>
- <left_val>-0.3334890007972717</left_val>
- <right_val>0.5191630125045776</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 16 12 6 -1.</_>
- <_>16 16 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0466700010001659</threshold>
- <left_val>0.6979539990425110</left_val>
- <right_val>-0.0148959998041391</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 12 6 -1.</_>
- <_>4 16 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0501290000975132</threshold>
- <left_val>0.8614619970321655</left_val>
- <right_val>-0.2598600089550018</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 1 5 12 -1.</_>
- <_>19 5 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0301479995250702</threshold>
- <left_val>0.1933279931545258</left_val>
- <right_val>-0.5913109779357910</right_val></_></_></trees>
- <stage_threshold>-4.3864588737487793</stage_threshold>
- <parent>3</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 5 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 4 -1.</_>
- <_>8 2 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0910850018262863</threshold>
- <left_val>-0.8923310041427612</left_val>
- <right_val>1.0434230566024780</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 12 4 -1.</_>
- <_>6 10 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0128189995884895</threshold>
- <left_val>-1.2597670555114746</left_val>
- <right_val>0.5531709790229797</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 9 6 -1.</_>
- <_>10 5 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0159319993108511</threshold>
- <left_val>-0.8625440001487732</left_val>
- <right_val>0.6373180150985718</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 17 6 6 -1.</_>
- <_>9 20 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.2780001163482666e-003</threshold>
- <left_val>-0.7463920116424561</left_val>
- <right_val>0.5315560102462769</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 22 15 -1.</_>
- <_>0 12 22 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0318409986793995</threshold>
- <left_val>-1.2650489807128906</left_val>
- <right_val>0.3615390062332153</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 17 9 -1.</_>
- <_>4 4 17 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.6960000395774841e-003</threshold>
- <left_val>-0.9829040169715881</left_val>
- <right_val>0.3601300120353699</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 6 10 -1.</_>
- <_>9 5 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0120550002902746</threshold>
- <left_val>0.6406840085983276</left_val>
- <right_val>-0.5012500286102295</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 1 6 8 -1.</_>
- <_>18 1 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0213249996304512</threshold>
- <left_val>-0.2403499931097031</left_val>
- <right_val>0.8544800281524658</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 7 -1.</_>
- <_>3 1 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0304860007017851</threshold>
- <left_val>-0.3427360057830811</left_val>
- <right_val>1.1428849697113037</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 0 6 22 -1.</_>
- <_>18 0 3 22 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0450799986720085</threshold>
- <left_val>1.0976949930191040</left_val>
- <right_val>-0.1797460019588471</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 22 -1.</_>
- <_>3 0 3 22 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0717009976506233</threshold>
- <left_val>1.5735000371932983</left_val>
- <right_val>-0.3143349885940552</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 7 8 16 -1.</_>
- <_>16 7 4 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0592180006206036</threshold>
- <left_val>-0.2758240103721619</left_val>
- <right_val>1.0448570251464844</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 19 6 -1.</_>
- <_>2 12 19 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7010000348091125e-003</threshold>
- <left_val>-1.0974019765853882</left_val>
- <right_val>0.1980119943618774</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 9 6 12 -1.</_>
- <_>9 13 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0410469993948936</threshold>
- <left_val>0.3054769933223724</left_val>
- <right_val>-1.3287999629974365</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 15 17 6 -1.</_>
- <_>2 17 17 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.5499999113380909e-004</threshold>
- <left_val>0.2580710053443909</left_val>
- <right_val>-0.7005289793014526</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 7 3 14 -1.</_>
- <_>14 14 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0303600002080202</threshold>
- <left_val>-1.2306419610977173</left_val>
- <right_val>0.2260939925909042</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 8 10 -1.</_>
- <_>5 6 4 5 2.</_>
- <_>9 11 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0129300002008677</threshold>
- <left_val>0.4075860083103180</left_val>
- <right_val>-0.5123450160026550</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 8 9 11 -1.</_>
- <_>18 8 3 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0373679995536804</threshold>
- <left_val>-0.0947550013661385</left_val>
- <right_val>0.6176509857177734</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 9 11 -1.</_>
- <_>3 8 3 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0244340002536774</threshold>
- <left_val>-0.4110060036182404</left_val>
- <right_val>0.4763050079345703</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 10 18 -1.</_>
- <_>8 15 10 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0570079982280731</threshold>
- <left_val>0.2524929940700531</left_val>
- <right_val>-0.6866980195045471</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 3 14 -1.</_>
- <_>7 14 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0163139998912811</threshold>
- <left_val>-0.9392840266227722</left_val>
- <right_val>0.1144810020923615</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 24 8 -1.</_>
- <_>8 14 8 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1764889955520630</threshold>
- <left_val>1.2451089620590210</left_val>
- <right_val>-0.0565190017223358</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 18 14 -1.</_>
- <_>10 10 9 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1761460006237030</threshold>
- <left_val>-0.3252820074558258</left_val>
- <right_val>0.8279150128364563</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 12 6 6 -1.</_>
- <_>14 15 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.3910001665353775e-003</threshold>
- <left_val>0.3478370010852814</left_val>
- <right_val>-0.1792909950017929</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 10 16 -1.</_>
- <_>7 0 5 8 2.</_>
- <_>12 8 5 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0608909986913204</threshold>
- <left_val>0.0550980009138584</left_val>
- <right_val>-1.5480779409408569</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 9 6 -1.</_>
- <_>13 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0291230008006096</threshold>
- <left_val>-1.0255639553070068</left_val>
- <right_val>0.2410690039396286</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 16 4 -1.</_>
- <_>12 3 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0456489995121956</threshold>
- <left_val>1.0301599502563477</left_val>
- <right_val>-0.3167209923267365</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 9 6 -1.</_>
- <_>13 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0373330004513264</threshold>
- <left_val>0.2162059992551804</left_val>
- <right_val>-0.8258990049362183</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 20 4 -1.</_>
- <_>1 1 10 2 2.</_>
- <_>11 3 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0244110003113747</threshold>
- <left_val>-1.5957959890365601</left_val>
- <right_val>0.0511390008032322</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 9 6 -1.</_>
- <_>13 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0598069988191128</threshold>
- <left_val>-1.0312290191650391</left_val>
- <right_val>0.1309230029582977</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 9 6 -1.</_>
- <_>8 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0301060006022453</threshold>
- <left_val>-1.4781630039215088</left_val>
- <right_val>0.0372119992971420</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 10 6 -1.</_>
- <_>8 20 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.4209999293088913e-003</threshold>
- <left_val>-0.2402410060167313</left_val>
- <right_val>0.4933399856090546</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 6 9 -1.</_>
- <_>8 3 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.1909999195486307e-003</threshold>
- <left_val>0.2894150018692017</left_val>
- <right_val>-0.5725960135459900</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 12 6 -1.</_>
- <_>7 5 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0208609998226166</threshold>
- <left_val>-0.2314839959144592</left_val>
- <right_val>0.6376590132713318</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 18 3 -1.</_>
- <_>0 11 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.6990000195801258e-003</threshold>
- <left_val>-1.2107750177383423</left_val>
- <right_val>0.0640180036425591</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 22 3 -1.</_>
- <_>1 11 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0187580008059740</threshold>
- <left_val>0.2446130067110062</left_val>
- <right_val>-0.9978669881820679</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 8 8 -1.</_>
- <_>9 11 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0443230010569096</threshold>
- <left_val>-1.3699189424514771</left_val>
- <right_val>0.0360519997775555</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 11 6 6 -1.</_>
- <_>12 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0228599999099970</threshold>
- <left_val>0.2128839939832687</left_val>
- <right_val>-1.0397620201110840</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 6 6 -1.</_>
- <_>9 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.8600005730986595e-004</threshold>
- <left_val>0.3244360089302063</left_val>
- <right_val>-0.5429180264472961</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 10 11 6 -1.</_>
- <_>7 12 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0172390006482601</threshold>
- <left_val>-0.2832390069961548</left_val>
- <right_val>0.4446820020675659</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 24 4 -1.</_>
- <_>0 13 12 2 2.</_>
- <_>12 15 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0345310010015965</threshold>
- <left_val>-2.3107020854949951</left_val>
- <right_val>-3.1399999279528856e-003</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 22 12 -1.</_>
- <_>13 4 11 6 2.</_>
- <_>2 10 11 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0670069977641106</threshold>
- <left_val>0.2871569991111755</left_val>
- <right_val>-0.6448100209236145</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 20 17 -1.</_>
- <_>12 0 10 17 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2377689927816391</threshold>
- <left_val>-0.2717480063438416</left_val>
- <right_val>0.8021910190582275</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 2 24 -1.</_>
- <_>14 0 1 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0129030002281070</threshold>
- <left_val>-1.5317620038986206</left_val>
- <right_val>0.2142360061407089</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 2 24 -1.</_>
- <_>9 0 1 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0105149997398257</threshold>
- <left_val>0.0770379975438118</left_val>
- <right_val>-1.0581140518188477</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 1 2 22 -1.</_>
- <_>14 1 1 22 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0169690009206533</threshold>
- <left_val>0.1430670022964478</left_val>
- <right_val>-0.8582839965820313</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 2 22 -1.</_>
- <_>9 1 1 22 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.2460002265870571e-003</threshold>
- <left_val>-1.1020129919052124</left_val>
- <right_val>0.0649069994688034</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 6 3 18 -1.</_>
- <_>18 6 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0105569995939732</threshold>
- <left_val>0.0139640001580119</left_val>
- <right_val>0.6360149979591370</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 14 9 6 -1.</_>
- <_>6 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.1380001716315746e-003</threshold>
- <left_val>-0.3454590141773224</left_val>
- <right_val>0.5629680156707764</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 14 9 4 -1.</_>
- <_>13 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0131580000743270</threshold>
- <left_val>0.1992730051279068</left_val>
- <right_val>-1.5040320158004761</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 18 3 -1.</_>
- <_>3 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.1310000922530890e-003</threshold>
- <left_val>-0.4090369939804077</left_val>
- <right_val>0.3779639899730682</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 8 18 -1.</_>
- <_>13 4 4 9 2.</_>
- <_>9 13 4 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1092069968581200</threshold>
- <left_val>-2.2227079868316650</left_val>
- <right_val>0.1217819973826408</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 18 3 -1.</_>
- <_>0 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.1820003688335419e-003</threshold>
- <left_val>-0.2865200042724609</left_val>
- <right_val>0.6789079904556274</right_val></_></_></trees>
- <stage_threshold>-4.1299300193786621</stage_threshold>
- <parent>4</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 6 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 12 4 -1.</_>
- <_>6 2 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0313469991087914</threshold>
- <left_val>-0.8888459801673889</left_val>
- <right_val>0.9493680000305176</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 14 6 -1.</_>
- <_>6 11 14 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0319180004298687</threshold>
- <left_val>-1.1146880388259888</left_val>
- <right_val>0.4888899922370911</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 6 6 -1.</_>
- <_>10 5 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.5939999185502529e-003</threshold>
- <left_val>-1.0097689628601074</left_val>
- <right_val>0.4972380101680756</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 6 16 -1.</_>
- <_>10 13 6 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0261480007320642</threshold>
- <left_val>0.2599129974842072</left_val>
- <right_val>-1.2537480592727661</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 9 16 -1.</_>
- <_>4 4 3 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0128450002521276</threshold>
- <left_val>-0.5713859796524048</left_val>
- <right_val>0.5965949892997742</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 18 9 -1.</_>
- <_>5 3 18 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0263449996709824</threshold>
- <left_val>-0.5520319938659668</left_val>
- <right_val>0.3021740019321442</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 5 8 -1.</_>
- <_>9 19 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0150830000638962</threshold>
- <left_val>-1.2871240377426147</left_val>
- <right_val>0.2235420048236847</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 0 4 9 -1.</_>
- <_>20 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0388870015740395</threshold>
- <left_val>1.7425049543380737</left_val>
- <right_val>-0.0997470021247864</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 18 3 -1.</_>
- <_>2 1 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.7029998861253262e-003</threshold>
- <left_val>-1.0523240566253662</left_val>
- <right_val>0.1836259961128235</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 22 19 2 -1.</_>
- <_>5 23 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.4860000228509307e-003</threshold>
- <left_val>0.5678420066833496</left_val>
- <right_val>-0.4674200117588043</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 4 9 -1.</_>
- <_>2 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0284860003739595</threshold>
- <left_val>1.3082909584045410</left_val>
- <right_val>-0.2646090090274811</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 19 18 -1.</_>
- <_>5 12 19 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0662249997258186</threshold>
- <left_val>-0.4621070027351379</left_val>
- <right_val>0.4174959957599640</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 9 -1.</_>
- <_>2 1 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.8569996878504753e-003</threshold>
- <left_val>-0.4147489964962006</left_val>
- <right_val>0.5920479893684387</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 14 12 -1.</_>
- <_>13 5 7 6 2.</_>
- <_>6 11 7 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0113559998571873</threshold>
- <left_val>0.3610309958457947</left_val>
- <right_val>-0.4578120112419128</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 20 2 -1.</_>
- <_>0 2 20 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.7679998893290758e-003</threshold>
- <left_val>-0.8923889994621277</left_val>
- <right_val>0.1419900059700012</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 22 3 -1.</_>
- <_>1 3 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0112469997256994</threshold>
- <left_val>0.2935340106487274</left_val>
- <right_val>-0.9733060002326965</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 8 7 9 -1.</_>
- <_>2 11 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.1970000863075256e-003</threshold>
- <left_val>-0.7933490276336670</left_val>
- <right_val>0.1831340044736862</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 22 4 -1.</_>
- <_>13 12 11 2 2.</_>
- <_>2 14 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0317689999938011</threshold>
- <left_val>0.1552309989929199</left_val>
- <right_val>-1.3245639801025391</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 22 4 -1.</_>
- <_>0 12 11 2 2.</_>
- <_>11 14 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0251739993691444</threshold>
- <left_val>0.0342149995267391</left_val>
- <right_val>-2.0948131084442139</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 6 11 -1.</_>
- <_>11 7 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.5360001064836979e-003</threshold>
- <left_val>-0.3945060074329376</left_val>
- <right_val>0.5133399963378906</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 9 6 -1.</_>
- <_>10 1 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0328730009496212</threshold>
- <left_val>0.0883729979395866</left_val>
- <right_val>-1.2814120054244995</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 4 10 -1.</_>
- <_>11 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.7379998937249184e-003</threshold>
- <left_val>0.5528650283813477</left_val>
- <right_val>-0.4638499915599823</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 12 -1.</_>
- <_>6 10 12 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0380750000476837</threshold>
- <left_val>-1.8497270345687866</left_val>
- <right_val>0.0459440015256405</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 1 6 15 -1.</_>
- <_>18 6 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0389840006828308</threshold>
- <left_val>-0.4822370111942291</left_val>
- <right_val>0.3476060032844544</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 18 3 -1.</_>
- <_>3 16 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.8029999230057001e-003</threshold>
- <left_val>-0.4515469968318939</left_val>
- <right_val>0.4280630052089691</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 5 6 9 -1.</_>
- <_>18 8 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0541459992527962</threshold>
- <left_val>-0.8452079892158508</left_val>
- <right_val>0.1667490005493164</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 16 6 -1.</_>
- <_>1 5 8 3 2.</_>
- <_>9 8 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.3280000835657120e-003</threshold>
- <left_val>0.3534829914569855</left_val>
- <right_val>-0.4716320037841797</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0337780006229877</threshold>
- <left_val>0.1846310049295425</left_val>
- <right_val>-1.6686669588088989</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 24 14 -1.</_>
- <_>0 4 12 7 2.</_>
- <_>12 11 12 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1123809963464737</threshold>
- <left_val>-1.2521569728851318</left_val>
- <right_val>0.0359920002520084</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 4 13 -1.</_>
- <_>13 0 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0104080000892282</threshold>
- <left_val>-0.8162040114402771</left_val>
- <right_val>0.2342859953641892</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 4 13 -1.</_>
- <_>9 0 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.9439999274909496e-003</threshold>
- <left_val>-0.9258469939231873</left_val>
- <right_val>0.1003480032086372</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 6 9 -1.</_>
- <_>13 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.3029998242855072e-003</threshold>
- <left_val>0.5649930238723755</left_val>
- <right_val>-0.1888190060853958</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 6 9 -1.</_>
- <_>10 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0117499995976686</threshold>
- <left_val>0.8030239939689636</left_val>
- <right_val>-0.3827700018882752</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 17 9 6 -1.</_>
- <_>13 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0232170000672340</threshold>
- <left_val>-0.8492699861526489</left_val>
- <right_val>0.1967120021581650</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 18 14 6 -1.</_>
- <_>2 18 7 3 2.</_>
- <_>9 21 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0168660003691912</threshold>
- <left_val>-0.4059189856052399</left_val>
- <right_val>0.5069530010223389</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 18 4 -1.</_>
- <_>12 18 9 2 2.</_>
- <_>3 20 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0240310002118349</threshold>
- <left_val>-1.5297520160675049</left_val>
- <right_val>0.2334499955177307</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 20 15 4 -1.</_>
- <_>5 20 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0369459986686707</threshold>
- <left_val>0.6300770044326782</left_val>
- <right_val>-0.3178040087223053</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 15 9 -1.</_>
- <_>14 15 5 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0615639984607697</threshold>
- <left_val>0.5862789750099182</left_val>
- <right_val>-0.0121079999953508</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 16 4 -1.</_>
- <_>4 6 16 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0216610003262758</threshold>
- <left_val>-0.2562370002269745</left_val>
- <right_val>1.0409849882125854</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 6 -1.</_>
- <_>7 8 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.6710000131279230e-003</threshold>
- <left_val>0.2917110025882721</left_val>
- <right_val>-0.8328729867935181</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 15 10 -1.</_>
- <_>5 14 5 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0448490008711815</threshold>
- <left_val>-0.3963319957256317</left_val>
- <right_val>0.4566200077533722</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 10 14 -1.</_>
- <_>12 9 5 7 2.</_>
- <_>7 16 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0571950003504753</threshold>
- <left_val>0.2102389931678772</left_val>
- <right_val>-1.5004800558090210</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 6 9 -1.</_>
- <_>9 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0113420002162457</threshold>
- <left_val>0.4407129883766174</left_val>
- <right_val>-0.3865379989147186</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 3 -1.</_>
- <_>3 7 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0120040001347661</threshold>
- <left_val>0.9395459890365601</left_val>
- <right_val>-0.1058949977159500</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 18 3 -1.</_>
- <_>0 11 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0225159991532564</threshold>
- <left_val>9.4480002298951149e-003</left_val>
- <right_val>-1.6799509525299072</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 16 18 4 -1.</_>
- <_>12 16 9 2 2.</_>
- <_>3 18 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0198090001940727</threshold>
- <left_val>-1.0133639574050903</left_val>
- <right_val>0.2414660006761551</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 14 6 -1.</_>
- <_>4 6 7 3 2.</_>
- <_>11 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0158910006284714</threshold>
- <left_val>-0.3750759959220886</left_val>
- <right_val>0.4661409854888916</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 2 18 -1.</_>
- <_>13 0 1 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.1420002281665802e-003</threshold>
- <left_val>-0.8048409819602966</left_val>
- <right_val>0.1781699955463409</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 2 18 -1.</_>
- <_>10 0 1 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.4740000739693642e-003</threshold>
- <left_val>-1.0562069416046143</left_val>
- <right_val>0.0733050033450127</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 15 10 -1.</_>
- <_>10 7 5 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1274250000715256</threshold>
- <left_val>0.2016559988260269</left_val>
- <right_val>-1.5467929840087891</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 20 21 4 -1.</_>
- <_>8 20 7 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0477030016481876</threshold>
- <left_val>-0.3793779909610748</left_val>
- <right_val>0.3788599967956543</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 5 18 -1.</_>
- <_>10 14 5 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0536080002784729</threshold>
- <left_val>0.2122049927711487</left_val>
- <right_val>-1.2399710416793823</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 6 -1.</_>
- <_>0 2 12 3 2.</_>
- <_>12 5 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0396809987723827</threshold>
- <left_val>-1.0257550477981567</left_val>
- <right_val>0.0512829981744289</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 22 8 -1.</_>
- <_>12 1 11 4 2.</_>
- <_>1 5 11 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0673270002007484</threshold>
- <left_val>-1.0304750204086304</left_val>
- <right_val>0.2300529927015305</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 15 9 -1.</_>
- <_>4 3 15 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1333760023117065</threshold>
- <left_val>-0.2086900025606155</left_val>
- <right_val>1.2272510528564453</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 19 -1.</_>
- <_>8 0 8 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2091930061578751</threshold>
- <left_val>0.8792989850044251</left_val>
- <right_val>-0.0442549996078014</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 21 18 3 -1.</_>
- <_>11 21 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0655890032649040</threshold>
- <left_val>1.0443429946899414</left_val>
- <right_val>-0.2168209999799728</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 10 4 -1.</_>
- <_>9 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0618829987943172</threshold>
- <left_val>0.1379819959402084</left_val>
- <right_val>-1.9009059667587280</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 10 4 -1.</_>
- <_>10 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0255789998918772</threshold>
- <left_val>-1.6607600450515747</left_val>
- <right_val>5.8439997956156731e-003</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 8 6 16 -1.</_>
- <_>20 8 3 8 2.</_>
- <_>17 16 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0348270013928413</threshold>
- <left_val>0.7994040250778198</left_val>
- <right_val>-0.0824069976806641</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 20 4 -1.</_>
- <_>1 15 10 2 2.</_>
- <_>11 17 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0182099994271994</threshold>
- <left_val>-0.9607399702072144</left_val>
- <right_val>0.0663200020790100</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 10 6 -1.</_>
- <_>14 17 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0150709999725223</threshold>
- <left_val>0.1989939957857132</left_val>
- <right_val>-0.7643300294876099</right_val></_></_></trees>
- <stage_threshold>-4.0218091011047363</stage_threshold>
- <parent>5</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 7 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 16 9 -1.</_>
- <_>3 3 16 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0463249981403351</threshold>
- <left_val>-1.0362670421600342</left_val>
- <right_val>0.8220149874687195</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 6 7 15 -1.</_>
- <_>15 11 7 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0154069997370243</threshold>
- <left_val>-1.2327589988708496</left_val>
- <right_val>0.2964769899845123</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 6 13 -1.</_>
- <_>11 1 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0128089999780059</threshold>
- <left_val>-0.7585229873657227</left_val>
- <right_val>0.5798550248146057</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 2 6 14 -1.</_>
- <_>17 2 3 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0491509996354580</threshold>
- <left_val>-0.3898389935493469</left_val>
- <right_val>0.8968030214309692</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 14 12 10 -1.</_>
- <_>3 14 6 5 2.</_>
- <_>9 19 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0126210004091263</threshold>
- <left_val>-0.7179930210113525</left_val>
- <right_val>0.5044090151786804</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 6 -1.</_>
- <_>7 8 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0187689997255802</threshold>
- <left_val>0.5514760017395020</left_val>
- <right_val>-0.7055540084838867</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 6 14 -1.</_>
- <_>4 2 3 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0419650003314018</threshold>
- <left_val>-0.4478209912776947</left_val>
- <right_val>0.7098550200462341</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 4 5 12 -1.</_>
- <_>10 8 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0514019988477230</threshold>
- <left_val>-1.0932120084762573</left_val>
- <right_val>0.2670190036296845</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 24 5 -1.</_>
- <_>8 17 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0709609985351563</threshold>
- <left_val>0.8361840248107910</left_val>
- <right_val>-0.3831810057163239</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 7 5 12 -1.</_>
- <_>15 11 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0167459994554520</threshold>
- <left_val>-0.2573310136795044</left_val>
- <right_val>0.2596650123596191</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 6 12 -1.</_>
- <_>3 1 3 6 2.</_>
- <_>6 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.2400000169873238e-003</threshold>
- <left_val>0.3163149952888489</left_val>
- <right_val>-0.5879690051078796</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 13 6 6 -1.</_>
- <_>12 16 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0393979996442795</threshold>
- <left_val>-1.0491210222244263</left_val>
- <right_val>0.1682240068912506</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 13 6 6 -1.</_>
- <_>6 16 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.</threshold>
- <left_val>0.1614419966936112</left_val>
- <right_val>-0.8787689805030823</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 6 3 16 -1.</_>
- <_>14 14 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0223079994320869</threshold>
- <left_val>-0.6905350089073181</left_val>
- <right_val>0.2360700070858002</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 13 6 -1.</_>
- <_>1 14 13 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.8919999711215496e-003</threshold>
- <left_val>0.2498919963836670</left_val>
- <right_val>-0.5658329725265503</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 1 4 9 -1.</_>
- <_>13 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.0730000212788582e-003</threshold>
- <left_val>-0.5041580200195313</left_val>
- <right_val>0.3837450146675110</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 9 6 -1.</_>
- <_>10 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0392309986054897</threshold>
- <left_val>0.0426190011203289</left_val>
- <right_val>-1.3875889778137207</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 2 6 9 -1.</_>
- <_>12 2 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0622380003333092</threshold>
- <left_val>0.1411940008401871</left_val>
- <right_val>-1.0688860416412354</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 6 9 -1.</_>
- <_>9 2 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.1399999968707561e-003</threshold>
- <left_val>-0.8962240219116211</left_val>
- <right_val>0.1979639977216721</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 12 6 -1.</_>
- <_>6 20 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.1800000518560410e-004</threshold>
- <left_val>-0.4533729851245880</left_val>
- <right_val>0.4353269934654236</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 6 9 -1.</_>
- <_>9 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.9169998168945313e-003</threshold>
- <left_val>0.3382279872894287</left_val>
- <right_val>-0.4479300081729889</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 12 3 -1.</_>
- <_>7 7 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0238669998943806</threshold>
- <left_val>-0.7890859842300415</left_val>
- <right_val>0.2251179963350296</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 8 21 -1.</_>
- <_>8 10 8 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1026280000805855</threshold>
- <left_val>-2.2831439971923828</left_val>
- <right_val>-5.3960001096129417e-003</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 10 12 -1.</_>
- <_>7 8 10 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.5239998772740364e-003</threshold>
- <left_val>0.3934670090675354</left_val>
- <right_val>-0.5224220156669617</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 9 -1.</_>
- <_>0 4 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0398770011961460</threshold>
- <left_val>0.0327990017831326</left_val>
- <right_val>-1.5079489946365356</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 2 2 20 -1.</_>
- <_>15 2 1 20 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0131449997425079</threshold>
- <left_val>-1.0839990377426147</left_val>
- <right_val>0.1848240047693253</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 9 -1.</_>
- <_>0 6 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0505909994244576</threshold>
- <left_val>-1.8822289705276489</left_val>
- <right_val>-2.2199999075382948e-003</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 3 2 21 -1.</_>
- <_>15 3 1 21 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0249170009046793</threshold>
- <left_val>0.1459340006113052</left_val>
- <right_val>-2.2196519374847412</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 2 23 -1.</_>
- <_>8 0 1 23 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.6370001770555973e-003</threshold>
- <left_val>-1.0164569616317749</left_val>
- <right_val>0.0587970018386841</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 8 9 4 -1.</_>
- <_>15 10 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0429119989275932</threshold>
- <left_val>0.1544300019741058</left_val>
- <right_val>-1.1843889951705933</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 9 4 -1.</_>
- <_>0 10 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.3000000510364771e-004</threshold>
- <left_val>-0.7730579972267151</left_val>
- <right_val>0.1218990013003349</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 9 6 -1.</_>
- <_>8 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.0929996222257614e-003</threshold>
- <left_val>-0.1145009994506836</left_val>
- <right_val>0.7109130024909973</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 9 6 -1.</_>
- <_>0 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0111450003460050</threshold>
- <left_val>0.0700009986758232</left_val>
- <right_val>-1.0534820556640625</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 18 4 -1.</_>
- <_>9 10 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0524530000984669</threshold>
- <left_val>-1.7594360113143921</left_val>
- <right_val>0.1952379941940308</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 19 -1.</_>
- <_>8 0 8 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2302069962024689</threshold>
- <left_val>0.9584029912948608</left_val>
- <right_val>-0.2504569888114929</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 8 12 -1.</_>
- <_>9 7 8 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0163659993559122</threshold>
- <left_val>0.4673190116882324</left_val>
- <right_val>-0.2110839933156967</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 10 -1.</_>
- <_>12 6 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0172080006450415</threshold>
- <left_val>0.7083569765090942</left_val>
- <right_val>-0.2801829874515533</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 10 12 -1.</_>
- <_>12 9 5 6 2.</_>
- <_>7 15 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0366480015218258</threshold>
- <left_val>-1.1013339757919312</left_val>
- <right_val>0.2434110045433044</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 3 19 -1.</_>
- <_>6 0 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0103049995377660</threshold>
- <left_val>-1.0933129787445068</left_val>
- <right_val>0.0562589988112450</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 6 10 -1.</_>
- <_>16 0 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0137130003422499</threshold>
- <left_val>-0.2643809914588928</left_val>
- <right_val>0.1982100009918213</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 6 12 -1.</_>
- <_>2 0 3 6 2.</_>
- <_>5 6 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0293080005794764</threshold>
- <left_val>-0.2214239984750748</left_val>
- <right_val>1.0525950193405151</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 24 2 -1.</_>
- <_>0 12 24 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0240770000964403</threshold>
- <left_val>0.1848569959402084</left_val>
- <right_val>-1.7203969955444336</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 9 13 4 -1.</_>
- <_>4 11 13 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.1280000954866409e-003</threshold>
- <left_val>-0.9272149801254273</left_val>
- <right_val>0.0587529987096787</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 6 9 -1.</_>
- <_>9 11 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0223779994994402</threshold>
- <left_val>1.9646559953689575</left_val>
- <right_val>0.0277859997004271</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 16 4 -1.</_>
- <_>0 14 16 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.0440000854432583e-003</threshold>
- <left_val>0.2142760008573532</left_val>
- <right_val>-0.4840759932994843</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 12 6 9 -1.</_>
- <_>18 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0406030006706715</threshold>
- <left_val>-1.1754349470138550</left_val>
- <right_val>0.1606120020151138</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 6 9 -1.</_>
- <_>0 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0244660004973412</threshold>
- <left_val>-1.1239900588989258</left_val>
- <right_val>0.0411100015044212</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 10 4 -1.</_>
- <_>8 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.5309999473392963e-003</threshold>
- <left_val>-0.1716970056295395</left_val>
- <right_val>0.3217880129814148</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 6 9 -1.</_>
- <_>10 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0195889994502068</threshold>
- <left_val>0.8272020220756531</left_val>
- <right_val>-0.2637670040130615</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0296359993517399</threshold>
- <left_val>-1.1524770259857178</left_val>
- <right_val>0.1499930024147034</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0150300003588200</threshold>
- <left_val>-1.0491830110549927</left_val>
- <right_val>0.0401609987020493</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 3 6 15 -1.</_>
- <_>14 3 2 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0607150010764599</threshold>
- <left_val>-1.0903840065002441</left_val>
- <right_val>0.1533080041408539</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 6 15 -1.</_>
- <_>8 3 2 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0127900000661612</threshold>
- <left_val>0.4224860072135925</left_val>
- <right_val>-0.4239920079708099</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 2 9 4 -1.</_>
- <_>15 4 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0202479995787144</threshold>
- <left_val>-0.9186699986457825</left_val>
- <right_val>0.1848569959402084</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 6 7 -1.</_>
- <_>8 10 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0306839998811483</threshold>
- <left_val>-1.5958670377731323</left_val>
- <right_val>2.5760000571608543e-003</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 14 6 10 -1.</_>
- <_>9 19 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0207180008292198</threshold>
- <left_val>-0.6629999876022339</left_val>
- <right_val>0.3103719949722290</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 13 5 8 -1.</_>
- <_>7 17 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.7290000105276704e-003</threshold>
- <left_val>0.1918340027332306</left_val>
- <right_val>-0.6508499979972839</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 3 16 -1.</_>
- <_>14 13 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0313940010964870</threshold>
- <left_val>-0.6364300251007080</left_val>
- <right_val>0.1540839970111847</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 17 18 3 -1.</_>
- <_>2 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0190030001103878</threshold>
- <left_val>-0.1891939938068390</left_val>
- <right_val>1.5294510126113892</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 18 19 3 -1.</_>
- <_>5 19 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.1769997701048851e-003</threshold>
- <left_val>-0.1059790030121803</left_val>
- <right_val>0.6485959887504578</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>11 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0101659996435046</threshold>
- <left_val>-1.0802700519561768</left_val>
- <right_val>0.0371760018169880</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 4 3 18 -1.</_>
- <_>13 4 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.4169999631121755e-003</threshold>
- <left_val>0.3415749967098236</left_val>
- <right_val>-0.0977379977703094</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 3 18 -1.</_>
- <_>10 4 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.0799998678267002e-003</threshold>
- <left_val>0.4762459993362427</left_val>
- <right_val>-0.3436630070209503</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 3 18 9 -1.</_>
- <_>9 3 6 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0440969988703728</threshold>
- <left_val>0.9763429760932922</left_val>
- <right_val>-0.0191730000078678</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 6 14 -1.</_>
- <_>8 1 2 14 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0606699995696545</threshold>
- <left_val>-2.1752851009368896</left_val>
- <right_val>-0.0289259999990463</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 16 9 6 -1.</_>
- <_>12 19 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0329319983720779</threshold>
- <left_val>-0.6438310146331787</left_val>
- <right_val>0.1649409979581833</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 20 16 -1.</_>
- <_>1 3 10 8 2.</_>
- <_>11 11 10 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1472280025482178</threshold>
- <left_val>-1.4745830297470093</left_val>
- <right_val>2.5839998852461576e-003</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 5 6 12 -1.</_>
- <_>15 5 3 6 2.</_>
- <_>12 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0119300000369549</threshold>
- <left_val>0.4244140088558197</left_val>
- <right_val>-0.1771260052919388</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 22 16 -1.</_>
- <_>1 2 11 8 2.</_>
- <_>12 10 11 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1451790034770966</threshold>
- <left_val>0.0254449993371964</left_val>
- <right_val>-1.2779400348663330</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 5 10 -1.</_>
- <_>10 19 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0514479987323284</threshold>
- <left_val>0.1567839980125427</left_val>
- <right_val>-1.5188430547714233</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 3 -1.</_>
- <_>3 22 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.1479999888688326e-003</threshold>
- <left_val>-0.4042440056800842</left_val>
- <right_val>0.3242970108985901</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 6 10 -1.</_>
- <_>12 14 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0436000004410744</threshold>
- <left_val>-1.9932260513305664</left_val>
- <right_val>0.1501860022544861</right_val></_></_></trees>
- <stage_threshold>-3.8832089900970459</stage_threshold>
- <parent>6</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 8 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 4 -1.</_>
- <_>8 2 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1289959996938705</threshold>
- <left_val>-0.6216199994087219</left_val>
- <right_val>1.1116520166397095</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 9 -1.</_>
- <_>6 7 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0912619978189468</threshold>
- <left_val>1.0143059492111206</left_val>
- <right_val>-0.6133520007133484</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 5 -1.</_>
- <_>10 6 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0142719997093081</threshold>
- <left_val>-1.0261659622192383</left_val>
- <right_val>0.3977999985218048</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 14 12 -1.</_>
- <_>5 12 14 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0328899994492531</threshold>
- <left_val>-1.1386079788208008</left_val>
- <right_val>0.2869080007076263</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 8 10 -1.</_>
- <_>4 14 4 5 2.</_>
- <_>8 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0125900004059076</threshold>
- <left_val>-0.5664560198783875</left_val>
- <right_val>0.4517239928245544</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 5 14 -1.</_>
- <_>11 13 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0146610001102090</threshold>
- <left_val>0.3050599992275238</left_val>
- <right_val>-0.6812959909439087</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 3 16 -1.</_>
- <_>7 14 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0335559993982315</threshold>
- <left_val>-1.7208939790725708</left_val>
- <right_val>0.0614390000700951</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 18 8 -1.</_>
- <_>9 7 6 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1425269991159439</threshold>
- <left_val>0.2319220006465912</left_val>
- <right_val>-1.7297149896621704</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 3 20 2 -1.</_>
- <_>2 4 20 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.2079997733235359e-003</threshold>
- <left_val>-1.2163300514221191</left_val>
- <right_val>0.1216019988059998</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 19 6 -1.</_>
- <_>3 14 19 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0181789994239807</threshold>
- <left_val>0.3255369961261749</left_val>
- <right_val>-0.8100399971008301</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 6 9 -1.</_>
- <_>10 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0250369999557734</threshold>
- <left_val>-0.3169879913330078</left_val>
- <right_val>0.6736140251159668</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 6 6 14 -1.</_>
- <_>16 6 3 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0465609990060329</threshold>
- <left_val>-0.1108980029821396</left_val>
- <right_val>0.8408250212669373</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 6 12 -1.</_>
- <_>9 9 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.9999996125698090e-003</threshold>
- <left_val>0.3957450091838837</left_val>
- <right_val>-0.4762459993362427</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 6 6 18 -1.</_>
- <_>21 6 3 9 2.</_>
- <_>18 15 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0408059991896153</threshold>
- <left_val>-1.8000000272877514e-004</left_val>
- <right_val>0.9457070231437683</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 6 18 -1.</_>
- <_>0 6 3 9 2.</_>
- <_>3 15 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0342219993472099</threshold>
- <left_val>0.7520629763603210</left_val>
- <right_val>-0.3153150081634522</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 9 -1.</_>
- <_>18 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0397160016000271</threshold>
- <left_val>-0.8313959836959839</left_val>
- <right_val>0.1774439960718155</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 15 6 -1.</_>
- <_>3 20 15 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.5170000735670328e-003</threshold>
- <left_val>-0.5937799811363220</left_val>
- <right_val>0.2465700060129166</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 9 -1.</_>
- <_>18 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0274289995431900</threshold>
- <left_val>0.1599839925765991</left_val>
- <right_val>-0.4278199970722199</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 9 -1.</_>
- <_>0 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0349860005080700</threshold>
- <left_val>0.0350559987127781</left_val>
- <right_val>-1.5988600254058838</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 18 2 -1.</_>
- <_>5 11 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.4970000162720680e-003</threshold>
- <left_val>-0.5203430056571960</left_val>
- <right_val>0.3782829940319061</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 12 6 -1.</_>
- <_>6 2 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.7699999045580626e-003</threshold>
- <left_val>-0.5318260192871094</left_val>
- <right_val>0.2495100051164627</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 6 9 -1.</_>
- <_>12 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0351740010082722</threshold>
- <left_val>0.1998340040445328</left_val>
- <right_val>-1.4446129798889160</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 6 9 -1.</_>
- <_>10 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0259709991514683</threshold>
- <left_val>0.0444269999861717</left_val>
- <right_val>-1.3622980117797852</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 12 9 6 -1.</_>
- <_>15 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0157839991152287</threshold>
- <left_val>-0.9102039933204651</left_val>
- <right_val>0.2719030082225800</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 13 6 -1.</_>
- <_>3 8 13 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.5880000367760658e-003</threshold>
- <left_val>0.0920649990439415</left_val>
- <right_val>-0.8162890076637268</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 12 9 6 -1.</_>
- <_>15 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0207540001720190</threshold>
- <left_val>0.2118570059537888</left_val>
- <right_val>-0.7472900152206421</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 6 15 -1.</_>
- <_>5 5 3 15 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0598290003836155</threshold>
- <left_val>-0.2730109989643097</left_val>
- <right_val>0.8092330098152161</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 9 6 -1.</_>
- <_>11 8 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0390390008687973</threshold>
- <left_val>-0.1043229997158051</left_val>
- <right_val>0.8622620105743408</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 3 14 -1.</_>
- <_>8 13 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0216659996658564</threshold>
- <left_val>0.0627090036869049</left_val>
- <right_val>-0.9889429807662964</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 12 9 6 -1.</_>
- <_>15 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0274969991296530</threshold>
- <left_val>-0.9269099831581116</left_val>
- <right_val>0.1558630019426346</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 10 4 -1.</_>
- <_>9 12 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0104620000347495</threshold>
- <left_val>0.1341809928417206</left_val>
- <right_val>-0.7038639783859253</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 1 4 19 -1.</_>
- <_>13 1 2 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0248709991574287</threshold>
- <left_val>0.1970670074224472</left_val>
- <right_val>-0.4026330113410950</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 4 19 -1.</_>
- <_>9 1 2 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0160360001027584</threshold>
- <left_val>-1.1409829854965210</left_val>
- <right_val>0.0739979967474937</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 9 6 9 -1.</_>
- <_>18 12 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0486270003020763</threshold>
- <left_val>0.1699039936065674</left_val>
- <right_val>-0.7215219736099243</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 21 18 3 -1.</_>
- <_>1 22 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.2619999470189214e-003</threshold>
- <left_val>-0.4738979935646057</left_val>
- <right_val>0.2625499963760376</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 10 9 -1.</_>
- <_>14 16 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0880350023508072</threshold>
- <left_val>-2.1606519222259521</left_val>
- <right_val>0.1455480009317398</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 22 4 -1.</_>
- <_>1 13 11 2 2.</_>
- <_>12 15 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0183569993823767</threshold>
- <left_val>0.0447509996592999</left_val>
- <right_val>-1.0766370296478271</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 16 6 -1.</_>
- <_>12 6 8 3 2.</_>
- <_>4 9 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0352750010788441</threshold>
- <left_val>-0.0329190008342266</left_val>
- <right_val>1.2153890132904053</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 18 22 -1.</_>
- <_>1 0 9 11 2.</_>
- <_>10 11 9 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2039290070533752</threshold>
- <left_val>-1.3187999725341797</left_val>
- <right_val>0.0155039997771382</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 8 14 -1.</_>
- <_>14 7 4 7 2.</_>
- <_>10 14 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0166190005838871</threshold>
- <left_val>0.3685019910335541</left_val>
- <right_val>-0.1528369933366776</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 6 20 -1.</_>
- <_>0 4 3 10 2.</_>
- <_>3 14 3 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0377390012145042</threshold>
- <left_val>-0.2572779953479767</left_val>
- <right_val>0.7065529823303223</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 6 9 -1.</_>
- <_>17 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.2720000706613064e-003</threshold>
- <left_val>-0.0776029974222183</left_val>
- <right_val>0.3336780071258545</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 6 9 -1.</_>
- <_>5 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0148029997944832</threshold>
- <left_val>-0.7852479815483093</left_val>
- <right_val>0.0769340023398399</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 12 6 12 -1.</_>
- <_>18 12 3 6 2.</_>
- <_>15 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0483190007507801</threshold>
- <left_val>1.7022320032119751</left_val>
- <right_val>0.0497220009565353</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 6 12 -1.</_>
- <_>3 12 3 6 2.</_>
- <_>6 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0295390002429485</threshold>
- <left_val>0.7767069935798645</left_val>
- <right_val>-0.2453429996967316</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 12 9 6 -1.</_>
- <_>15 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0461690016090870</threshold>
- <left_val>-1.4922779798507690</left_val>
- <right_val>0.1234000027179718</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 9 6 -1.</_>
- <_>0 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0280649997293949</threshold>
- <left_val>-2.1345369815826416</left_val>
- <right_val>-0.0257970001548529</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 19 3 -1.</_>
- <_>4 15 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.7339998893439770e-003</threshold>
- <left_val>0.5698260068893433</left_val>
- <right_val>-0.1205660030245781</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 13 19 3 -1.</_>
- <_>2 14 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0101110003888607</threshold>
- <left_val>0.6791139841079712</left_val>
- <right_val>-0.2663800120353699</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 10 6 -1.</_>
- <_>14 17 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0113599998876452</threshold>
- <left_val>0.2478979974985123</left_val>
- <right_val>-0.6449300050735474</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 10 12 -1.</_>
- <_>6 0 5 6 2.</_>
- <_>11 6 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0518090017139912</threshold>
- <left_val>0.0147160002961755</left_val>
- <right_val>-1.2395579814910889</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 1 6 12 -1.</_>
- <_>20 1 3 6 2.</_>
- <_>17 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0332919992506504</threshold>
- <left_val>-8.2559995353221893e-003</left_val>
- <right_val>1.0168470144271851</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 6 12 -1.</_>
- <_>1 1 3 6 2.</_>
- <_>4 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0144940000027418</threshold>
- <left_val>0.4506680071353912</left_val>
- <right_val>-0.3625099956989288</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 14 6 9 -1.</_>
- <_>16 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0342219993472099</threshold>
- <left_val>-0.9529250264167786</left_val>
- <right_val>0.2068459987640381</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 9 12 -1.</_>
- <_>7 9 9 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0806540027260780</threshold>
- <left_val>-2.0139501094818115</left_val>
- <right_val>-0.0230849999934435</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 4 12 -1.</_>
- <_>12 7 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.9399999706074595e-004</threshold>
- <left_val>0.3957200050354004</left_val>
- <right_val>-0.2935130000114441</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 14 8 -1.</_>
- <_>4 4 14 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0971620008349419</threshold>
- <left_val>-0.2498030066490173</left_val>
- <right_val>1.0859220027923584</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 9 -1.</_>
- <_>12 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0366140007972717</threshold>
- <left_val>-0.0578440017998219</left_val>
- <right_val>1.2162159681320190</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 18 3 -1.</_>
- <_>8 10 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0516939982771873</threshold>
- <left_val>0.0430629998445511</left_val>
- <right_val>-1.0636160373687744</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 9 6 -1.</_>
- <_>15 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0245570000261068</threshold>
- <left_val>-0.4894680082798004</left_val>
- <right_val>0.1718290001153946</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 21 23 -1.</_>
- <_>7 1 7 23 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.3273679912090302</threshold>
- <left_val>-0.2968859970569611</left_val>
- <right_val>0.5179830193519592</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 17 4 -1.</_>
- <_>6 11 17 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.6959999278187752e-003</threshold>
- <left_val>-0.5980589985847473</left_val>
- <right_val>0.2480320036411285</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 11 18 -1.</_>
- <_>1 6 11 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1617220044136047</threshold>
- <left_val>-0.0296139996498823</left_val>
- <right_val>-2.3162529468536377</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 15 13 6 -1.</_>
- <_>6 17 13 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.7889999113976955e-003</threshold>
- <left_val>0.3745790123939514</left_val>
- <right_val>-0.3277919888496399</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 9 6 -1.</_>
- <_>0 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0184029992669821</threshold>
- <left_val>-0.9969270229339600</left_val>
- <right_val>0.0729480013251305</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 15 4 -1.</_>
- <_>13 7 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0776650011539459</threshold>
- <left_val>0.1417569965124130</left_val>
- <right_val>-1.7238730192184448</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 9 -1.</_>
- <_>9 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0189210008829832</threshold>
- <left_val>-0.2127310037612915</left_val>
- <right_val>1.0165189504623413</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 18 3 -1.</_>
- <_>12 8 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0793979987502098</threshold>
- <left_val>-1.3164349794387817</left_val>
- <right_val>0.1498199999332428</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 24 4 -1.</_>
- <_>8 14 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0680370032787323</threshold>
- <left_val>0.4942199885845184</left_val>
- <right_val>-0.2909100055694580</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 10 3 12 -1.</_>
- <_>16 16 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.1010001227259636e-003</threshold>
- <left_val>0.4243049919605255</left_val>
- <right_val>-0.3389930129051209</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 24 3 -1.</_>
- <_>0 4 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0319270007312298</threshold>
- <left_val>-0.0310469996184111</left_val>
- <right_val>-2.3459999561309814</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 17 10 6 -1.</_>
- <_>14 19 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0298439990729094</threshold>
- <left_val>-0.7898960113525391</left_val>
- <right_val>0.1541769951581955</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 18 3 -1.</_>
- <_>7 13 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0805419981479645</threshold>
- <left_val>-2.2509229183197021</left_val>
- <right_val>-0.0309069994837046</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 18 9 -1.</_>
- <_>5 3 18 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.8109999150037766e-003</threshold>
- <left_val>-0.2557730078697205</left_val>
- <right_val>0.2378550022840500</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 16 9 -1.</_>
- <_>4 6 16 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0336470007896423</threshold>
- <left_val>-0.2254139930009842</left_val>
- <right_val>0.9230740070343018</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 5 3 12 -1.</_>
- <_>16 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.2809999585151672e-003</threshold>
- <left_val>-0.2889620065689087</left_val>
- <right_val>0.3104619979858398</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 18 4 -1.</_>
- <_>6 7 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1010439991950989</threshold>
- <left_val>-0.0348640009760857</left_val>
- <right_val>-2.7102620601654053</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 9 -1.</_>
- <_>12 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0100090000778437</threshold>
- <left_val>0.5971540212631226</left_val>
- <right_val>-0.0338310003280640</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 6 10 -1.</_>
- <_>11 8 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.1919998154044151e-003</threshold>
- <left_val>-0.4773800075054169</left_val>
- <right_val>0.2268600016832352</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 6 9 -1.</_>
- <_>11 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0249690003693104</threshold>
- <left_val>0.2287770062685013</left_val>
- <right_val>-1.0435529947280884</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 18 21 -1.</_>
- <_>12 1 9 21 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2790800034999847</threshold>
- <left_val>-0.2581810057163239</left_val>
- <right_val>0.7678049802780151</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 12 7 -1.</_>
- <_>6 8 6 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0442130006849766</threshold>
- <left_val>-0.5979800224304199</left_val>
- <right_val>0.2803989946842194</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 5 6 9 -1.</_>
- <_>10 5 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0141369998455048</threshold>
- <left_val>0.7098730206489563</left_val>
- <right_val>-0.2564519941806793</right_val></_></_></trees>
- <stage_threshold>-3.8424909114837646</stage_threshold>
- <parent>7</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 9 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 4 -1.</_>
- <_>8 2 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1377120018005371</threshold>
- <left_val>-0.5587059855461121</left_val>
- <right_val>1.0953769683837891</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 7 5 12 -1.</_>
- <_>14 11 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0344609990715981</threshold>
- <left_val>-0.7117189764976502</left_val>
- <right_val>0.5289959907531738</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 5 12 -1.</_>
- <_>5 11 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0185800008475780</threshold>
- <left_val>-1.1157519817352295</left_val>
- <right_val>0.4059399962425232</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0250419992953539</threshold>
- <left_val>-0.4089249968528748</left_val>
- <right_val>0.7412999868392944</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 17 -1.</_>
- <_>3 1 3 17 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0571790002286434</threshold>
- <left_val>-0.3805429935455322</left_val>
- <right_val>0.7364770174026489</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 19 9 -1.</_>
- <_>3 4 19 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0149320000782609</threshold>
- <left_val>-0.6994550228118897</left_val>
- <right_val>0.3795099854469299</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 12 6 -1.</_>
- <_>3 18 6 3 2.</_>
- <_>9 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.8900001719594002e-003</threshold>
- <left_val>-0.5455859899520874</left_val>
- <right_val>0.3633249998092651</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 4 4 19 -1.</_>
- <_>20 4 2 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0304359998553991</threshold>
- <left_val>-0.1012459993362427</left_val>
- <right_val>0.7958589792251587</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 10 7 -1.</_>
- <_>5 16 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0441600009799004</threshold>
- <left_val>0.8441089987754822</left_val>
- <right_val>-0.3297640085220337</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 10 12 -1.</_>
- <_>13 7 5 6 2.</_>
- <_>8 13 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0184610001742840</threshold>
- <left_val>0.2632659971714020</left_val>
- <right_val>-0.9673650264739990</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 10 12 -1.</_>
- <_>6 7 5 6 2.</_>
- <_>11 13 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0106149995699525</threshold>
- <left_val>0.1525190025568008</left_val>
- <right_val>-1.0589870214462280</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 2 9 6 -1.</_>
- <_>12 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0459740012884140</threshold>
- <left_val>-1.9918340444564819</left_val>
- <right_val>0.1362909972667694</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 20 21 4 -1.</_>
- <_>8 20 7 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0829000025987625</threshold>
- <left_val>-0.3203719854354858</left_val>
- <right_val>0.6030420064926148</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 9 6 -1.</_>
- <_>9 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.9130001142621040e-003</threshold>
- <left_val>0.5958660244941711</left_val>
- <right_val>-0.2113959938287735</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 9 6 -1.</_>
- <_>10 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0428140014410019</threshold>
- <left_val>0.0229250006377697</left_val>
- <right_val>-1.4679330587387085</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 4 14 -1.</_>
- <_>13 0 2 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.7139997631311417e-003</threshold>
- <left_val>-0.4398950040340424</left_val>
- <right_val>0.2043969929218292</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 4 14 -1.</_>
- <_>9 0 2 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.3390002101659775e-003</threshold>
- <left_val>-0.8906679749488831</left_val>
- <right_val>0.1046999990940094</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 9 6 -1.</_>
- <_>14 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.0749997869133949e-003</threshold>
- <left_val>0.2116419970989227</left_val>
- <right_val>-0.4023160040378571</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 8 18 5 -1.</_>
- <_>8 8 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0967390015721321</threshold>
- <left_val>0.0133199999108911</left_val>
- <right_val>-1.6085360050201416</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 3 6 11 -1.</_>
- <_>20 3 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0305369999259710</threshold>
- <left_val>1.0063740015029907</left_val>
- <right_val>-0.1341329962015152</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 11 14 -1.</_>
- <_>6 12 11 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0608559995889664</threshold>
- <left_val>-1.4689979553222656</left_val>
- <right_val>9.4240000471472740e-003</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 4 6 9 -1.</_>
- <_>18 7 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0381620004773140</threshold>
- <left_val>-0.8163639903068543</left_val>
- <right_val>0.2617120146751404</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 9 6 -1.</_>
- <_>7 8 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.6960002556443214e-003</threshold>
- <left_val>0.1156169995665550</left_val>
- <right_val>-0.7169319987297058</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 4 6 9 -1.</_>
- <_>18 7 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0489029996097088</threshold>
- <left_val>0.1305049955844879</left_val>
- <right_val>-1.6448370218276978</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 6 9 -1.</_>
- <_>0 7 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0416119992733002</threshold>
- <left_val>-1.1795840263366699</left_val>
- <right_val>0.0250170007348061</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 9 4 -1.</_>
- <_>9 6 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0201880000531673</threshold>
- <left_val>0.6318820118904114</left_val>
- <right_val>-0.1049040034413338</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 22 19 2 -1.</_>
- <_>0 23 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.7900000400841236e-004</threshold>
- <left_val>0.1850779950618744</left_val>
- <right_val>-0.5356590151786804</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 14 6 9 -1.</_>
- <_>17 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0336220003664494</threshold>
- <left_val>-0.9312760233879089</left_val>
- <right_val>0.2007150053977966</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 14 6 9 -1.</_>
- <_>1 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0194559991359711</threshold>
- <left_val>0.0380290001630783</left_val>
- <right_val>-1.0112210512161255</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 11 4 9 -1.</_>
- <_>14 11 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.1800000579096377e-004</threshold>
- <left_val>0.3645769953727722</left_val>
- <right_val>-0.2761090099811554</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 4 9 -1.</_>
- <_>8 11 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.8899999344721437e-004</threshold>
- <left_val>0.1966589987277985</left_val>
- <right_val>-0.5341050028800964</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 18 7 -1.</_>
- <_>9 9 6 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0934960022568703</threshold>
- <left_val>-1.6772350072860718</left_val>
- <right_val>0.2072709947824478</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 10 -1.</_>
- <_>9 17 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0778779983520508</threshold>
- <left_val>-3.0760629177093506</left_val>
- <right_val>-0.0358039997518063</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0169479995965958</threshold>
- <left_val>0.2144739925861359</left_val>
- <right_val>-0.7137629985809326</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 6 9 -1.</_>
- <_>8 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0214590001851320</threshold>
- <left_val>-1.1468060016632080</left_val>
- <right_val>0.0158559996634722</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 17 18 3 -1.</_>
- <_>6 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0128659997135401</threshold>
- <left_val>0.8381239771842957</left_val>
- <right_val>-0.0659440010786057</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 17 18 3 -1.</_>
- <_>1 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.8220004215836525e-003</threshold>
- <left_val>-0.2802680134773254</left_val>
- <right_val>0.7937690019607544</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 11 12 -1.</_>
- <_>10 12 11 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1029440015554428</threshold>
- <left_val>0.1783230006694794</left_val>
- <right_val>-0.6841220259666443</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 6 -1.</_>
- <_>5 6 7 3 2.</_>
- <_>12 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0374879986047745</threshold>
- <left_val>0.9618999958038330</left_val>
- <right_val>-0.2173559963703156</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 15 4 -1.</_>
- <_>5 6 15 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0255059991031885</threshold>
- <left_val>0.0101039996370673</left_val>
- <right_val>1.2461110353469849</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 22 2 -1.</_>
- <_>0 1 22 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.6700001480057836e-004</threshold>
- <left_val>-0.5348820090293884</left_val>
- <right_val>0.1474629938602448</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 24 -1.</_>
- <_>8 0 8 24 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2886790037155151</threshold>
- <left_val>0.8217279911041260</left_val>
- <right_val>-0.0149480002000928</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 18 4 -1.</_>
- <_>10 15 9 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0912949964404106</threshold>
- <left_val>-0.1960539966821671</left_val>
- <right_val>1.0803170204162598</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 12 9 -1.</_>
- <_>6 11 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1205660030245781</threshold>
- <left_val>-0.0238489992916584</left_val>
- <right_val>1.1392610073089600</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 7 12 -1.</_>
- <_>4 16 7 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0737750008702278</threshold>
- <left_val>-1.3583840131759644</left_val>
- <right_val>-4.2039998807013035e-003</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 22 6 -1.</_>
- <_>12 2 11 3 2.</_>
- <_>1 5 11 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0331280007958412</threshold>
- <left_val>-0.6448320150375366</left_val>
- <right_val>0.2414219975471497</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 20 14 3 -1.</_>
- <_>12 20 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0439370013773441</threshold>
- <left_val>0.8428540229797363</left_val>
- <right_val>-0.2062480002641678</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 16 -1.</_>
- <_>12 0 12 8 2.</_>
- <_>0 8 12 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1811019927263260</threshold>
- <left_val>0.1921209990978241</left_val>
- <right_val>-1.2222139835357666</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 13 18 4 -1.</_>
- <_>3 13 9 2 2.</_>
- <_>12 15 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0118509996682405</threshold>
- <left_val>-0.7267739772796631</left_val>
- <right_val>0.0526879988610744</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 22 2 -1.</_>
- <_>2 11 22 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.5920000411570072e-003</threshold>
- <left_val>-0.3630520105361939</left_val>
- <right_val>0.2922379970550537</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 11 8 -1.</_>
- <_>6 7 11 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.0620002225041389e-003</threshold>
- <left_val>0.0581160001456738</left_val>
- <right_val>-0.6716160178184509</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 6 6 -1.</_>
- <_>14 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0237150005996227</threshold>
- <left_val>0.4714210033416748</left_val>
- <right_val>0.0185800008475780</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 24 6 -1.</_>
- <_>0 9 24 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0671719983220100</threshold>
- <left_val>-1.1331889629364014</left_val>
- <right_val>0.0237809997051954</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 10 10 -1.</_>
- <_>19 0 5 5 2.</_>
- <_>14 5 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0653100013732910</threshold>
- <left_val>0.9825350046157837</left_val>
- <right_val>0.0283620003610849</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 10 10 -1.</_>
- <_>0 0 5 5 2.</_>
- <_>5 5 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0227910000830889</threshold>
- <left_val>-0.2821370065212250</left_val>
- <right_val>0.5899339914321899</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 4 -1.</_>
- <_>12 1 12 2 2.</_>
- <_>0 3 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0190379992127419</threshold>
- <left_val>-0.6371150016784668</left_val>
- <right_val>0.2651459872722626</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 18 3 -1.</_>
- <_>0 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.8689999170601368e-003</threshold>
- <left_val>0.3748730123043060</left_val>
- <right_val>-0.3323209881782532</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 15 16 6 -1.</_>
- <_>13 15 8 3 2.</_>
- <_>5 18 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0401460006833076</threshold>
- <left_val>-1.3048729896545410</left_val>
- <right_val>0.1572429984807968</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 16 6 -1.</_>
- <_>3 15 8 3 2.</_>
- <_>11 18 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0405309982597828</threshold>
- <left_val>-2.0458049774169922</left_val>
- <right_val>-0.0269259996712208</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 18 3 -1.</_>
- <_>6 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0122539997100830</threshold>
- <left_val>0.7764940261840820</left_val>
- <right_val>-0.0429710000753403</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 21 10 -1.</_>
- <_>0 18 21 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0272199995815754</threshold>
- <left_val>0.1742440015077591</left_val>
- <right_val>-0.4460090100765228</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 24 -1.</_>
- <_>15 0 2 24 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0883660018444061</threshold>
- <left_val>-1.5036419630050659</left_val>
- <right_val>0.1428990066051483</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 6 11 -1.</_>
- <_>9 4 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.9159997403621674e-003</threshold>
- <left_val>0.2866669893264771</left_val>
- <right_val>-0.3792369961738586</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 9 6 -1.</_>
- <_>12 5 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0419600009918213</threshold>
- <left_val>1.3846950531005859</left_val>
- <right_val>0.0650269985198975</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 2 20 -1.</_>
- <_>1 14 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0456629991531372</threshold>
- <left_val>-0.2245229929685593</left_val>
- <right_val>0.7952100038528442</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 24 -1.</_>
- <_>15 0 2 24 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1409060060977936</threshold>
- <left_val>-1.5879319906234741</left_val>
- <right_val>0.1135900020599365</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 6 24 -1.</_>
- <_>7 0 2 24 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0592160001397133</threshold>
- <left_val>-1.1945960521697998</left_val>
- <right_val>-7.1640000678598881e-003</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 7 6 14 -1.</_>
- <_>19 7 3 7 2.</_>
- <_>16 14 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.3390002101659775e-003</threshold>
- <left_val>-0.1552869975566864</left_val>
- <right_val>0.4066449999809265</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 4 12 -1.</_>
- <_>6 7 2 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.0369999110698700e-003</threshold>
- <left_val>0.2592790126800537</left_val>
- <right_val>-0.3836829960346222</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 24 14 -1.</_>
- <_>8 5 8 14 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2751649916172028</threshold>
- <left_val>-0.0884979963302612</left_val>
- <right_val>0.7678750157356262</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 13 10 6 -1.</_>
- <_>5 15 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0266019999980927</threshold>
- <left_val>0.7502449750900269</left_val>
- <right_val>-0.2262199968099594</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0409060008823872</threshold>
- <left_val>0.1215860024094582</left_val>
- <right_val>-1.4566910266876221</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 6 14 -1.</_>
- <_>2 7 3 7 2.</_>
- <_>5 14 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.5320002138614655e-003</threshold>
- <left_val>-0.3661150038242340</left_val>
- <right_val>0.2596859931945801</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 2 9 15 -1.</_>
- <_>18 2 3 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0318790003657341</threshold>
- <left_val>-0.0750190019607544</left_val>
- <right_val>0.4848479926586151</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 9 -1.</_>
- <_>2 2 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0414820015430450</threshold>
- <left_val>0.7822039723396301</left_val>
- <right_val>-0.2199220061302185</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 2 10 14 -1.</_>
- <_>17 2 5 7 2.</_>
- <_>12 9 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0961309969425201</threshold>
- <left_val>-0.8945630192756653</left_val>
- <right_val>0.1468070000410080</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 2 18 -1.</_>
- <_>12 6 1 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0115689998492599</threshold>
- <left_val>0.8271409869194031</left_val>
- <right_val>-0.2027560025453568</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 15 6 -1.</_>
- <_>14 5 5 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0183129999786615</threshold>
- <left_val>0.0163679998368025</left_val>
- <right_val>0.2730680108070374</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 6 10 -1.</_>
- <_>10 6 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0341660007834435</threshold>
- <left_val>1.1307320594787598</left_val>
- <right_val>-0.1881089955568314</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0244769994169474</threshold>
- <left_val>-0.5779129862785339</left_val>
- <right_val>0.1581249982118607</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 3 9 7 -1.</_>
- <_>6 3 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0489570014178753</threshold>
- <left_val>-0.0225649997591972</left_val>
- <right_val>-1.6373280286788940</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 14 3 -1.</_>
- <_>6 7 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0207029990851879</threshold>
- <left_val>-0.5451210141181946</left_val>
- <right_val>0.2408699989318848</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 8 6 -1.</_>
- <_>11 7 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0230020005255938</threshold>
- <left_val>-1.2236540317535400</left_val>
- <right_val>-7.3440000414848328e-003</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 7 7 12 -1.</_>
- <_>12 13 7 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0645850002765656</threshold>
- <left_val>0.1469559967517853</left_val>
- <right_val>-0.4496749937534332</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>10 6 2 9 2.</_>
- <_>12 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0126660000532866</threshold>
- <left_val>-0.2787390053272247</left_val>
- <right_val>0.4387660026550293</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 14 6 9 -1.</_>
- <_>16 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0120029998943210</threshold>
- <left_val>-0.2428909987211227</left_val>
- <right_val>0.2535009980201721</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 6 13 -1.</_>
- <_>6 0 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0264439992606640</threshold>
- <left_val>-0.8586480021476746</left_val>
- <right_val>0.0260259993374348</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 21 3 -1.</_>
- <_>9 2 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0255479998886585</threshold>
- <left_val>0.6928790211677551</left_val>
- <right_val>-2.1160000469535589e-003</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 5 12 -1.</_>
- <_>5 8 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0391150005161762</threshold>
- <left_val>-0.1658910065889359</left_val>
- <right_val>1.5209139585494995</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 3 4 10 -1.</_>
- <_>10 8 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.0330000706017017e-003</threshold>
- <left_val>0.4385690093040466</left_val>
- <right_val>-0.2161370068788528</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 4 5 8 -1.</_>
- <_>8 8 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0339369997382164</threshold>
- <left_val>-0.9799839854240418</left_val>
- <right_val>0.0221330001950264</right_val></_></_></trees>
- <stage_threshold>-3.6478610038757324</stage_threshold>
- <parent>8</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 10 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 11 9 -1.</_>
- <_>6 3 11 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0406729988753796</threshold>
- <left_val>-0.9047470092773438</left_val>
- <right_val>0.6441059708595276</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 5 -1.</_>
- <_>10 6 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0256099998950958</threshold>
- <left_val>-0.7921699881553650</left_val>
- <right_val>0.5748999714851379</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 5 -1.</_>
- <_>8 0 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1995950043201447</threshold>
- <left_val>-0.3009960055351257</left_val>
- <right_val>1.3143850564956665</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 23 6 -1.</_>
- <_>1 12 23 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0124049996957183</threshold>
- <left_val>-0.8988299965858460</left_val>
- <right_val>0.2920579910278320</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 3 -1.</_>
- <_>9 21 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0392079986631870</threshold>
- <left_val>-0.4195519983768463</left_val>
- <right_val>0.5346329808235169</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 21 6 -1.</_>
- <_>3 8 21 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0308439992368221</threshold>
- <left_val>0.4579339921474457</left_val>
- <right_val>-0.4462909996509552</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 6 12 -1.</_>
- <_>2 5 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0355230011045933</threshold>
- <left_val>0.9131050109863281</left_val>
- <right_val>-0.2737320065498352</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 15 -1.</_>
- <_>10 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0616500005125999</threshold>
- <left_val>-1.4697799682617187</left_val>
- <right_val>0.2036409974098206</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 8 10 -1.</_>
- <_>8 12 8 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0117399999871850</threshold>
- <left_val>-1.0482879877090454</left_val>
- <right_val>0.0678019970655441</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 15 12 -1.</_>
- <_>10 7 5 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0669339969754219</threshold>
- <left_val>0.2927449941635132</left_val>
- <right_val>-0.5228289961814880</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 10 6 -1.</_>
- <_>0 19 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0206310003995895</threshold>
- <left_val>-1.2855139970779419</left_val>
- <right_val>0.0445509999990463</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 18 9 6 -1.</_>
- <_>14 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0223570000380278</threshold>
- <left_val>-0.8575379848480225</left_val>
- <right_val>0.1843400001525879</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 16 -1.</_>
- <_>9 14 6 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.1500000255182385e-003</threshold>
- <left_val>0.1640550047159195</left_val>
- <right_val>-0.6912500262260437</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 18 9 6 -1.</_>
- <_>14 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0358729995787144</threshold>
- <left_val>0.1575649976730347</left_val>
- <right_val>-0.8426259756088257</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 18 9 6 -1.</_>
- <_>1 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0306599996984005</threshold>
- <left_val>0.0216370001435280</left_val>
- <right_val>-1.3634690046310425</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 9 9 6 -1.</_>
- <_>15 11 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.5559999309480190e-003</threshold>
- <left_val>-0.1673700064420700</left_val>
- <right_val>0.2588840126991272</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 9 6 -1.</_>
- <_>0 11 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.1160000041127205e-003</threshold>
- <left_val>-0.9727180004119873</left_val>
- <right_val>0.0661000013351440</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 3 6 9 -1.</_>
- <_>19 3 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0303169991821051</threshold>
- <left_val>0.9847419857978821</left_val>
- <right_val>-0.0164480004459620</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 17 18 3 -1.</_>
- <_>2 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.7200004383921623e-003</threshold>
- <left_val>0.4760470092296600</left_val>
- <right_val>-0.3251670002937317</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 21 6 -1.</_>
- <_>3 17 21 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0571269989013672</threshold>
- <left_val>-0.9592069983482361</left_val>
- <right_val>0.1993820071220398</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 17 6 6 -1.</_>
- <_>9 20 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.0059997700154781e-003</threshold>
- <left_val>-0.5261250138282776</left_val>
- <right_val>0.2242870032787323</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 3 6 9 -1.</_>
- <_>18 6 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0337340012192726</threshold>
- <left_val>0.1707009971141815</left_val>
- <right_val>-1.0737580060958862</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 9 -1.</_>
- <_>0 6 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0346419997513294</threshold>
- <left_val>-1.1343129873275757</left_val>
- <right_val>0.0365400016307831</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 16 10 -1.</_>
- <_>12 0 8 5 2.</_>
- <_>4 5 8 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0469230003654957</threshold>
- <left_val>0.2583230137825012</left_val>
- <right_val>-0.7153580188751221</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 10 16 -1.</_>
- <_>2 0 5 8 2.</_>
- <_>7 8 5 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.7660001590847969e-003</threshold>
- <left_val>0.1964090019464493</left_val>
- <right_val>-0.5335509777069092</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 10 5 -1.</_>
- <_>14 0 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0656279996037483</threshold>
- <left_val>-0.0511949993669987</left_val>
- <right_val>0.9761070013046265</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 10 5 -1.</_>
- <_>5 0 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0441650003194809</threshold>
- <left_val>1.0631920099258423</left_val>
- <right_val>-0.2346259951591492</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 3 6 10 -1.</_>
- <_>18 3 3 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0173049997538328</threshold>
- <left_val>-0.1858289986848831</left_val>
- <right_val>0.4588989913463593</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 12 6 -1.</_>
- <_>5 11 6 3 2.</_>
- <_>11 14 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0331359989941120</threshold>
- <left_val>-0.0293819997459650</left_val>
- <right_val>-2.6651329994201660</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>21 0 3 18 -1.</_>
- <_>22 0 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0210299994796515</threshold>
- <left_val>0.9997990131378174</left_val>
- <right_val>0.0249370001256466</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 6 9 -1.</_>
- <_>8 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0297839995473623</threshold>
- <left_val>-0.0296059995889664</left_val>
- <right_val>-2.1695868968963623</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 9 7 -1.</_>
- <_>11 8 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0552919991314411</threshold>
- <left_val>-7.5599999399855733e-004</left_val>
- <right_val>0.7465199828147888</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 12 8 10 -1.</_>
- <_>7 12 4 5 2.</_>
- <_>11 17 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0335979983210564</threshold>
- <left_val>-1.5274159908294678</left_val>
- <right_val>0.0110600003972650</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>21 0 3 18 -1.</_>
- <_>22 0 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0196029990911484</threshold>
- <left_val>0.0335749983787537</left_val>
- <right_val>0.9952620267868042</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 9 -1.</_>
- <_>12 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0207870006561279</threshold>
- <left_val>0.7661290168762207</left_val>
- <right_val>-0.2467080056667328</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 9 6 -1.</_>
- <_>15 2 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0325360000133514</threshold>
- <left_val>0.1626340001821518</left_val>
- <right_val>-0.6113430261611939</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 3 -1.</_>
- <_>0 3 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0107880001887679</threshold>
- <left_val>-0.9783970117568970</left_val>
- <right_val>0.0289699994027615</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 7 6 9 -1.</_>
- <_>13 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.9560003727674484e-003</threshold>
- <left_val>0.4614579975605011</left_val>
- <right_val>-0.1351049989461899</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 6 10 -1.</_>
- <_>9 6 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.7489999085664749e-003</threshold>
- <left_val>0.2545819878578186</left_val>
- <right_val>-0.5195559859275818</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 6 12 -1.</_>
- <_>14 1 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0417799986898899</threshold>
- <left_val>-0.8056510090827942</left_val>
- <right_val>0.1520850062370300</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 12 -1.</_>
- <_>6 10 12 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0342210009694099</threshold>
- <left_val>-1.3137799501419067</left_val>
- <right_val>-3.5800000187009573e-003</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 3 2 21 -1.</_>
- <_>14 3 1 21 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0101300003007054</threshold>
- <left_val>0.2017579972743988</left_val>
- <right_val>-0.6133959889411926</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 12 8 -1.</_>
- <_>6 5 12 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0898490026593208</threshold>
- <left_val>0.9763280153274536</left_val>
- <right_val>-0.2088479995727539</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 18 8 -1.</_>
- <_>3 4 18 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0260979998856783</threshold>
- <left_val>-0.1880799978971481</left_val>
- <right_val>0.4770579934120178</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 18 3 -1.</_>
- <_>3 1 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.7539999466389418e-003</threshold>
- <left_val>-0.6798040270805359</left_val>
- <right_val>0.1128880009055138</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 24 4 -1.</_>
- <_>12 13 12 2 2.</_>
- <_>0 15 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0319730006158352</threshold>
- <left_val>0.1895170062780380</left_val>
- <right_val>-1.4967479705810547</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 4 9 -1.</_>
- <_>12 5 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0193329993635416</threshold>
- <left_val>-0.2360990047454834</left_val>
- <right_val>0.8132050037384033</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 6 9 -1.</_>
- <_>13 1 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.9490000559017062e-003</threshold>
- <left_val>0.2483039945363998</left_val>
- <right_val>-0.0692119970917702</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 6 22 -1.</_>
- <_>8 2 2 22 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0441469997167587</threshold>
- <left_val>-1.0418920516967773</left_val>
- <right_val>0.0480530001223087</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 10 8 14 -1.</_>
- <_>20 10 4 7 2.</_>
- <_>16 17 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0446819998323917</threshold>
- <left_val>0.5134630203247070</left_val>
- <right_val>-7.3799998499453068e-003</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 16 15 -1.</_>
- <_>3 9 16 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1075749993324280</threshold>
- <left_val>1.6202019453048706</left_val>
- <right_val>-0.1866759955883026</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 10 8 14 -1.</_>
- <_>20 10 4 7 2.</_>
- <_>16 17 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1284680068492889</threshold>
- <left_val>2.9869480133056641</left_val>
- <right_val>0.0954279974102974</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 8 14 -1.</_>
- <_>0 10 4 7 2.</_>
- <_>4 17 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0447579994797707</threshold>
- <left_val>0.6040530204772949</left_val>
- <right_val>-0.2705869972705841</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 11 6 -1.</_>
- <_>10 17 11 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0439909994602203</threshold>
- <left_val>-0.6179050207138062</left_val>
- <right_val>0.1599719971418381</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 24 9 -1.</_>
- <_>8 7 8 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1226899996399880</threshold>
- <left_val>0.6632720232009888</left_val>
- <right_val>-0.2363699972629547</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 1 4 16 -1.</_>
- <_>13 1 2 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0199829991906881</threshold>
- <left_val>-1.1228660345077515</left_val>
- <right_val>0.1961670070886612</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 4 16 -1.</_>
- <_>9 1 2 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0155279999598861</threshold>
- <left_val>-1.0770269632339478</left_val>
- <right_val>0.0206930004060268</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 16 8 -1.</_>
- <_>13 5 8 4 2.</_>
- <_>5 9 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0489710010588169</threshold>
- <left_val>0.8116829991340637</left_val>
- <right_val>-0.0172520000487566</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 6 9 -1.</_>
- <_>0 12 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0559759996831417</threshold>
- <left_val>-0.0225290004163980</left_val>
- <right_val>-1.7356760501861572</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 18 3 -1.</_>
- <_>6 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.8580000922083855e-003</threshold>
- <left_val>0.6788139939308167</left_val>
- <right_val>-0.0581800006330013</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 6 9 -1.</_>
- <_>3 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0134810004383326</threshold>
- <left_val>0.0578479990363121</left_val>
- <right_val>-0.7725530266761780</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 9 6 -1.</_>
- <_>8 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.5609999001026154e-003</threshold>
- <left_val>-0.1314689964056015</left_val>
- <right_val>0.6705579757690430</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 13 8 10 -1.</_>
- <_>2 13 4 5 2.</_>
- <_>6 18 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.1149999275803566e-003</threshold>
- <left_val>-0.3788059949874878</left_val>
- <right_val>0.3097899854183197</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 5 3 18 -1.</_>
- <_>15 11 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.8159998841583729e-003</threshold>
- <left_val>-0.5847039818763733</left_val>
- <right_val>0.2560209929943085</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 18 3 -1.</_>
- <_>3 6 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.5319999381899834e-003</threshold>
- <left_val>-0.3021700084209442</left_val>
- <right_val>0.4125329852104187</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 5 6 11 -1.</_>
- <_>19 5 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0274749994277954</threshold>
- <left_val>0.5915470123291016</left_val>
- <right_val>0.0179639998823404</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 6 11 -1.</_>
- <_>3 5 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0395199991762638</threshold>
- <left_val>0.9691349864006043</left_val>
- <right_val>-0.2102030068635941</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 1 4 9 -1.</_>
- <_>19 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0306589994579554</threshold>
- <left_val>0.9115589857101440</left_val>
- <right_val>0.0405500009655952</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 4 9 -1.</_>
- <_>3 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.4680000022053719e-003</threshold>
- <left_val>-0.6048979759216309</left_val>
- <right_val>0.1696089953184128</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 15 18 9 -1.</_>
- <_>4 15 9 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1907760053873062</threshold>
- <left_val>0.0435150004923344</left_val>
- <right_val>0.8189290165901184</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 12 4 -1.</_>
- <_>6 11 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.1790000870823860e-003</threshold>
- <left_val>-0.9361730217933655</left_val>
- <right_val>0.0249370001256466</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 2 9 6 -1.</_>
- <_>15 4 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0241260007023811</threshold>
- <left_val>0.1817550063133240</left_val>
- <right_val>-0.3418590128421783</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 9 6 -1.</_>
- <_>0 4 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0263839997351170</threshold>
- <left_val>-1.2912579774856567</left_val>
- <right_val>-3.4280000254511833e-003</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 6 17 -1.</_>
- <_>17 0 2 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.4139997810125351e-003</threshold>
- <left_val>-0.0462919995188713</left_val>
- <right_val>0.2526960074901581</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 6 17 -1.</_>
- <_>5 0 2 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0542160011827946</threshold>
- <left_val>-0.0128480000421405</left_val>
- <right_val>-1.4304540157318115</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 17 9 4 -1.</_>
- <_>8 19 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.3799999326001853e-004</threshold>
- <left_val>-0.2667669951915741</left_val>
- <right_val>0.3358829915523529</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 3 18 -1.</_>
- <_>6 11 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0152169996872544</threshold>
- <left_val>-0.5136730074882507</left_val>
- <right_val>0.1300510019063950</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 14 12 -1.</_>
- <_>5 8 14 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0170079991221428</threshold>
- <left_val>0.4157589972019196</left_val>
- <right_val>-0.3124119937419891</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 3 12 -1.</_>
- <_>10 8 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0304969996213913</threshold>
- <left_val>-0.2482099980115891</left_val>
- <right_val>0.7082849740982056</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 14 15 -1.</_>
- <_>10 12 14 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.5430002287030220e-003</threshold>
- <left_val>-0.2263700067996979</left_val>
- <right_val>0.1918459981679916</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 14 15 -1.</_>
- <_>0 12 14 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1416399925947189</threshold>
- <left_val>0.0652270019054413</left_val>
- <right_val>-0.8880950212478638</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 9 6 -1.</_>
- <_>15 2 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0193380005657673</threshold>
- <left_val>0.1889120042324066</left_val>
- <right_val>-0.2739770114421845</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 9 6 -1.</_>
- <_>0 2 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0173240005970001</threshold>
- <left_val>-0.9486669898033142</left_val>
- <right_val>0.0241969991475344</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 6 14 -1.</_>
- <_>14 6 2 14 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.2069999985396862e-003</threshold>
- <left_val>0.3693839907646179</left_val>
- <right_val>-0.1749490052461624</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 6 9 -1.</_>
- <_>11 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0161090008914471</threshold>
- <left_val>0.9615949988365173</left_val>
- <right_val>-0.2000530064105988</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 6 15 -1.</_>
- <_>14 6 2 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1012250036001205</threshold>
- <left_val>-3.0699110031127930</left_val>
- <right_val>0.1136379987001419</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 6 15 -1.</_>
- <_>8 6 2 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.5509999878704548e-003</threshold>
- <left_val>0.2292100042104721</left_val>
- <right_val>-0.4564509987831116</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 3 8 9 -1.</_>
- <_>15 3 4 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0442479997873306</threshold>
- <left_val>-3.1599999056197703e-004</left_val>
- <right_val>0.3922530114650726</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 9 21 -1.</_>
- <_>3 0 3 21 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1163600012660027</threshold>
- <left_val>0.9523370265960693</left_val>
- <right_val>-0.2020159959793091</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 9 8 12 -1.</_>
- <_>11 13 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.7360002063214779e-003</threshold>
- <left_val>-0.0991770029067993</left_val>
- <right_val>0.2037049978971481</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 10 12 -1.</_>
- <_>6 7 5 6 2.</_>
- <_>11 13 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0224590003490448</threshold>
- <left_val>8.7280003353953362e-003</left_val>
- <right_val>-1.0217070579528809</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>12 6 2 9 2.</_>
- <_>10 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0121090002357960</threshold>
- <left_val>0.6481260061264038</left_val>
- <right_val>-0.0901490002870560</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 9 -1.</_>
- <_>0 3 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0561200007796288</threshold>
- <left_val>-0.0367599986493587</left_val>
- <right_val>-1.9275590181350708</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 14 18 3 -1.</_>
- <_>3 15 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.7379999458789825e-003</threshold>
- <left_val>0.6926130056381226</left_val>
- <right_val>-0.0683749988675117</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 14 8 10 -1.</_>
- <_>3 14 4 5 2.</_>
- <_>7 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.6399998031556606e-003</threshold>
- <left_val>-0.4056980013847351</left_val>
- <right_val>0.1862570047378540</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 24 4 -1.</_>
- <_>12 12 12 2 2.</_>
- <_>0 14 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0181319992989302</threshold>
- <left_val>-0.6451820135116577</left_val>
- <right_val>0.2197639942169190</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 3 20 -1.</_>
- <_>1 2 1 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0227189995348454</threshold>
- <left_val>0.9777619838714600</left_val>
- <right_val>-0.1865430027246475</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 16 10 8 -1.</_>
- <_>17 16 5 4 2.</_>
- <_>12 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0127050001174212</threshold>
- <left_val>-0.1054660007357597</left_val>
- <right_val>0.3740409910678864</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 10 8 -1.</_>
- <_>2 16 5 4 2.</_>
- <_>7 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0136829996481538</threshold>
- <left_val>0.6106410026550293</left_val>
- <right_val>-0.2688109874725342</right_val></_></_></trees>
- <stage_threshold>-3.8700489997863770</stage_threshold>
- <parent>9</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 11 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 10 9 -1.</_>
- <_>7 3 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0313579998910427</threshold>
- <left_val>-1.0183910131454468</left_val>
- <right_val>0.5752859711647034</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 3 -1.</_>
- <_>8 0 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0930500030517578</threshold>
- <left_val>-0.4129750132560730</left_val>
- <right_val>1.0091199874877930</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 15 4 -1.</_>
- <_>3 10 15 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0259499996900558</threshold>
- <left_val>-0.5858790278434753</left_val>
- <right_val>0.5660619735717773</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 6 -1.</_>
- <_>10 5 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0164720006287098</threshold>
- <left_val>-0.9285749793052673</left_val>
- <right_val>0.3092449903488159</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 13 14 6 -1.</_>
- <_>5 16 14 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.8779999809339643e-003</threshold>
- <left_val>0.1195100024342537</left_val>
- <right_val>-1.1180130243301392</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 14 4 10 -1.</_>
- <_>11 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.0129999443888664e-003</threshold>
- <left_val>-0.5784950256347656</left_val>
- <right_val>0.3315440118312836</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 6 7 -1.</_>
- <_>3 6 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0225479993969202</threshold>
- <left_val>-0.3832510113716126</left_val>
- <right_val>0.5246220231056213</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 0 6 6 -1.</_>
- <_>18 0 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0377800017595291</threshold>
- <left_val>1.1790670156478882</left_val>
- <right_val>-0.0341669991612434</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 18 3 -1.</_>
- <_>3 2 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.3799999877810478e-003</threshold>
- <left_val>-0.8626589775085449</left_val>
- <right_val>0.1186790019273758</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 14 18 -1.</_>
- <_>9 12 14 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0238930005580187</threshold>
- <left_val>-0.7495059967041016</left_val>
- <right_val>0.2101140022277832</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 6 -1.</_>
- <_>3 0 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0265219993889332</threshold>
- <left_val>0.9212859869003296</left_val>
- <right_val>-0.2825280129909515</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 6 6 -1.</_>
- <_>13 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0122800003737211</threshold>
- <left_val>0.2666279971599579</left_val>
- <right_val>-0.7001360058784485</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 20 24 3 -1.</_>
- <_>8 20 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0965949967503548</threshold>
- <left_val>-0.2845399975776672</left_val>
- <right_val>0.7316899895668030</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 6 7 -1.</_>
- <_>13 11 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0274149999022484</threshold>
- <left_val>-0.6149269938468933</left_val>
- <right_val>0.1557620018720627</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 10 6 -1.</_>
- <_>4 14 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0157670006155968</threshold>
- <left_val>0.5755119919776917</left_val>
- <right_val>-0.3436219990253449</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 6 6 -1.</_>
- <_>13 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.1100000012665987e-003</threshold>
- <left_val>0.3259969949722290</left_val>
- <right_val>-0.1300829946994782</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 6 7 -1.</_>
- <_>8 11 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0120069999247789</threshold>
- <left_val>0.0893229991197586</left_val>
- <right_val>-0.9602559804916382</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 11 12 -1.</_>
- <_>7 8 11 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0154219996184111</threshold>
- <left_val>0.3444949984550476</left_val>
- <right_val>-0.4671199917793274</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 15 10 4 -1.</_>
- <_>6 17 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.1579999960958958e-003</threshold>
- <left_val>0.2369630038738251</left_val>
- <right_val>-0.5256329774856567</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 6 9 -1.</_>
- <_>16 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0211859997361898</threshold>
- <left_val>-0.7426769733428955</left_val>
- <right_val>0.2170200049877167</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 6 9 -1.</_>
- <_>6 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0170770008116961</threshold>
- <left_val>-0.9047179818153381</left_val>
- <right_val>0.0660120025277138</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 4 15 -1.</_>
- <_>11 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0408499985933304</threshold>
- <left_val>-0.3444660007953644</left_val>
- <right_val>0.2150370031595230</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 20 3 -1.</_>
- <_>0 1 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.1930002197623253e-003</threshold>
- <left_val>-0.9338859915733337</left_val>
- <right_val>0.0504710003733635</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 18 10 6 -1.</_>
- <_>13 20 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0192380007356405</threshold>
- <left_val>-0.5320370197296143</left_val>
- <right_val>0.1724060028791428</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 6 11 -1.</_>
- <_>5 7 3 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0441920012235641</threshold>
- <left_val>0.9207500219345093</left_val>
- <right_val>-0.2214850038290024</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 10 9 -1.</_>
- <_>10 17 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0623920001089573</threshold>
- <left_val>-0.7105380296707153</left_val>
- <right_val>0.1832389980554581</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 4 9 -1.</_>
- <_>10 2 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.0079999919980764e-003</threshold>
- <left_val>-0.8706309795379639</left_val>
- <right_val>0.0553300008177757</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 3 10 4 -1.</_>
- <_>14 3 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0238700006157160</threshold>
- <left_val>-0.2285420000553131</left_val>
- <right_val>0.5241559743881226</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 6 -1.</_>
- <_>6 6 6 3 2.</_>
- <_>12 9 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0213910005986691</threshold>
- <left_val>-0.3032589852809906</left_val>
- <right_val>0.5586060285568237</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 8 10 -1.</_>
- <_>12 8 4 5 2.</_>
- <_>8 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0202549993991852</threshold>
- <left_val>0.2690150141716003</left_val>
- <right_val>-0.7026180028915405</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 4 16 -1.</_>
- <_>7 12 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0287720002233982</threshold>
- <left_val>-1.1835030317306519</left_val>
- <right_val>0.0465120002627373</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 9 4 -1.</_>
- <_>8 10 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.4199999645352364e-003</threshold>
- <left_val>-0.5465210080146790</left_val>
- <right_val>0.2596249878406525</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 14 9 -1.</_>
- <_>5 5 14 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0569830015301704</threshold>
- <left_val>-0.2698290050029755</left_val>
- <right_val>0.5817070007324219</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 16 19 8 -1.</_>
- <_>3 20 19 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0938920006155968</threshold>
- <left_val>-0.9104639887809753</left_val>
- <right_val>0.1967770010232925</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 10 8 -1.</_>
- <_>5 0 5 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0176999997347593</threshold>
- <left_val>-0.4400329887866974</left_val>
- <right_val>0.2134950011968613</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 16 18 -1.</_>
- <_>5 2 8 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2284419983625412</threshold>
- <left_val>0.0236050002276897</left_val>
- <right_val>0.7717159986495972</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 24 11 -1.</_>
- <_>8 11 8 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1828750073909760</threshold>
- <left_val>0.7922859787940979</left_val>
- <right_val>-0.2464479953050613</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 3 18 5 -1.</_>
- <_>3 3 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0698919966816902</threshold>
- <left_val>0.8026779890060425</left_val>
- <right_val>-0.0360720008611679</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 16 18 3 -1.</_>
- <_>1 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0152970002964139</threshold>
- <left_val>-0.2007230073213577</left_val>
- <right_val>1.1030600070953369</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 17 18 3 -1.</_>
- <_>5 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7500001750886440e-003</threshold>
- <left_val>-0.0459679998457432</left_val>
- <right_val>0.7209450006484985</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 9 6 -1.</_>
- <_>1 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0159830003976822</threshold>
- <left_val>-0.9035720229148865</left_val>
- <right_val>0.0449879989027977</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 9 23 10 -1.</_>
- <_>1 14 23 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0130880000069737</threshold>
- <left_val>0.3529709875583649</left_val>
- <right_val>-0.3771060109138489</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 18 3 -1.</_>
- <_>3 8 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0130610000342131</threshold>
- <left_val>-0.1958359926939011</left_val>
- <right_val>1.1198940277099609</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 12 3 -1.</_>
- <_>6 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0399070009589195</threshold>
- <left_val>-1.3998429775238037</left_val>
- <right_val>0.1914509981870651</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 3 22 -1.</_>
- <_>7 2 1 22 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0150269996374846</threshold>
- <left_val>2.3600000422447920e-003</left_val>
- <right_val>-1.1611249446868896</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 17 10 6 -1.</_>
- <_>14 19 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0205179993063211</threshold>
- <left_val>-0.4890809953212738</left_val>
- <right_val>0.1674340069293976</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 18 10 6 -1.</_>
- <_>1 20 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0223590005189180</threshold>
- <left_val>-1.2202980518341064</left_val>
- <right_val>-0.0119759999215603</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 3 6 12 -1.</_>
- <_>13 3 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.9150004312396049e-003</threshold>
- <left_val>0.3722809851169586</left_val>
- <right_val>-0.0850630030035973</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 9 -1.</_>
- <_>12 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0152580002322793</threshold>
- <left_val>-0.2941260039806366</left_val>
- <right_val>0.5940639972686768</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0316659994423389</threshold>
- <left_val>-1.4395569562911987</left_val>
- <right_val>0.1357879936695099</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0307739991694689</threshold>
- <left_val>-2.2545371055603027</left_val>
- <right_val>-0.0339710004627705</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 10 9 6 -1.</_>
- <_>15 10 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0154830003157258</threshold>
- <left_val>0.3770070075988770</left_val>
- <right_val>0.0158479996025562</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 6 9 -1.</_>
- <_>5 11 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0351670011878014</threshold>
- <left_val>-0.2944610118865967</left_val>
- <right_val>0.5315909981727600</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 3 19 -1.</_>
- <_>15 5 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0179060008376837</threshold>
- <left_val>-0.9978820085525513</left_val>
- <right_val>0.1623599976301193</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 9 6 -1.</_>
- <_>6 8 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.1799999997019768e-003</threshold>
- <left_val>0.0476570017635822</left_val>
- <right_val>-0.7524989843368530</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 3 19 -1.</_>
- <_>15 5 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0157200004905462</threshold>
- <left_val>0.1487379968166351</left_val>
- <right_val>-0.6537539958953857</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 9 -1.</_>
- <_>0 6 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0298640001565218</threshold>
- <left_val>-0.0149520002305508</left_val>
- <right_val>-1.2275190353393555</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 21 18 3 -1.</_>
- <_>5 22 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.9899999499320984e-003</threshold>
- <left_val>-0.1426369994878769</left_val>
- <right_val>0.4327279925346375</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 18 4 -1.</_>
- <_>7 10 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0847499966621399</threshold>
- <left_val>-0.0192809998989105</left_val>
- <right_val>-1.1946409940719604</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 4 8 10 -1.</_>
- <_>17 4 4 5 2.</_>
- <_>13 9 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0587249994277954</threshold>
- <left_val>-1.7328219413757324</left_val>
- <right_val>0.1437470018863678</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 9 6 -1.</_>
- <_>10 8 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0447559989988804</threshold>
- <left_val>-0.2414059937000275</left_val>
- <right_val>0.5401999950408936</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 9 9 8 -1.</_>
- <_>15 9 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0403690002858639</threshold>
- <left_val>5.7680001482367516e-003</left_val>
- <right_val>0.5657809972763062</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 5 12 -1.</_>
- <_>0 10 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0377359986305237</threshold>
- <left_val>0.0381809994578362</left_val>
- <right_val>-0.7937039732933044</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 14 6 -1.</_>
- <_>14 6 7 3 2.</_>
- <_>7 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0607529990375042</threshold>
- <left_val>0.0764530003070831</left_val>
- <right_val>1.4813209772109985</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 3 19 -1.</_>
- <_>8 5 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0198320001363754</threshold>
- <left_val>-1.6971720457077026</left_val>
- <right_val>-0.0273700002580881</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 4 15 20 -1.</_>
- <_>13 4 5 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1659269928932190</threshold>
- <left_val>0.6297600269317627</left_val>
- <right_val>0.0317629985511303</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 15 20 -1.</_>
- <_>6 4 5 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0690149962902069</threshold>
- <left_val>-0.3346320092678070</left_val>
- <right_val>0.3007670044898987</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 10 6 6 -1.</_>
- <_>13 10 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0113580003380775</threshold>
- <left_val>0.2274149954319000</left_val>
- <right_val>-0.3822470009326935</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 6 6 -1.</_>
- <_>8 10 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.7000000225380063e-003</threshold>
- <left_val>0.1922380030155182</left_val>
- <right_val>-0.5273510217666626</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 2 6 14 -1.</_>
- <_>17 2 3 7 2.</_>
- <_>14 9 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0797690004110336</threshold>
- <left_val>0.0914919972419739</left_val>
- <right_val>2.1049048900604248</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 2 6 14 -1.</_>
- <_>4 2 3 7 2.</_>
- <_>7 9 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0571440011262894</threshold>
- <left_val>-1.7452130317687988</left_val>
- <right_val>-0.0409100018441677</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 4 6 7 -1.</_>
- <_>12 4 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.3830001056194305e-003</threshold>
- <left_val>-0.2421479970216751</left_val>
- <right_val>0.3557780086994171</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 6 9 -1.</_>
- <_>11 4 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0180409997701645</threshold>
- <left_val>1.1779999732971191</left_val>
- <right_val>-0.1767670065164566</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 4 8 10 -1.</_>
- <_>11 4 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0945030003786087</threshold>
- <left_val>0.1393609941005707</left_val>
- <right_val>-1.2993700504302979</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 8 10 -1.</_>
- <_>9 4 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.4210000671446323e-003</threshold>
- <left_val>-0.5460860133171082</left_val>
- <right_val>0.1391640007495880</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 10 6 -1.</_>
- <_>8 20 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.0290002040565014e-003</threshold>
- <left_val>-0.2159720063209534</left_val>
- <right_val>0.3925809860229492</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 18 21 6 -1.</_>
- <_>1 20 21 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0345159992575645</threshold>
- <left_val>0.0631889998912811</left_val>
- <right_val>-0.7210810184478760</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 2 12 6 -1.</_>
- <_>9 2 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0519249998033047</threshold>
- <left_val>0.6866760253906250</left_val>
- <right_val>0.0632729977369308</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 12 6 -1.</_>
- <_>9 2 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0691620036959648</threshold>
- <left_val>1.7411810159683228</left_val>
- <right_val>-0.1661929935216904</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 5 12 6 -1.</_>
- <_>18 5 6 3 2.</_>
- <_>12 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.5229999125003815e-003</threshold>
- <left_val>0.3069469928741455</left_val>
- <right_val>-0.1666290014982224</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 6 9 -1.</_>
- <_>8 11 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0685999989509583</threshold>
- <left_val>-0.2140540033578873</left_val>
- <right_val>0.7318500280380249</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 20 6 -1.</_>
- <_>2 9 20 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0670389980077744</threshold>
- <left_val>-0.7936059832572937</left_val>
- <right_val>0.2052579969167709</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 12 6 -1.</_>
- <_>0 5 6 3 2.</_>
- <_>6 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0210050009191036</threshold>
- <left_val>0.3734439909458160</left_val>
- <right_val>-0.2961860001087189</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 14 8 10 -1.</_>
- <_>18 14 4 5 2.</_>
- <_>14 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0202789995819330</threshold>
- <left_val>-0.0152000002563000</left_val>
- <right_val>0.4055530130863190</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 14 8 10 -1.</_>
- <_>2 14 4 5 2.</_>
- <_>6 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0471079982817173</threshold>
- <left_val>1.2116849422454834</left_val>
- <right_val>-0.1746429949998856</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 20 13 -1.</_>
- <_>2 11 10 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1876849979162216</threshold>
- <left_val>-0.0229090005159378</left_val>
- <right_val>0.6964579820632935</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 12 5 -1.</_>
- <_>12 9 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0432289987802505</threshold>
- <left_val>-1.0602480173110962</left_val>
- <right_val>-5.5599998449906707e-004</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 16 6 -1.</_>
- <_>13 6 8 3 2.</_>
- <_>5 9 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0200040005147457</threshold>
- <left_val>-0.0327510014176369</left_val>
- <right_val>0.5380510091781616</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 19 9 4 -1.</_>
- <_>1 21 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.0880001187324524e-003</threshold>
- <left_val>0.0375480018556118</left_val>
- <right_val>-0.7476890087127686</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 12 5 -1.</_>
- <_>11 5 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0271010007709265</threshold>
- <left_val>-0.0817900002002716</left_val>
- <right_val>0.3338710069656372</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 14 12 -1.</_>
- <_>3 5 7 6 2.</_>
- <_>10 11 7 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0917460024356842</threshold>
- <left_val>-1.9213509559631348</left_val>
- <right_val>-0.0389529988169670</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 9 6 -1.</_>
- <_>12 4 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0124549996107817</threshold>
- <left_val>0.4836060106754303</left_val>
- <right_val>0.0181680005043745</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 6 19 3 -1.</_>
- <_>2 7 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0146490000188351</threshold>
- <left_val>-0.1990669965744019</left_val>
- <right_val>0.7281540036201477</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 10 6 9 -1.</_>
- <_>18 13 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0291019994765520</threshold>
- <left_val>0.1987109929323196</left_val>
- <right_val>-0.4921680092811585</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 18 2 -1.</_>
- <_>3 8 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.7799998000264168e-003</threshold>
- <left_val>-0.1949959993362427</left_val>
- <right_val>0.7731739878654480</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 2 4 18 -1.</_>
- <_>22 2 2 9 2.</_>
- <_>20 11 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0547400005161762</threshold>
- <left_val>1.8087190389633179</left_val>
- <right_val>0.0683230012655258</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 18 20 3 -1.</_>
- <_>2 19 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0147980004549026</threshold>
- <left_val>0.7806490063667297</left_val>
- <right_val>-0.1870959997177124</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 9 22 3 -1.</_>
- <_>1 10 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0250129997730255</threshold>
- <left_val>0.1528529971837997</left_val>
- <right_val>-1.6021020412445068</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 4 18 -1.</_>
- <_>0 2 2 9 2.</_>
- <_>2 11 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0465480014681816</threshold>
- <left_val>-0.1673820018768311</left_val>
- <right_val>1.1902060508728027</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 0 4 23 -1.</_>
- <_>19 0 2 23 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0176240000873804</threshold>
- <left_val>-0.1028549969196320</left_val>
- <right_val>0.3917590081691742</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 19 -1.</_>
- <_>3 3 3 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1631959974765778</threshold>
- <left_val>-0.0356240011751652</left_val>
- <right_val>-1.6098170280456543</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 9 -1.</_>
- <_>20 2 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0131379999220371</threshold>
- <left_val>-0.0563590005040169</left_val>
- <right_val>0.5415890216827393</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 10 6 -1.</_>
- <_>0 7 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0156650003045797</threshold>
- <left_val>0.2806310057640076</left_val>
- <right_val>-0.3170860111713409</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 12 12 -1.</_>
- <_>13 0 6 6 2.</_>
- <_>7 6 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0805540010333061</threshold>
- <left_val>0.1264040023088455</left_val>
- <right_val>-1.0297529697418213</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 24 6 -1.</_>
- <_>0 3 12 3 2.</_>
- <_>12 6 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0353639982640743</threshold>
- <left_val>0.0207529999315739</left_val>
- <right_val>-0.7910559773445129</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 4 10 -1.</_>
- <_>10 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0329869985580444</threshold>
- <left_val>0.1905709952116013</left_val>
- <right_val>-0.8383989930152893</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 9 4 15 -1.</_>
- <_>8 14 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0121950004249811</threshold>
- <left_val>0.0737290009856224</left_val>
- <right_val>-0.6278070211410523</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 11 17 6 -1.</_>
- <_>4 14 17 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0430659987032413</threshold>
- <left_val>0.0473849996924400</left_val>
- <right_val>1.5712939500808716</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 18 8 -1.</_>
- <_>2 5 9 4 2.</_>
- <_>11 9 9 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0303269997239113</threshold>
- <left_val>-0.2731460034847260</left_val>
- <right_val>0.3857200145721436</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 14 6 -1.</_>
- <_>14 6 7 3 2.</_>
- <_>7 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0354930013418198</threshold>
- <left_val>0.0545939989387989</left_val>
- <right_val>0.5258340239524841</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 14 6 -1.</_>
- <_>3 6 7 3 2.</_>
- <_>10 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0145969996228814</threshold>
- <left_val>0.3815259933471680</left_val>
- <right_val>-0.2833240032196045</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 5 3 18 -1.</_>
- <_>17 5 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0126069998368621</threshold>
- <left_val>0.1545509994029999</left_val>
- <right_val>-0.3050149977207184</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 3 18 -1.</_>
- <_>6 5 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0101720001548529</threshold>
- <left_val>0.0236370004713535</left_val>
- <right_val>-0.8721789717674255</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 10 14 4 -1.</_>
- <_>10 12 14 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0288430005311966</threshold>
- <left_val>0.1609099954366684</left_val>
- <right_val>-0.2027759999036789</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 10 9 4 -1.</_>
- <_>4 12 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.5100000463426113e-004</threshold>
- <left_val>-0.6154540181159973</left_val>
- <right_val>0.0809359997510910</right_val></_></_></trees>
- <stage_threshold>-3.7160909175872803</stage_threshold>
- <parent>10</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 12 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 18 9 -1.</_>
- <_>2 3 18 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0483440011739731</threshold>
- <left_val>-0.8490459918975830</left_val>
- <right_val>0.5697439908981323</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 12 8 -1.</_>
- <_>10 3 4 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0324600003659725</threshold>
- <left_val>-0.8141729831695557</left_val>
- <right_val>0.4478169977664948</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 8 5 -1.</_>
- <_>5 1 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0333399996161461</threshold>
- <left_val>-0.3642379939556122</left_val>
- <right_val>0.6793739795684815</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 7 7 8 -1.</_>
- <_>12 11 7 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.4019998535513878e-003</threshold>
- <left_val>-1.1885459423065186</left_val>
- <right_val>0.1923869997262955</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 22 4 -1.</_>
- <_>0 14 22 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.6889997795224190e-003</threshold>
- <left_val>0.3308529853820801</left_val>
- <right_val>-0.7133409976959229</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 6 4 15 -1.</_>
- <_>15 11 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0126980002969503</threshold>
- <left_val>-0.5099080204963684</left_val>
- <right_val>0.1137629970908165</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 7 8 -1.</_>
- <_>5 11 7 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.0549997724592686e-003</threshold>
- <left_val>-1.0470550060272217</left_val>
- <right_val>0.2022259980440140</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 9 4 -1.</_>
- <_>8 20 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.6420000940561295e-003</threshold>
- <left_val>-0.5055940151214600</left_val>
- <right_val>0.3644120097160339</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 22 4 -1.</_>
- <_>1 4 22 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0169259998947382</threshold>
- <left_val>-0.9954190254211426</left_val>
- <right_val>0.1260219961404800</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 3 6 17 -1.</_>
- <_>19 3 2 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0282359998673201</threshold>
- <left_val>-0.0941379964351654</left_val>
- <right_val>0.5778040289878845</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 8 18 -1.</_>
- <_>8 11 8 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0104289995506406</threshold>
- <left_val>0.2327290028333664</left_val>
- <right_val>-0.5256969928741455</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 0 6 12 -1.</_>
- <_>20 0 3 6 2.</_>
- <_>17 6 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.8860003054141998e-003</threshold>
- <left_val>-0.1031629964709282</left_val>
- <right_val>0.4765760004520416</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0260150004178286</threshold>
- <left_val>-1.0920000495389104e-003</left_val>
- <right_val>-1.5581729412078857</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 5 9 12 -1.</_>
- <_>15 11 9 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0255379993468523</threshold>
- <left_val>-0.6545140147209168</left_val>
- <right_val>0.1884319931268692</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 22 18 2 -1.</_>
- <_>2 23 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.5310001112520695e-003</threshold>
- <left_val>0.2814059853553772</left_val>
- <right_val>-0.4457530081272125</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 10 12 6 -1.</_>
- <_>16 10 6 3 2.</_>
- <_>10 13 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.2449998483061790e-003</threshold>
- <left_val>0.1561200022697449</left_val>
- <right_val>-0.2137099951505661</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 4 11 -1.</_>
- <_>2 1 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0210309997200966</threshold>
- <left_val>-0.2917029857635498</left_val>
- <right_val>0.5223410129547119</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 0 4 10 -1.</_>
- <_>20 0 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0510630011558533</threshold>
- <left_val>1.3661290407180786</left_val>
- <right_val>0.0304659996181726</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 6 17 -1.</_>
- <_>3 3 2 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0623300001025200</threshold>
- <left_val>1.2207020521163940</left_val>
- <right_val>-0.2243440002202988</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 9 6 -1.</_>
- <_>15 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0329630002379417</threshold>
- <left_val>-0.8201680183410645</left_val>
- <right_val>0.1453189998865128</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 8 9 -1.</_>
- <_>0 16 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0374180004000664</threshold>
- <left_val>-1.2218099832534790</left_val>
- <right_val>0.0194489993155003</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 8 6 12 -1.</_>
- <_>16 12 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1240279972553253</threshold>
- <left_val>0.1208230033516884</left_val>
- <right_val>-0.9872930049896240</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 8 6 12 -1.</_>
- <_>2 12 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.9229997247457504e-003</threshold>
- <left_val>-1.1688489913940430</left_val>
- <right_val>0.0211050007492304</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 15 -1.</_>
- <_>10 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0598799996078014</threshold>
- <left_val>-1.0689330101013184</left_val>
- <right_val>0.1986020058393478</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 19 3 -1.</_>
- <_>1 6 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.2620001845061779e-003</threshold>
- <left_val>-0.3622959852218628</left_val>
- <right_val>0.3800080120563507</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 8 9 7 -1.</_>
- <_>14 8 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0176730006933212</threshold>
- <left_val>0.4909409880638123</left_val>
- <right_val>-0.1460669934749603</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 12 9 -1.</_>
- <_>3 11 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0175790004432201</threshold>
- <left_val>0.5872809886932373</left_val>
- <right_val>-0.2777439951896668</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 3 -1.</_>
- <_>3 7 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.1560001447796822e-003</threshold>
- <left_val>-0.0751949995756149</left_val>
- <right_val>0.6019309759140015</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 4 12 -1.</_>
- <_>10 6 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0105999996885657</threshold>
- <left_val>0.2763740122318268</left_val>
- <right_val>-0.3779430091381073</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 18 14 -1.</_>
- <_>3 9 9 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2088409960269928</threshold>
- <left_val>-5.3599998354911804e-003</left_val>
- <right_val>1.0317809581756592</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 4 9 -1.</_>
- <_>2 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0264129992574453</threshold>
- <left_val>0.8233640193939209</left_val>
- <right_val>-0.2248059958219528</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 5 4 18 -1.</_>
- <_>12 5 2 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0588920004665852</threshold>
- <left_val>0.1309829950332642</left_val>
- <right_val>-1.1853699684143066</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 5 4 18 -1.</_>
- <_>10 5 2 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0115790003910661</threshold>
- <left_val>-0.9066780209541321</left_val>
- <right_val>0.0441269986331463</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 6 10 -1.</_>
- <_>12 5 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0459880009293556</threshold>
- <left_val>0.0101439999416471</left_val>
- <right_val>1.0740900039672852</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 4 11 -1.</_>
- <_>11 4 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0228380002081394</threshold>
- <left_val>1.7791990041732788</left_val>
- <right_val>-0.1731549948453903</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 16 18 3 -1.</_>
- <_>4 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.1709995865821838e-003</threshold>
- <left_val>0.5738630294799805</left_val>
- <right_val>-0.0741060003638268</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 20 3 -1.</_>
- <_>0 17 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.5359999164938927e-003</threshold>
- <left_val>-0.3207289874553680</left_val>
- <right_val>0.4018250107765198</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 9 6 12 -1.</_>
- <_>9 13 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0494449995458126</threshold>
- <left_val>0.1928800046443939</left_val>
- <right_val>-1.2166700363159180</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 13 8 8 -1.</_>
- <_>8 17 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.5139999818056822e-003</threshold>
- <left_val>0.0695680007338524</left_val>
- <right_val>-0.7132369875907898</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 10 3 12 -1.</_>
- <_>13 16 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0309960003942251</threshold>
- <left_val>-0.3886219859123230</left_val>
- <right_val>0.1809879988431931</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 9 14 14 -1.</_>
- <_>5 9 7 7 2.</_>
- <_>12 16 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0864529982209206</threshold>
- <left_val>-0.0257929991930723</left_val>
- <right_val>-1.5453219413757324</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 10 -1.</_>
- <_>12 0 12 5 2.</_>
- <_>0 5 12 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1365260034799576</threshold>
- <left_val>-1.9199420213699341</left_val>
- <right_val>0.1661330014467239</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 11 18 2 -1.</_>
- <_>1 12 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.7689999230206013e-003</threshold>
- <left_val>-1.2822589874267578</left_val>
- <right_val>-0.0159079991281033</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 5 5 12 -1.</_>
- <_>19 9 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0178999993950129</threshold>
- <left_val>-0.4040989875793457</left_val>
- <right_val>0.2359160035848618</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 5 12 -1.</_>
- <_>0 9 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0199699997901917</threshold>
- <left_val>-0.7289190292358398</left_val>
- <right_val>0.0562350004911423</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 6 8 18 -1.</_>
- <_>20 6 4 9 2.</_>
- <_>16 15 4 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0574930012226105</threshold>
- <left_val>0.5783079862594605</left_val>
- <right_val>-0.0157960001379251</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 8 18 -1.</_>
- <_>0 6 4 9 2.</_>
- <_>4 15 4 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0830560028553009</threshold>
- <left_val>0.9151160120964050</left_val>
- <right_val>-0.2112140059471130</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 5 12 12 -1.</_>
- <_>18 5 6 6 2.</_>
- <_>12 11 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0537710003554821</threshold>
- <left_val>-0.5193129777908325</left_val>
- <right_val>0.1857600063085556</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 6 9 -1.</_>
- <_>9 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.3670001477003098e-003</threshold>
- <left_val>0.2410970032215118</left_val>
- <right_val>-0.3964860141277313</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 13 6 11 -1.</_>
- <_>11 13 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0554069988429546</threshold>
- <left_val>0.1677120029926300</left_val>
- <right_val>-2.5664970874786377</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 12 12 -1.</_>
- <_>0 5 6 6 2.</_>
- <_>6 11 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0671809986233711</threshold>
- <left_val>-1.3658570051193237</left_val>
- <right_val>-0.0142320003360510</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 23 3 -1.</_>
- <_>1 3 23 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0239000003784895</threshold>
- <left_val>-1.7084569931030273</left_val>
- <right_val>0.1650779992341995</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 19 3 -1.</_>
- <_>1 16 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.5949999950826168e-003</threshold>
- <left_val>-0.3137399852275848</left_val>
- <right_val>0.3283790051937103</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 17 11 4 -1.</_>
- <_>13 19 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0212949998676777</threshold>
- <left_val>0.1495340019464493</left_val>
- <right_val>-0.4857980012893677</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 8 5 -1.</_>
- <_>4 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0246130004525185</threshold>
- <left_val>0.7434639930725098</left_val>
- <right_val>-0.2230519950389862</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 10 10 4 -1.</_>
- <_>12 10 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0196260008960962</threshold>
- <left_val>-0.4091829955577850</left_val>
- <right_val>0.1889320015907288</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 9 9 -1.</_>
- <_>4 9 9 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0532660000026226</threshold>
- <left_val>0.8138160109519959</left_val>
- <right_val>-0.2085369974374771</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 14 9 6 -1.</_>
- <_>15 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.1290000341832638e-003</threshold>
- <left_val>0.3299610018730164</left_val>
- <right_val>-0.5993739962577820</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 9 6 -1.</_>
- <_>1 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0224869996309280</threshold>
- <left_val>-1.2551610469818115</left_val>
- <right_val>-0.0204130001366138</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 20 8 -1.</_>
- <_>13 10 10 4 2.</_>
- <_>3 14 10 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0823109969496727</threshold>
- <left_val>1.3821430206298828</left_val>
- <right_val>0.0593089982867241</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 9 18 -1.</_>
- <_>5 0 3 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1309700012207031</threshold>
- <left_val>-0.0358439981937408</left_val>
- <right_val>-1.5396369695663452</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 9 10 -1.</_>
- <_>16 11 3 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0142930001020432</threshold>
- <left_val>-0.1847520023584366</left_val>
- <right_val>0.3745500147342682</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 8 5 -1.</_>
- <_>5 2 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.3479999080300331e-003</threshold>
- <left_val>-0.4490109980106354</left_val>
- <right_val>0.1387699991464615</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 21 6 -1.</_>
- <_>10 4 7 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0460550002753735</threshold>
- <left_val>0.6783260107040405</left_val>
- <right_val>-0.0170719996094704</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 10 14 -1.</_>
- <_>7 0 5 7 2.</_>
- <_>12 7 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0576939992606640</threshold>
- <left_val>-0.0119559997692704</left_val>
- <right_val>-1.2261159420013428</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 17 12 4 -1.</_>
- <_>12 19 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.0609998181462288e-003</threshold>
- <left_val>0.3395859897136688</left_val>
- <right_val>6.2800000887364149e-004</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 23 4 -1.</_>
- <_>0 8 23 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0521630011498928</threshold>
- <left_val>-1.0621069669723511</left_val>
- <right_val>-0.0137799996882677</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 10 8 10 -1.</_>
- <_>17 10 4 5 2.</_>
- <_>13 15 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0465729981660843</threshold>
- <left_val>0.1453880071640015</left_val>
- <right_val>-1.2384550571441650</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 18 3 -1.</_>
- <_>0 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.5309998355805874e-003</threshold>
- <left_val>-0.2446770071983337</left_val>
- <right_val>0.5137709975242615</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 16 9 4 -1.</_>
- <_>15 18 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0216150004416704</threshold>
- <left_val>0.1307259947061539</left_val>
- <right_val>-0.7099679708480835</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 9 4 -1.</_>
- <_>0 18 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0178640000522137</threshold>
- <left_val>-1.0474660396575928</left_val>
- <right_val>4.9599999329075217e-004</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 6 6 -1.</_>
- <_>13 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0371950007975101</threshold>
- <left_val>-1.5126730203628540</left_val>
- <right_val>0.1480139940977097</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 6 6 -1.</_>
- <_>8 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.1100001069717109e-004</threshold>
- <left_val>0.1397150009870529</left_val>
- <right_val>-0.4686749875545502</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 24 6 -1.</_>
- <_>12 3 12 3 2.</_>
- <_>0 6 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0250429995357990</threshold>
- <left_val>0.2863200008869171</left_val>
- <right_val>-0.4179469943046570</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 18 3 -1.</_>
- <_>2 5 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.3449996784329414e-003</threshold>
- <left_val>-0.2733620107173920</left_val>
- <right_val>0.4344469904899597</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 4 -1.</_>
- <_>12 0 12 2 2.</_>
- <_>0 2 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0323639996349812</threshold>
- <left_val>0.1843889951705933</left_val>
- <right_val>-0.9501929879188538</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 16 18 3 -1.</_>
- <_>1 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.2299999408423901e-003</threshold>
- <left_val>0.3258199989795685</left_val>
- <right_val>-0.3081560134887695</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 9 6 -1.</_>
- <_>15 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0514889992773533</threshold>
- <left_val>0.1141600012779236</left_val>
- <right_val>-1.9795479774475098</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 9 6 -1.</_>
- <_>0 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0264490004628897</threshold>
- <left_val>-1.1067299842834473</left_val>
- <right_val>-8.5519999265670776e-003</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 17 18 3 -1.</_>
- <_>6 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0154200000688434</threshold>
- <left_val>0.8013870120048523</left_val>
- <right_val>-0.0320350006222725</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 6 10 -1.</_>
- <_>10 8 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0194569993764162</threshold>
- <left_val>-0.2644949853420258</left_val>
- <right_val>0.3875389993190765</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 9 -1.</_>
- <_>12 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0336209982633591</threshold>
- <left_val>0.0160520002245903</left_val>
- <right_val>0.5884090065956116</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 5 8 -1.</_>
- <_>8 12 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0289060007780790</threshold>
- <left_val>0.0152160003781319</left_val>
- <right_val>-0.9472360014915466</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 8 6 8 -1.</_>
- <_>12 12 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.0300000323913991e-004</threshold>
- <left_val>-0.3076600134372711</left_val>
- <right_val>0.2123589962720871</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 6 11 -1.</_>
- <_>8 5 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0491419993340969</threshold>
- <left_val>-1.6058609485626221</left_val>
- <right_val>-0.0310949999839067</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 6 8 9 -1.</_>
- <_>13 9 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0764259994029999</threshold>
- <left_val>0.0747589990496635</left_val>
- <right_val>1.1639410257339478</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 7 21 6 -1.</_>
- <_>1 9 21 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0238979998975992</threshold>
- <left_val>-6.4320000819861889e-003</left_val>
- <right_val>-1.1150749921798706</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 5 3 12 -1.</_>
- <_>15 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.8970001041889191e-003</threshold>
- <left_val>-0.2410569936037064</left_val>
- <right_val>0.2085890024900436</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 11 12 -1.</_>
- <_>6 13 11 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0894450023770332</threshold>
- <left_val>1.9157789945602417</left_val>
- <right_val>-0.1572110056877136</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 8 10 8 -1.</_>
- <_>18 8 5 4 2.</_>
- <_>13 12 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0150089999660850</threshold>
- <left_val>-0.2517409920692444</left_val>
- <right_val>0.1817989945411682</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 12 3 -1.</_>
- <_>11 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0111459996551275</threshold>
- <left_val>-0.6934949755668640</left_val>
- <right_val>0.0449279993772507</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 18 4 -1.</_>
- <_>12 11 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0945789963006973</threshold>
- <left_val>0.1810210049152374</left_val>
- <right_val>-0.7497860193252564</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 22 22 -1.</_>
- <_>0 11 22 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.5503889918327332</threshold>
- <left_val>-0.0309740006923676</left_val>
- <right_val>-1.6746139526367188</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 6 8 -1.</_>
- <_>11 6 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0413810014724731</threshold>
- <left_val>0.0639100000262260</left_val>
- <right_val>0.7656120061874390</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>11 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0247719995677471</threshold>
- <left_val>0.0113800000399351</left_val>
- <right_val>-0.8855940103530884</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 6 9 -1.</_>
- <_>12 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0509990006685257</threshold>
- <left_val>0.1489029973745346</left_val>
- <right_val>-2.4634211063385010</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 6 14 -1.</_>
- <_>8 3 3 7 2.</_>
- <_>11 10 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0168939996510744</threshold>
- <left_val>0.3887099921703339</left_val>
- <right_val>-0.2988030016422272</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 18 8 -1.</_>
- <_>9 10 6 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1216230019927025</threshold>
- <left_val>-1.5542800426483154</left_val>
- <right_val>0.1630080044269562</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 3 14 -1.</_>
- <_>10 7 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.6049999762326479e-003</threshold>
- <left_val>0.2184280008077622</left_val>
- <right_val>-0.3731209933757782</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 16 20 -1.</_>
- <_>4 13 16 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1157540008425713</threshold>
- <left_val>-0.0470610000193119</left_val>
- <right_val>0.5940369963645935</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 6 10 -1.</_>
- <_>11 4 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0369039997458458</threshold>
- <left_val>-0.2550860047340393</left_val>
- <right_val>0.5539730191230774</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 16 4 -1.</_>
- <_>5 2 16 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0114839999005198</threshold>
- <left_val>-0.1812949925661087</left_val>
- <right_val>0.4068279862403870</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 18 4 -1.</_>
- <_>8 5 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0202339999377728</threshold>
- <left_val>0.5431119799613953</left_val>
- <right_val>-0.2382239997386932</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 9 -1.</_>
- <_>15 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0287650004029274</threshold>
- <left_val>-0.6917229890823364</left_val>
- <right_val>0.1594330072402954</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 4 8 5 -1.</_>
- <_>12 4 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.8320001699030399e-003</threshold>
- <left_val>0.2944779992103577</left_val>
- <right_val>-0.3400599956512451</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 10 10 4 -1.</_>
- <_>12 10 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0554689988493919</threshold>
- <left_val>0.9220079779624939</left_val>
- <right_val>0.0940930023789406</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 10 4 -1.</_>
- <_>7 10 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0148010002449155</threshold>
- <left_val>-0.7953969836235046</left_val>
- <right_val>0.0315219983458519</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 11 12 5 -1.</_>
- <_>11 11 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.0940000005066395e-003</threshold>
- <left_val>0.3309600055217743</left_val>
- <right_val>-0.0508869998157024</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 8 10 -1.</_>
- <_>3 10 4 5 2.</_>
- <_>7 15 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0451240018010139</threshold>
- <left_val>-1.3719749450683594</left_val>
- <right_val>-0.0214089993387461</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 12 9 8 -1.</_>
- <_>14 12 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0643770024180412</threshold>
- <left_val>0.0639019981026649</left_val>
- <right_val>0.9147830009460449</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 21 24 3 -1.</_>
- <_>8 21 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0147270001471043</threshold>
- <left_val>0.3605059981346130</left_val>
- <right_val>-0.2861450016498566</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 20 18 4 -1.</_>
- <_>9 20 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0450070016086102</threshold>
- <left_val>-0.1561969965696335</left_val>
- <right_val>0.5316029787063599</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 9 6 -1.</_>
- <_>1 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.1330000124871731e-003</threshold>
- <left_val>0.1342290043830872</left_val>
- <right_val>-0.4435890018939972</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 17 10 4 -1.</_>
- <_>11 19 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0494510009884834</threshold>
- <left_val>0.1057180017232895</left_val>
- <right_val>-2.5589139461517334</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 4 12 -1.</_>
- <_>9 18 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0291029997169971</threshold>
- <left_val>-0.0100880004465580</left_val>
- <right_val>-1.1073939800262451</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 9 6 -1.</_>
- <_>12 6 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0347860008478165</threshold>
- <left_val>-2.7719999197870493e-003</left_val>
- <right_val>0.5670099854469299</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 6 9 -1.</_>
- <_>1 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.1309998854994774e-003</threshold>
- <left_val>-0.4688940048217773</left_val>
- <right_val>0.1263639926910400</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 12 4 -1.</_>
- <_>6 18 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0155250001698732</threshold>
- <left_val>-8.4279999136924744e-003</left_val>
- <right_val>0.8746920228004456</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 20 3 -1.</_>
- <_>1 6 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.9249999206513166e-003</threshold>
- <left_val>-0.3443430066108704</left_val>
- <right_val>0.2085160017013550</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 9 9 -1.</_>
- <_>8 4 9 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0535710006952286</threshold>
- <left_val>1.4982949495315552</left_val>
- <right_val>0.0573280006647110</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 19 9 4 -1.</_>
- <_>2 21 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0192179996520281</threshold>
- <left_val>-0.9923409819602966</left_val>
- <right_val>-9.3919998034834862e-003</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 4 18 -1.</_>
- <_>11 7 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0552829988300800</threshold>
- <left_val>-0.5768229961395264</left_val>
- <right_val>0.1686059981584549</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 8 12 -1.</_>
- <_>7 2 4 6 2.</_>
- <_>11 8 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0563360005617142</threshold>
- <left_val>-0.0337750017642975</left_val>
- <right_val>-1.3889650106430054</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 10 9 8 -1.</_>
- <_>14 10 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0238240007311106</threshold>
- <left_val>0.4018209874629974</left_val>
- <right_val>1.8360000103712082e-003</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 12 5 -1.</_>
- <_>9 11 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.7810000572353601e-003</threshold>
- <left_val>0.1814599931240082</left_val>
- <right_val>-0.4174340069293976</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 9 9 6 -1.</_>
- <_>14 9 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0376890003681183</threshold>
- <left_val>0.5468310117721558</left_val>
- <right_val>0.0182199999690056</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 6 9 -1.</_>
- <_>7 10 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0241449996829033</threshold>
- <left_val>0.6835209727287293</left_val>
- <right_val>-0.1965020000934601</right_val></_></_></trees>
- <stage_threshold>-3.5645289421081543</stage_threshold>
- <parent>11</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 13 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 5 12 -1.</_>
- <_>4 11 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0274449996650219</threshold>
- <left_val>-0.8998420238494873</left_val>
- <right_val>0.5187649726867676</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 21 6 -1.</_>
- <_>9 0 7 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1155410036444664</threshold>
- <left_val>-0.5652440190315247</left_val>
- <right_val>0.7055130004882813</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 6 -1.</_>
- <_>7 8 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0222970005124807</threshold>
- <left_val>0.3607999980449677</left_val>
- <right_val>-0.6686459779739380</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 15 -1.</_>
- <_>11 0 2 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0133250001817942</threshold>
- <left_val>-0.5557339787483215</left_val>
- <right_val>0.3578999936580658</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 18 2 -1.</_>
- <_>2 3 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.8060001097619534e-003</threshold>
- <left_val>-1.0713000297546387</left_val>
- <right_val>0.1885000020265579</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 17 8 6 -1.</_>
- <_>8 20 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.6819999329745770e-003</threshold>
- <left_val>-0.7158430218696594</left_val>
- <right_val>0.2634449899196625</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 18 2 -1.</_>
- <_>3 1 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.3819999080151320e-003</threshold>
- <left_val>-0.4693079888820648</left_val>
- <right_val>0.2665840089321137</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 9 6 -1.</_>
- <_>11 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0376430004835129</threshold>
- <left_val>0.2109870016574860</left_val>
- <right_val>-1.0804339647293091</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 18 3 -1.</_>
- <_>0 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0138619998469949</threshold>
- <left_val>0.6691200137138367</left_val>
- <right_val>-0.2794280052185059</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 12 5 -1.</_>
- <_>10 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.7350001037120819e-003</threshold>
- <left_val>-0.9533230066299439</left_val>
- <right_val>0.2405129969120026</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 9 -1.</_>
- <_>2 3 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0383369997143745</threshold>
- <left_val>0.8143280148506165</left_val>
- <right_val>-0.2491939961910248</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 2 4 9 -1.</_>
- <_>20 2 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0346979983150959</threshold>
- <left_val>1.2330100536346436</left_val>
- <right_val>6.8600000813603401e-003</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 4 9 -1.</_>
- <_>2 2 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0233609993010759</threshold>
- <left_val>-0.3079470098018646</left_val>
- <right_val>0.7071449756622315</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 4 -1.</_>
- <_>12 1 12 2 2.</_>
- <_>0 3 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0350579991936684</threshold>
- <left_val>0.2120590060949326</left_val>
- <right_val>-1.4399830102920532</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 9 6 -1.</_>
- <_>0 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0132569996640086</threshold>
- <left_val>-0.9026070237159729</left_val>
- <right_val>0.0486100018024445</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 9 6 -1.</_>
- <_>14 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0127400001510978</threshold>
- <left_val>0.2265519946813583</left_val>
- <right_val>-0.4464380145072937</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 19 3 -1.</_>
- <_>0 16 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.6400000099092722e-003</threshold>
- <left_val>-0.3981789946556091</left_val>
- <right_val>0.3466539978981018</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 22 12 -1.</_>
- <_>12 5 11 6 2.</_>
- <_>1 11 11 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1006470024585724</threshold>
- <left_val>0.1838359981775284</left_val>
- <right_val>-1.3410769701004028</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 13 6 6 -1.</_>
- <_>8 13 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.</threshold>
- <left_val>0.1553640067577362</left_val>
- <right_val>-0.5158249735832214</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 2 20 3 -1.</_>
- <_>4 3 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0117089999839664</threshold>
- <left_val>0.2165140062570572</left_val>
- <right_val>-0.7270519733428955</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 6 10 -1.</_>
- <_>10 14 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0359649993479252</threshold>
- <left_val>-1.4789500236511230</left_val>
- <right_val>-0.0243170000612736</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 12 16 6 -1.</_>
- <_>14 12 8 3 2.</_>
- <_>6 15 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0212360005825758</threshold>
- <left_val>-0.1684409976005554</left_val>
- <right_val>0.1952659934759140</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 13 8 9 -1.</_>
- <_>2 16 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0148740001022816</threshold>
- <left_val>0.0373359993100166</left_val>
- <right_val>-0.8755729794502258</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 8 6 14 -1.</_>
- <_>14 8 3 7 2.</_>
- <_>11 15 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.1409997977316380e-003</threshold>
- <left_val>0.3346650004386902</left_val>
- <right_val>-0.2410970032215118</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 16 6 -1.</_>
- <_>2 12 8 3 2.</_>
- <_>10 15 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0234500002115965</threshold>
- <left_val>5.5320002138614655e-003</left_val>
- <right_val>-1.2509720325469971</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 16 16 8 -1.</_>
- <_>5 20 16 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0250620003789663</threshold>
- <left_val>0.4521239995956421</left_val>
- <right_val>-0.0844699963927269</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 4 12 -1.</_>
- <_>9 7 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.7400001464411616e-004</threshold>
- <left_val>0.1524990051984787</left_val>
- <right_val>-0.4848650097846985</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 8 10 -1.</_>
- <_>12 2 4 5 2.</_>
- <_>8 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0404839999973774</threshold>
- <left_val>-1.3024920225143433</left_val>
- <right_val>0.1798350065946579</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 6 -1.</_>
- <_>6 6 6 3 2.</_>
- <_>12 9 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0281709991395473</threshold>
- <left_val>-0.2441090047359467</left_val>
- <right_val>0.6227110028266907</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 6 9 -1.</_>
- <_>12 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0456929989159107</threshold>
- <left_val>0.0281220003962517</left_val>
- <right_val>0.9239439964294434</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 8 12 -1.</_>
- <_>0 0 4 6 2.</_>
- <_>4 6 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0397070012986660</threshold>
- <left_val>-0.2233279943466187</left_val>
- <right_val>0.7767400145530701</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 8 6 9 -1.</_>
- <_>18 11 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0505170002579689</threshold>
- <left_val>0.2031999975442886</left_val>
- <right_val>-1.0895930528640747</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 6 6 -1.</_>
- <_>5 12 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0172669999301434</threshold>
- <left_val>0.6859840154647827</left_val>
- <right_val>-0.2330449968576431</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 21 3 -1.</_>
- <_>10 21 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0801860019564629</threshold>
- <left_val>-0.0102920001372695</left_val>
- <right_val>0.6188110113143921</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 16 6 -1.</_>
- <_>2 3 16 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0976760014891624</threshold>
- <left_val>-0.2007029950618744</left_val>
- <right_val>1.0088349580764771</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 6 7 6 -1.</_>
- <_>13 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0155720002949238</threshold>
- <left_val>0.4761529862880707</left_val>
- <right_val>0.0456239990890026</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 4 14 -1.</_>
- <_>6 11 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0153050003573298</threshold>
- <left_val>-1.1077369451522827</left_val>
- <right_val>4.5239999890327454e-003</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 6 9 -1.</_>
- <_>11 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0164850000292063</threshold>
- <left_val>1.0152939558029175</left_val>
- <right_val>0.0163279995322227</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 6 14 -1.</_>
- <_>7 8 3 7 2.</_>
- <_>10 15 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0261419992893934</threshold>
- <left_val>0.4172329902648926</left_val>
- <right_val>-0.2864550054073334</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 8 4 16 -1.</_>
- <_>18 16 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.8679995387792587e-003</threshold>
- <left_val>0.2140499949455261</left_val>
- <right_val>-0.1677280068397522</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 14 6 10 -1.</_>
- <_>11 14 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0268869996070862</threshold>
- <left_val>-1.1564220190048218</left_val>
- <right_val>-0.0103240003809333</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 12 5 -1.</_>
- <_>10 11 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.7789998613297939e-003</threshold>
- <left_val>0.3535949885845184</left_val>
- <right_val>-0.2961130142211914</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 23 3 -1.</_>
- <_>0 13 23 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0159740000963211</threshold>
- <left_val>-1.5374109745025635</left_val>
- <right_val>-0.0299580004066229</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 12 -1.</_>
- <_>15 0 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0208669994026423</threshold>
- <left_val>0.2024410068988800</left_val>
- <right_val>-0.7127019762992859</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 12 5 -1.</_>
- <_>4 10 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0854820013046265</threshold>
- <left_val>-0.0259329993277788</left_val>
- <right_val>-1.5156569480895996</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 2 10 4 -1.</_>
- <_>13 4 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0238729994744062</threshold>
- <left_val>0.1680340021848679</left_val>
- <right_val>-0.3880620002746582</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 6 12 -1.</_>
- <_>7 0 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0391050018370152</threshold>
- <left_val>-1.1958349943161011</left_val>
- <right_val>-0.0203610006719828</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 9 6 -1.</_>
- <_>14 6 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0779469981789589</threshold>
- <left_val>-1.0898950099945068</left_val>
- <right_val>0.1453029960393906</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 9 6 -1.</_>
- <_>7 6 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0168760009109974</threshold>
- <left_val>0.2804970145225525</left_val>
- <right_val>-0.4133630096912384</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 18 13 -1.</_>
- <_>12 11 6 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1187560036778450</threshold>
- <left_val>-0.0434909984469414</left_val>
- <right_val>0.4126369953155518</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 18 13 -1.</_>
- <_>6 11 6 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1562419980764389</threshold>
- <left_val>-0.2642959952354431</left_val>
- <right_val>0.5512779951095581</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 16 12 6 -1.</_>
- <_>16 16 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0459080003201962</threshold>
- <left_val>0.6018919944763184</left_val>
- <right_val>0.0189210008829832</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 21 3 -1.</_>
- <_>0 7 21 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0103099998086691</threshold>
- <left_val>0.3815299868583679</left_val>
- <right_val>-0.2950789928436279</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 16 12 6 -1.</_>
- <_>16 16 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0957690030336380</threshold>
- <left_val>0.1324650049209595</left_val>
- <right_val>-0.4626680016517639</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 6 14 -1.</_>
- <_>5 14 6 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0136869996786118</threshold>
- <left_val>0.1173869967460632</left_val>
- <right_val>-0.5166410207748413</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 19 2 -1.</_>
- <_>5 11 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.3990001063793898e-003</threshold>
- <left_val>-0.3400759994983673</left_val>
- <right_val>0.2095350027084351</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 14 4 -1.</_>
- <_>5 6 14 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0332649983465672</threshold>
- <left_val>-0.1705279946327210</left_val>
- <right_val>1.4366799592971802</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 18 4 -1.</_>
- <_>9 18 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0332060009241104</threshold>
- <left_val>0.6129570007324219</left_val>
- <right_val>-0.0415499992668629</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 4 9 -1.</_>
- <_>9 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.7979998849332333e-003</threshold>
- <left_val>-0.4855430126190186</left_val>
- <right_val>0.1337269991636276</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 3 11 4 -1.</_>
- <_>13 5 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0657920017838478</threshold>
- <left_val>-4.0257668495178223</left_val>
- <right_val>0.1087670028209686</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 9 6 -1.</_>
- <_>5 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.1430000197142363e-003</threshold>
- <left_val>-0.3917999863624573</left_val>
- <right_val>0.2242709994316101</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 1 4 23 -1.</_>
- <_>19 1 2 23 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0223639998584986</threshold>
- <left_val>-0.0864299982786179</left_val>
- <right_val>0.3778519928455353</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 4 23 -1.</_>
- <_>3 1 2 23 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0574100017547607</threshold>
- <left_val>1.1454069614410400</left_val>
- <right_val>-0.1973659992218018</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 16 18 3 -1.</_>
- <_>5 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.6550001502037048e-003</threshold>
- <left_val>-0.0211050007492304</left_val>
- <right_val>0.5845339894294739</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 11 4 -1.</_>
- <_>0 5 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0123269995674491</threshold>
- <left_val>0.0378170013427734</left_val>
- <right_val>-0.6698700189590454</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 20 3 -1.</_>
- <_>2 17 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.1869997084140778e-003</threshold>
- <left_val>0.5636600255966187</left_val>
- <right_val>-0.0768779963254929</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 3 13 4 -1.</_>
- <_>5 5 13 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0366810001432896</threshold>
- <left_val>-0.1734330058097839</left_val>
- <right_val>1.1670149564743042</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 9 22 15 -1.</_>
- <_>1 9 11 15 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.4022040069103241</threshold>
- <left_val>1.2640819549560547</left_val>
- <right_val>0.0433989986777306</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 14 3 -1.</_>
- <_>10 4 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0221260003745556</threshold>
- <left_val>0.6697810292243958</left_val>
- <right_val>-0.2160529941320419</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 10 4 -1.</_>
- <_>8 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0131569998338819</threshold>
- <left_val>-0.4119859933853149</left_val>
- <right_val>0.2021500021219254</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 10 4 -1.</_>
- <_>11 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0128600001335144</threshold>
- <left_val>-0.9158269762992859</left_val>
- <right_val>0.0392329990863800</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 4 6 9 -1.</_>
- <_>12 4 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0216279998421669</threshold>
- <left_val>3.8719999138265848e-003</left_val>
- <right_val>0.3566820025444031</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 9 6 -1.</_>
- <_>4 12 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0118960002437234</threshold>
- <left_val>-0.3730390071868897</left_val>
- <right_val>0.1923509985208511</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 8 10 -1.</_>
- <_>12 3 4 5 2.</_>
- <_>8 8 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0195489991456270</threshold>
- <left_val>-0.4237489998340607</left_val>
- <right_val>0.2442959994077683</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 16 6 -1.</_>
- <_>3 6 8 3 2.</_>
- <_>11 9 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0644449964165688</threshold>
- <left_val>-0.1655890047550201</left_val>
- <right_val>1.2697030305862427</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 6 -1.</_>
- <_>5 9 14 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1089849993586540</threshold>
- <left_val>0.1489430069923401</left_val>
- <right_val>-2.1534640789031982</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 9 6 -1.</_>
- <_>4 5 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0340779982507229</threshold>
- <left_val>1.3779460191726685</left_val>
- <right_val>-0.1619849950075150</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 18 2 -1.</_>
- <_>6 4 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.7489999085664749e-003</threshold>
- <left_val>-0.3382860124111176</left_val>
- <right_val>0.2115290015935898</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 9 6 -1.</_>
- <_>10 6 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0109719997271895</threshold>
- <left_val>0.7651789784431458</left_val>
- <right_val>-0.1969259977340698</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 3 -1.</_>
- <_>0 2 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0114850001409650</threshold>
- <left_val>-0.6927120089530945</left_val>
- <right_val>0.2165710031986237</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 10 6 -1.</_>
- <_>0 19 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0259840004146099</threshold>
- <left_val>-0.0119839999824762</left_val>
- <right_val>-0.9969729781150818</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 18 3 -1.</_>
- <_>3 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.2159999720752239e-003</threshold>
- <left_val>-0.1020570024847984</left_val>
- <right_val>0.4888440072536469</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 6 16 -1.</_>
- <_>2 5 3 8 2.</_>
- <_>5 13 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0476970002055168</threshold>
- <left_val>1.0666010379791260</left_val>
- <right_val>-0.1757629960775375</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 11 6 -1.</_>
- <_>7 8 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.0300001273863018e-004</threshold>
- <left_val>0.1852480024099350</left_val>
- <right_val>-0.7479000091552734</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 12 22 -1.</_>
- <_>5 13 12 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1153960004448891</threshold>
- <left_val>-0.2201970070600510</left_val>
- <right_val>0.5450999736785889</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 4 10 -1.</_>
- <_>10 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0160210002213717</threshold>
- <left_val>0.2548750042915344</left_val>
- <right_val>-0.5074009895324707</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 4 18 -1.</_>
- <_>9 6 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0566320009529591</threshold>
- <left_val>-0.0112560000270605</left_val>
- <right_val>-0.9596809744834900</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 8 6 9 -1.</_>
- <_>18 11 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0107260001823306</threshold>
- <left_val>-0.2854470014572144</left_val>
- <right_val>0.1699479967355728</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 15 10 -1.</_>
- <_>9 7 5 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1242000013589859</threshold>
- <left_val>-0.0361399985849857</left_val>
- <right_val>-1.3132710456848145</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 6 9 -1.</_>
- <_>12 5 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.3799999877810478e-003</threshold>
- <left_val>0.3309270143508911</left_val>
- <right_val>0.0133079998195171</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 9 6 10 -1.</_>
- <_>11 9 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0119080003350973</threshold>
- <left_val>-0.3483029901981354</left_val>
- <right_val>0.2404190003871918</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 14 6 10 -1.</_>
- <_>13 14 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0430079996585846</threshold>
- <left_val>-1.4390469789505005</left_val>
- <right_val>0.1559959948062897</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 14 6 10 -1.</_>
- <_>9 14 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0331499986350536</threshold>
- <left_val>-1.1805850267410278</left_val>
- <right_val>-0.0123479999601841</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 8 16 9 -1.</_>
- <_>4 11 16 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0213419999927282</threshold>
- <left_val>2.2119441032409668</left_val>
- <right_val>0.0627370029687881</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 20 3 -1.</_>
- <_>2 12 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0122189996764064</threshold>
- <left_val>-1.8709750175476074</left_val>
- <right_val>-0.0454999990761280</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 4 13 -1.</_>
- <_>13 0 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0168609991669655</threshold>
- <left_val>-0.7691270112991333</left_val>
- <right_val>0.1533000022172928</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 4 13 -1.</_>
- <_>9 0 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.4999999441206455e-003</threshold>
- <left_val>-0.6298739910125732</left_val>
- <right_val>0.0516000017523766</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 18 7 -1.</_>
- <_>9 1 6 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0450379997491837</threshold>
- <left_val>0.8542889952659607</left_val>
- <right_val>6.2600001692771912e-003</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 11 6 9 -1.</_>
- <_>1 14 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0390579998493195</threshold>
- <left_val>-0.0324589982628822</left_val>
- <right_val>-1.3325669765472412</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 9 6 -1.</_>
- <_>8 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.6720000468194485e-003</threshold>
- <left_val>-0.1942359954118729</left_val>
- <right_val>0.3732869923114777</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 15 6 -1.</_>
- <_>3 11 15 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0163610000163317</threshold>
- <left_val>2.0605869293212891</left_val>
- <right_val>-0.1504269987344742</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 19 2 -1.</_>
- <_>5 11 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.1719999648630619e-003</threshold>
- <left_val>-0.1161099970340729</left_val>
- <right_val>0.2545540034770966</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 7 16 -1.</_>
- <_>8 14 7 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0457220003008842</threshold>
- <left_val>-0.0163400005549192</left_val>
- <right_val>-1.0449140071868896</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 14 9 6 -1.</_>
- <_>9 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.1209999471902847e-003</threshold>
- <left_val>-0.0419979989528656</left_val>
- <right_val>0.3968099951744080</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 8 12 -1.</_>
- <_>0 11 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.7800000205170363e-004</threshold>
- <left_val>-0.6642259955406189</left_val>
- <right_val>0.0334430001676083</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 18 3 -1.</_>
- <_>6 5 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.1109998971223831e-003</threshold>
- <left_val>-0.0582319982349873</left_val>
- <right_val>0.3785730004310608</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 12 6 -1.</_>
- <_>4 16 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0498640015721321</threshold>
- <left_val>0.6101940274238586</left_val>
- <right_val>-0.2100570052862167</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 13 9 4 -1.</_>
- <_>13 15 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0250119995325804</threshold>
- <left_val>-0.5710009932518005</left_val>
- <right_val>0.1784839928150177</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 14 14 -1.</_>
- <_>5 8 7 7 2.</_>
- <_>12 15 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0309399999678135</threshold>
- <left_val>0.0563630014657974</left_val>
- <right_val>-0.6473100185394287</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 16 22 6 -1.</_>
- <_>12 16 11 3 2.</_>
- <_>1 19 11 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0462710000574589</threshold>
- <left_val>0.1748239994049072</left_val>
- <right_val>-0.9890940189361572</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>11 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.1870000530034304e-003</threshold>
- <left_val>-0.6680480241775513</left_val>
- <right_val>0.0322670005261898</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 10 10 -1.</_>
- <_>14 5 5 5 2.</_>
- <_>9 10 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0243519991636276</threshold>
- <left_val>0.2944490015506744</left_val>
- <right_val>-1.3599999947473407e-003</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 10 10 -1.</_>
- <_>5 5 5 5 2.</_>
- <_>10 10 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0119740003719926</threshold>
- <left_val>-0.2834509909152985</left_val>
- <right_val>0.4717119932174683</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 16 6 -1.</_>
- <_>12 6 8 3 2.</_>
- <_>4 9 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0130700003355742</threshold>
- <left_val>-0.1083460003137589</left_val>
- <right_val>0.5719329714775085</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 6 9 -1.</_>
- <_>0 10 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0591630004346371</threshold>
- <left_val>-0.0509390011429787</left_val>
- <right_val>-1.9059720039367676</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 10 8 14 -1.</_>
- <_>20 10 4 7 2.</_>
- <_>16 17 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0410949997603893</threshold>
- <left_val>0.4510459899902344</left_val>
- <right_val>-9.7599998116493225e-003</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 12 -1.</_>
- <_>9 18 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0839890018105507</threshold>
- <left_val>-2.0349199771881104</left_val>
- <right_val>-0.0510190017521381</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 10 8 12 -1.</_>
- <_>12 10 4 6 2.</_>
- <_>8 16 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0446190014481544</threshold>
- <left_val>0.1704110056161881</left_val>
- <right_val>-1.2278720140457153</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 4 9 -1.</_>
- <_>10 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0244190003722906</threshold>
- <left_val>-0.0217969994992018</left_val>
- <right_val>-1.0822949409484863</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 4 8 16 -1.</_>
- <_>14 4 4 8 2.</_>
- <_>10 12 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.3870001100003719e-003</threshold>
- <left_val>0.3046669960021973</left_val>
- <right_val>-0.3706659972667694</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 10 10 6 -1.</_>
- <_>7 12 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0246079992502928</threshold>
- <left_val>-0.3116950094699860</left_val>
- <right_val>0.2365729957818985</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 14 -1.</_>
- <_>12 6 7 7 2.</_>
- <_>5 13 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0851820036768913</threshold>
- <left_val>-1.7982350587844849</left_val>
- <right_val>0.1525429934263229</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 20 2 -1.</_>
- <_>2 12 20 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0218449998646975</threshold>
- <left_val>-0.0518880002200603</left_val>
- <right_val>-1.9017189741134644</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 8 4 16 -1.</_>
- <_>18 16 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0168290007859468</threshold>
- <left_val>0.2102590054273605</left_val>
- <right_val>0.0216569993644953</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 11 12 10 -1.</_>
- <_>1 11 6 5 2.</_>
- <_>7 16 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0325479991734028</threshold>
- <left_val>-0.2029259949922562</left_val>
- <right_val>0.6094400286674500</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 12 4 -1.</_>
- <_>6 11 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.4709999561309814e-003</threshold>
- <left_val>-0.9537119865417481</left_val>
- <right_val>0.1856839954853058</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 7 -1.</_>
- <_>12 12 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0554159991443157</threshold>
- <left_val>-0.1440529972314835</left_val>
- <right_val>2.1506340503692627</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 4 8 16 -1.</_>
- <_>14 4 4 8 2.</_>
- <_>10 12 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1063549965620041</threshold>
- <left_val>-1.0911970138549805</left_val>
- <right_val>0.1322800070047379</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 8 16 -1.</_>
- <_>6 4 4 8 2.</_>
- <_>10 12 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.9889995977282524e-003</threshold>
- <left_val>0.1025340035557747</left_val>
- <right_val>-0.5174490213394165</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 9 9 6 -1.</_>
- <_>11 9 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0755679979920387</threshold>
- <left_val>0.0589650012552738</left_val>
- <right_val>1.2354209423065186</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 16 12 -1.</_>
- <_>1 5 8 6 2.</_>
- <_>9 11 8 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0928059965372086</threshold>
- <left_val>-1.3431650400161743</left_val>
- <right_val>-0.0344629995524883</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 9 6 8 -1.</_>
- <_>9 9 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0494319982826710</threshold>
- <left_val>0.0496019981801510</left_val>
- <right_val>1.6054730415344238</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 3 18 -1.</_>
- <_>7 0 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0117729995399714</threshold>
- <left_val>-1.0261050462722778</left_val>
- <right_val>-4.1559999808669090e-003</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 9 5 14 -1.</_>
- <_>17 16 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0858860015869141</threshold>
- <left_val>0.0846429988741875</left_val>
- <right_val>0.9522079825401306</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 9 5 14 -1.</_>
- <_>2 16 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0810310021042824</threshold>
- <left_val>-0.1468710005283356</left_val>
- <right_val>1.9359990358352661</right_val></_></_></trees>
- <stage_threshold>-3.7025990486145020</stage_threshold>
- <parent>12</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 14 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 10 6 -1.</_>
- <_>7 7 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0338409990072250</threshold>
- <left_val>0.6588950157165527</left_val>
- <right_val>-0.6975529789924622</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 23 18 -1.</_>
- <_>1 9 23 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0154100004583597</threshold>
- <left_val>-0.9072840213775635</left_val>
- <right_val>0.3047859966754913</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 21 3 -1.</_>
- <_>8 1 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0549059994518757</threshold>
- <left_val>-0.4977479875087738</left_val>
- <right_val>0.5713260173797607</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0213900003582239</threshold>
- <left_val>-0.4256519973278046</left_val>
- <right_val>0.5809680223464966</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 12 6 -1.</_>
- <_>3 18 6 3 2.</_>
- <_>9 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.8849997371435165e-003</threshold>
- <left_val>-0.4790599942207336</left_val>
- <right_val>0.4301649928092957</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 8 8 16 -1.</_>
- <_>20 8 4 8 2.</_>
- <_>16 16 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0375449992716312</threshold>
- <left_val>0.5086159706115723</left_val>
- <right_val>-0.1998589932918549</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 19 24 4 -1.</_>
- <_>8 19 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1592579931020737</threshold>
- <left_val>-0.2326360046863556</left_val>
- <right_val>1.0993319749832153</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 8 8 16 -1.</_>
- <_>20 8 4 8 2.</_>
- <_>16 16 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0689399987459183</threshold>
- <left_val>0.4056900143623352</left_val>
- <right_val>0.0568550005555153</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 8 16 -1.</_>
- <_>0 8 4 8 2.</_>
- <_>4 16 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0336950011551380</threshold>
- <left_val>0.4513280093669891</left_val>
- <right_val>-0.3333280086517334</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 12 8 10 -1.</_>
- <_>8 17 8 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0633149966597557</threshold>
- <left_val>-0.8501570224761963</left_val>
- <right_val>0.2234169989824295</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 5 8 -1.</_>
- <_>5 11 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.3699997738003731e-003</threshold>
- <left_val>-0.9308220148086548</left_val>
- <right_val>0.0592169985175133</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 19 2 -1.</_>
- <_>4 2 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.5969997346401215e-003</threshold>
- <left_val>-1.2794899940490723</left_val>
- <right_val>0.1844729930162430</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 24 9 -1.</_>
- <_>8 12 8 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1306799948215485</threshold>
- <left_val>0.5842689871788025</left_val>
- <right_val>-0.2600719928741455</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 13 8 -1.</_>
- <_>6 4 13 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0574029982089996</threshold>
- <left_val>-0.0537890009582043</left_val>
- <right_val>0.7117559909820557</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 3 -1.</_>
- <_>0 1 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.2340001352131367e-003</threshold>
- <left_val>-0.8696219921112061</left_val>
- <right_val>0.0752149969339371</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 3 4 11 -1.</_>
- <_>20 3 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0310989990830421</threshold>
- <left_val>-0.0750069990754128</left_val>
- <right_val>0.9078159928321838</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 6 9 -1.</_>
- <_>10 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0358540005981922</threshold>
- <left_val>-0.2479549944400787</left_val>
- <right_val>0.7227209806442261</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 12 8 -1.</_>
- <_>12 11 6 4 2.</_>
- <_>6 15 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0315349996089935</threshold>
- <left_val>-1.1238329410552979</left_val>
- <right_val>0.2098830044269562</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 12 6 -1.</_>
- <_>0 8 6 3 2.</_>
- <_>6 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0194370001554489</threshold>
- <left_val>-1.4499390125274658</left_val>
- <right_val>-0.0151000004261732</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 17 18 3 -1.</_>
- <_>6 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.2420001961290836e-003</threshold>
- <left_val>0.5386490225791931</left_val>
- <right_val>-0.1137539967894554</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 9 6 -1.</_>
- <_>0 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.1639997661113739e-003</threshold>
- <left_val>0.0668890029191971</left_val>
- <right_val>-0.7687289714813232</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 3 4 9 -1.</_>
- <_>20 3 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0436530001461506</threshold>
- <left_val>1.1413530111312866</left_val>
- <right_val>0.0402170009911060</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 4 9 -1.</_>
- <_>2 3 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0265699997544289</threshold>
- <left_val>-0.2471909970045090</left_val>
- <right_val>0.5929509997367859</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 9 19 -1.</_>
- <_>18 0 3 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0322169996798038</threshold>
- <left_val>-0.0400249995291233</left_val>
- <right_val>0.3268800079822540</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 9 19 -1.</_>
- <_>3 0 3 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0722360014915466</threshold>
- <left_val>0.5872939825057983</left_val>
- <right_val>-0.2539600133895874</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 6 8 -1.</_>
- <_>13 11 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0314249992370605</threshold>
- <left_val>0.1531510055065155</left_val>
- <right_val>-0.5604209899902344</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 6 8 -1.</_>
- <_>8 11 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.7699999413453043e-004</threshold>
- <left_val>0.1695889979600906</left_val>
- <right_val>-0.5262669920921326</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 19 3 -1.</_>
- <_>5 12 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.7189999818801880e-003</threshold>
- <left_val>-0.1494459956884384</left_val>
- <right_val>0.2965869903564453</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 20 18 4 -1.</_>
- <_>9 20 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0328750014305115</threshold>
- <left_val>-0.3994350135326386</left_val>
- <right_val>0.2515659928321838</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 16 6 -1.</_>
- <_>6 8 16 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0145530002191663</threshold>
- <left_val>0.2797259986400604</left_val>
- <right_val>-0.4720380008220673</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 9 6 -1.</_>
- <_>9 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0380179993808270</threshold>
- <left_val>-2.9200001154094934e-003</left_val>
- <right_val>-1.1300059556961060</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 3 4 14 -1.</_>
- <_>10 10 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.8659999370574951e-003</threshold>
- <left_val>0.4111180007457733</left_val>
- <right_val>-0.2622080147266388</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 15 12 -1.</_>
- <_>1 11 15 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0416069999337196</threshold>
- <left_val>-1.4293819665908813</left_val>
- <right_val>-0.0191329997032881</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 12 8 5 -1.</_>
- <_>11 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0248029995709658</threshold>
- <left_val>-0.2501359879970551</left_val>
- <right_val>0.1597869992256165</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 6 9 -1.</_>
- <_>7 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0100980000570416</threshold>
- <left_val>0.0437389984726906</left_val>
- <right_val>-0.6998609900474548</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0209470000118017</threshold>
- <left_val>-0.9413779973983765</left_val>
- <right_val>0.2320400029420853</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 12 8 -1.</_>
- <_>5 5 6 4 2.</_>
- <_>11 9 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0224580001085997</threshold>
- <left_val>-0.2718580067157745</left_val>
- <right_val>0.4531919956207275</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 12 11 6 -1.</_>
- <_>13 14 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0371109992265701</threshold>
- <left_val>-1.0314660072326660</left_val>
- <right_val>0.1442179977893829</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 21 3 -1.</_>
- <_>0 14 21 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0106480000540614</threshold>
- <left_val>0.6310700178146362</left_val>
- <right_val>-0.2552079856395721</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 8 12 -1.</_>
- <_>12 1 4 6 2.</_>
- <_>8 7 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0554229989647865</threshold>
- <left_val>0.1620659977197647</left_val>
- <right_val>-1.7722640037536621</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 6 12 -1.</_>
- <_>1 0 3 6 2.</_>
- <_>4 6 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0216019991785288</threshold>
- <left_val>-0.2501609921455383</left_val>
- <right_val>0.5411980152130127</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 21 2 -1.</_>
- <_>2 3 21 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.7000000348780304e-005</threshold>
- <left_val>-0.2900890111923218</left_val>
- <right_val>0.3350799977779388</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 19 3 -1.</_>
- <_>2 3 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0144060002639890</threshold>
- <left_val>-7.8840004280209541e-003</left_val>
- <right_val>-1.1677219867706299</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 10 6 14 -1.</_>
- <_>20 10 3 7 2.</_>
- <_>17 17 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1077739968895912</threshold>
- <left_val>0.1129200011491776</left_val>
- <right_val>-2.4940319061279297</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 6 14 -1.</_>
- <_>1 10 3 7 2.</_>
- <_>4 17 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0359439998865128</threshold>
- <left_val>-0.1948059946298599</left_val>
- <right_val>0.9575750231742859</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 14 14 -1.</_>
- <_>14 6 7 7 2.</_>
- <_>7 13 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.9510000497102737e-003</threshold>
- <left_val>0.3092780113220215</left_val>
- <right_val>-0.2553020119667053</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 9 6 -1.</_>
- <_>0 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0209420006722212</threshold>
- <left_val>-7.6319999061524868e-003</left_val>
- <right_val>-1.0086350440979004</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 14 8 9 -1.</_>
- <_>15 17 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0298779997974634</threshold>
- <left_val>-0.4602769911289215</left_val>
- <right_val>0.1950719952583313</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 22 4 -1.</_>
- <_>1 1 11 2 2.</_>
- <_>12 3 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0259719993919134</threshold>
- <left_val>-0.0121879996731877</left_val>
- <right_val>-1.0035500526428223</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 11 9 6 -1.</_>
- <_>9 13 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0106030004099011</threshold>
- <left_val>-0.0759690031409264</left_val>
- <right_val>0.4166989922523499</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 18 3 -1.</_>
- <_>0 16 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.5819996893405914e-003</threshold>
- <left_val>-0.2664859890937805</left_val>
- <right_val>0.3911150097846985</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 14 7 9 -1.</_>
- <_>16 17 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0212709996849298</threshold>
- <left_val>0.1827390044927597</left_val>
- <right_val>-0.3605229854583740</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 16 4 -1.</_>
- <_>12 3 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0745180025696754</threshold>
- <left_val>-0.1893839985132217</left_val>
- <right_val>0.9265800118446350</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 12 5 -1.</_>
- <_>7 6 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.6569998376071453e-003</threshold>
- <left_val>-0.1450619995594025</left_val>
- <right_val>0.3329460024833679</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 4 9 -1.</_>
- <_>11 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.7119999974966049e-003</threshold>
- <left_val>-0.5246400237083435</left_val>
- <right_val>0.0898799970746040</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 4 10 -1.</_>
- <_>12 1 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.8500004969537258e-004</threshold>
- <left_val>-0.3838199973106384</left_val>
- <right_val>0.2439299970865250</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 4 10 -1.</_>
- <_>10 1 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0282339993864298</threshold>
- <left_val>-5.7879998348653316e-003</left_val>
- <right_val>-1.2617139816284180</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 6 9 -1.</_>
- <_>15 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0326780006289482</threshold>
- <left_val>-0.5795329809188843</left_val>
- <right_val>0.1695529967546463</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 6 9 -1.</_>
- <_>3 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0225360002368689</threshold>
- <left_val>0.0222810003906488</left_val>
- <right_val>-0.8786960244178772</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 1 3 19 -1.</_>
- <_>16 1 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0216579996049404</threshold>
- <left_val>-0.6510850191116333</left_val>
- <right_val>0.1296689957380295</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 6 9 -1.</_>
- <_>3 3 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.6799998059868813e-003</threshold>
- <left_val>-0.3396520018577576</left_val>
- <right_val>0.2201330065727234</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 3 19 -1.</_>
- <_>16 0 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0145920002833009</threshold>
- <left_val>0.1507730036973953</left_val>
- <right_val>-0.5045239925384522</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 12 4 -1.</_>
- <_>12 3 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0278680007904768</threshold>
- <left_val>-0.2504529953002930</left_val>
- <right_val>0.4574199914932251</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 4 9 -1.</_>
- <_>10 5 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.6940000504255295e-003</threshold>
- <left_val>-0.1094850003719330</left_val>
- <right_val>0.5575780272483826</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 3 19 -1.</_>
- <_>7 0 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0100029995664954</threshold>
- <left_val>-0.9736629724502564</left_val>
- <right_val>0.0184679999947548</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 3 12 -1.</_>
- <_>11 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.0719998069107533e-003</threshold>
- <left_val>0.3822219967842102</left_val>
- <right_val>-0.1692110002040863</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 10 5 -1.</_>
- <_>11 7 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0225939992815256</threshold>
- <left_val>-1.0391089916229248</left_val>
- <right_val>5.1839998923242092e-003</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 3 3 18 -1.</_>
- <_>12 3 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0395799987018108</threshold>
- <left_val>-5.5109229087829590</left_val>
- <right_val>0.1116399988532066</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 3 6 12 -1.</_>
- <_>11 3 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0175379998981953</threshold>
- <left_val>0.9548580050468445</left_val>
- <right_val>-0.1858450025320053</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 19 3 -1.</_>
- <_>3 8 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.0300003066658974e-003</threshold>
- <left_val>0.0104360003024340</left_val>
- <right_val>0.8211479783058167</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 18 3 -1.</_>
- <_>2 8 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.9539995640516281e-003</threshold>
- <left_val>0.2263289988040924</left_val>
- <right_val>-0.3456819951534271</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 13 18 4 -1.</_>
- <_>12 13 9 2 2.</_>
- <_>3 15 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0270910002291203</threshold>
- <left_val>0.1643009930849075</left_val>
- <right_val>-1.3926379680633545</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 6 9 -1.</_>
- <_>5 5 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0206259991973639</threshold>
- <left_val>-0.8636609911918640</left_val>
- <right_val>2.3880000226199627e-003</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 20 4 -1.</_>
- <_>14 1 10 2 2.</_>
- <_>4 3 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0719899982213974</threshold>
- <left_val>-2.8192629814147949</left_val>
- <right_val>0.1157049983739853</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 20 4 -1.</_>
- <_>0 1 10 2 2.</_>
- <_>10 3 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0269649997353554</threshold>
- <left_val>-1.2946130037307739</left_val>
- <right_val>-0.0246610008180141</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 15 6 6 -1.</_>
- <_>10 15 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0473779998719692</threshold>
- <left_val>-0.8130639791488648</left_val>
- <right_val>0.1183139979839325</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 8 -1.</_>
- <_>8 2 8 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1089560016989708</threshold>
- <left_val>0.6593790054321289</left_val>
- <right_val>-0.2084390074014664</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 18 3 -1.</_>
- <_>5 6 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0135740004479885</threshold>
- <left_val>7.4240001849830151e-003</left_val>
- <right_val>0.5315219759941101</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 15 6 6 -1.</_>
- <_>11 15 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.6920001991093159e-003</threshold>
- <left_val>0.3065580129623413</left_val>
- <right_val>-0.3108429908752441</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 12 8 5 -1.</_>
- <_>11 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.9070001803338528e-003</threshold>
- <left_val>0.2557649910449982</left_val>
- <right_val>-0.0529320016503334</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 12 8 5 -1.</_>
- <_>9 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0376130007207394</threshold>
- <left_val>-1.4350049495697021</left_val>
- <right_val>-0.0154480002820492</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 14 6 -1.</_>
- <_>5 2 14 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.6329998448491096e-003</threshold>
- <left_val>-0.1688439995050430</left_val>
- <right_val>0.4212490022182465</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 15 -1.</_>
- <_>10 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0320970006287098</threshold>
- <left_val>-0.6497939825057983</left_val>
- <right_val>0.0411100015044212</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 5 12 -1.</_>
- <_>10 11 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0584959983825684</threshold>
- <left_val>-0.0529639981687069</left_val>
- <right_val>0.6336830258369446</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 8 14 -1.</_>
- <_>7 9 4 7 2.</_>
- <_>11 16 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0409019999206066</threshold>
- <left_val>-0.9210109710693359</left_val>
- <right_val>9.0640000998973846e-003</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 22 6 -1.</_>
- <_>12 5 11 3 2.</_>
- <_>1 8 11 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0199250001460314</threshold>
- <left_val>0.5375999808311462</left_val>
- <right_val>-0.0629969984292984</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 6 6 -1.</_>
- <_>0 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.6020001173019409e-003</threshold>
- <left_val>-0.5433350205421448</left_val>
- <right_val>0.0841049998998642</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 17 9 4 -1.</_>
- <_>12 19 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0168249998241663</threshold>
- <left_val>0.1556369960308075</left_val>
- <right_val>-0.4017120003700256</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 18 19 3 -1.</_>
- <_>2 19 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.4790002331137657e-003</threshold>
- <left_val>-0.2424529939889908</left_val>
- <right_val>0.5150949954986572</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 17 9 4 -1.</_>
- <_>12 19 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0195349995046854</threshold>
- <left_val>-0.5111839771270752</left_val>
- <right_val>0.1383199989795685</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 17 18 3 -1.</_>
- <_>1 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0107460003346205</threshold>
- <left_val>-0.2185499966144562</left_val>
- <right_val>0.6282870173454285</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 17 9 4 -1.</_>
- <_>12 19 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0379270017147064</threshold>
- <left_val>0.1164029985666275</left_val>
- <right_val>-2.7301959991455078</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 3 -1.</_>
- <_>0 1 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0163909997791052</threshold>
- <left_val>-0.0146359996870160</left_val>
- <right_val>-1.0797250270843506</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 14 4 -1.</_>
- <_>5 2 14 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0197850000113249</threshold>
- <left_val>1.2166420221328735</left_val>
- <right_val>0.0332750007510185</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 14 9 6 -1.</_>
- <_>6 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0110670002177358</threshold>
- <left_val>-0.2538830041885376</left_val>
- <right_val>0.4403859972953796</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 6 9 -1.</_>
- <_>14 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.2479999139904976e-003</threshold>
- <left_val>0.2249680012464523</left_val>
- <right_val>-0.2421649992465973</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 20 13 4 -1.</_>
- <_>5 22 13 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0111419996246696</threshold>
- <left_val>0.2501809895038605</left_val>
- <right_val>-0.3081150054931641</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 9 6 12 -1.</_>
- <_>9 13 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0106669999659061</threshold>
- <left_val>-0.3272910118103027</left_val>
- <right_val>0.2616829872131348</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 21 3 -1.</_>
- <_>8 10 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1054529994726181</threshold>
- <left_val>-0.0557500012218952</left_val>
- <right_val>-1.9605729579925537</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 9 6 -1.</_>
- <_>11 8 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0548279993236065</threshold>
- <left_val>-1.9519999623298645e-003</left_val>
- <right_val>0.7386609911918640</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 9 7 -1.</_>
- <_>6 10 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0177609995007515</threshold>
- <left_val>-0.3064720034599304</left_val>
- <right_val>0.2634699940681458</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 10 10 8 -1.</_>
- <_>17 10 5 4 2.</_>
- <_>12 14 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0311859995126724</threshold>
- <left_val>-0.2460090070962906</left_val>
- <right_val>0.1708219945430756</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 24 3 -1.</_>
- <_>8 15 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0572960004210472</threshold>
- <left_val>0.4703350067138672</left_val>
- <right_val>-0.2604829967021942</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 5 9 6 -1.</_>
- <_>8 7 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0113120004534721</threshold>
- <left_val>0.3862890005111694</left_val>
- <right_val>-0.2881700098514557</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 6 9 -1.</_>
- <_>4 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0305920001119375</threshold>
- <left_val>-0.0488260015845299</left_val>
- <right_val>-1.7638969421386719</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 17 9 4 -1.</_>
- <_>12 19 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.8489999929443002e-003</threshold>
- <left_val>0.2109989970922470</left_val>
- <right_val>-0.0259409993886948</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 6 -1.</_>
- <_>9 15 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0114190001040697</threshold>
- <left_val>-0.1682959944009781</left_val>
- <right_val>1.0278660058975220</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 9 14 10 -1.</_>
- <_>16 9 7 5 2.</_>
- <_>9 14 7 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0814030021429062</threshold>
- <left_val>0.1153199970722199</left_val>
- <right_val>-1.2482399940490723</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 9 14 10 -1.</_>
- <_>1 9 7 5 2.</_>
- <_>8 14 7 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0534959994256496</threshold>
- <left_val>-0.0463039986789227</left_val>
- <right_val>-1.7165969610214233</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 9 17 -1.</_>
- <_>11 7 3 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0239480007439852</threshold>
- <left_val>-0.4024659991264343</left_val>
- <right_val>0.2056210041046143</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 6 20 -1.</_>
- <_>3 4 3 10 2.</_>
- <_>6 14 3 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7690000869333744e-003</threshold>
- <left_val>-0.3315230011940002</left_val>
- <right_val>0.2068340033292770</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 4 -1.</_>
- <_>7 8 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0323439985513687</threshold>
- <left_val>-0.7263280153274536</left_val>
- <right_val>0.2007350027561188</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 4 9 -1.</_>
- <_>12 7 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0378630012273788</threshold>
- <left_val>-0.1563100069761276</left_val>
- <right_val>1.6697460412979126</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 15 6 9 -1.</_>
- <_>12 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0154400002211332</threshold>
- <left_val>0.1948740035295487</left_val>
- <right_val>-0.3538419902324677</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 6 16 -1.</_>
- <_>3 8 3 8 2.</_>
- <_>6 16 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0443760007619858</threshold>
- <left_val>0.8209360241889954</left_val>
- <right_val>-0.1819359958171845</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 17 9 4 -1.</_>
- <_>12 19 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0231020003557205</threshold>
- <left_val>-0.4304409921169281</left_val>
- <right_val>0.1237540021538734</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 17 9 4 -1.</_>
- <_>3 19 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0194000005722046</threshold>
- <left_val>-0.0297260005027056</left_val>
- <right_val>-1.1597590446472168</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 1 9 6 -1.</_>
- <_>13 1 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1038570031523705</threshold>
- <left_val>0.1114989966154099</left_val>
- <right_val>-4.6835222244262695</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 4 10 -1.</_>
- <_>5 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0189640000462532</threshold>
- <left_val>2.1773819923400879</left_val>
- <right_val>-0.1454440057277679</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 12 6 -1.</_>
- <_>11 5 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0387509986758232</threshold>
- <left_val>-0.0494460016489029</left_val>
- <right_val>0.3401829898357391</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 9 8 -1.</_>
- <_>9 4 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0227669999003410</threshold>
- <left_val>-0.3280299901962280</left_val>
- <right_val>0.3053140044212341</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 16 10 8 -1.</_>
- <_>17 16 5 4 2.</_>
- <_>12 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0313570015132427</threshold>
- <left_val>1.1520819664001465</left_val>
- <right_val>0.0273059997707605</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 10 8 -1.</_>
- <_>2 16 5 4 2.</_>
- <_>7 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.6909999847412109e-003</threshold>
- <left_val>-0.3879950046539307</left_val>
- <right_val>0.2151259928941727</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 4 -1.</_>
- <_>12 0 12 2 2.</_>
- <_>0 2 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0492849983274937</threshold>
- <left_val>-1.6774909496307373</left_val>
- <right_val>0.1577419936656952</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 9 6 -1.</_>
- <_>0 8 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0395109988749027</threshold>
- <left_val>-0.9764789938926697</left_val>
- <right_val>-0.0105520002543926</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 24 6 -1.</_>
- <_>12 4 12 3 2.</_>
- <_>0 7 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0479979999363422</threshold>
- <left_val>0.2084390074014664</left_val>
- <right_val>-0.6899279952049255</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 11 4 -1.</_>
- <_>5 2 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0514229983091354</threshold>
- <left_val>-0.1666530072689056</left_val>
- <right_val>1.2149239778518677</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 22 4 -1.</_>
- <_>12 1 11 2 2.</_>
- <_>1 3 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0142799997702241</threshold>
- <left_val>0.2362769991159439</left_val>
- <right_val>-0.4139679968357086</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 18 -1.</_>
- <_>9 15 6 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0916119962930679</threshold>
- <left_val>-0.9283090233802795</left_val>
- <right_val>-0.0183450002223253</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 9 20 4 -1.</_>
- <_>2 11 20 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.5080001950263977e-003</threshold>
- <left_val>-0.7364720106124878</left_val>
- <right_val>0.1949709951877594</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 14 14 -1.</_>
- <_>5 9 14 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0357230007648468</threshold>
- <left_val>0.1419779956340790</left_val>
- <right_val>-0.4208930134773254</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 2 16 6 -1.</_>
- <_>4 5 16 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0506380014121532</threshold>
- <left_val>0.0116440001875162</left_val>
- <right_val>0.7848659753799439</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 3 19 3 -1.</_>
- <_>2 4 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0146139999851584</threshold>
- <left_val>-1.1909500360488892</left_val>
- <right_val>-0.0351280011236668</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 10 4 -1.</_>
- <_>7 3 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0386629998683929</threshold>
- <left_val>2.4314730167388916</left_val>
- <right_val>0.0656479969620705</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 4 15 -1.</_>
- <_>0 14 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0403469987213612</threshold>
- <left_val>0.7175530195236206</left_val>
- <right_val>-0.1910829991102219</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 21 3 -1.</_>
- <_>2 11 21 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0239020008593798</threshold>
- <left_val>0.1564619988203049</left_val>
- <right_val>-0.7929480075836182</right_val></_></_></trees>
- <stage_threshold>-3.4265899658203125</stage_threshold>
- <parent>13</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 15 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 6 6 -1.</_>
- <_>6 0 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.5640000179409981e-003</threshold>
- <left_val>-0.8145070075988770</left_val>
- <right_val>0.5887529850006104</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 14 9 -1.</_>
- <_>6 7 14 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1329260021448135</threshold>
- <left_val>0.9321339726448059</left_val>
- <right_val>-0.2936730086803436</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 6 9 -1.</_>
- <_>11 1 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.8400004208087921e-003</threshold>
- <left_val>-0.5646290183067322</left_val>
- <right_val>0.4164769947528839</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 8 9 9 -1.</_>
- <_>15 11 9 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.0889998674392700e-003</threshold>
- <left_val>-0.7923280000686646</left_val>
- <right_val>0.1697500050067902</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 4 21 -1.</_>
- <_>8 7 4 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0610390007495880</threshold>
- <left_val>-1.4169000387191772</left_val>
- <right_val>0.0250209998339415</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 22 19 2 -1.</_>
- <_>3 23 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.6599999768659472e-004</threshold>
- <left_val>0.3798249959945679</left_val>
- <right_val>-0.4156709909439087</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 15 20 3 -1.</_>
- <_>2 16 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.3889999613165855e-003</threshold>
- <left_val>-0.4076859951019287</left_val>
- <right_val>0.3554849922657013</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 0 4 13 -1.</_>
- <_>19 0 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0210069995373487</threshold>
- <left_val>-0.2408010065555573</left_val>
- <right_val>0.8611270189285278</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 7 8 8 -1.</_>
- <_>1 11 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.5559997931122780e-003</threshold>
- <left_val>-0.8746719956398010</left_val>
- <right_val>0.0985720008611679</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 14 6 9 -1.</_>
- <_>14 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0247799996286631</threshold>
- <left_val>0.1556620001792908</left_val>
- <right_val>-0.6922979950904846</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 6 9 -1.</_>
- <_>4 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0356200002133846</threshold>
- <left_val>-1.1472270488739014</left_val>
- <right_val>0.0363599993288517</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 4 10 -1.</_>
- <_>14 5 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0198100004345179</threshold>
- <left_val>0.1551620066165924</left_val>
- <right_val>-0.6952009797096252</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 4 10 -1.</_>
- <_>8 5 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0150199998170137</threshold>
- <left_val>0.0419900007545948</left_val>
- <right_val>-0.9662280082702637</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 6 6 -1.</_>
- <_>14 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0231379996985197</threshold>
- <left_val>0.4339689910411835</left_val>
- <right_val>2.4160000029951334e-003</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 6 6 -1.</_>
- <_>4 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0187430009245873</threshold>
- <left_val>0.4348109960556030</left_val>
- <right_val>-0.3252249956130981</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 21 -1.</_>
- <_>8 2 8 21 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.4508000016212463</threshold>
- <left_val>-0.0945739969611168</left_val>
- <right_val>0.7242130041122437</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 6 13 -1.</_>
- <_>3 2 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0118549996986985</threshold>
- <left_val>-0.3813309967517853</left_val>
- <right_val>0.3009839951992035</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 0 4 21 -1.</_>
- <_>20 0 2 21 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0248300004750490</threshold>
- <left_val>0.8930060267448425</left_val>
- <right_val>-0.1029589995741844</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 4 20 -1.</_>
- <_>2 4 2 20 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0447430014610291</threshold>
- <left_val>0.8628029823303223</left_val>
- <right_val>-0.2171649932861328</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 16 9 6 -1.</_>
- <_>8 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0146000003442168</threshold>
- <left_val>0.6006940007209778</left_val>
- <right_val>-0.1590629965066910</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0245270002633333</threshold>
- <left_val>-1.5872869491577148</left_val>
- <right_val>-0.0218170005828142</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 12 7 9 -1.</_>
- <_>16 15 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0230240002274513</threshold>
- <left_val>0.1685339957475662</left_val>
- <right_val>-0.3810690045356751</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 21 14 3 -1.</_>
- <_>12 21 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0249170009046793</threshold>
- <left_val>0.5081089735031128</left_val>
- <right_val>-0.2727989852428436</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 5 6 9 -1.</_>
- <_>11 5 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.0130000300705433e-003</threshold>
- <left_val>-0.4313879907131195</left_val>
- <right_val>0.2643809914588928</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 4 10 -1.</_>
- <_>12 5 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0156030002981424</threshold>
- <left_val>-0.3162420094013214</left_val>
- <right_val>0.5571590065956116</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 9 -1.</_>
- <_>12 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0266859997063875</threshold>
- <left_val>1.0553920269012451</left_val>
- <right_val>0.0290740001946688</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 6 9 -1.</_>
- <_>10 5 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.3940000208094716e-003</threshold>
- <left_val>-0.7187380194664002</left_val>
- <right_val>0.0653909966349602</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 14 10 4 -1.</_>
- <_>14 16 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.4799998654052615e-004</threshold>
- <left_val>0.2488439977169037</left_val>
- <right_val>-0.2097820043563843</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 14 14 -1.</_>
- <_>5 5 7 7 2.</_>
- <_>12 12 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0318880006670952</threshold>
- <left_val>-0.6884449720382690</left_val>
- <right_val>0.0635899975895882</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 8 12 6 -1.</_>
- <_>18 8 6 3 2.</_>
- <_>12 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.9290000461041927e-003</threshold>
- <left_val>-0.5915250182151794</left_val>
- <right_val>0.2794359922409058</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 12 -1.</_>
- <_>6 6 6 6 2.</_>
- <_>12 12 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0311680007725954</threshold>
- <left_val>0.0452239997684956</left_val>
- <right_val>-0.8863919973373413</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 13 6 10 -1.</_>
- <_>13 13 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0336630009114742</threshold>
- <left_val>-0.6159020066261292</left_val>
- <right_val>0.1574929952621460</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 20 8 -1.</_>
- <_>1 10 10 4 2.</_>
- <_>11 14 10 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0119669996201992</threshold>
- <left_val>-0.3060669898986816</left_val>
- <right_val>0.4229330122470856</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 13 9 6 -1.</_>
- <_>15 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0346800014376640</threshold>
- <left_val>-1.3734940290451050</left_val>
- <right_val>0.1590870022773743</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>9 3 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.9290004000067711e-003</threshold>
- <left_val>-0.5586019754409790</left_val>
- <right_val>0.1211920008063316</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 1 5 14 -1.</_>
- <_>10 8 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0595749989151955</threshold>
- <left_val>4.9720001406967640e-003</left_val>
- <right_val>0.8205540180206299</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 16 6 -1.</_>
- <_>3 6 16 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0654280036687851</threshold>
- <left_val>1.5651429891586304</left_val>
- <right_val>-0.1681749969720841</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 3 8 9 -1.</_>
- <_>16 6 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0928959995508194</threshold>
- <left_val>-1.5794529914855957</left_val>
- <right_val>0.1466179937124252</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 13 6 10 -1.</_>
- <_>9 13 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0411840006709099</threshold>
- <left_val>-1.5518720149993896</left_val>
- <right_val>-0.0299699995666742</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 13 9 6 -1.</_>
- <_>15 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0214479994028807</threshold>
- <left_val>0.1719630062580109</left_val>
- <right_val>-0.6934319734573364</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 9 6 -1.</_>
- <_>0 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0255699995905161</threshold>
- <left_val>-1.3061310052871704</left_val>
- <right_val>-0.0243369992822409</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 16 9 6 -1.</_>
- <_>13 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0412009991705418</threshold>
- <left_val>-1.3821059465408325</left_val>
- <right_val>0.1480180025100708</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 9 6 -1.</_>
- <_>2 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0176689997315407</threshold>
- <left_val>-0.7088999748229981</left_val>
- <right_val>0.0365240015089512</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 16 18 3 -1.</_>
- <_>5 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.0060001239180565e-003</threshold>
- <left_val>-0.0409139990806580</left_val>
- <right_val>0.8037310242652893</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 16 18 3 -1.</_>
- <_>1 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0116529995575547</threshold>
- <left_val>0.5754680037498474</left_val>
- <right_val>-0.2499170005321503</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 18 3 -1.</_>
- <_>5 1 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.4780001305043697e-003</threshold>
- <left_val>-0.4928089976310730</left_val>
- <right_val>0.1981090009212494</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 19 2 -1.</_>
- <_>1 2 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.5499999113380909e-004</threshold>
- <left_val>-0.4885810017585754</left_val>
- <right_val>0.1356309950351715</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 2 6 11 -1.</_>
- <_>16 2 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0305380001664162</threshold>
- <left_val>-0.6027839779853821</left_val>
- <right_val>0.1852200031280518</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 15 15 6 -1.</_>
- <_>9 15 5 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0188469998538494</threshold>
- <left_val>0.2356559932231903</left_val>
- <right_val>-0.3513630032539368</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 2 6 11 -1.</_>
- <_>16 2 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.1129996106028557e-003</threshold>
- <left_val>-0.0813049972057343</left_val>
- <right_val>0.2106959968805313</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 2 6 11 -1.</_>
- <_>6 2 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0348300002515316</threshold>
- <left_val>-1.2065670490264893</left_val>
- <right_val>-0.0142519995570183</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 9 -1.</_>
- <_>18 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0190210007131100</threshold>
- <left_val>0.2334990054368973</left_val>
- <right_val>-0.4566490054130554</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 22 4 -1.</_>
- <_>1 2 11 2 2.</_>
- <_>12 4 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0190040003508329</threshold>
- <left_val>-0.8107579946517944</left_val>
- <right_val>0.0131400004029274</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 21 12 -1.</_>
- <_>9 0 7 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0890579968690872</threshold>
- <left_val>0.6154239773750305</left_val>
- <right_val>0.0329830013215542</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 18 3 -1.</_>
- <_>0 13 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.8620000965893269e-003</threshold>
- <left_val>-0.2958309948444367</left_val>
- <right_val>0.2700369954109192</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 2 6 9 -1.</_>
- <_>14 2 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0282409992069006</threshold>
- <left_val>-0.6110270023345947</left_val>
- <right_val>0.1735749989748001</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 18 3 -1.</_>
- <_>3 11 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.2099999953061342e-004</threshold>
- <left_val>-0.5332289934158325</left_val>
- <right_val>0.0685390010476112</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 3 8 9 -1.</_>
- <_>16 6 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1082910001277924</threshold>
- <left_val>-1.2879559993743896</left_val>
- <right_val>0.1180170029401779</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 18 3 -1.</_>
- <_>3 8 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0158789996057749</threshold>
- <left_val>-0.1707260012626648</left_val>
- <right_val>1.1103910207748413</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 11 6 9 -1.</_>
- <_>11 11 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.6859995499253273e-003</threshold>
- <left_val>-0.1099509969353676</left_val>
- <right_val>0.4601050019264221</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 6 9 -1.</_>
- <_>11 8 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0252349991351366</threshold>
- <left_val>1.0220669507980347</left_val>
- <right_val>-0.1869429945945740</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 2 18 -1.</_>
- <_>15 0 1 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0135089997202158</threshold>
- <left_val>-0.7831659913063049</left_val>
- <right_val>0.1420260071754456</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 2 18 -1.</_>
- <_>8 0 1 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.7149998396635056e-003</threshold>
- <left_val>-0.8806070089340210</left_val>
- <right_val>0.0110600003972650</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 3 7 9 -1.</_>
- <_>17 6 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0715800002217293</threshold>
- <left_val>0.1136939972639084</left_val>
- <right_val>-1.1032789945602417</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 9 6 -1.</_>
- <_>3 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0135540002956986</threshold>
- <left_val>-0.8109650015830994</left_val>
- <right_val>3.4080001059919596e-003</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 21 3 -1.</_>
- <_>3 19 21 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.9450000729411840e-003</threshold>
- <left_val>-0.0728799998760223</left_val>
- <right_val>0.3499810099601746</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 7 9 -1.</_>
- <_>0 6 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0508330017328262</threshold>
- <left_val>-1.2868590354919434</left_val>
- <right_val>-0.0288420002907515</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 22 3 -1.</_>
- <_>2 8 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.7989997118711472e-003</threshold>
- <left_val>0.4761359989643097</left_val>
- <right_val>-0.1469040066003799</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 24 16 -1.</_>
- <_>0 3 12 8 2.</_>
- <_>12 11 12 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2142439931631088</threshold>
- <left_val>-0.0597020015120506</left_val>
- <right_val>-2.4802260398864746</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 17 9 4 -1.</_>
- <_>13 19 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0139629999175668</threshold>
- <left_val>0.1742029935121536</left_val>
- <right_val>-0.4391100108623505</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 12 8 -1.</_>
- <_>5 5 6 4 2.</_>
- <_>11 9 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0425020009279251</threshold>
- <left_val>-0.1996529996395111</left_val>
- <right_val>0.7065479755401611</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 6 -1.</_>
- <_>12 6 7 3 2.</_>
- <_>5 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0198279991745949</threshold>
- <left_val>-0.0691360011696815</left_val>
- <right_val>0.6164339780807495</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 16 14 6 -1.</_>
- <_>5 16 7 3 2.</_>
- <_>12 19 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0335600003600121</threshold>
- <left_val>-1.2740780115127563</left_val>
- <right_val>-0.0256730001419783</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 9 -1.</_>
- <_>18 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0635429993271828</threshold>
- <left_val>0.1240350008010864</left_val>
- <right_val>-1.0776289701461792</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 9 -1.</_>
- <_>0 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0219330005347729</threshold>
- <left_val>0.0149520002305508</left_val>
- <right_val>-0.7102349996566773</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 20 10 -1.</_>
- <_>13 4 10 5 2.</_>
- <_>3 9 10 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0784249976277351</threshold>
- <left_val>0.6203399896621704</left_val>
- <right_val>0.0336109995841980</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 13 9 8 -1.</_>
- <_>5 13 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0143900001421571</threshold>
- <left_val>-0.3632459938526154</left_val>
- <right_val>0.1730830073356628</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 21 15 -1.</_>
- <_>9 1 7 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0673099979758263</threshold>
- <left_val>0.5237410068511963</left_val>
- <right_val>0.0127999996766448</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 12 14 8 -1.</_>
- <_>12 12 7 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1304749995470047</threshold>
- <left_val>-0.1712249964475632</left_val>
- <right_val>1.1235200166702271</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 12 4 -1.</_>
- <_>6 7 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0462459996342659</threshold>
- <left_val>-1.1908329725265503</left_val>
- <right_val>0.1742559969425201</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 9 6 -1.</_>
- <_>9 5 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0298420004546642</threshold>
- <left_val>0.8393059968948364</left_val>
- <right_val>-0.1806419938802719</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 6 6 -1.</_>
- <_>13 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.8099999073892832e-004</threshold>
- <left_val>0.3553279936313629</left_val>
- <right_val>-0.2384230047464371</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 6 6 -1.</_>
- <_>8 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0223789997398853</threshold>
- <left_val>-0.8794389963150024</left_val>
- <right_val>-7.8399997437372804e-004</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 18 2 -1.</_>
- <_>6 5 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.5569999814033508e-003</threshold>
- <left_val>-0.1425330042839050</left_val>
- <right_val>0.2587620019912720</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 11 -1.</_>
- <_>2 2 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0120130004361272</threshold>
- <left_val>-0.2901549935340881</left_val>
- <right_val>0.2605110108852387</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 0 6 15 -1.</_>
- <_>20 0 2 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0243849996477365</threshold>
- <left_val>-0.0314389988780022</left_val>
- <right_val>0.5869590044021606</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 13 -1.</_>
- <_>2 0 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0471809990704060</threshold>
- <left_val>0.6943010091781616</left_val>
- <right_val>-0.2181610018014908</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0248939990997314</threshold>
- <left_val>-0.6459929943084717</left_val>
- <right_val>0.1561159938573837</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 6 9 -1.</_>
- <_>8 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0219449996948242</threshold>
- <left_val>-0.0277420002967119</left_val>
- <right_val>-1.1346880197525024</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 4 -1.</_>
- <_>8 2 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1880989968776703</threshold>
- <left_val>-0.0100760003551841</left_val>
- <right_val>1.2429029941558838</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 13 18 4 -1.</_>
- <_>12 13 9 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0778720006346703</threshold>
- <left_val>0.8500800132751465</left_val>
- <right_val>-0.1901549994945526</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 10 4 -1.</_>
- <_>9 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0487690009176731</threshold>
- <left_val>-2.0763080120086670</left_val>
- <right_val>0.1217940002679825</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 12 3 -1.</_>
- <_>11 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0171150006353855</threshold>
- <left_val>-0.8568729758262634</left_val>
- <right_val>7.8760003671050072e-003</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 19 3 -1.</_>
- <_>4 15 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.7499999850988388e-003</threshold>
- <left_val>0.3864549994468689</left_val>
- <right_val>-0.1139149963855743</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 4 20 -1.</_>
- <_>10 10 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0987939983606339</threshold>
- <left_val>-1.7233899831771851</left_val>
- <right_val>-0.0560630001127720</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 15 9 6 -1.</_>
- <_>8 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0219369996339083</threshold>
- <left_val>0.5474939942359924</left_val>
- <right_val>-0.0424819998443127</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 9 15 4 -1.</_>
- <_>7 9 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0610969997942448</threshold>
- <left_val>-0.0389450006186962</left_val>
- <right_val>-1.0807880163192749</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 4 12 7 -1.</_>
- <_>12 4 4 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0245639998465776</threshold>
- <left_val>0.5831109881401062</left_val>
- <right_val>-9.7599998116493225e-004</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 6 9 -1.</_>
- <_>0 13 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0337520018219948</threshold>
- <left_val>-0.0137959998100996</left_val>
- <right_val>-0.8473029732704163</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 5 6 9 -1.</_>
- <_>18 8 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0381990000605583</threshold>
- <left_val>0.1511429995298386</left_val>
- <right_val>-0.7947340011596680</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 18 16 6 -1.</_>
- <_>0 18 8 3 2.</_>
- <_>8 21 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0201179999858141</threshold>
- <left_val>0.5157909989356995</left_val>
- <right_val>-0.2144539952278137</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 18 14 6 -1.</_>
- <_>16 18 7 3 2.</_>
- <_>9 21 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0247349999845028</threshold>
- <left_val>-0.0221050009131432</left_val>
- <right_val>0.4291769862174988</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 20 20 4 -1.</_>
- <_>1 20 10 2 2.</_>
- <_>11 22 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0243570003658533</threshold>
- <left_val>-0.8620129823684692</left_val>
- <right_val>-3.6760000512003899e-003</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 8 20 6 -1.</_>
- <_>12 8 10 3 2.</_>
- <_>2 11 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0264420006424189</threshold>
- <left_val>-0.4539749920368195</left_val>
- <right_val>0.2246280014514923</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 6 9 -1.</_>
- <_>9 8 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.4429999068379402e-003</threshold>
- <left_val>0.1307300031185150</left_val>
- <right_val>-0.3862270116806030</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 5 12 8 -1.</_>
- <_>12 5 4 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1070170029997826</threshold>
- <left_val>0.1315860003232956</left_val>
- <right_val>-0.7930690050125122</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 12 8 -1.</_>
- <_>8 5 4 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0451529994606972</threshold>
- <left_val>-0.2529680132865906</left_val>
- <right_val>0.4067240059375763</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 9 -1.</_>
- <_>12 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0443499982357025</threshold>
- <left_val>0.0226130001246929</left_val>
- <right_val>0.7961810231208801</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 6 16 -1.</_>
- <_>4 0 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.0839999886229634e-003</threshold>
- <left_val>-0.3915840089321137</left_val>
- <right_val>0.1163910031318665</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 4 6 12 -1.</_>
- <_>15 8 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0714330002665520</threshold>
- <left_val>0.0824669972062111</left_val>
- <right_val>1.2530590295791626</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 6 12 -1.</_>
- <_>3 8 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0358380004763603</threshold>
- <left_val>-0.1820330023765564</left_val>
- <right_val>0.7707870006561279</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 12 9 6 -1.</_>
- <_>15 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0208390001207590</threshold>
- <left_val>-0.6174439787864685</left_val>
- <right_val>0.1589139997959137</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 15 22 -1.</_>
- <_>4 11 15 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.4252580106258392</threshold>
- <left_val>-0.0489780008792877</left_val>
- <right_val>-1.8422030210494995</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 12 9 6 -1.</_>
- <_>15 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0114080002531409</threshold>
- <left_val>0.1791819930076599</left_val>
- <right_val>-0.1538349986076355</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 9 6 -1.</_>
- <_>0 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0153649998828769</threshold>
- <left_val>-0.8401650190353394</left_val>
- <right_val>-1.0280000278726220e-003</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 9 6 -1.</_>
- <_>15 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0152120003476739</threshold>
- <left_val>-0.1899569928646088</left_val>
- <right_val>0.1713099926710129</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 9 6 -1.</_>
- <_>0 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0189720001071692</threshold>
- <left_val>-0.7954199910163879</left_val>
- <right_val>6.6800001077353954e-003</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 8 10 -1.</_>
- <_>14 0 4 5 2.</_>
- <_>10 5 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.3330000005662441e-003</threshold>
- <left_val>-0.2353080064058304</left_val>
- <right_val>0.2473009973764420</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 4 16 -1.</_>
- <_>3 0 2 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0932480022311211</threshold>
- <left_val>-0.0547580011188984</left_val>
- <right_val>-1.8324300050735474</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 6 -1.</_>
- <_>7 8 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0125550003722310</threshold>
- <left_val>0.2638520002365112</left_val>
- <right_val>-0.3852640092372894</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 12 4 10 -1.</_>
- <_>10 17 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0270700007677078</threshold>
- <left_val>-0.6692979931831360</left_val>
- <right_val>0.0203409995883703</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 4 10 6 -1.</_>
- <_>8 6 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0236770007759333</threshold>
- <left_val>0.6726530194282532</left_val>
- <right_val>-0.0143440002575517</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 22 18 2 -1.</_>
- <_>12 22 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0142750004306436</threshold>
- <left_val>0.3018639981746674</left_val>
- <right_val>-0.2851440012454987</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 11 6 -1.</_>
- <_>7 9 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0280969999730587</threshold>
- <left_val>0.1476600021123886</left_val>
- <right_val>-1.4078520536422729</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 12 10 -1.</_>
- <_>0 0 6 5 2.</_>
- <_>6 5 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0508400015532970</threshold>
- <left_val>-0.1861360073089600</left_val>
- <right_val>0.7995300292968750</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 1 12 6 -1.</_>
- <_>16 1 6 3 2.</_>
- <_>10 4 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0115059996023774</threshold>
- <left_val>0.1911839991807938</left_val>
- <right_val>-0.0850350037217140</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 16 9 4 -1.</_>
- <_>7 18 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0146610001102090</threshold>
- <left_val>0.4523929953575134</left_val>
- <right_val>-0.2220519930124283</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 15 16 -1.</_>
- <_>10 7 5 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2284249961376190</threshold>
- <left_val>0.1348839998245239</left_val>
- <right_val>-1.2894610166549683</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 12 13 -1.</_>
- <_>11 10 6 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1110690012574196</threshold>
- <left_val>-0.2075379937887192</left_val>
- <right_val>0.5456159710884094</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 12 6 -1.</_>
- <_>12 2 6 3 2.</_>
- <_>6 5 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.2450000289827585e-003</threshold>
- <left_val>0.3205370008945465</left_val>
- <right_val>-0.1640350073575974</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 12 9 -1.</_>
- <_>3 12 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0853099972009659</threshold>
- <left_val>-0.2021050006151199</left_val>
- <right_val>0.5329679846763611</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 2 8 6 -1.</_>
- <_>16 5 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0220480002462864</threshold>
- <left_val>0.1569859981536865</left_val>
- <right_val>-0.1701409965753555</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 8 6 -1.</_>
- <_>0 5 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0156769994646311</threshold>
- <left_val>-0.6286349892616272</left_val>
- <right_val>0.0407619997859001</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 24 11 -1.</_>
- <_>0 3 12 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.3311290144920349</threshold>
- <left_val>0.1660930067300797</left_val>
- <right_val>-1.0326379537582397</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 8 10 -1.</_>
- <_>0 13 4 5 2.</_>
- <_>4 18 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.8470000773668289e-003</threshold>
- <left_val>-0.2507619857788086</left_val>
- <right_val>0.3166059851646423</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 4 10 -1.</_>
- <_>10 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0460800006985664</threshold>
- <left_val>0.1535210013389587</left_val>
- <right_val>-1.6333500146865845</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 21 -1.</_>
- <_>10 9 4 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0377030000090599</threshold>
- <left_val>0.5687379837036133</left_val>
- <right_val>-0.2010259926319122</right_val></_></_></trees>
- <stage_threshold>-3.5125269889831543</stage_threshold>
- <parent>14</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 16 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 15 9 -1.</_>
- <_>4 7 15 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0818089991807938</threshold>
- <left_val>0.5712479948997498</left_val>
- <right_val>-0.6743879914283752</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 6 -1.</_>
- <_>8 1 8 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2176119983196259</threshold>
- <left_val>-0.3861019909381867</left_val>
- <right_val>0.9034399986267090</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 5 16 -1.</_>
- <_>9 14 5 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0148780001327395</threshold>
- <left_val>0.2224159985780716</left_val>
- <right_val>-1.2779350280761719</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 3 -1.</_>
- <_>9 21 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0524349994957447</threshold>
- <left_val>-0.2869040071964264</left_val>
- <right_val>0.7574229836463928</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 3 12 -1.</_>
- <_>6 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.1429995372891426e-003</threshold>
- <left_val>-0.6488040089607239</left_val>
- <right_val>0.2226880043745041</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 4 9 -1.</_>
- <_>11 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.9169999808073044e-003</threshold>
- <left_val>-0.2925359904766083</left_val>
- <right_val>0.3103019893169403</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 9 8 -1.</_>
- <_>8 6 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0260840002447367</threshold>
- <left_val>0.4553270041942596</left_val>
- <right_val>-0.3850060105323792</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 20 2 -1.</_>
- <_>4 4 20 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.9400000348687172e-003</threshold>
- <left_val>-0.5126439929008484</left_val>
- <right_val>0.2743229866027832</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 18 3 -1.</_>
- <_>8 10 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0571300014853477</threshold>
- <left_val>0.0157880000770092</left_val>
- <right_val>-1.2133100032806396</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 15 10 6 -1.</_>
- <_>7 17 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.1309998854994774e-003</threshold>
- <left_val>0.3917460143566132</left_val>
- <right_val>-0.3086679875850678</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 4 18 -1.</_>
- <_>1 4 2 9 2.</_>
- <_>3 13 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0404050014913082</threshold>
- <left_val>1.1901949644088745</left_val>
- <right_val>-0.2034710049629211</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 9 -1.</_>
- <_>15 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0202970001846552</threshold>
- <left_val>-0.6823949813842773</left_val>
- <right_val>0.2045869976282120</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 6 9 -1.</_>
- <_>7 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0171889998018742</threshold>
- <left_val>-0.8493989706039429</left_val>
- <right_val>0.0384330004453659</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0242159999907017</threshold>
- <left_val>-1.1039420366287231</left_val>
- <right_val>0.1597509980201721</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 9 6 -1.</_>
- <_>9 7 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0568690001964569</threshold>
- <left_val>-0.1959529966115952</left_val>
- <right_val>1.1806850433349609</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 18 2 -1.</_>
- <_>3 1 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.6199999158270657e-004</threshold>
- <left_val>-0.4084779918193817</left_val>
- <right_val>0.3293859958648682</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 20 4 -1.</_>
- <_>0 10 10 2 2.</_>
- <_>10 12 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.9790003150701523e-003</threshold>
- <left_val>-0.2967300117015839</left_val>
- <right_val>0.4154790043830872</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 12 -1.</_>
- <_>10 8 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0526250004768372</threshold>
- <left_val>-1.3069299459457397</left_val>
- <right_val>0.1786260008811951</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 6 12 -1.</_>
- <_>6 5 3 6 2.</_>
- <_>9 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0137489996850491</threshold>
- <left_val>0.2366580069065094</left_val>
- <right_val>-0.4453659951686859</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 18 22 -1.</_>
- <_>15 0 9 11 2.</_>
- <_>6 11 9 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0305170007050037</threshold>
- <left_val>0.2901830077171326</left_val>
- <right_val>-0.1121010035276413</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 18 22 -1.</_>
- <_>0 0 9 11 2.</_>
- <_>9 11 9 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.3003750145435333</threshold>
- <left_val>-2.4237680435180664</left_val>
- <right_val>-0.0428309999406338</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 11 -1.</_>
- <_>20 2 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0359909981489182</threshold>
- <left_val>0.8820649981498718</left_val>
- <right_val>-0.0470129996538162</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 11 -1.</_>
- <_>2 2 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0551120005548000</threshold>
- <left_val>0.8011900186538696</left_val>
- <right_val>-0.2049099951982498</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0337620005011559</threshold>
- <left_val>0.1461759954690933</left_val>
- <right_val>-1.1349489688873291</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 20 3 -1.</_>
- <_>0 1 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.2710003480315208e-003</threshold>
- <left_val>-0.8160489797592163</left_val>
- <right_val>0.0189880002290010</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 20 2 -1.</_>
- <_>2 3 20 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.4399999789893627e-003</threshold>
- <left_val>-0.7098090052604675</left_val>
- <right_val>0.2234369963407517</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 18 2 -1.</_>
- <_>1 11 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.1059999018907547e-003</threshold>
- <left_val>-0.7280859947204590</left_val>
- <right_val>0.0402249991893768</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 7 6 9 -1.</_>
- <_>18 10 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0536519996821880</threshold>
- <left_val>0.1717090010643005</left_val>
- <right_val>-1.1163710355758667</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 22 9 -1.</_>
- <_>0 3 22 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1254139989614487</threshold>
- <left_val>2.7680370807647705</left_val>
- <right_val>-0.1461150050163269</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 3 6 9 -1.</_>
- <_>17 6 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0925420001149178</threshold>
- <left_val>0.1160980015993118</left_val>
- <right_val>-3.9635529518127441</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 6 9 -1.</_>
- <_>0 10 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0385139994323254</threshold>
- <left_val>-7.6399999670684338e-003</left_val>
- <right_val>-0.9878090023994446</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 24 6 -1.</_>
- <_>0 8 24 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.0200000144541264e-003</threshold>
- <left_val>0.2305999994277954</left_val>
- <right_val>-0.7497029900550842</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 10 -1.</_>
- <_>2 2 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.7599998116493225e-003</threshold>
- <left_val>-0.3113799989223480</left_val>
- <right_val>0.3028779923915863</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 9 -1.</_>
- <_>12 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0240950006991625</threshold>
- <left_val>-0.0495299994945526</left_val>
- <right_val>0.5269010066986084</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0179820004850626</threshold>
- <left_val>-1.1610640287399292</left_val>
- <right_val>-5.7000000961124897e-003</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 6 9 -1.</_>
- <_>17 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0105550000444055</threshold>
- <left_val>-0.2718909978866577</left_val>
- <right_val>0.2359769940376282</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 6 9 -1.</_>
- <_>5 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.2889998555183411e-003</threshold>
- <left_val>-0.5421910285949707</left_val>
- <right_val>0.0819140002131462</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 6 -1.</_>
- <_>15 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0239390004426241</threshold>
- <left_val>0.1797579973936081</left_val>
- <right_val>-0.6704949736595154</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 18 3 -1.</_>
- <_>0 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0183659996837378</threshold>
- <left_val>0.6266430020332336</left_val>
- <right_val>-0.2097010016441345</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 14 9 6 -1.</_>
- <_>15 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0157159995287657</threshold>
- <left_val>0.2419369965791702</left_val>
- <right_val>-1.0444309711456299</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 23 6 -1.</_>
- <_>0 17 23 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0488040000200272</threshold>
- <left_val>-0.9406059980392456</left_val>
- <right_val>-3.7519999314099550e-003</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 15 18 3 -1.</_>
- <_>5 16 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7130001261830330e-003</threshold>
- <left_val>-0.0754320025444031</left_val>
- <right_val>0.6157529950141907</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 9 6 -1.</_>
- <_>0 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.7770001739263535e-003</threshold>
- <left_val>0.0392850004136562</left_val>
- <right_val>-0.8481029868125916</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 8 10 -1.</_>
- <_>13 8 4 5 2.</_>
- <_>9 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0147449998185039</threshold>
- <left_val>0.1696899980306625</left_val>
- <right_val>-0.5090640187263489</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 15 6 -1.</_>
- <_>8 7 5 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0970790013670921</threshold>
- <left_val>-0.0331030003726482</left_val>
- <right_val>-1.2706379890441895</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 8 10 -1.</_>
- <_>13 8 4 5 2.</_>
- <_>9 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0482859984040260</threshold>
- <left_val>0.0943299978971481</left_val>
- <right_val>2.7203190326690674</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 6 12 -1.</_>
- <_>8 0 3 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.7810002043843269e-003</threshold>
- <left_val>-0.3953340053558350</left_val>
- <right_val>0.1536380052566528</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 8 10 -1.</_>
- <_>13 8 4 5 2.</_>
- <_>9 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0398939996957779</threshold>
- <left_val>-0.2276740074157715</left_val>
- <right_val>0.1391399949789047</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 5 6 9 -1.</_>
- <_>10 5 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0228480007499456</threshold>
- <left_val>-0.2739199995994568</left_val>
- <right_val>0.3419950008392334</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>12 6 2 9 2.</_>
- <_>10 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7179999314248562e-003</threshold>
- <left_val>-0.1087429970502853</left_val>
- <right_val>0.4812540113925934</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 12 4 -1.</_>
- <_>11 7 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0595999993383884</threshold>
- <left_val>-0.0495220012962818</left_val>
- <right_val>-2.0117089748382568</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 8 10 -1.</_>
- <_>13 8 4 5 2.</_>
- <_>9 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.9340001791715622e-003</threshold>
- <left_val>0.1503749936819077</left_val>
- <right_val>-0.1127189993858337</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 8 10 -1.</_>
- <_>7 8 4 5 2.</_>
- <_>11 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0157570000737906</threshold>
- <left_val>-0.0208850000053644</left_val>
- <right_val>-1.1651979684829712</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 10 6 14 -1.</_>
- <_>14 10 3 7 2.</_>
- <_>11 17 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0496900007128716</threshold>
- <left_val>-0.8021349906921387</left_val>
- <right_val>0.1437229961156845</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 6 19 -1.</_>
- <_>12 5 3 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0523470006883144</threshold>
- <left_val>-0.2083670049905777</left_val>
- <right_val>0.6167759895324707</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 12 12 6 -1.</_>
- <_>12 12 6 3 2.</_>
- <_>6 15 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0224309992045164</threshold>
- <left_val>0.2030590027570725</left_val>
- <right_val>-0.7532619833946228</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 9 18 6 -1.</_>
- <_>1 9 9 3 2.</_>
- <_>10 12 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0411420017480850</threshold>
- <left_val>-0.1811819970607758</left_val>
- <right_val>1.0033359527587891</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 14 8 10 -1.</_>
- <_>20 14 4 5 2.</_>
- <_>16 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0216320008039474</threshold>
- <left_val>0.4999899864196777</left_val>
- <right_val>-0.0346629992127419</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 22 8 -1.</_>
- <_>0 9 11 4 2.</_>
- <_>11 13 11 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0828080028295517</threshold>
- <left_val>1.1711900234222412</left_val>
- <right_val>-0.1843360066413879</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 12 6 -1.</_>
- <_>14 18 6 3 2.</_>
- <_>8 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.5060000419616699e-003</threshold>
- <left_val>-0.0632250010967255</left_val>
- <right_val>0.2902489900588989</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 20 18 -1.</_>
- <_>0 6 10 9 2.</_>
- <_>10 15 10 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0789050012826920</threshold>
- <left_val>-0.2327450066804886</left_val>
- <right_val>0.5969579815864563</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 20 12 -1.</_>
- <_>13 6 10 6 2.</_>
- <_>3 12 10 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0902070030570030</threshold>
- <left_val>-0.8221189975738525</left_val>
- <right_val>0.1777220070362091</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 10 8 -1.</_>
- <_>0 16 5 4 2.</_>
- <_>5 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0292690005153418</threshold>
- <left_val>0.6086069941520691</left_val>
- <right_val>-0.2146890014410019</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 18 3 -1.</_>
- <_>6 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.9499998353421688e-003</threshold>
- <left_val>-0.0426659993827343</left_val>
- <right_val>0.6051210165023804</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 19 3 -1.</_>
- <_>0 12 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.0629996955394745e-003</threshold>
- <left_val>-1.1508270502090454</left_val>
- <right_val>-0.0272860005497932</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 6 6 9 -1.</_>
- <_>14 9 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0195959992706776</threshold>
- <left_val>-9.1880001127719879e-003</left_val>
- <right_val>0.5685780048370361</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 7 22 4 -1.</_>
- <_>1 7 11 2 2.</_>
- <_>12 9 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0148849999532104</threshold>
- <left_val>0.3765879869461060</left_val>
- <right_val>-0.2714950144290924</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 6 7 12 -1.</_>
- <_>13 10 7 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0252170003950596</threshold>
- <left_val>-0.0999910011887550</left_val>
- <right_val>0.2466470003128052</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 11 9 -1.</_>
- <_>4 10 11 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0158559996634722</threshold>
- <left_val>0.6682670116424561</left_val>
- <right_val>-0.2061470001935959</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 10 10 8 -1.</_>
- <_>17 10 5 4 2.</_>
- <_>12 14 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0294410008937120</threshold>
- <left_val>0.1583220064640045</left_val>
- <right_val>-0.7606089711189270</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 9 7 -1.</_>
- <_>5 12 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.5279997438192368e-003</threshold>
- <left_val>0.3821229934692383</left_val>
- <right_val>-0.2540780007839203</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 14 6 9 -1.</_>
- <_>16 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0244219992309809</threshold>
- <left_val>0.1510509997606278</left_val>
- <right_val>-0.2875289916992188</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 6 12 -1.</_>
- <_>3 16 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0338869988918304</threshold>
- <left_val>-0.6800280213356018</left_val>
- <right_val>0.0343270003795624</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 6 6 -1.</_>
- <_>14 16 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.0810000132769346e-003</threshold>
- <left_val>0.2541390061378479</left_val>
- <right_val>-0.2685909867286682</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 6 9 -1.</_>
- <_>10 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0303589999675751</threshold>
- <left_val>-0.0308420006185770</left_val>
- <right_val>-1.1476809978485107</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 6 23 -1.</_>
- <_>11 1 2 23 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.0210001170635223e-003</threshold>
- <left_val>-0.3525379896163940</left_val>
- <right_val>0.2986809909343720</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 9 6 -1.</_>
- <_>0 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0276810005307198</threshold>
- <left_val>-0.0381489992141724</left_val>
- <right_val>-1.3262039422988892</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 17 18 3 -1.</_>
- <_>4 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.9039996489882469e-003</threshold>
- <left_val>-0.0237370003014803</left_val>
- <right_val>0.7050300240516663</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 13 14 -1.</_>
- <_>5 9 13 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0440310016274452</threshold>
- <left_val>0.1067489981651306</left_val>
- <right_val>-0.4526120126247406</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 8 12 -1.</_>
- <_>19 0 4 6 2.</_>
- <_>15 6 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0323709994554520</threshold>
- <left_val>0.4667490124702454</left_val>
- <right_val>-0.0615469999611378</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 8 12 -1.</_>
- <_>0 0 4 6 2.</_>
- <_>4 6 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0209330003708601</threshold>
- <left_val>-0.2844789922237396</left_val>
- <right_val>0.4384559988975525</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 8 7 -1.</_>
- <_>8 2 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0252279993146658</threshold>
- <left_val>-0.0225370004773140</left_val>
- <right_val>0.7038909792900085</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 6 9 -1.</_>
- <_>3 1 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.5520000644028187e-003</threshold>
- <left_val>-0.3255490064620972</left_val>
- <right_val>0.2402369976043701</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 8 6 12 -1.</_>
- <_>17 8 3 6 2.</_>
- <_>14 14 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0585579983890057</threshold>
- <left_val>-1.2227720022201538</left_val>
- <right_val>0.1166879981756210</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 8 6 12 -1.</_>
- <_>4 8 3 6 2.</_>
- <_>7 14 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0318999998271465</threshold>
- <left_val>-0.0193050000816584</left_val>
- <right_val>-1.0973169803619385</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 5 5 15 -1.</_>
- <_>16 10 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0304450001567602</threshold>
- <left_val>0.6558250188827515</left_val>
- <right_val>0.0750909969210625</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 5 15 -1.</_>
- <_>3 10 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0149330003187060</threshold>
- <left_val>-0.5215579867362976</left_val>
- <right_val>0.1152309998869896</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 4 6 9 -1.</_>
- <_>18 7 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0490080006420612</threshold>
- <left_val>-0.7830399870872498</left_val>
- <right_val>0.1665720045566559</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 7 6 15 -1.</_>
- <_>1 12 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0831589996814728</threshold>
- <left_val>-2.6879999786615372e-003</left_val>
- <right_val>-0.8528230190277100</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 15 12 8 -1.</_>
- <_>17 15 6 4 2.</_>
- <_>11 19 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0239029992371798</threshold>
- <left_val>-0.0510109998285770</left_val>
- <right_val>0.4199909865856171</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 4 -1.</_>
- <_>0 2 12 2 2.</_>
- <_>12 4 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0164289996027946</threshold>
- <left_val>0.0192329995334148</left_val>
- <right_val>-0.6504909992218018</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 1 2 19 -1.</_>
- <_>15 1 1 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0118380002677441</threshold>
- <left_val>-0.6240980029106140</left_val>
- <right_val>0.1541119962930679</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 2 19 -1.</_>
- <_>8 1 1 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.6799999866634607e-004</threshold>
- <left_val>0.1758919954299927</left_val>
- <right_val>-0.3433870077133179</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>22 1 2 20 -1.</_>
- <_>22 1 1 20 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0191939994692802</threshold>
- <left_val>0.0434189997613430</left_val>
- <right_val>0.7906919717788696</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 2 20 -1.</_>
- <_>1 1 1 20 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0100320000201464</threshold>
- <left_val>0.4564889967441559</left_val>
- <right_val>-0.2249480038881302</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 11 6 12 -1.</_>
- <_>20 11 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0140040004625916</threshold>
- <left_val>0.3357099890708923</left_val>
- <right_val>-4.8799999058246613e-003</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 6 12 -1.</_>
- <_>2 11 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1031989976763725</threshold>
- <left_val>-2.3378000259399414</left_val>
- <right_val>-0.0589330010116100</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 14 -1.</_>
- <_>3 13 18 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0956970006227493</threshold>
- <left_val>-0.6615390181541443</left_val>
- <right_val>0.2009859979152679</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 10 7 8 -1.</_>
- <_>6 14 7 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0414809994399548</threshold>
- <left_val>0.4593920111656189</left_val>
- <right_val>-0.2231409996747971</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 12 12 -1.</_>
- <_>7 13 12 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.4099999573081732e-003</threshold>
- <left_val>-0.2689859867095947</left_val>
- <right_val>0.2492299973964691</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 18 18 5 -1.</_>
- <_>11 18 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1072499975562096</threshold>
- <left_val>-0.1864019930362701</left_val>
- <right_val>0.7276980280876160</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 21 20 3 -1.</_>
- <_>4 22 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.1870000530034304e-003</threshold>
- <left_val>-0.0246089994907379</left_val>
- <right_val>0.2864390015602112</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 12 -1.</_>
- <_>9 12 3 6 2.</_>
- <_>12 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0291670002043247</threshold>
- <left_val>-0.0346830002963543</left_val>
- <right_val>-1.1162580251693726</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 18 3 -1.</_>
- <_>4 7 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0112870000302792</threshold>
- <left_val>6.3760001212358475e-003</left_val>
- <right_val>0.6663209795951843</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 3 -1.</_>
- <_>3 7 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0120010003447533</threshold>
- <left_val>0.4242010116577148</left_val>
- <right_val>-0.2627980113029480</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 4 6 9 -1.</_>
- <_>18 7 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0126959998160601</threshold>
- <left_val>-0.0219570007175207</left_val>
- <right_val>0.1893679946660996</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 9 6 -1.</_>
- <_>2 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0245970003306866</threshold>
- <left_val>-0.0349639989435673</left_val>
- <right_val>-1.0989320278167725</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 18 4 -1.</_>
- <_>13 14 9 2 2.</_>
- <_>4 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0459530018270016</threshold>
- <left_val>0.1110979989171028</left_val>
- <right_val>-2.9306049346923828</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 6 14 -1.</_>
- <_>7 7 3 7 2.</_>
- <_>10 14 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0272410009056330</threshold>
- <left_val>0.2910169959068298</left_val>
- <right_val>-0.2740789949893951</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 13 12 6 -1.</_>
- <_>13 13 6 3 2.</_>
- <_>7 16 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0400639995932579</threshold>
- <left_val>0.1187790036201477</left_val>
- <right_val>-0.6280180215835571</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 12 9 -1.</_>
- <_>10 7 4 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0230550002306700</threshold>
- <left_val>0.1481380015611649</left_val>
- <right_val>-0.3700749874114990</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 12 6 6 -1.</_>
- <_>12 12 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0237370003014803</threshold>
- <left_val>-0.5372480154037476</left_val>
- <right_val>0.1935819983482361</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 4 10 -1.</_>
- <_>0 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0775220021605492</threshold>
- <left_val>-0.0601940006017685</left_val>
- <right_val>-1.9489669799804688</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 9 6 -1.</_>
- <_>11 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0133450003340840</threshold>
- <left_val>-0.4522959887981415</left_val>
- <right_val>0.1874150037765503</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 9 12 6 -1.</_>
- <_>2 12 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0217199996113777</threshold>
- <left_val>1.2144249677658081</left_val>
- <right_val>-0.1536580026149750</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 10 6 9 -1.</_>
- <_>13 13 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0714749991893768</threshold>
- <left_val>-2.3047130107879639</left_val>
- <right_val>0.1099990010261536</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 6 9 -1.</_>
- <_>5 13 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.4999999701976776e-003</threshold>
- <left_val>-0.7185519933700562</left_val>
- <right_val>0.0201009996235371</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 9 6 -1.</_>
- <_>9 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0267409998923540</threshold>
- <left_val>0.0735450014472008</left_val>
- <right_val>0.9878600239753723</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 16 12 6 -1.</_>
- <_>5 19 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0394079983234406</threshold>
- <left_val>-1.2227380275726318</left_val>
- <right_val>-0.0435069985687733</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 20 3 -1.</_>
- <_>3 3 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0258889999240637</threshold>
- <left_val>0.1340930014848709</left_val>
- <right_val>-1.1770780086517334</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 12 6 -1.</_>
- <_>6 5 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0489250011742115</threshold>
- <left_val>-0.0308100003749132</left_val>
- <right_val>-0.9347950220108032</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 3 24 -1.</_>
- <_>12 0 1 24 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0368929989635944</threshold>
- <left_val>0.1333370059728622</left_val>
- <right_val>-1.4998290538787842</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 16 15 4 -1.</_>
- <_>8 16 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0789299979805946</threshold>
- <left_val>-0.1453880071640015</left_val>
- <right_val>1.5631790161132813</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 12 -1.</_>
- <_>9 18 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0290060006082058</threshold>
- <left_val>0.1938370019197464</left_val>
- <right_val>-0.6764280200004578</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 12 8 -1.</_>
- <_>1 15 6 4 2.</_>
- <_>7 19 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.3089998438954353e-003</threshold>
- <left_val>-0.3746539950370789</left_val>
- <right_val>0.1085750013589859</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 10 8 14 -1.</_>
- <_>19 10 4 7 2.</_>
- <_>15 17 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0658309981226921</threshold>
- <left_val>0.8105940222740173</left_val>
- <right_val>0.0302019994705915</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 9 8 14 -1.</_>
- <_>1 9 4 7 2.</_>
- <_>5 16 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0689650028944016</threshold>
- <left_val>0.8377259969711304</left_val>
- <right_val>-0.1714099943637848</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 11 9 10 -1.</_>
- <_>9 16 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1166910007596016</threshold>
- <left_val>-0.9464719891548157</left_val>
- <right_val>0.1312319934368134</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 12 6 -1.</_>
- <_>6 9 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.3060000492259860e-003</threshold>
- <left_val>0.0460079982876778</left_val>
- <right_val>-0.5201159715652466</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 15 6 9 -1.</_>
- <_>12 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0445589981973171</threshold>
- <left_val>-1.9423669576644897</left_val>
- <right_val>0.1320070028305054</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 9 7 -1.</_>
- <_>10 8 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0510330013930798</threshold>
- <left_val>-0.2148099988698959</left_val>
- <right_val>0.4867390096187592</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 4 8 10 -1.</_>
- <_>14 4 4 5 2.</_>
- <_>10 9 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0315780006349087</threshold>
- <left_val>0.5998979806900024</left_val>
- <right_val>7.9159997403621674e-003</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 6 9 -1.</_>
- <_>4 9 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0210200008004904</threshold>
- <left_val>-0.2206950038671494</left_val>
- <right_val>0.5404620170593262</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 24 12 -1.</_>
- <_>8 6 8 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1382420063018799</threshold>
- <left_val>0.6295750141143799</left_val>
- <right_val>-0.0217129997909069</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 6 14 -1.</_>
- <_>6 7 3 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0522289983928204</threshold>
- <left_val>-0.2336090058088303</left_val>
- <right_val>0.4976080060005188</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 8 5 8 -1.</_>
- <_>19 12 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0258840005844831</threshold>
- <left_val>0.1804199963808060</left_val>
- <right_val>-0.2203920036554337</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 5 8 -1.</_>
- <_>0 12 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0121389999985695</threshold>
- <left_val>-0.6973189711570740</left_val>
- <right_val>0.0157120004296303</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 3 6 6 -1.</_>
- <_>17 6 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0242379996925592</threshold>
- <left_val>0.3459329903125763</left_val>
- <right_val>0.0714699998497963</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 6 6 -1.</_>
- <_>1 6 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0252720005810261</threshold>
- <left_val>-0.8758329749107361</left_val>
- <right_val>-9.8240002989768982e-003</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 9 -1.</_>
- <_>18 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0125970002263784</threshold>
- <left_val>0.2364999949932098</left_val>
- <right_val>-0.2873120009899139</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 9 -1.</_>
- <_>0 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0573309995234013</threshold>
- <left_val>-0.0615309998393059</left_val>
- <right_val>-2.2326040267944336</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 3 18 6 -1.</_>
- <_>3 5 18 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0166710000485182</threshold>
- <left_val>-0.1985010057687759</left_val>
- <right_val>0.4081070125102997</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 3 9 6 -1.</_>
- <_>2 5 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0228189993649721</threshold>
- <left_val>0.9648759961128235</left_val>
- <right_val>-0.2024569958448410</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 3 10 8 -1.</_>
- <_>14 3 5 4 2.</_>
- <_>9 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.7000001611886546e-005</threshold>
- <left_val>-0.0589089989662170</left_val>
- <right_val>0.2705540060997009</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 3 10 8 -1.</_>
- <_>5 3 5 4 2.</_>
- <_>10 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.6700001955032349e-003</threshold>
- <left_val>-0.4531710147857666</left_val>
- <right_val>0.0896280035376549</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 11 6 12 -1.</_>
- <_>10 11 3 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0940859988331795</threshold>
- <left_val>0.1160459965467453</left_val>
- <right_val>-1.0951169729232788</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 11 6 11 -1.</_>
- <_>11 11 3 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0622670017182827</threshold>
- <left_val>1.8096530437469482</left_val>
- <right_val>-0.1477320045232773</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 4 -1.</_>
- <_>7 8 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0174160003662109</threshold>
- <left_val>0.2306820005178452</left_val>
- <right_val>-0.4241760075092316</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 7 -1.</_>
- <_>12 6 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0220660008490086</threshold>
- <left_val>0.4927029907703400</left_val>
- <right_val>-0.2063090056180954</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 18 18 3 -1.</_>
- <_>5 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0104040000587702</threshold>
- <left_val>0.6092429757118225</left_val>
- <right_val>0.0281300004571676</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 4 6 9 -1.</_>
- <_>10 4 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.3670003116130829e-003</threshold>
- <left_val>0.4017120003700256</left_val>
- <right_val>-0.2168170064687729</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 9 7 -1.</_>
- <_>11 1 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0290399994701147</threshold>
- <left_val>-0.8487650156021118</left_val>
- <right_val>0.1424680054187775</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 6 6 -1.</_>
- <_>9 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0210619997233152</threshold>
- <left_val>-0.7919830083847046</left_val>
- <right_val>-0.0125959999859333</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 12 4 11 -1.</_>
- <_>14 12 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0370009988546371</threshold>
- <left_val>-0.6748890280723572</left_val>
- <right_val>0.1283040046691895</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 12 4 11 -1.</_>
- <_>8 12 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0107359997928143</threshold>
- <left_val>0.0367799997329712</left_val>
- <right_val>-0.6339300274848938</right_val></_></_>
- <_>
- <!-- tree 155 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 12 18 -1.</_>
- <_>12 0 4 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1636759936809540</threshold>
- <left_val>0.1380389928817749</left_val>
- <right_val>-0.4718900024890900</right_val></_></_>
- <_>
- <!-- tree 156 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 10 5 -1.</_>
- <_>7 12 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0949179977178574</threshold>
- <left_val>-0.1385570019483566</left_val>
- <right_val>1.9492419958114624</right_val></_></_>
- <_>
- <!-- tree 157 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 20 22 3 -1.</_>
- <_>2 21 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0352619998157024</threshold>
- <left_val>0.1372189968824387</left_val>
- <right_val>-2.1186530590057373</right_val></_></_>
- <_>
- <!-- tree 158 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 2 20 -1.</_>
- <_>1 4 1 20 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0128110004588962</threshold>
- <left_val>-0.2000810056924820</left_val>
- <right_val>0.4950779974460602</right_val></_></_></trees>
- <stage_threshold>-3.5939640998840332</stage_threshold>
- <parent>15</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 17 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 4 -1.</_>
- <_>8 2 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1390440016984940</threshold>
- <left_val>-0.4658119976520538</left_val>
- <right_val>0.7643160223960877</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 4 -1.</_>
- <_>7 10 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0119169997051358</threshold>
- <left_val>-0.9439899921417236</left_val>
- <right_val>0.3972629904747009</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 8 10 -1.</_>
- <_>6 7 4 5 2.</_>
- <_>10 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0100069995969534</threshold>
- <left_val>0.3271879851818085</left_val>
- <right_val>-0.6336740255355835</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 6 14 -1.</_>
- <_>17 0 3 7 2.</_>
- <_>14 7 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.0479999519884586e-003</threshold>
- <left_val>0.2742789983749390</left_val>
- <right_val>-0.5744699835777283</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 11 5 8 -1.</_>
- <_>4 15 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.2489999644458294e-003</threshold>
- <left_val>0.2362930029630661</left_val>
- <right_val>-0.6859350204467773</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 20 9 -1.</_>
- <_>2 3 20 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0323820002377033</threshold>
- <left_val>-0.5763019919395447</left_val>
- <right_val>0.2749269902706146</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 12 8 -1.</_>
- <_>6 7 6 4 2.</_>
- <_>12 11 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0139579996466637</threshold>
- <left_val>-0.6106150150299072</left_val>
- <right_val>0.2454160004854202</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 17 6 6 -1.</_>
- <_>9 20 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.1159999994561076e-003</threshold>
- <left_val>-0.5653910040855408</left_val>
- <right_val>0.2717930078506470</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 10 10 4 -1.</_>
- <_>7 12 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.7000000045518391e-005</threshold>
- <left_val>-0.8023599982261658</left_val>
- <right_val>0.1150910034775734</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 9 -1.</_>
- <_>10 5 4 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.5700000696815550e-004</threshold>
- <left_val>-0.8120589852333069</left_val>
- <right_val>0.2384469956159592</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 6 8 -1.</_>
- <_>8 11 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.0460000745952129e-003</threshold>
- <left_val>0.1390960067510605</left_val>
- <right_val>-0.6616320013999939</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 4 4 17 -1.</_>
- <_>18 4 2 17 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0143560003489256</threshold>
- <left_val>-0.1648519933223724</left_val>
- <right_val>0.4190169870853424</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 6 -1.</_>
- <_>3 0 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0553749985992908</threshold>
- <left_val>1.4425870180130005</left_val>
- <right_val>-0.1882019937038422</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 4 4 17 -1.</_>
- <_>18 4 2 17 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0935949981212616</threshold>
- <left_val>0.1354829967021942</left_val>
- <right_val>-0.9163609743118286</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 4 17 -1.</_>
- <_>4 4 2 17 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0266249999403954</threshold>
- <left_val>-0.3374829888343811</left_val>
- <right_val>0.3923360109329224</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 18 19 3 -1.</_>
- <_>5 19 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.7469998933374882e-003</threshold>
- <left_val>-0.1161540001630783</left_val>
- <right_val>0.4439930021762848</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 2 18 -1.</_>
- <_>11 9 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0318860001862049</threshold>
- <left_val>-0.9949830174446106</left_val>
- <right_val>1.6120000509545207e-003</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 4 2 18 -1.</_>
- <_>15 13 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0226000007241964</threshold>
- <left_val>-0.4806739985942841</left_val>
- <right_val>0.1700730025768280</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 2 18 -1.</_>
- <_>7 13 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0252020005136728</threshold>
- <left_val>0.0355800017714500</left_val>
- <right_val>-0.8021540045738220</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 11 10 8 -1.</_>
- <_>12 11 5 4 2.</_>
- <_>7 15 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0310369990766048</threshold>
- <left_val>-1.0895340442657471</left_val>
- <right_val>0.1808190047740936</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 9 -1.</_>
- <_>12 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0264759995043278</threshold>
- <left_val>0.9567120075225830</left_val>
- <right_val>-0.2104939967393875</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 6 9 -1.</_>
- <_>12 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0138539997860789</threshold>
- <left_val>-1.0370320081710815</left_val>
- <right_val>0.2216670066118240</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 9 16 8 -1.</_>
- <_>2 9 8 4 2.</_>
- <_>10 13 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0629250034689903</threshold>
- <left_val>0.9019939899444580</left_val>
- <right_val>-0.1908529996871948</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 6 9 -1.</_>
- <_>14 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0447509996592999</threshold>
- <left_val>-1.0119110345840454</left_val>
- <right_val>0.1469119936227799</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 6 9 -1.</_>
- <_>10 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0204280000180006</threshold>
- <left_val>0.6162449717521668</left_val>
- <right_val>-0.2355269938707352</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 6 9 -1.</_>
- <_>14 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.0329999327659607e-003</threshold>
- <left_val>-0.0832799971103668</left_val>
- <right_val>0.2172870039939880</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 12 6 -1.</_>
- <_>3 14 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.7280003353953362e-003</threshold>
- <left_val>0.0654589980840683</left_val>
- <right_val>-0.6031870245933533</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 12 9 6 -1.</_>
- <_>14 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0272020008414984</threshold>
- <left_val>-0.9344739913940430</left_val>
- <right_val>0.1527000069618225</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 9 6 -1.</_>
- <_>1 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0164710003882647</threshold>
- <left_val>-0.8417710065841675</left_val>
- <right_val>0.0133320000022650</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 18 3 -1.</_>
- <_>3 8 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0137440003454685</threshold>
- <left_val>0.6056720018386841</left_val>
- <right_val>-0.0920210033655167</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 7 22 6 -1.</_>
- <_>1 9 22 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0291649997234344</threshold>
- <left_val>-0.0281140003353357</left_val>
- <right_val>-1.4014569520950317</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 4 6 6 -1.</_>
- <_>18 7 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0374570004642010</threshold>
- <left_val>0.1308059990406036</left_val>
- <right_val>-0.4938249886035919</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 6 6 -1.</_>
- <_>0 7 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0250700004398823</threshold>
- <left_val>-1.1289390325546265</left_val>
- <right_val>-0.0146000003442168</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 16 6 -1.</_>
- <_>5 14 16 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0638120025396347</threshold>
- <left_val>0.7587159872055054</left_val>
- <right_val>-1.8200000049546361e-003</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 9 4 -1.</_>
- <_>6 18 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.3900002539157867e-003</threshold>
- <left_val>0.2993640005588532</left_val>
- <right_val>-0.2948780059814453</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 6 9 -1.</_>
- <_>14 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.6000002445653081e-004</threshold>
- <left_val>0.0197250004857779</left_val>
- <right_val>0.1999389976263046</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 15 6 9 -1.</_>
- <_>4 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0217409990727901</threshold>
- <left_val>-0.8524789810180664</left_val>
- <right_val>0.0491699986159801</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 1 6 23 -1.</_>
- <_>17 1 2 23 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0178699996322393</threshold>
- <left_val>-0.0599859990179539</left_val>
- <right_val>0.1522250026464462</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 21 24 3 -1.</_>
- <_>8 21 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0248310007154942</threshold>
- <left_val>0.3560340106487274</left_val>
- <right_val>-0.2625989913940430</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 20 24 4 -1.</_>
- <_>8 20 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1571550071239471</threshold>
- <left_val>1.5599999460391700e-004</left_val>
- <right_val>1.0428730249404907</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 6 23 -1.</_>
- <_>5 1 2 23 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0690269991755486</threshold>
- <left_val>-0.0330069996416569</left_val>
- <right_val>-1.1796669960021973</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 17 18 3 -1.</_>
- <_>3 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0110219996422529</threshold>
- <left_val>0.5898770093917847</left_val>
- <right_val>-0.0576479993760586</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 18 3 -1.</_>
- <_>0 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0138349998742342</threshold>
- <left_val>0.5950279831886292</left_val>
- <right_val>-0.2441859990358353</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 16 22 4 -1.</_>
- <_>12 16 11 2 2.</_>
- <_>1 18 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0309410002082586</threshold>
- <left_val>-1.1723799705505371</left_val>
- <right_val>0.1690700054168701</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 9 6 -1.</_>
- <_>0 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0212580002844334</threshold>
- <left_val>-0.0189009997993708</left_val>
- <right_val>-1.0684759616851807</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 21 3 -1.</_>
- <_>9 10 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0930799990892410</threshold>
- <left_val>0.1630560010671616</left_val>
- <right_val>-1.3375270366668701</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 18 12 6 -1.</_>
- <_>2 18 6 3 2.</_>
- <_>8 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0296359993517399</threshold>
- <left_val>-0.2252479940652847</left_val>
- <right_val>0.4540010094642639</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 24 4 -1.</_>
- <_>0 7 24 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.2199999764561653e-004</threshold>
- <left_val>0.2740910053253174</left_val>
- <right_val>-0.3737139999866486</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 15 -1.</_>
- <_>10 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0420980006456375</threshold>
- <left_val>-0.7582880258560181</left_val>
- <right_val>0.0171370003372431</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 6 12 -1.</_>
- <_>10 13 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0225050002336502</threshold>
- <left_val>-0.2275930047035217</left_val>
- <right_val>0.2369869947433472</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 6 9 -1.</_>
- <_>8 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0128629999235272</threshold>
- <left_val>0.1925240010023117</left_val>
- <right_val>-0.3212710022926331</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0278600007295609</threshold>
- <left_val>0.1672369986772537</left_val>
- <right_val>-1.0209059715270996</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 6 9 -1.</_>
- <_>11 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0278079994022846</threshold>
- <left_val>1.2824759483337402</left_val>
- <right_val>-0.1722529977560043</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 20 3 -1.</_>
- <_>2 2 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.1630001291632652e-003</threshold>
- <left_val>-0.5407289862632752</left_val>
- <right_val>0.2388570010662079</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 18 12 6 -1.</_>
- <_>1 18 6 3 2.</_>
- <_>7 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0204360000789166</threshold>
- <left_val>0.6335539817810059</left_val>
- <right_val>-0.2109059989452362</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 2 4 13 -1.</_>
- <_>13 2 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0123079996556044</threshold>
- <left_val>-0.4977819919586182</left_val>
- <right_val>0.1740259975194931</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 12 4 -1.</_>
- <_>12 7 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0404939986765385</threshold>
- <left_val>-1.1848740577697754</left_val>
- <right_val>-0.0338909998536110</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 1 4 13 -1.</_>
- <_>10 1 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0296570006757975</threshold>
- <left_val>0.0217409990727901</left_val>
- <right_val>1.0069919824600220</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 3 18 -1.</_>
- <_>7 0 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.8379999138414860e-003</threshold>
- <left_val>0.0292179994285107</left_val>
- <right_val>-0.5990629792213440</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 3 10 5 -1.</_>
- <_>14 3 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0161649994552135</threshold>
- <left_val>-0.2100079953670502</left_val>
- <right_val>0.3763729929924011</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 15 12 8 -1.</_>
- <_>10 15 4 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0501930005848408</threshold>
- <left_val>2.5319999549537897e-003</left_val>
- <right_val>-0.7166820168495178</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 10 6 9 -1.</_>
- <_>11 10 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.9680000841617584e-003</threshold>
- <left_val>-0.2192140072584152</left_val>
- <right_val>0.3229869902133942</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 4 9 -1.</_>
- <_>10 3 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0249799992889166</threshold>
- <left_val>-9.6840001642704010e-003</left_val>
- <right_val>-0.7757290005683899</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 0 6 14 -1.</_>
- <_>20 0 3 7 2.</_>
- <_>17 7 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0158099997788668</threshold>
- <left_val>0.4463750123977661</left_val>
- <right_val>-0.0617600008845329</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 6 14 -1.</_>
- <_>1 0 3 7 2.</_>
- <_>4 7 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0372069999575615</threshold>
- <left_val>-0.2049539983272553</left_val>
- <right_val>0.5772219896316528</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 6 16 -1.</_>
- <_>17 0 3 8 2.</_>
- <_>14 8 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0792649984359741</threshold>
- <left_val>-0.7674540281295776</left_val>
- <right_val>0.1255040019750595</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 4 10 -1.</_>
- <_>9 4 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0171520002186298</threshold>
- <left_val>-1.4121830463409424</left_val>
- <right_val>-0.0517040006816387</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 17 18 6 -1.</_>
- <_>12 17 9 3 2.</_>
- <_>3 20 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0327400006353855</threshold>
- <left_val>0.1933400034904480</left_val>
- <right_val>-0.6363369822502136</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 20 22 4 -1.</_>
- <_>12 20 11 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1175699979066849</threshold>
- <left_val>0.8432540297508240</left_val>
- <right_val>-0.1801860034465790</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 3 10 5 -1.</_>
- <_>14 3 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1205720007419586</threshold>
- <left_val>0.1253000050783157</left_val>
- <right_val>-2.1213600635528564</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 10 5 -1.</_>
- <_>5 3 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.2779999785125256e-003</threshold>
- <left_val>-0.4660440087318420</left_val>
- <right_val>0.0896439999341965</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 12 16 -1.</_>
- <_>16 6 4 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0725449994206429</threshold>
- <left_val>0.5182650089263916</left_val>
- <right_val>0.0168239995837212</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 12 16 -1.</_>
- <_>4 6 4 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1771059930324554</threshold>
- <left_val>-0.0309100002050400</left_val>
- <right_val>-1.1046639680862427</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 9 5 15 -1.</_>
- <_>10 14 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.4229996427893639e-003</threshold>
- <left_val>0.2444580048322678</left_val>
- <right_val>-0.3861309885978699</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 18 21 2 -1.</_>
- <_>1 19 21 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0130350003018975</threshold>
- <left_val>0.9800440073013306</left_val>
- <right_val>-0.1701650023460388</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 9 6 -1.</_>
- <_>15 2 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0189120005816221</threshold>
- <left_val>0.2024849951267242</left_val>
- <right_val>-0.3854590058326721</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 12 4 -1.</_>
- <_>12 1 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0214479994028807</threshold>
- <left_val>-0.2571719884872437</left_val>
- <right_val>0.3518120050430298</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 12 12 -1.</_>
- <_>12 0 6 6 2.</_>
- <_>6 6 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0633570030331612</threshold>
- <left_val>0.1699479967355728</left_val>
- <right_val>-0.9138380289077759</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 10 8 12 -1.</_>
- <_>8 10 4 6 2.</_>
- <_>12 16 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0324359983205795</threshold>
- <left_val>-0.8568159937858582</left_val>
- <right_val>-0.0216809995472431</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 16 10 8 -1.</_>
- <_>19 16 5 4 2.</_>
- <_>14 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0235649999231100</threshold>
- <left_val>0.5611559748649597</left_val>
- <right_val>-2.2400000307243317e-004</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 10 8 -1.</_>
- <_>0 16 5 4 2.</_>
- <_>5 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0187890008091927</threshold>
- <left_val>-0.2545979917049408</left_val>
- <right_val>0.3451290130615234</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 12 12 5 -1.</_>
- <_>14 12 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0310420002788305</threshold>
- <left_val>7.5719999149441719e-003</left_val>
- <right_val>0.3480019867420197</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 10 8 -1.</_>
- <_>6 16 5 4 2.</_>
- <_>11 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0112269995734096</threshold>
- <left_val>-0.6021980047225952</left_val>
- <right_val>0.0428149998188019</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 12 6 -1.</_>
- <_>13 6 6 3 2.</_>
- <_>7 9 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0128459995612502</threshold>
- <left_val>0.4202040135860443</left_val>
- <right_val>-0.0538010001182556</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 4 18 -1.</_>
- <_>9 6 2 9 2.</_>
- <_>11 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0127919996157289</threshold>
- <left_val>0.2272450029850006</left_val>
- <right_val>-0.3239800035953522</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 9 6 14 -1.</_>
- <_>13 9 3 7 2.</_>
- <_>10 16 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0686519965529442</threshold>
- <left_val>0.0935320034623146</left_val>
- <right_val>10.</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 9 6 14 -1.</_>
- <_>8 9 3 7 2.</_>
- <_>11 16 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.2789999172091484e-003</threshold>
- <left_val>-0.2692629992961884</left_val>
- <right_val>0.3330320119857788</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 11 12 -1.</_>
- <_>7 10 11 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0387790016829968</threshold>
- <left_val>-0.7236530184745789</left_val>
- <right_val>0.1780650019645691</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 8 6 16 -1.</_>
- <_>4 8 3 8 2.</_>
- <_>7 16 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.1820000410079956e-003</threshold>
- <left_val>-0.3511939942836762</left_val>
- <right_val>0.1658630073070526</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 3 4 21 -1.</_>
- <_>17 10 4 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1751520037651062</threshold>
- <left_val>0.1162310019135475</left_val>
- <right_val>-1.5419290065765381</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 3 4 21 -1.</_>
- <_>3 10 4 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1162799969315529</threshold>
- <left_val>-9.1479998081922531e-003</left_val>
- <right_val>-0.9984260201454163</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 1 8 18 -1.</_>
- <_>14 1 4 9 2.</_>
- <_>10 10 4 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0229640007019043</threshold>
- <left_val>0.2056539952754974</left_val>
- <right_val>0.0154320001602173</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 16 8 -1.</_>
- <_>2 5 8 4 2.</_>
- <_>10 9 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0514100007712841</threshold>
- <left_val>0.5807240009307861</left_val>
- <right_val>-0.2011840045452118</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 12 -1.</_>
- <_>3 10 18 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2247419953346252</threshold>
- <left_val>0.0187289994210005</left_val>
- <right_val>1.0829299688339233</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 10 16 12 -1.</_>
- <_>4 14 16 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.4860000535845757e-003</threshold>
- <left_val>-0.3317129909992218</left_val>
- <right_val>0.1990299969911575</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 4 8 20 -1.</_>
- <_>19 4 4 10 2.</_>
- <_>15 14 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1184630021452904</threshold>
- <left_val>1.3711010217666626</left_val>
- <right_val>0.0689269974827766</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 9 6 -1.</_>
- <_>10 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0378109999001026</threshold>
- <left_val>-9.3600002583116293e-004</left_val>
- <right_val>-0.8399699926376343</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 4 8 20 -1.</_>
- <_>19 4 4 10 2.</_>
- <_>15 14 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0222020000219345</threshold>
- <left_val>-0.0119639998301864</left_val>
- <right_val>0.3667399883270264</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 8 20 -1.</_>
- <_>1 4 4 10 2.</_>
- <_>5 14 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0363660007715225</threshold>
- <left_val>0.3786650002002716</left_val>
- <right_val>-0.2771480083465576</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 8 8 14 -1.</_>
- <_>15 8 4 7 2.</_>
- <_>11 15 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1318469941616058</threshold>
- <left_val>-2.7481179237365723</left_val>
- <right_val>0.1066690012812614</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 8 14 -1.</_>
- <_>5 8 4 7 2.</_>
- <_>9 15 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0416559986770153</threshold>
- <left_val>0.4752430021762848</left_val>
- <right_val>-0.2324980050325394</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 13 5 8 -1.</_>
- <_>10 17 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0331519991159439</threshold>
- <left_val>-0.5792940258979797</left_val>
- <right_val>0.1743440032005310</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 7 9 -1.</_>
- <_>4 16 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0157699994742870</threshold>
- <left_val>-0.0112840002402663</left_val>
- <right_val>-0.8370140194892883</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 24 10 -1.</_>
- <_>0 18 24 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0393630005419254</threshold>
- <left_val>0.3482159972190857</left_val>
- <right_val>-0.1745540052652359</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 2 8 11 -1.</_>
- <_>8 2 4 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0678490027785301</threshold>
- <left_val>1.4225699901580811</left_val>
- <right_val>-0.1476559937000275</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 8 16 -1.</_>
- <_>14 2 4 8 2.</_>
- <_>10 10 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0267750006169081</threshold>
- <left_val>0.2394700050354004</left_val>
- <right_val>0.0132719995453954</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 6 -1.</_>
- <_>0 2 12 3 2.</_>
- <_>12 5 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0399190001189709</threshold>
- <left_val>-8.9999996125698090e-003</left_val>
- <right_val>-0.7593889832496643</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 12 9 -1.</_>
- <_>6 3 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1006560027599335</threshold>
- <left_val>-0.0186850000172853</left_val>
- <right_val>0.7624530196189880</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 12 12 -1.</_>
- <_>1 2 6 6 2.</_>
- <_>7 8 6 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0810220018029213</threshold>
- <left_val>-0.9043909907341003</left_val>
- <right_val>-8.5880002006888390e-003</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 5 6 9 -1.</_>
- <_>18 8 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0212580002844334</threshold>
- <left_val>-0.2131959944963455</left_val>
- <right_val>0.2191970050334930</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 8 10 -1.</_>
- <_>4 3 4 5 2.</_>
- <_>8 8 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0106309996917844</threshold>
- <left_val>0.1959809958934784</left_val>
- <right_val>-0.3576810061931610</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 21 18 3 -1.</_>
- <_>6 22 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.1300002057105303e-004</threshold>
- <left_val>-0.0927949994802475</left_val>
- <right_val>0.2614589929580689</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 18 2 -1.</_>
- <_>1 11 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.4650000743567944e-003</threshold>
- <left_val>-0.5533609986305237</left_val>
- <right_val>0.0273860003799200</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 22 3 -1.</_>
- <_>1 11 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0188359990715981</threshold>
- <left_val>0.1844609975814819</left_val>
- <right_val>-0.6693429946899414</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 8 12 9 -1.</_>
- <_>2 11 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0256319995969534</threshold>
- <left_val>1.9382879734039307</left_val>
- <right_val>-0.1470890045166016</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 8 12 6 -1.</_>
- <_>18 8 6 3 2.</_>
- <_>12 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.0939999744296074e-003</threshold>
- <left_val>-0.2645159959793091</left_val>
- <right_val>0.2073320001363754</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 12 6 -1.</_>
- <_>0 8 6 3 2.</_>
- <_>6 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.9199998183175921e-004</threshold>
- <left_val>-0.5503159761428833</left_val>
- <right_val>0.0503749996423721</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 15 6 9 -1.</_>
- <_>12 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0495180003345013</threshold>
- <left_val>-2.5615389347076416</left_val>
- <right_val>0.1314170062541962</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 13 9 6 -1.</_>
- <_>7 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0116809997707605</threshold>
- <left_val>-0.2481980025768280</left_val>
- <right_val>0.3998270034790039</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 7 12 -1.</_>
- <_>9 14 7 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0345639996230602</threshold>
- <left_val>0.1617880016565323</left_val>
- <right_val>-0.7141889929771423</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 9 6 -1.</_>
- <_>7 13 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.2909995689988136e-003</threshold>
- <left_val>0.2218009978532791</left_val>
- <right_val>-0.2918170094490051</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 15 18 4 -1.</_>
- <_>12 15 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0223580002784729</threshold>
- <left_val>0.3104409873485565</left_val>
- <right_val>-2.7280000504106283e-003</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 4 16 -1.</_>
- <_>7 4 2 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0308010000735521</threshold>
- <left_val>-0.9567270278930664</left_val>
- <right_val>-8.3400001749396324e-003</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 15 6 9 -1.</_>
- <_>12 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0437790006399155</threshold>
- <left_val>0.1255690008401871</left_val>
- <right_val>-1.1759619712829590</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 15 6 9 -1.</_>
- <_>10 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0430460013449192</threshold>
- <left_val>-0.0588769987225533</left_val>
- <right_val>-1.8568470478057861</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 11 12 10 -1.</_>
- <_>15 11 6 5 2.</_>
- <_>9 16 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0271889995783567</threshold>
- <left_val>0.0428580008447170</left_val>
- <right_val>0.3903670012950897</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 14 6 -1.</_>
- <_>3 8 14 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.4149997457861900e-003</threshold>
- <left_val>-0.0435670018196106</left_val>
- <right_val>-1.1094470024108887</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 2 17 8 -1.</_>
- <_>4 6 17 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0943119972944260</threshold>
- <left_val>0.0402569994330406</left_val>
- <right_val>0.9844229817390442</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 12 21 -1.</_>
- <_>6 9 12 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1702509969472885</threshold>
- <left_val>0.0295100007206202</left_val>
- <right_val>-0.6950929760932922</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 9 9 -1.</_>
- <_>8 4 9 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0471480004489422</threshold>
- <left_val>1.0338569879531860</left_val>
- <right_val>0.0676020011305809</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 24 3 -1.</_>
- <_>12 7 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1118630021810532</threshold>
- <left_val>-0.0686829984188080</left_val>
- <right_val>-2.4985830783843994</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 9 10 -1.</_>
- <_>11 11 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0143539998680353</threshold>
- <left_val>-0.5948190093040466</left_val>
- <right_val>0.1500169932842255</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 18 3 -1.</_>
- <_>2 12 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0340240001678467</threshold>
- <left_val>-0.0648230016231537</left_val>
- <right_val>-2.1382639408111572</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 16 9 4 -1.</_>
- <_>8 18 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0216019991785288</threshold>
- <left_val>0.0553099997341633</left_val>
- <right_val>0.7829290032386780</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 9 6 -1.</_>
- <_>0 2 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0217719990760088</threshold>
- <left_val>-7.1279997937381268e-003</left_val>
- <right_val>-0.7214810252189636</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 24 6 -1.</_>
- <_>0 13 24 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0824169963598251</threshold>
- <left_val>0.1460949927568436</left_val>
- <right_val>-1.3636670112609863</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 9 20 6 -1.</_>
- <_>2 12 20 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0846719965338707</threshold>
- <left_val>-0.1778469979763031</left_val>
- <right_val>0.7285770177841187</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 16 12 -1.</_>
- <_>12 5 8 6 2.</_>
- <_>4 11 8 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0551280006766319</threshold>
- <left_val>-0.5940240025520325</left_val>
- <right_val>0.1935780048370361</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 15 -1.</_>
- <_>10 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0648230016231537</threshold>
- <left_val>-1.0783840417861938</left_val>
- <right_val>-0.0407340005040169</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 10 4 -1.</_>
- <_>7 5 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0227690003812313</threshold>
- <left_val>0.7790020108222961</left_val>
- <right_val>3.4960000775754452e-003</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 6 8 -1.</_>
- <_>9 19 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0547560006380081</threshold>
- <left_val>-0.0656839981675148</left_val>
- <right_val>-1.8188409805297852</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 0 7 10 -1.</_>
- <_>17 5 7 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.9000001025851816e-005</threshold>
- <left_val>-0.0178919993340969</left_val>
- <right_val>0.2076829969882965</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 7 10 -1.</_>
- <_>0 5 7 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0983619987964630</threshold>
- <left_val>-0.0559469982981682</left_val>
- <right_val>-1.4153920412063599</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 1 6 12 -1.</_>
- <_>19 1 3 6 2.</_>
- <_>16 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.0930002257227898e-003</threshold>
- <left_val>0.3413529992103577</left_val>
- <right_val>-0.1208989992737770</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 19 8 -1.</_>
- <_>1 4 19 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0502780005335808</threshold>
- <left_val>-0.2628670036792755</left_val>
- <right_val>0.2579729855060577</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 2 9 4 -1.</_>
- <_>12 4 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.7870000600814819e-003</threshold>
- <left_val>-0.1317860037088394</left_val>
- <right_val>0.1735019981861115</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 9 4 -1.</_>
- <_>3 4 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0139739997684956</threshold>
- <left_val>0.0285180006176233</left_val>
- <right_val>-0.6115220189094544</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 2 10 6 -1.</_>
- <_>12 4 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0214499998837709</threshold>
- <left_val>0.0261819995939732</left_val>
- <right_val>0.3030659854412079</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 18 2 -1.</_>
- <_>12 4 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0292140003293753</threshold>
- <left_val>0.4494059979915619</left_val>
- <right_val>-0.2280309945344925</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 4 9 -1.</_>
- <_>12 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.8099999548867345e-004</threshold>
- <left_val>-0.1987999975681305</left_val>
- <right_val>0.2074449956417084</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 4 9 -1.</_>
- <_>10 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.7109999898821115e-003</threshold>
- <left_val>-0.5403720140457153</left_val>
- <right_val>0.0678659975528717</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 8 10 -1.</_>
- <_>14 5 4 5 2.</_>
- <_>10 10 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.6660003289580345e-003</threshold>
- <left_val>-0.0131280003115535</left_val>
- <right_val>0.5229790210723877</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 13 -1.</_>
- <_>10 4 4 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0636579990386963</threshold>
- <left_val>0.0682990029454231</left_val>
- <right_val>-0.4923509955406189</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 5 6 6 -1.</_>
- <_>13 5 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0279680006206036</threshold>
- <left_val>0.6818389892578125</left_val>
- <right_val>0.0787810012698174</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 12 3 -1.</_>
- <_>7 5 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0489539988338947</threshold>
- <left_val>-0.2062239944934845</left_val>
- <right_val>0.5038809776306152</right_val></_></_></trees>
- <stage_threshold>-3.3933560848236084</stage_threshold>
- <parent>16</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 18 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 10 6 -1.</_>
- <_>7 7 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0293129999190569</threshold>
- <left_val>0.7128469944000244</left_val>
- <right_val>-0.5823069810867310</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 21 5 -1.</_>
- <_>9 0 7 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1241509988903999</threshold>
- <left_val>-0.3686349987983704</left_val>
- <right_val>0.6006720066070557</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 9 9 -1.</_>
- <_>0 11 9 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.9349996522068977e-003</threshold>
- <left_val>-0.8600829839706421</left_val>
- <right_val>0.2172469943761826</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0303659997880459</threshold>
- <left_val>-0.2718699872493744</left_val>
- <right_val>0.6124789714813232</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 7 -1.</_>
- <_>3 3 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0252180006355047</threshold>
- <left_val>-0.3474830090999603</left_val>
- <right_val>0.5042769908905029</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 18 12 6 -1.</_>
- <_>15 18 6 3 2.</_>
- <_>9 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0100140003487468</threshold>
- <left_val>-0.3189899921417236</left_val>
- <right_val>0.4137679934501648</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 8 20 6 -1.</_>
- <_>2 8 10 3 2.</_>
- <_>12 11 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0167750008404255</threshold>
- <left_val>-0.6904810070991516</left_val>
- <right_val>0.0948309972882271</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 2 10 4 -1.</_>
- <_>13 4 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.6950000319629908e-003</threshold>
- <left_val>-0.2082979977130890</left_val>
- <right_val>0.2373719960451126</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 5 18 -1.</_>
- <_>4 11 5 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0422579981386662</threshold>
- <left_val>-0.4936670064926148</left_val>
- <right_val>0.1817059963941574</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 4 4 9 -1.</_>
- <_>20 4 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0485050007700920</threshold>
- <left_val>1.3429640531539917</left_val>
- <right_val>0.0397690013051033</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 8 14 -1.</_>
- <_>8 13 8 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0289929993450642</threshold>
- <left_val>0.0464960001409054</left_val>
- <right_val>-0.8164349794387817</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 6 -1.</_>
- <_>12 1 12 3 2.</_>
- <_>0 4 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0400890000164509</threshold>
- <left_val>-0.7119780182838440</left_val>
- <right_val>0.2255389988422394</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 4 9 -1.</_>
- <_>2 4 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0410219989717007</threshold>
- <left_val>1.0057929754257202</left_val>
- <right_val>-0.1969020068645477</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 3 -1.</_>
- <_>3 7 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0118380002677441</threshold>
- <left_val>-0.0126000000163913</left_val>
- <right_val>0.8076710104942322</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 17 16 6 -1.</_>
- <_>3 19 16 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0213280003517866</threshold>
- <left_val>-0.8202390074729919</left_val>
- <right_val>0.0205249991267920</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 6 6 9 -1.</_>
- <_>13 9 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0239049997180700</threshold>
- <left_val>0.5421050190925598</left_val>
- <right_val>-0.0747670009732246</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 6 -1.</_>
- <_>5 6 7 3 2.</_>
- <_>12 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0180089995265007</threshold>
- <left_val>-0.3382770121097565</left_val>
- <right_val>0.4235860109329224</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 5 8 10 -1.</_>
- <_>17 5 4 5 2.</_>
- <_>13 10 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0436140000820160</threshold>
- <left_val>-1.1983489990234375</left_val>
- <right_val>0.1556620001792908</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 20 3 -1.</_>
- <_>2 3 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.2449998483061790e-003</threshold>
- <left_val>-0.8902999758720398</left_val>
- <right_val>0.0110039999708533</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 2 9 6 -1.</_>
- <_>12 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0474850013852119</threshold>
- <left_val>0.1666409969329834</left_val>
- <right_val>-0.9076449871063232</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 6 9 -1.</_>
- <_>10 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0142339998856187</threshold>
- <left_val>0.6269519925117493</left_val>
- <right_val>-0.2579120099544525</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 3 4 11 -1.</_>
- <_>12 3 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.8010000716894865e-003</threshold>
- <left_val>-0.2822999954223633</left_val>
- <right_val>0.2662459909915924</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 4 11 -1.</_>
- <_>10 3 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.4330000635236502e-003</threshold>
- <left_val>-0.6377199888229370</left_val>
- <right_val>0.0984229966998100</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 8 10 -1.</_>
- <_>12 3 4 5 2.</_>
- <_>8 8 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0292210001498461</threshold>
- <left_val>-0.7676990032196045</left_val>
- <right_val>0.2263450026512146</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 2 18 -1.</_>
- <_>12 1 1 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.4949998632073402e-003</threshold>
- <left_val>0.4560010135173798</left_val>
- <right_val>-0.2652890086174011</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 2 9 6 -1.</_>
- <_>12 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0300340000540018</threshold>
- <left_val>-0.7655109763145447</left_val>
- <right_val>0.1400929987430573</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 19 3 -1.</_>
- <_>0 3 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.8360000625252724e-003</threshold>
- <left_val>0.0467559993267059</left_val>
- <right_val>-0.7235620021820068</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 14 9 6 -1.</_>
- <_>9 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.8550001382827759e-003</threshold>
- <left_val>-0.0491419993340969</left_val>
- <right_val>0.5147269964218140</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 8 18 5 -1.</_>
- <_>7 8 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0959739983081818</threshold>
- <left_val>-0.0200689993798733</left_val>
- <right_val>-1.0850950479507446</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0328769981861115</threshold>
- <left_val>-0.9587529897689819</left_val>
- <right_val>0.1454360038042069</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 6 9 -1.</_>
- <_>8 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0133840003982186</threshold>
- <left_val>-0.7001360058784485</left_val>
- <right_val>0.0291579999029636</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 6 4 15 -1.</_>
- <_>13 11 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0152359995990992</threshold>
- <left_val>-0.2823570072650909</left_val>
- <right_val>0.2536799907684326</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 18 3 -1.</_>
- <_>1 6 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0120540000498295</threshold>
- <left_val>-0.2530339956283569</left_val>
- <right_val>0.4652670025825501</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 14 6 -1.</_>
- <_>9 9 14 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0762950032949448</threshold>
- <left_val>-0.6991580128669739</left_val>
- <right_val>0.1321720033884049</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 18 3 -1.</_>
- <_>2 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0120400004088879</threshold>
- <left_val>0.4589459896087647</left_val>
- <right_val>-0.2385649979114533</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 6 -1.</_>
- <_>15 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0219160001724958</threshold>
- <left_val>0.1826860010623932</left_val>
- <right_val>-0.6162970066070557</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 12 6 -1.</_>
- <_>0 8 6 3 2.</_>
- <_>6 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.7330000884830952e-003</threshold>
- <left_val>-0.6325790286064148</left_val>
- <right_val>0.0342190004885197</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 13 7 8 -1.</_>
- <_>9 17 7 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0486520007252693</threshold>
- <left_val>-1.0297729969024658</left_val>
- <right_val>0.1738650053739548</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 17 20 3 -1.</_>
- <_>2 18 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0104639995843172</threshold>
- <left_val>0.3475730121135712</left_val>
- <right_val>-0.2746410071849823</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 6 -1.</_>
- <_>15 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.6550001502037048e-003</threshold>
- <left_val>-0.2898029983043671</left_val>
- <right_val>0.2403790056705475</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 15 4 -1.</_>
- <_>4 2 15 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.5469996556639671e-003</threshold>
- <left_val>-0.4434050023555756</left_val>
- <right_val>0.1426739990711212</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 2 6 6 -1.</_>
- <_>17 5 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0199139993637800</threshold>
- <left_val>0.1774040013551712</left_val>
- <right_val>-0.2409629970788956</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 9 -1.</_>
- <_>0 6 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0220129992812872</threshold>
- <left_val>-0.0108120003715158</left_val>
- <right_val>-0.9469079971313477</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 6 -1.</_>
- <_>15 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0521790012717247</threshold>
- <left_val>1.6547499895095825</left_val>
- <right_val>0.0964870005846024</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 9 6 -1.</_>
- <_>0 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0196989998221397</threshold>
- <left_val>-6.7560002207756042e-003</left_val>
- <right_val>-0.8631150126457214</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 18 12 6 -1.</_>
- <_>15 18 6 3 2.</_>
- <_>9 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0230400003492832</threshold>
- <left_val>-2.3519999813288450e-003</left_val>
- <right_val>0.3853130042552948</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 6 9 -1.</_>
- <_>3 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0150380004197359</threshold>
- <left_val>-0.6190569996833801</left_val>
- <right_val>0.0310779996216297</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 13 8 10 -1.</_>
- <_>20 13 4 5 2.</_>
- <_>16 18 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0499560013413429</threshold>
- <left_val>0.7065749764442444</left_val>
- <right_val>0.0478809997439384</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 24 4 -1.</_>
- <_>8 14 8 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0692699998617172</threshold>
- <left_val>0.3921290040016174</left_val>
- <right_val>-0.2384800016880035</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 18 6 6 -1.</_>
- <_>13 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.7399997711181641e-003</threshold>
- <left_val>-0.0243090000003576</left_val>
- <right_val>0.2538630068302155</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 8 10 -1.</_>
- <_>0 13 4 5 2.</_>
- <_>4 18 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0339239984750748</threshold>
- <left_val>0.4693039953708649</left_val>
- <right_val>-0.2332189977169037</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 24 6 -1.</_>
- <_>0 17 24 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0162310004234314</threshold>
- <left_val>0.3231920003890991</left_val>
- <right_val>-0.2054560035467148</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 12 8 -1.</_>
- <_>5 2 6 4 2.</_>
- <_>11 6 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0501930005848408</threshold>
- <left_val>-1.2277870178222656</left_val>
- <right_val>-0.0407980009913445</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 9 9 6 -1.</_>
- <_>11 9 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0569440014660358</threshold>
- <left_val>0.0451840013265610</left_val>
- <right_val>0.6019750237464905</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 16 4 -1.</_>
- <_>4 5 16 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0409369990229607</threshold>
- <left_val>-0.1677280068397522</left_val>
- <right_val>0.8981930017471314</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 10 -1.</_>
- <_>10 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.0839999672025442e-003</threshold>
- <left_val>0.3371619880199432</left_val>
- <right_val>-0.2724080085754395</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 4 5 8 -1.</_>
- <_>8 8 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0326000005006790</threshold>
- <left_val>-0.8544650077819824</left_val>
- <right_val>0.0196649990975857</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 5 9 12 -1.</_>
- <_>11 9 9 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0984809994697571</threshold>
- <left_val>0.0547420009970665</left_val>
- <right_val>0.6382730007171631</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 9 12 -1.</_>
- <_>4 9 9 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0381850004196167</threshold>
- <left_val>0.5227469801902771</left_val>
- <right_val>-0.2338480055332184</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 6 6 9 -1.</_>
- <_>14 9 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0459170006215572</threshold>
- <left_val>0.6282920241355896</left_val>
- <right_val>0.0328590013086796</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 20 12 -1.</_>
- <_>2 8 20 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1195549964904785</threshold>
- <left_val>-0.6157270073890686</left_val>
- <right_val>0.0346800014376640</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 17 16 -1.</_>
- <_>4 12 17 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1204439997673035</threshold>
- <left_val>-0.8438000082969666</left_val>
- <right_val>0.1653070002794266</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 7 6 -1.</_>
- <_>8 10 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0706190019845963</threshold>
- <left_val>-0.0632610023021698</left_val>
- <right_val>-1.9863929748535156</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 9 23 2 -1.</_>
- <_>1 10 23 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.4889996796846390e-003</threshold>
- <left_val>-0.1766339987516403</left_val>
- <right_val>0.3801119923591614</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0227109994739294</threshold>
- <left_val>-0.0276059992611408</left_val>
- <right_val>-0.9192140102386475</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 3 4 9 -1.</_>
- <_>13 3 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.9700000090524554e-004</threshold>
- <left_val>-0.2429320067167282</left_val>
- <right_val>0.2287890017032623</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 6 13 -1.</_>
- <_>10 1 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0346519984304905</threshold>
- <left_val>-0.2370599955320358</left_val>
- <right_val>0.5401099920272827</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 22 18 2 -1.</_>
- <_>4 23 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.4700000435113907e-003</threshold>
- <left_val>0.3907899856567383</left_val>
- <right_val>-0.1269380003213882</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 9 6 -1.</_>
- <_>6 10 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0236430000513792</threshold>
- <left_val>-0.2666369974613190</left_val>
- <right_val>0.3231259882450104</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 2 24 -1.</_>
- <_>14 0 1 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0128130000084639</threshold>
- <left_val>0.1754080057144165</left_val>
- <right_val>-0.6078799962997437</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 2 24 -1.</_>
- <_>9 0 1 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0112509997561574</threshold>
- <left_val>-1.0852589607238770</left_val>
- <right_val>-0.0280460007488728</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 18 10 -1.</_>
- <_>9 2 6 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0415350012481213</threshold>
- <left_val>0.7188739776611328</left_val>
- <right_val>0.0279820002615452</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 15 6 -1.</_>
- <_>9 13 5 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0934709981083870</threshold>
- <left_val>-1.1906319856643677</left_val>
- <right_val>-0.0448109991848469</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 3 -1.</_>
- <_>9 21 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0272499993443489</threshold>
- <left_val>0.6294249892234802</left_val>
- <right_val>9.5039997249841690e-003</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 4 11 -1.</_>
- <_>11 1 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0217599999159575</threshold>
- <left_val>1.3233649730682373</left_val>
- <right_val>-0.1502700001001358</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 10 4 -1.</_>
- <_>9 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.6890004351735115e-003</threshold>
- <left_val>-0.3394710123538971</left_val>
- <right_val>0.1708579957485199</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 10 18 -1.</_>
- <_>12 0 5 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0693959966301918</threshold>
- <left_val>-0.2565779983997345</left_val>
- <right_val>0.4765209853649139</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 6 16 -1.</_>
- <_>14 1 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0312089994549751</threshold>
- <left_val>0.1415400058031082</left_val>
- <right_val>-0.3494200110435486</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 6 16 -1.</_>
- <_>8 1 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0497270002961159</threshold>
- <left_val>-1.1675560474395752</left_val>
- <right_val>-0.0407579988241196</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 6 -1.</_>
- <_>18 5 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0203019995242357</threshold>
- <left_val>-0.3948639929294586</left_val>
- <right_val>0.1581490039825440</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 18 2 -1.</_>
- <_>3 6 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0153670003637671</threshold>
- <left_val>0.4930000007152557</left_val>
- <right_val>-0.2009209990501404</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 6 -1.</_>
- <_>18 5 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0507350005209446</threshold>
- <left_val>1.8736059665679932</left_val>
- <right_val>0.0867300033569336</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 6 -1.</_>
- <_>0 5 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0207260008901358</threshold>
- <left_val>-0.8893839716911316</left_val>
- <right_val>-7.3199998587369919e-003</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 11 6 -1.</_>
- <_>13 13 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0309939999133348</threshold>
- <left_val>-1.1664899587631226</left_val>
- <right_val>0.1427460014820099</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 10 4 -1.</_>
- <_>10 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.4269999489188194e-003</threshold>
- <left_val>-0.6681510210037231</left_val>
- <right_val>4.4120000675320625e-003</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 9 10 7 -1.</_>
- <_>11 9 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0457439981400967</threshold>
- <left_val>-0.4795520007610321</left_val>
- <right_val>0.1512199938297272</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 10 7 -1.</_>
- <_>8 9 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0166989993304014</threshold>
- <left_val>0.1204859986901283</left_val>
- <right_val>-0.4523589909076691</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 4 6 6 -1.</_>
- <_>16 4 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.2210000790655613e-003</threshold>
- <left_val>-0.0776150003075600</left_val>
- <right_val>0.2784659862518311</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 10 8 -1.</_>
- <_>5 6 5 4 2.</_>
- <_>10 10 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0244340002536774</threshold>
- <left_val>-0.1998710036277771</left_val>
- <right_val>0.6725370287895203</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 21 16 3 -1.</_>
- <_>7 21 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0796779990196228</threshold>
- <left_val>0.9222239851951599</left_val>
- <right_val>0.0925579965114594</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 21 16 3 -1.</_>
- <_>9 21 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0445300005376339</threshold>
- <left_val>-0.2669050097465515</left_val>
- <right_val>0.3332050144672394</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 22 14 -1.</_>
- <_>13 5 11 7 2.</_>
- <_>2 12 11 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1252830028533936</threshold>
- <left_val>-0.5425310134887695</left_val>
- <right_val>0.1397629976272583</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 8 10 -1.</_>
- <_>3 10 4 5 2.</_>
- <_>7 15 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0179719999432564</threshold>
- <left_val>0.0182199999690056</left_val>
- <right_val>-0.6804850101470947</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 0 6 12 -1.</_>
- <_>20 0 3 6 2.</_>
- <_>17 6 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0191840007901192</threshold>
- <left_val>-0.0125839998945594</left_val>
- <right_val>0.5412669777870178</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 6 18 -1.</_>
- <_>7 2 2 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0400240011513233</threshold>
- <left_val>-0.1763879954814911</left_val>
- <right_val>0.7881039977073669</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 9 -1.</_>
- <_>15 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0135589996352792</threshold>
- <left_val>0.2073760032653809</left_val>
- <right_val>-0.4774430096149445</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 7 9 -1.</_>
- <_>0 15 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0162209998816252</threshold>
- <left_val>0.0230769999325275</left_val>
- <right_val>-0.6118209958076477</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 13 8 10 -1.</_>
- <_>19 13 4 5 2.</_>
- <_>15 18 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0112290000542998</threshold>
- <left_val>-0.0177280008792877</left_val>
- <right_val>0.4176419973373413</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 6 12 -1.</_>
- <_>1 0 3 6 2.</_>
- <_>4 6 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0391930006444454</threshold>
- <left_val>-0.1894849985837936</left_val>
- <right_val>0.7401930093765259</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 3 12 -1.</_>
- <_>12 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.5539996400475502e-003</threshold>
- <left_val>0.4094710052013397</left_val>
- <right_val>-0.1350889950990677</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 8 10 -1.</_>
- <_>1 13 4 5 2.</_>
- <_>5 18 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0278789997100830</threshold>
- <left_val>-0.2035070061683655</left_val>
- <right_val>0.6162539720535278</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 19 2 -1.</_>
- <_>3 22 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0236009992659092</threshold>
- <left_val>-1.6967060565948486</left_val>
- <right_val>0.1463319957256317</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 4 13 -1.</_>
- <_>8 3 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0269300006330013</threshold>
- <left_val>-0.0304019991308451</left_val>
- <right_val>-1.0909470319747925</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 18 3 -1.</_>
- <_>5 11 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.8999999631196260e-004</threshold>
- <left_val>-0.2007600069046021</left_val>
- <right_val>0.2231409996747971</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 3 5 12 -1.</_>
- <_>9 7 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0411249995231628</threshold>
- <left_val>-0.4524219930171967</left_val>
- <right_val>0.0573920011520386</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 4 15 -1.</_>
- <_>11 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.6789998672902584e-003</threshold>
- <left_val>0.2382490038871765</left_val>
- <right_val>-0.2126210033893585</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 16 4 -1.</_>
- <_>4 3 16 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0478649996221066</threshold>
- <left_val>-0.1819480061531067</left_val>
- <right_val>0.6191840171813965</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 18 3 -1.</_>
- <_>6 1 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.1679999083280563e-003</threshold>
- <left_val>-0.2739320099353790</left_val>
- <right_val>0.2501730024814606</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 1 10 8 -1.</_>
- <_>5 1 5 4 2.</_>
- <_>10 5 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.6230002343654633e-003</threshold>
- <left_val>-0.4628030061721802</left_val>
- <right_val>0.0423979982733727</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 18 12 6 -1.</_>
- <_>17 18 6 3 2.</_>
- <_>11 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.4350000359117985e-003</threshold>
- <left_val>0.4179680049419403</left_val>
- <right_val>-1.7079999670386314e-003</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 15 12 3 -1.</_>
- <_>11 15 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.8769999733194709e-003</threshold>
- <left_val>0.1460230052471161</left_val>
- <right_val>-0.3372110128402710</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 22 4 -1.</_>
- <_>1 10 11 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0862260013818741</threshold>
- <left_val>0.7514340281486511</left_val>
- <right_val>0.0107119996100664</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 9 6 -1.</_>
- <_>10 9 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0468339994549751</threshold>
- <left_val>-0.1911959946155548</left_val>
- <right_val>0.4841490089893341</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 12 5 -1.</_>
- <_>10 11 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.2000002041459084e-005</threshold>
- <left_val>0.3522039949893951</left_val>
- <right_val>-0.1733330041170120</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 10 7 -1.</_>
- <_>11 7 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0163439996540546</threshold>
- <left_val>-0.6439769864082336</left_val>
- <right_val>9.0680001303553581e-003</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 8 10 -1.</_>
- <_>11 2 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0457039996981621</threshold>
- <left_val>0.0182160008698702</left_val>
- <right_val>0.3197079896926880</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 8 10 -1.</_>
- <_>9 2 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0273829996585846</threshold>
- <left_val>1.0564049482345581</left_val>
- <right_val>-0.1727640032768250</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 18 6 -1.</_>
- <_>15 4 9 3 2.</_>
- <_>6 7 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0276020001620054</threshold>
- <left_val>0.2971549928188324</left_val>
- <right_val>-9.4600003212690353e-003</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 10 9 -1.</_>
- <_>0 8 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.6939999125897884e-003</threshold>
- <left_val>-0.2166029959917069</left_val>
- <right_val>0.4738520085811615</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 21 6 -1.</_>
- <_>2 9 21 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.0500001311302185e-004</threshold>
- <left_val>0.2404879927635193</left_val>
- <right_val>-0.2677600085735321</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 22 16 -1.</_>
- <_>0 4 11 8 2.</_>
- <_>11 12 11 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1105419993400574</threshold>
- <left_val>-0.0335390008985996</left_val>
- <right_val>-1.0233880281448364</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 22 -1.</_>
- <_>9 11 6 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0687659978866577</threshold>
- <left_val>-4.3239998631179333e-003</left_val>
- <right_val>0.5715339779853821</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 3 12 -1.</_>
- <_>9 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.7999999690800905e-003</threshold>
- <left_val>0.0775749981403351</left_val>
- <right_val>-0.4209269881248474</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 12 18 -1.</_>
- <_>18 0 6 9 2.</_>
- <_>12 9 6 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1923200041055679</threshold>
- <left_val>0.0820219963788986</left_val>
- <right_val>2.8810169696807861</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 12 18 -1.</_>
- <_>0 0 6 9 2.</_>
- <_>6 9 6 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1574209928512573</threshold>
- <left_val>-0.1370819956064224</left_val>
- <right_val>2.0890059471130371</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 22 4 -1.</_>
- <_>12 1 11 2 2.</_>
- <_>1 3 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0493870005011559</threshold>
- <left_val>-1.8610910177230835</left_val>
- <right_val>0.1433209925889969</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 18 4 -1.</_>
- <_>3 2 18 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0519290007650852</threshold>
- <left_val>-0.1873700022697449</left_val>
- <right_val>0.5423160195350647</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 22 6 -1.</_>
- <_>2 7 22 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0499650016427040</threshold>
- <left_val>0.1417530030012131</left_val>
- <right_val>-1.5625779628753662</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 6 9 -1.</_>
- <_>5 3 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0426330007612705</threshold>
- <left_val>1.6059479713439941</left_val>
- <right_val>-0.1471289992332459</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 6 9 -1.</_>
- <_>12 14 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0375539995729923</threshold>
- <left_val>-0.8097490072250366</left_val>
- <right_val>0.1325699985027313</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 6 9 -1.</_>
- <_>10 14 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0371749997138977</threshold>
- <left_val>-1.3945020437240601</left_val>
- <right_val>-0.0570550002157688</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 18 18 3 -1.</_>
- <_>5 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0139459995552897</threshold>
- <left_val>0.0334270000457764</left_val>
- <right_val>0.5747479796409607</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 6 13 -1.</_>
- <_>9 0 3 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.4800000614486635e-004</threshold>
- <left_val>-0.5532749891281128</left_val>
- <right_val>0.0219529997557402</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 4 12 4 -1.</_>
- <_>7 4 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0319930016994476</threshold>
- <left_val>0.0203409995883703</left_val>
- <right_val>0.3745920062065125</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 12 6 -1.</_>
- <_>9 2 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.2799999937415123e-003</threshold>
- <left_val>0.4442870020866394</left_val>
- <right_val>-0.2299969941377640</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 18 3 -1.</_>
- <_>4 2 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.8550003021955490e-003</threshold>
- <left_val>0.1831579953432083</left_val>
- <right_val>-0.4096499979496002</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 6 12 -1.</_>
- <_>0 12 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0933569967746735</threshold>
- <left_val>-0.0636610016226768</left_val>
- <right_val>-1.6929290294647217</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 6 9 -1.</_>
- <_>11 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0172099992632866</threshold>
- <left_val>0.2015389949083328</left_val>
- <right_val>-0.4606109857559204</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 10 6 13 -1.</_>
- <_>11 10 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.4319999441504478e-003</threshold>
- <left_val>-0.3200399875640869</left_val>
- <right_val>0.1531219929456711</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 17 18 2 -1.</_>
- <_>6 18 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0140549996867776</threshold>
- <left_val>0.8688240051269531</left_val>
- <right_val>0.0325750000774860</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 6 9 -1.</_>
- <_>11 4 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.7180000953376293e-003</threshold>
- <left_val>0.6368669867515564</left_val>
- <right_val>-0.1842550039291382</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 6 9 -1.</_>
- <_>12 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0280050002038479</threshold>
- <left_val>0.1735749989748001</left_val>
- <right_val>-0.4788359999656677</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 10 8 -1.</_>
- <_>5 6 5 4 2.</_>
- <_>10 10 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0188849996775389</threshold>
- <left_val>0.2410160005092621</left_val>
- <right_val>-0.2654759883880615</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 9 5 8 -1.</_>
- <_>14 13 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0185850001871586</threshold>
- <left_val>0.5423250198364258</left_val>
- <right_val>0.0536330007016659</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 9 5 8 -1.</_>
- <_>5 13 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0364370010793209</threshold>
- <left_val>2.3908898830413818</left_val>
- <right_val>-0.1363469958305359</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 11 9 6 -1.</_>
- <_>14 13 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0324550010263920</threshold>
- <left_val>0.1591069996356964</left_val>
- <right_val>-0.6758149862289429</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 23 15 -1.</_>
- <_>0 7 23 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0597819983959198</threshold>
- <left_val>-2.3479999508708715e-003</left_val>
- <right_val>-0.7305369973182678</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 8 12 -1.</_>
- <_>16 6 8 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.8209995776414871e-003</threshold>
- <left_val>-0.1144409999251366</left_val>
- <right_val>0.3057030141353607</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 15 6 9 -1.</_>
- <_>4 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0351639986038208</threshold>
- <left_val>-1.0511469841003418</left_val>
- <right_val>-0.0331030003726482</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 9 4 -1.</_>
- <_>8 20 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.7429999317973852e-003</threshold>
- <left_val>-0.2013539969921112</left_val>
- <right_val>0.3275409936904907</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 18 3 -1.</_>
- <_>0 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.1059997901320457e-003</threshold>
- <left_val>-0.2138350009918213</left_val>
- <right_val>0.4336209893226624</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 11 6 -1.</_>
- <_>13 13 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0889429971575737</threshold>
- <left_val>0.1094089969992638</left_val>
- <right_val>-4.7609338760375977</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 11 6 -1.</_>
- <_>0 13 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0300549995154142</threshold>
- <left_val>-1.7169300317764282</left_val>
- <right_val>-0.0609190016984940</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 24 6 -1.</_>
- <_>12 9 12 3 2.</_>
- <_>0 12 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0217349994927645</threshold>
- <left_val>0.6477890014648438</left_val>
- <right_val>-0.0328309983015060</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 8 8 -1.</_>
- <_>6 20 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0376489982008934</threshold>
- <left_val>-0.0100600002333522</left_val>
- <right_val>-0.7656909823417664</right_val></_></_>
- <_>
- <!-- tree 155 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 16 14 6 -1.</_>
- <_>10 18 14 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.7189999818801880e-003</threshold>
- <left_val>0.1988890022039414</left_val>
- <right_val>-0.0824790000915527</right_val></_></_>
- <_>
- <!-- tree 156 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 21 3 -1.</_>
- <_>1 2 21 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0105480002239347</threshold>
- <left_val>-0.8661360144615173</left_val>
- <right_val>-0.0259860008955002</right_val></_></_>
- <_>
- <!-- tree 157 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 3 -1.</_>
- <_>0 2 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1296630054712296</threshold>
- <left_val>0.1391199976205826</left_val>
- <right_val>-2.2271950244903564</right_val></_></_>
- <_>
- <!-- tree 158 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 15 8 5 -1.</_>
- <_>6 15 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0176769997924566</threshold>
- <left_val>0.3396770060062408</left_val>
- <right_val>-0.2398959994316101</right_val></_></_>
- <_>
- <!-- tree 159 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 21 3 -1.</_>
- <_>9 11 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0770519971847534</threshold>
- <left_val>-2.5017969608306885</left_val>
- <right_val>0.1284199953079224</right_val></_></_>
- <_>
- <!-- tree 160 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 18 12 6 -1.</_>
- <_>1 18 6 3 2.</_>
- <_>7 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0192300006747246</threshold>
- <left_val>0.5064120292663574</left_val>
- <right_val>-0.1975159943103790</right_val></_></_>
- <_>
- <!-- tree 161 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 4 10 -1.</_>
- <_>10 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0512229986488819</threshold>
- <left_val>-2.9333369731903076</left_val>
- <right_val>0.1385850012302399</right_val></_></_>
- <_>
- <!-- tree 162 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 4 10 -1.</_>
- <_>7 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.0830000285059214e-003</threshold>
- <left_val>-0.6004359722137451</left_val>
- <right_val>0.0297180004417896</right_val></_></_>
- <_>
- <!-- tree 163 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 6 12 -1.</_>
- <_>9 12 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0254180002957582</threshold>
- <left_val>0.3391579985618591</left_val>
- <right_val>-0.1439200043678284</right_val></_></_>
- <_>
- <!-- tree 164 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 9 6 -1.</_>
- <_>10 1 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0239059999585152</threshold>
- <left_val>-1.1082680225372314</left_val>
- <right_val>-0.0473770014941692</right_val></_></_>
- <_>
- <!-- tree 165 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 14 19 2 -1.</_>
- <_>3 15 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.3740001060068607e-003</threshold>
- <left_val>0.4453369975090027</left_val>
- <right_val>-0.0670529976487160</right_val></_></_>
- <_>
- <!-- tree 166 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 10 10 -1.</_>
- <_>7 7 5 5 2.</_>
- <_>12 12 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0376989990472794</threshold>
- <left_val>-1.0406579971313477</left_val>
- <right_val>-0.0417900010943413</right_val></_></_>
- <_>
- <!-- tree 167 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 18 12 -1.</_>
- <_>3 12 9 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2165510058403015</threshold>
- <left_val>0.0338630005717278</left_val>
- <right_val>0.8201730251312256</right_val></_></_>
- <_>
- <!-- tree 168 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 6 12 -1.</_>
- <_>10 0 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0134009998291731</threshold>
- <left_val>0.5290349721908569</left_val>
- <right_val>-0.1913300007581711</right_val></_></_></trees>
- <stage_threshold>-3.2396929264068604</stage_threshold>
- <parent>17</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 19 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 17 9 -1.</_>
- <_>3 3 17 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0712689980864525</threshold>
- <left_val>-0.5363119840621948</left_val>
- <right_val>0.6071529984474182</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 12 11 -1.</_>
- <_>10 0 4 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0561110004782677</threshold>
- <left_val>-0.5014160275459290</left_val>
- <right_val>0.4397610127925873</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 6 13 -1.</_>
- <_>4 0 3 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0404639989137650</threshold>
- <left_val>-0.3292219936847687</left_val>
- <right_val>0.5483469963073731</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 16 6 -1.</_>
- <_>5 11 16 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0631550028920174</threshold>
- <left_val>-0.3170169889926910</left_val>
- <right_val>0.4615299999713898</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 5 12 -1.</_>
- <_>8 14 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0103209996595979</threshold>
- <left_val>0.1069499999284744</left_val>
- <right_val>-0.9824389815330505</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 3 -1.</_>
- <_>9 21 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0626069977879524</threshold>
- <left_val>-0.1432970017194748</left_val>
- <right_val>0.7109500169754028</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 6 -1.</_>
- <_>3 0 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0394160002470016</threshold>
- <left_val>0.9438019990921021</left_val>
- <right_val>-0.2157209962606430</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 20 3 -1.</_>
- <_>2 1 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.3960001096129417e-003</threshold>
- <left_val>-0.5461199879646301</left_val>
- <right_val>0.2530379891395569</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 15 10 -1.</_>
- <_>9 6 5 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1077319979667664</threshold>
- <left_val>0.0124960001558065</left_val>
- <right_val>-1.0809199810028076</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0169820003211498</threshold>
- <left_val>-0.3153640031814575</left_val>
- <right_val>0.5123999714851379</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>11 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0312169995158911</threshold>
- <left_val>-4.5199999585747719e-003</left_val>
- <right_val>-1.2443480491638184</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 6 9 -1.</_>
- <_>16 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0231069996953011</threshold>
- <left_val>-0.7649289965629578</left_val>
- <right_val>0.2064059972763062</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 16 9 6 -1.</_>
- <_>7 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0112039996311069</threshold>
- <left_val>0.2409269958734512</left_val>
- <right_val>-0.3514209985733032</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 6 9 -1.</_>
- <_>16 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.7479998320341110e-003</threshold>
- <left_val>-0.0970079973340034</left_val>
- <right_val>0.2063809931278229</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 6 9 -1.</_>
- <_>6 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0173589996993542</threshold>
- <left_val>-0.7902029752731323</left_val>
- <right_val>0.0218529999256134</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 1 6 16 -1.</_>
- <_>19 1 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0188519991934299</threshold>
- <left_val>-0.1039460003376007</left_val>
- <right_val>0.5484420061111450</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 6 16 -1.</_>
- <_>3 1 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.2249998338520527e-003</threshold>
- <left_val>-0.4040940105915070</left_val>
- <right_val>0.2676379978656769</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 6 9 -1.</_>
- <_>14 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0189159996807575</threshold>
- <left_val>0.2050800025463104</left_val>
- <right_val>-1.0206340551376343</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 9 -1.</_>
- <_>0 3 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0311569999903440</threshold>
- <left_val>1.2400000123307109e-003</left_val>
- <right_val>-0.8729349970817566</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 6 6 -1.</_>
- <_>9 5 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0209519993513823</threshold>
- <left_val>-5.5559999309480190e-003</left_val>
- <right_val>0.8035619854927063</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 9 6 -1.</_>
- <_>6 10 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0112910000607371</threshold>
- <left_val>-0.3647840023040772</left_val>
- <right_val>0.2276789993047714</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 7 3 16 -1.</_>
- <_>14 15 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0570110008120537</threshold>
- <left_val>-1.4295619726181030</left_val>
- <right_val>0.1432200074195862</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 10 14 12 -1.</_>
- <_>4 10 7 6 2.</_>
- <_>11 16 7 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0721940025687218</threshold>
- <left_val>-0.0418500006198883</left_val>
- <right_val>-1.9111829996109009</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 12 6 -1.</_>
- <_>7 8 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0198740009218454</threshold>
- <left_val>0.2642549872398377</left_val>
- <right_val>-0.3261770009994507</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 4 20 -1.</_>
- <_>9 2 2 20 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0166929997503757</threshold>
- <left_val>-0.8390780091285706</left_val>
- <right_val>4.0799999260343611e-004</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 6 9 -1.</_>
- <_>14 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0398349985480309</threshold>
- <left_val>-0.4885849952697754</left_val>
- <right_val>0.1643610000610352</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 9 -1.</_>
- <_>12 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0270099993795156</threshold>
- <left_val>-0.1886249929666519</left_val>
- <right_val>0.8341940045356751</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 6 9 -1.</_>
- <_>14 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.9420002140104771e-003</threshold>
- <left_val>0.2323150038719177</left_val>
- <right_val>-0.0723600015044212</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 20 14 4 -1.</_>
- <_>5 22 14 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0228330008685589</threshold>
- <left_val>-0.0358840003609657</left_val>
- <right_val>-1.1549400091171265</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 16 12 -1.</_>
- <_>4 10 16 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0688880011439323</threshold>
- <left_val>-1.7837309837341309</left_val>
- <right_val>0.1515900045633316</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0430970005691051</threshold>
- <left_val>-0.2160809934139252</left_val>
- <right_val>0.5062410235404968</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 21 4 -1.</_>
- <_>3 2 21 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.6239995434880257e-003</threshold>
- <left_val>-0.1779559999704361</left_val>
- <right_val>0.2895790040493012</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 6 9 -1.</_>
- <_>4 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0145610002800822</threshold>
- <left_val>-0.0114080002531409</left_val>
- <right_val>-0.8940200209617615</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 16 5 8 -1.</_>
- <_>16 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0115010002627969</threshold>
- <left_val>0.3017199933528900</left_val>
- <right_val>-0.0436590015888214</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 16 16 -1.</_>
- <_>4 0 8 8 2.</_>
- <_>12 8 8 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1097149997949600</threshold>
- <left_val>-0.9514709711074829</left_val>
- <right_val>-0.0199730005115271</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 14 6 -1.</_>
- <_>13 6 7 3 2.</_>
- <_>6 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0452280007302761</threshold>
- <left_val>0.0331109985709190</left_val>
- <right_val>0.9661980271339417</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 4 15 -1.</_>
- <_>10 10 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0270479992032051</threshold>
- <left_val>0.9796360135078430</left_val>
- <right_val>-0.1726190000772476</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 12 8 -1.</_>
- <_>15 15 6 4 2.</_>
- <_>9 19 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0180309992283583</threshold>
- <left_val>-0.0208010002970696</left_val>
- <right_val>0.2738589942455292</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 12 4 -1.</_>
- <_>12 7 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0505249984562397</threshold>
- <left_val>-0.0568029992282391</left_val>
- <right_val>-1.7775089740753174</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 6 -1.</_>
- <_>12 6 7 3 2.</_>
- <_>5 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0299239996820688</threshold>
- <left_val>0.6532920002937317</left_val>
- <right_val>-0.0235370006412268</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 10 -1.</_>
- <_>3 6 9 5 2.</_>
- <_>12 11 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0380580015480518</threshold>
- <left_val>0.0263170003890991</left_val>
- <right_val>-0.7066569924354553</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 18 21 -1.</_>
- <_>12 0 6 21 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1856389939785004</threshold>
- <left_val>-5.6039998307824135e-003</left_val>
- <right_val>0.3287369906902313</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 21 -1.</_>
- <_>8 0 8 21 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.0670000016689301e-003</threshold>
- <left_val>0.3420479893684387</left_val>
- <right_val>-0.3017159998416901</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 18 3 -1.</_>
- <_>6 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0101089999079704</threshold>
- <left_val>-7.3600001633167267e-003</left_val>
- <right_val>0.5798159837722778</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 9 6 -1.</_>
- <_>0 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0115670002996922</threshold>
- <left_val>-0.5272219777107239</left_val>
- <right_val>0.0464479997754097</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 19 2 -1.</_>
- <_>4 4 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.5649999305605888e-003</threshold>
- <left_val>-0.5852910280227661</left_val>
- <right_val>0.1910189986228943</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 24 2 -1.</_>
- <_>0 4 24 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0105820000171661</threshold>
- <left_val>0.0210730005055666</left_val>
- <right_val>-0.6889259815216065</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 14 9 4 -1.</_>
- <_>15 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0203040000051260</threshold>
- <left_val>-0.3640069961547852</left_val>
- <right_val>0.1533879935741425</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 9 4 -1.</_>
- <_>0 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.3529999889433384e-003</threshold>
- <left_val>0.0361640006303787</left_val>
- <right_val>-0.5982509851455689</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 15 18 2 -1.</_>
- <_>6 16 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.4690000098198652e-003</threshold>
- <left_val>-0.1470769941806793</left_val>
- <right_val>0.3750799894332886</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 17 18 3 -1.</_>
- <_>3 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.6449999362230301e-003</threshold>
- <left_val>-0.2170850038528442</left_val>
- <right_val>0.5193679928779602</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 3 23 -1.</_>
- <_>13 0 1 23 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0243260003626347</threshold>
- <left_val>-1.0846769809722900</left_val>
- <right_val>0.1408479958772659</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 8 6 -1.</_>
- <_>6 3 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0744189992547035</threshold>
- <left_val>-0.1551380008459091</left_val>
- <right_val>1.1822769641876221</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 18 3 -1.</_>
- <_>6 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0170779991894960</threshold>
- <left_val>0.0442310012876987</left_val>
- <right_val>0.9156110286712647</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 3 23 -1.</_>
- <_>10 0 1 23 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0245779994875193</threshold>
- <left_val>-1.5504100322723389</left_val>
- <right_val>-0.0547459982335567</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 4 10 -1.</_>
- <_>10 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0302050001919270</threshold>
- <left_val>0.1666280031204224</left_val>
- <right_val>-1.0001239776611328</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 12 -1.</_>
- <_>7 12 10 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0121360002085567</threshold>
- <left_val>-0.7707909941673279</left_val>
- <right_val>-4.8639997839927673e-003</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 9 6 14 -1.</_>
- <_>17 9 3 7 2.</_>
- <_>14 16 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0867170020937920</threshold>
- <left_val>0.1106169968843460</left_val>
- <right_val>-1.6857999563217163</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 10 9 -1.</_>
- <_>2 3 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0423090010881424</threshold>
- <left_val>1.1075930595397949</left_val>
- <right_val>-0.1543859988451004</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 5 12 -1.</_>
- <_>11 7 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.6420000940561295e-003</threshold>
- <left_val>0.2745189964771271</left_val>
- <right_val>-0.1845619976520538</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 12 10 -1.</_>
- <_>1 4 6 5 2.</_>
- <_>7 9 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0566620007157326</threshold>
- <left_val>-0.8062559962272644</left_val>
- <right_val>-0.0169280003756285</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 1 9 4 -1.</_>
- <_>15 3 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0234750006347895</threshold>
- <left_val>0.1418769955635071</left_val>
- <right_val>-0.2550089955329895</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 8 10 -1.</_>
- <_>1 2 4 5 2.</_>
- <_>5 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0208030007779598</threshold>
- <left_val>0.1982630044221878</left_val>
- <right_val>-0.3117119967937470</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 1 5 12 -1.</_>
- <_>10 5 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.2599998675286770e-003</threshold>
- <left_val>-0.0505909994244576</left_val>
- <right_val>0.4192380011081696</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 14 24 -1.</_>
- <_>11 0 7 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.3416000008583069</threshold>
- <left_val>-0.1667490005493164</left_val>
- <right_val>0.9274860024452210</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 17 10 4 -1.</_>
- <_>7 19 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.2029999680817127e-003</threshold>
- <left_val>-0.1262589991092682</left_val>
- <right_val>0.4044530093669891</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 4 10 -1.</_>
- <_>10 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0326920002698898</threshold>
- <left_val>-0.0326349996030331</left_val>
- <right_val>-0.9893980026245117</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 15 6 9 -1.</_>
- <_>15 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.1100000594742596e-004</threshold>
- <left_val>-0.0645340010523796</left_val>
- <right_val>0.2547369897365570</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 3 -1.</_>
- <_>3 22 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.2100001852959394e-004</threshold>
- <left_val>-0.3661859929561615</left_val>
- <right_val>0.1197310015559197</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 15 6 9 -1.</_>
- <_>15 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0544909983873367</threshold>
- <left_val>0.1207349970936775</left_val>
- <right_val>-1.0291390419006348</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 15 6 9 -1.</_>
- <_>7 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0101410001516342</threshold>
- <left_val>-0.5217720270156860</left_val>
- <right_val>0.0337349995970726</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>12 6 2 9 2.</_>
- <_>10 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0188159998506308</threshold>
- <left_val>0.6518179774284363</left_val>
- <right_val>1.3399999588727951e-003</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 6 11 -1.</_>
- <_>9 3 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.3480002097785473e-003</threshold>
- <left_val>0.1737069934606552</left_val>
- <right_val>-0.3413200080394745</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 1 9 4 -1.</_>
- <_>15 3 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0108470004051924</threshold>
- <left_val>-0.1969989985227585</left_val>
- <right_val>0.1504549980163574</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 14 8 -1.</_>
- <_>5 8 14 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0499260015785694</threshold>
- <left_val>-0.5088850259780884</left_val>
- <right_val>0.0307620000094175</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 15 9 -1.</_>
- <_>8 4 15 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0121600003913045</threshold>
- <left_val>-0.0692519992589951</left_val>
- <right_val>0.1874549984931946</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 8 10 -1.</_>
- <_>7 2 4 5 2.</_>
- <_>11 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.2189998999238014e-003</threshold>
- <left_val>-0.4084909856319428</left_val>
- <right_val>0.0799549967050552</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 2 6 12 -1.</_>
- <_>12 2 3 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.1580000650137663e-003</threshold>
- <left_val>-0.2112459987401962</left_val>
- <right_val>0.2236640006303787</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 6 12 -1.</_>
- <_>9 2 3 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.1439998894929886e-003</threshold>
- <left_val>-0.4990029931068420</left_val>
- <right_val>0.0629170015454292</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 12 4 -1.</_>
- <_>7 7 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.3730000294744968e-003</threshold>
- <left_val>-0.2055329978466034</left_val>
- <right_val>0.2209669947624207</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 12 10 -1.</_>
- <_>10 3 4 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0518120005726814</threshold>
- <left_val>0.1809680014848709</left_val>
- <right_val>-0.4349580109119415</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 16 6 -1.</_>
- <_>13 6 8 3 2.</_>
- <_>5 9 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0183400008827448</threshold>
- <left_val>0.0152000002563000</left_val>
- <right_val>0.3799169957637787</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 18 9 -1.</_>
- <_>9 1 6 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1749079972505570</threshold>
- <left_val>-0.2092079967260361</left_val>
- <right_val>0.4001300036907196</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 18 5 -1.</_>
- <_>9 8 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0539939999580383</threshold>
- <left_val>0.2475160062313080</left_val>
- <right_val>-0.2671290040016174</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 22 -1.</_>
- <_>0 0 12 11 2.</_>
- <_>12 11 12 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.3203319907188416</threshold>
- <left_val>-1.9094380140304565</left_val>
- <right_val>-0.0669609978795052</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 16 9 6 -1.</_>
- <_>14 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0270600002259016</threshold>
- <left_val>-0.7137129902839661</left_val>
- <right_val>0.1590459942817688</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 24 8 -1.</_>
- <_>0 20 24 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0774639993906021</threshold>
- <left_val>-0.1697019934654236</left_val>
- <right_val>0.7755299806594849</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 19 22 4 -1.</_>
- <_>12 19 11 2 2.</_>
- <_>1 21 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0237719994038343</threshold>
- <left_val>0.1902189999818802</left_val>
- <right_val>-0.6016209721565247</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 16 9 6 -1.</_>
- <_>1 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0115010002627969</threshold>
- <left_val>7.7039999887347221e-003</left_val>
- <right_val>-0.6173030138015747</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 4 -1.</_>
- <_>7 8 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0326160006225109</threshold>
- <left_val>0.1715919971466065</left_val>
- <right_val>-0.7097820043563843</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 6 9 -1.</_>
- <_>11 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0443830005824566</threshold>
- <left_val>-2.2606229782104492</left_val>
- <right_val>-0.0732769966125488</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 18 12 6 -1.</_>
- <_>16 18 6 3 2.</_>
- <_>10 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0584760010242462</threshold>
- <left_val>2.4087750911712646</left_val>
- <right_val>0.0830919966101646</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 18 12 6 -1.</_>
- <_>2 18 6 3 2.</_>
- <_>8 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0193039998412132</threshold>
- <left_val>-0.2708230018615723</left_val>
- <right_val>0.2736999988555908</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 16 9 -1.</_>
- <_>8 6 16 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0447059981524944</threshold>
- <left_val>0.3135559856891632</left_val>
- <right_val>-0.0624920018017292</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 10 6 -1.</_>
- <_>0 7 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0603349991142750</threshold>
- <left_val>-1.4515119791030884</left_val>
- <right_val>-0.0587610006332397</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 18 3 -1.</_>
- <_>5 6 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0116670001298189</threshold>
- <left_val>-0.0180849991738796</left_val>
- <right_val>0.5047969818115234</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 6 9 6 -1.</_>
- <_>2 9 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0280099995434284</threshold>
- <left_val>-0.2330289930105209</left_val>
- <right_val>0.3070870041847229</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 2 10 9 -1.</_>
- <_>14 5 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0653970018029213</threshold>
- <left_val>0.1413590013980866</left_val>
- <right_val>-0.5001090168952942</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 3 -1.</_>
- <_>3 7 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.6239997074007988e-003</threshold>
- <left_val>-0.2205460071563721</left_val>
- <right_val>0.3919120132923126</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 2 15 6 -1.</_>
- <_>9 4 15 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.5510000996291637e-003</threshold>
- <left_val>-0.1138150021433830</left_val>
- <right_val>0.2003230005502701</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 8 15 6 -1.</_>
- <_>4 10 15 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0318470001220703</threshold>
- <left_val>0.0254769995808601</left_val>
- <right_val>-0.5332639813423157</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 24 4 -1.</_>
- <_>12 5 12 2 2.</_>
- <_>0 7 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0330550000071526</threshold>
- <left_val>0.1780769973993301</left_val>
- <right_val>-0.6279389858245850</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 6 12 -1.</_>
- <_>9 8 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0476009994745255</threshold>
- <left_val>-0.1474789977073669</left_val>
- <right_val>1.4204180240631104</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0195719990879297</threshold>
- <left_val>-0.5269349813461304</left_val>
- <right_val>0.1583860069513321</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 6 12 -1.</_>
- <_>0 12 3 6 2.</_>
- <_>3 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0547300018370152</threshold>
- <left_val>0.8823159933090210</left_val>
- <right_val>-0.1662780046463013</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 12 10 6 -1.</_>
- <_>14 14 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0226860009133816</threshold>
- <left_val>-0.4838689863681793</left_val>
- <right_val>0.1500010043382645</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 18 9 -1.</_>
- <_>2 10 18 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1071320027112961</threshold>
- <left_val>-0.2133619934320450</left_val>
- <right_val>0.4233390092849731</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 14 10 9 -1.</_>
- <_>11 17 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0363800004124641</threshold>
- <left_val>-0.0741980001330376</left_val>
- <right_val>0.1458940058946610</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 8 -1.</_>
- <_>7 6 5 4 2.</_>
- <_>12 10 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0139359999448061</threshold>
- <left_val>-0.2491160035133362</left_val>
- <right_val>0.2677119970321655</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 14 6 -1.</_>
- <_>13 6 7 3 2.</_>
- <_>6 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0209919996559620</threshold>
- <left_val>8.7959999218583107e-003</left_val>
- <right_val>0.4306499958038330</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 9 7 -1.</_>
- <_>7 13 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0491189993917942</threshold>
- <left_val>-0.1759199947118759</left_val>
- <right_val>0.6928290128707886</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 10 6 12 -1.</_>
- <_>17 10 3 6 2.</_>
- <_>14 16 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0363159999251366</threshold>
- <left_val>0.1314529925584793</left_val>
- <right_val>-0.3359729945659638</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 10 6 12 -1.</_>
- <_>4 10 3 6 2.</_>
- <_>7 16 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0412280000746250</threshold>
- <left_val>-0.0456920005381107</left_val>
- <right_val>-1.3515930175781250</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 9 8 6 -1.</_>
- <_>13 9 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0156720001250505</threshold>
- <left_val>0.1754409968852997</left_val>
- <right_val>-0.0605500005185604</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 4 14 -1.</_>
- <_>10 3 2 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0162860006093979</threshold>
- <left_val>-1.1308189630508423</left_val>
- <right_val>-0.0395330004394054</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 0 3 18 -1.</_>
- <_>18 0 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.0229999683797359e-003</threshold>
- <left_val>-0.2245430052280426</left_val>
- <right_val>0.2362809926271439</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 16 12 -1.</_>
- <_>12 12 8 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1378629952669144</threshold>
- <left_val>0.4537689983844757</left_val>
- <right_val>-0.2109870016574860</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 6 14 -1.</_>
- <_>17 0 2 14 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.6760001033544540e-003</threshold>
- <left_val>-0.1510509997606278</left_val>
- <right_val>0.2078170031309128</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 6 14 -1.</_>
- <_>5 0 2 14 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0248399991542101</threshold>
- <left_val>-0.6835029721260071</left_val>
- <right_val>-8.0040004104375839e-003</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 2 12 20 -1.</_>
- <_>16 2 4 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1396439969539642</threshold>
- <left_val>0.6501129865646362</left_val>
- <right_val>0.0465440005064011</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 12 20 -1.</_>
- <_>4 2 4 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0821539983153343</threshold>
- <left_val>0.4488719999790192</left_val>
- <right_val>-0.2359199970960617</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 6 17 -1.</_>
- <_>18 0 2 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.8449999410659075e-003</threshold>
- <left_val>-0.0881730020046234</left_val>
- <right_val>0.2734679877758026</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 6 17 -1.</_>
- <_>4 0 2 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.6579999402165413e-003</threshold>
- <left_val>-0.4686659872531891</left_val>
- <right_val>0.0770019963383675</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 6 9 6 -1.</_>
- <_>15 8 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0158980004489422</threshold>
- <left_val>0.2926839888095856</left_val>
- <right_val>-0.0219410005956888</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 9 6 -1.</_>
- <_>0 8 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0509460009634495</threshold>
- <left_val>-1.2093789577484131</left_val>
- <right_val>-0.0421099998056889</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 1 6 13 -1.</_>
- <_>20 1 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0168379992246628</threshold>
- <left_val>-0.0455959998071194</left_val>
- <right_val>0.5018069744110107</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 13 -1.</_>
- <_>2 1 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0159189999103546</threshold>
- <left_val>-0.2690429985523224</left_val>
- <right_val>0.2651630043983460</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 4 9 -1.</_>
- <_>16 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.6309999413788319e-003</threshold>
- <left_val>-0.1304610073566437</left_val>
- <right_val>0.3180710077285767</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 12 7 -1.</_>
- <_>9 10 4 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0861449986696243</threshold>
- <left_val>1.9443659782409668</left_val>
- <right_val>-0.1397829949855804</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 9 12 6 -1.</_>
- <_>12 11 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0331409983336926</threshold>
- <left_val>0.1526679992675781</left_val>
- <right_val>-0.0308660008013248</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 12 6 -1.</_>
- <_>0 11 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.9679999463260174e-003</threshold>
- <left_val>-0.7120230197906494</left_val>
- <right_val>-0.0138440001755953</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 14 9 -1.</_>
- <_>5 10 14 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0240080002695322</threshold>
- <left_val>0.9200779795646668</left_val>
- <right_val>0.0467239990830421</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 20 3 -1.</_>
- <_>0 16 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.7320003658533096e-003</threshold>
- <left_val>-0.2256730049848557</left_val>
- <right_val>0.3193179965019226</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 10 8 10 -1.</_>
- <_>12 10 4 5 2.</_>
- <_>8 15 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0277869999408722</threshold>
- <left_val>-0.7233710289001465</left_val>
- <right_val>0.1701859980821610</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 13 9 -1.</_>
- <_>5 7 13 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1945530027151108</threshold>
- <left_val>1.2461860179901123</left_val>
- <right_val>-0.1473619937896729</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 6 18 -1.</_>
- <_>10 8 6 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1086969971656799</threshold>
- <left_val>-1.4465179443359375</left_val>
- <right_val>0.1214530020952225</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 6 9 -1.</_>
- <_>8 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0194949992001057</threshold>
- <left_val>-0.7815309762954712</left_val>
- <right_val>-0.0237329993396997</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 12 4 -1.</_>
- <_>6 11 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.0650000553578138e-003</threshold>
- <left_val>-0.8547139763832092</left_val>
- <right_val>0.1668699979782105</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 15 12 -1.</_>
- <_>3 6 15 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0591939985752106</threshold>
- <left_val>-0.1485369950532913</left_val>
- <right_val>1.1273469924926758</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 12 5 -1.</_>
- <_>16 0 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0542079992592335</threshold>
- <left_val>0.5472699999809265</left_val>
- <right_val>0.0355239994823933</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 18 3 -1.</_>
- <_>6 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0393249988555908</threshold>
- <left_val>0.3664259910583496</left_val>
- <right_val>-0.2054399996995926</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 24 5 -1.</_>
- <_>8 14 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0822789967060089</threshold>
- <left_val>-0.0350079983472824</left_val>
- <right_val>0.5399420261383057</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 1 3 18 -1.</_>
- <_>6 1 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.4479999020695686e-003</threshold>
- <left_val>-0.6153749823570252</left_val>
- <right_val>-3.5319998860359192e-003</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 4 14 -1.</_>
- <_>10 0 2 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.3770000599324703e-003</threshold>
- <left_val>-0.0655910000205040</left_val>
- <right_val>0.4196139872074127</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 3 4 9 -1.</_>
- <_>11 3 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.0779998786747456e-003</threshold>
- <left_val>-0.3412950038909912</left_val>
- <right_val>0.1253679990768433</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 12 6 -1.</_>
- <_>14 2 6 3 2.</_>
- <_>8 5 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0155819999054074</threshold>
- <left_val>-0.3024039864540100</left_val>
- <right_val>0.2151100039482117</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 17 4 -1.</_>
- <_>0 6 17 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.7399999089539051e-003</threshold>
- <left_val>0.0765530019998550</left_val>
- <right_val>-0.4106050133705139</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 16 5 8 -1.</_>
- <_>16 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0706000030040741</threshold>
- <left_val>-0.9735620021820068</left_val>
- <right_val>0.1124180033802986</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 16 5 8 -1.</_>
- <_>3 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0117060001939535</threshold>
- <left_val>0.1856070011854172</left_val>
- <right_val>-0.2975519895553589</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 18 2 -1.</_>
- <_>6 19 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.1499997284263372e-004</threshold>
- <left_val>-0.0596500001847744</left_val>
- <right_val>0.2482469975948334</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 12 5 -1.</_>
- <_>4 0 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0368660017848015</threshold>
- <left_val>0.3275170028209686</left_val>
- <right_val>-0.2305960059165955</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 3 6 12 -1.</_>
- <_>17 3 3 6 2.</_>
- <_>14 9 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0325269997119904</threshold>
- <left_val>-0.2932029962539673</left_val>
- <right_val>0.1542769968509674</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 6 12 -1.</_>
- <_>2 12 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0748139992356300</threshold>
- <left_val>-1.2143570184707642</left_val>
- <right_val>-0.0522440001368523</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 3 21 3 -1.</_>
- <_>2 4 21 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0414699986577034</threshold>
- <left_val>0.1306249946355820</left_val>
- <right_val>-2.3274369239807129</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 6 12 -1.</_>
- <_>4 3 3 6 2.</_>
- <_>7 9 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0288800001144409</threshold>
- <left_val>-0.6607459783554077</left_val>
- <right_val>-9.0960003435611725e-003</right_val></_></_>
- <_>
- <!-- tree 155 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 8 12 6 -1.</_>
- <_>18 8 6 3 2.</_>
- <_>12 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0463819988071918</threshold>
- <left_val>0.1663019955158234</left_val>
- <right_val>-0.6694949865341187</right_val></_></_>
- <_>
- <!-- tree 156 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 16 9 -1.</_>
- <_>8 15 8 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2542499899864197</threshold>
- <left_val>-0.0546419993042946</left_val>
- <right_val>-1.2676080465316772</right_val></_></_>
- <_>
- <!-- tree 157 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 13 18 5 -1.</_>
- <_>6 13 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.4000001139938831e-003</threshold>
- <left_val>0.2027679979801178</left_val>
- <right_val>0.0146679999306798</right_val></_></_>
- <_>
- <!-- tree 158 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 6 15 6 -1.</_>
- <_>6 6 5 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0828059986233711</threshold>
- <left_val>-0.7871360182762146</left_val>
- <right_val>-0.0244689993560314</right_val></_></_>
- <_>
- <!-- tree 159 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 9 9 6 -1.</_>
- <_>14 9 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0114380000159144</threshold>
- <left_val>0.2862339913845062</left_val>
- <right_val>-0.0308940000832081</right_val></_></_>
- <_>
- <!-- tree 160 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 15 11 -1.</_>
- <_>8 0 5 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1291339993476868</threshold>
- <left_val>1.7292929887771606</left_val>
- <right_val>-0.1429390013217926</right_val></_></_>
- <_>
- <!-- tree 161 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 3 3 18 -1.</_>
- <_>15 9 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0385529994964600</threshold>
- <left_val>0.0192329995334148</left_val>
- <right_val>0.3773260116577148</right_val></_></_>
- <_>
- <!-- tree 162 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 3 18 -1.</_>
- <_>6 9 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1019140034914017</threshold>
- <left_val>-0.0745339989662170</left_val>
- <right_val>-3.3868899345397949</right_val></_></_>
- <_>
- <!-- tree 163 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 10 8 -1.</_>
- <_>14 5 5 4 2.</_>
- <_>9 9 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0190680008381605</threshold>
- <left_val>0.3181410133838654</left_val>
- <right_val>0.0192610006779432</right_val></_></_>
- <_>
- <!-- tree 164 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 16 8 -1.</_>
- <_>4 4 8 4 2.</_>
- <_>12 8 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0607750006020069</threshold>
- <left_val>0.7693629860877991</left_val>
- <right_val>-0.1764400005340576</right_val></_></_>
- <_>
- <!-- tree 165 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 12 3 -1.</_>
- <_>7 7 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0246799997985363</threshold>
- <left_val>0.1839649975299835</left_val>
- <right_val>-0.3086880147457123</right_val></_></_>
- <_>
- <!-- tree 166 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 9 13 -1.</_>
- <_>8 0 3 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0267590004950762</threshold>
- <left_val>-0.2345490008592606</left_val>
- <right_val>0.3305659890174866</right_val></_></_>
- <_>
- <!-- tree 167 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0149699999019504</threshold>
- <left_val>0.1721359938383102</left_val>
- <right_val>-0.1824889928102493</right_val></_></_>
- <_>
- <!-- tree 168 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0261429995298386</threshold>
- <left_val>-0.0464639998972416</left_val>
- <right_val>-1.1318379640579224</right_val></_></_>
- <_>
- <!-- tree 169 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 10 9 -1.</_>
- <_>8 4 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0375120006501675</threshold>
- <left_val>0.8040400147438049</left_val>
- <right_val>0.0696600005030632</right_val></_></_>
- <_>
- <!-- tree 170 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 18 2 -1.</_>
- <_>0 3 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.3229997865855694e-003</threshold>
- <left_val>-0.8188440203666687</left_val>
- <right_val>-0.0182249993085861</right_val></_></_>
- <_>
- <!-- tree 171 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 13 14 6 -1.</_>
- <_>17 13 7 3 2.</_>
- <_>10 16 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0178130008280277</threshold>
- <left_val>0.1495780050754547</left_val>
- <right_val>-0.1866720020771027</right_val></_></_>
- <_>
- <!-- tree 172 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 14 6 -1.</_>
- <_>0 13 7 3 2.</_>
- <_>7 16 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0340100005269051</threshold>
- <left_val>-0.7285230159759522</left_val>
- <right_val>-0.0166159998625517</right_val></_></_>
- <_>
- <!-- tree 173 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 2 3 21 -1.</_>
- <_>21 2 1 21 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0159530006349087</threshold>
- <left_val>0.5694400072097778</left_val>
- <right_val>0.0138320000842214</right_val></_></_>
- <_>
- <!-- tree 174 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 5 12 -1.</_>
- <_>0 13 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0197439994663000</threshold>
- <left_val>0.0405250005424023</left_val>
- <right_val>-0.4177339971065521</right_val></_></_>
- <_>
- <!-- tree 175 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 12 6 -1.</_>
- <_>12 8 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1037480011582375</threshold>
- <left_val>-1.9825149774551392</left_val>
- <right_val>0.1196020022034645</right_val></_></_>
- <_>
- <!-- tree 176 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 8 20 3 -1.</_>
- <_>1 9 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0192850008606911</threshold>
- <left_val>0.5023059844970703</left_val>
- <right_val>-0.1974589973688126</right_val></_></_>
- <_>
- <!-- tree 177 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 19 3 -1.</_>
- <_>5 8 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0127800004556775</threshold>
- <left_val>0.4019500017166138</left_val>
- <right_val>-0.0269579999148846</right_val></_></_>
- <_>
- <!-- tree 178 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 9 6 -1.</_>
- <_>1 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0163529999554157</threshold>
- <left_val>-0.7660880088806152</left_val>
- <right_val>-0.0242090001702309</right_val></_></_>
- <_>
- <!-- tree 179 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 10 14 12 -1.</_>
- <_>6 14 14 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1276369988918304</threshold>
- <left_val>0.8657850027084351</left_val>
- <right_val>0.0642059966921806</right_val></_></_>
- <_>
- <!-- tree 180 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 18 -1.</_>
- <_>5 12 14 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0190689992159605</threshold>
- <left_val>-0.5592979788780212</left_val>
- <right_val>-1.6880000475794077e-003</right_val></_></_>
- <_>
- <!-- tree 181 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 12 9 7 -1.</_>
- <_>14 12 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0324809998273849</threshold>
- <left_val>0.0407220013439655</left_val>
- <right_val>0.4892509877681732</right_val></_></_>
- <_>
- <!-- tree 182 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 18 4 -1.</_>
- <_>1 17 18 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.4849998131394386e-003</threshold>
- <left_val>-0.1923190057277679</left_val>
- <right_val>0.5113970041275024</right_val></_></_>
- <_>
- <!-- tree 183 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 14 6 9 -1.</_>
- <_>11 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.0470000132918358e-003</threshold>
- <left_val>0.1870680004358292</left_val>
- <right_val>-0.1611360013484955</right_val></_></_>
- <_>
- <!-- tree 184 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 18 4 -1.</_>
- <_>0 8 9 2 2.</_>
- <_>9 10 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0412679985165596</threshold>
- <left_val>-0.0488179996609688</left_val>
- <right_val>-1.1326299905776978</right_val></_></_>
- <_>
- <!-- tree 185 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 20 6 -1.</_>
- <_>13 10 10 3 2.</_>
- <_>3 13 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0763589963316917</threshold>
- <left_val>1.4169390201568604</left_val>
- <right_val>0.0873199999332428</right_val></_></_>
- <_>
- <!-- tree 186 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 20 6 -1.</_>
- <_>1 10 10 3 2.</_>
- <_>11 13 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0728349983692169</threshold>
- <left_val>1.3189860582351685</left_val>
- <right_val>-0.1481910049915314</right_val></_></_>
- <_>
- <!-- tree 187 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 24 2 -1.</_>
- <_>0 9 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0595769993960857</threshold>
- <left_val>0.0483769997954369</left_val>
- <right_val>0.8561180233955383</right_val></_></_>
- <_>
- <!-- tree 188 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 20 8 -1.</_>
- <_>1 12 10 4 2.</_>
- <_>11 16 10 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0202639997005463</threshold>
- <left_val>-0.2104409933090210</left_val>
- <right_val>0.3385899960994721</right_val></_></_>
- <_>
- <!-- tree 189 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 12 9 7 -1.</_>
- <_>14 12 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0803010016679764</threshold>
- <left_val>-1.2464400529861450</left_val>
- <right_val>0.1185709983110428</right_val></_></_>
- <_>
- <!-- tree 190 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 9 7 -1.</_>
- <_>7 12 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0178350005298853</threshold>
- <left_val>0.2578229904174805</left_val>
- <right_val>-0.2456479966640472</right_val></_></_>
- <_>
- <!-- tree 191 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 12 8 5 -1.</_>
- <_>12 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0114310001954436</threshold>
- <left_val>0.2294979989528656</left_val>
- <right_val>-0.2949759960174561</right_val></_></_>
- <_>
- <!-- tree 192 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 8 5 -1.</_>
- <_>8 12 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0255410000681877</threshold>
- <left_val>-0.8625299930572510</left_val>
- <right_val>-7.0400000549852848e-004</right_val></_></_>
- <_>
- <!-- tree 193 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 10 4 10 -1.</_>
- <_>13 10 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.6899997657164931e-004</threshold>
- <left_val>0.3151139914989471</left_val>
- <right_val>-0.1434900015592575</right_val></_></_>
- <_>
- <!-- tree 194 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 20 2 -1.</_>
- <_>11 15 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0144539996981621</threshold>
- <left_val>0.2514849901199341</left_val>
- <right_val>-0.2823289930820465</right_val></_></_>
- <_>
- <!-- tree 195 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 10 6 6 -1.</_>
- <_>9 10 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.6730001494288445e-003</threshold>
- <left_val>0.2660140097141266</left_val>
- <right_val>-0.2819080054759979</right_val></_></_></trees>
- <stage_threshold>-3.2103500366210937</stage_threshold>
- <parent>18</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 20 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 21 3 -1.</_>
- <_>7 1 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0547089986503124</threshold>
- <left_val>-0.5414429903030396</left_val>
- <right_val>0.6104300022125244</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 13 9 -1.</_>
- <_>6 7 13 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1083879992365837</threshold>
- <left_val>0.7173990011215210</left_val>
- <right_val>-0.4119609892368317</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 5 -1.</_>
- <_>10 5 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0229969993233681</threshold>
- <left_val>-0.5826979875564575</left_val>
- <right_val>0.2964560091495514</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 10 10 6 -1.</_>
- <_>10 12 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.7540000155568123e-003</threshold>
- <left_val>-0.7424389719963074</left_val>
- <right_val>0.1418330073356628</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 12 5 8 -1.</_>
- <_>6 16 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.1520000882446766e-003</threshold>
- <left_val>0.1787990033626556</left_val>
- <right_val>-0.6854860186576843</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 9 -1.</_>
- <_>15 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0225590001791716</threshold>
- <left_val>-1.0775549411773682</left_val>
- <right_val>0.1238899976015091</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 10 18 6 -1.</_>
- <_>8 10 6 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0830250009894371</threshold>
- <left_val>0.0245009995996952</left_val>
- <right_val>-1.0251879692077637</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 9 4 -1.</_>
- <_>11 4 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.6740000620484352e-003</threshold>
- <left_val>-0.4528310000896454</left_val>
- <right_val>0.2123019993305206</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 20 21 3 -1.</_>
- <_>8 20 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0764850005507469</threshold>
- <left_val>-0.2697269916534424</left_val>
- <right_val>0.4858019948005676</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 22 2 -1.</_>
- <_>1 11 22 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.4910001344978809e-003</threshold>
- <left_val>-0.4887120127677918</left_val>
- <right_val>0.3161639869213104</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 18 3 -1.</_>
- <_>0 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0104149999096990</threshold>
- <left_val>0.4151290059089661</left_val>
- <right_val>-0.3004480004310608</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 9 -1.</_>
- <_>15 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0276079997420311</threshold>
- <left_val>0.1620379984378815</left_val>
- <right_val>-0.9986850023269653</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 6 9 -1.</_>
- <_>7 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0232720002532005</threshold>
- <left_val>-1.1024399995803833</left_val>
- <right_val>0.0211249999701977</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 20 -1.</_>
- <_>20 2 2 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0556199997663498</threshold>
- <left_val>0.6503310203552246</left_val>
- <right_val>-0.0279380008578300</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 20 -1.</_>
- <_>2 2 2 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0406319983303547</threshold>
- <left_val>0.4211730062961578</left_val>
- <right_val>-0.2676379978656769</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 7 6 14 -1.</_>
- <_>14 7 3 7 2.</_>
- <_>11 14 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.3560001328587532e-003</threshold>
- <left_val>0.3527779877185822</left_val>
- <right_val>-0.3785400092601776</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 4 9 -1.</_>
- <_>2 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0170070007443428</threshold>
- <left_val>-0.2918950021266937</left_val>
- <right_val>0.4105379879474640</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 14 9 4 -1.</_>
- <_>12 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0370340012013912</threshold>
- <left_val>-1.3216309547424316</left_val>
- <right_val>0.1296650022268295</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 9 4 -1.</_>
- <_>1 15 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0196330007165670</threshold>
- <left_val>-0.8770229816436768</left_val>
- <right_val>1.0799999581649899e-003</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 15 6 -1.</_>
- <_>7 8 15 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0235469993203878</threshold>
- <left_val>0.2610610127449036</left_val>
- <right_val>-0.2148140072822571</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 3 18 -1.</_>
- <_>8 8 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0433529987931252</threshold>
- <left_val>-0.9908969998359680</left_val>
- <right_val>-9.9560003727674484e-003</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 6 -1.</_>
- <_>12 6 6 3 2.</_>
- <_>6 9 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0221839994192123</threshold>
- <left_val>0.6345440149307251</left_val>
- <right_val>-0.0565470010042191</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 19 20 4 -1.</_>
- <_>2 19 10 2 2.</_>
- <_>12 21 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0165309999138117</threshold>
- <left_val>0.0246649999171495</left_val>
- <right_val>-0.7332680225372315</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 6 9 -1.</_>
- <_>14 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0327440015971661</threshold>
- <left_val>-0.5629720091819763</left_val>
- <right_val>0.1664029955863953</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 18 14 -1.</_>
- <_>3 5 9 7 2.</_>
- <_>12 12 9 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0714159980416298</threshold>
- <left_val>-3.0000001424923539e-004</left_val>
- <right_val>-0.9328640103340149</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 6 4 18 -1.</_>
- <_>17 6 2 9 2.</_>
- <_>15 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.0999999772757292e-004</threshold>
- <left_val>-0.0953800007700920</left_val>
- <right_val>0.2518469989299774</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 4 18 -1.</_>
- <_>5 6 2 9 2.</_>
- <_>7 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.4090000018477440e-003</threshold>
- <left_val>-0.6549680233001709</left_val>
- <right_val>0.0673009976744652</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 6 9 -1.</_>
- <_>13 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0172540005296469</threshold>
- <left_val>-0.4649299979209900</left_val>
- <right_val>0.1607089936733246</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0186410006135702</threshold>
- <left_val>-1.0594010353088379</left_val>
- <right_val>-0.0196170005947351</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 5 6 9 -1.</_>
- <_>13 5 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.1979997232556343e-003</threshold>
- <left_val>0.5071619749069214</left_val>
- <right_val>-0.1533920019865036</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 6 6 -1.</_>
- <_>12 5 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0185380000621080</threshold>
- <left_val>-0.3049820065498352</left_val>
- <right_val>0.7350620031356812</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 16 6 -1.</_>
- <_>12 1 8 3 2.</_>
- <_>4 4 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0503350012004375</threshold>
- <left_val>-1.1140480041503906</left_val>
- <right_val>0.1800010055303574</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 13 6 11 -1.</_>
- <_>11 13 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0235290005803108</threshold>
- <left_val>-0.8690789937973023</left_val>
- <right_val>-0.0124599998816848</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 1 6 12 -1.</_>
- <_>20 1 3 6 2.</_>
- <_>17 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0271000005304813</threshold>
- <left_val>0.6594290137290955</left_val>
- <right_val>-0.0353239998221397</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 17 18 3 -1.</_>
- <_>1 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.5879998728632927e-003</threshold>
- <left_val>-0.2295340001583099</left_val>
- <right_val>0.4242509901523590</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 13 10 8 -1.</_>
- <_>7 17 10 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0233600009232759</threshold>
- <left_val>0.1835619956254959</left_val>
- <right_val>-0.9858729839324951</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 10 6 -1.</_>
- <_>6 20 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0129469996318221</threshold>
- <left_val>-0.3314740061759949</left_val>
- <right_val>0.2132319957017899</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 14 9 4 -1.</_>
- <_>9 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.6559999249875546e-003</threshold>
- <left_val>-0.1195140033960342</left_val>
- <right_val>0.2975279986858368</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 6 12 -1.</_>
- <_>1 1 3 6 2.</_>
- <_>4 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0225709993392229</threshold>
- <left_val>0.3849940001964569</left_val>
- <right_val>-0.2443449944257736</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 4 5 12 -1.</_>
- <_>19 8 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0638139992952347</threshold>
- <left_val>-0.8938350081443787</left_val>
- <right_val>0.1421750038862228</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 8 8 -1.</_>
- <_>4 0 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0499450005590916</threshold>
- <left_val>0.5386440157890320</left_val>
- <right_val>-0.2048529982566834</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 19 3 -1.</_>
- <_>3 6 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.8319998681545258e-003</threshold>
- <left_val>-0.0566789992153645</left_val>
- <right_val>0.3997099995613098</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 12 6 -1.</_>
- <_>1 5 6 3 2.</_>
- <_>7 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0558359995484352</threshold>
- <left_val>-1.5239470005035400</left_val>
- <right_val>-0.0511830002069473</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 21 8 -1.</_>
- <_>9 1 7 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.3195700049400330</threshold>
- <left_val>0.0745740011334419</left_val>
- <right_val>1.2447799444198608</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 16 8 -1.</_>
- <_>4 5 16 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0809559971094131</threshold>
- <left_val>-0.1966550052165985</left_val>
- <right_val>0.5988969802856445</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 18 3 -1.</_>
- <_>6 1 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0149119999259710</threshold>
- <left_val>-0.6402059793472290</left_val>
- <right_val>0.1580760031938553</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 10 14 -1.</_>
- <_>4 11 10 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0467090010643005</threshold>
- <left_val>0.0852390006184578</left_val>
- <right_val>-0.4548720121383667</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 6 4 10 -1.</_>
- <_>15 11 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.0539999976754189e-003</threshold>
- <left_val>-0.4318400025367737</left_val>
- <right_val>0.2245260030031204</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 18 3 -1.</_>
- <_>9 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0343759991228580</threshold>
- <left_val>0.4020250141620636</left_val>
- <right_val>-0.2390359938144684</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 12 6 -1.</_>
- <_>12 18 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0349240005016327</threshold>
- <left_val>0.5287010073661804</left_val>
- <right_val>0.0397090017795563</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 6 9 -1.</_>
- <_>6 15 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.0030000489205122e-003</threshold>
- <left_val>-0.3875429928302765</left_val>
- <right_val>0.1419260054826737</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 7 6 8 -1.</_>
- <_>15 11 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0141329998150468</threshold>
- <left_val>0.8752840161323547</left_val>
- <right_val>0.0855079963803291</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 6 8 -1.</_>
- <_>3 11 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.7940000444650650e-003</threshold>
- <left_val>-1.1649219989776611</left_val>
- <right_val>-0.0339430011808872</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 9 18 6 -1.</_>
- <_>14 9 9 3 2.</_>
- <_>5 12 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0528860017657280</threshold>
- <left_val>1.0930680036544800</left_val>
- <right_val>0.0511870011687279</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 12 6 -1.</_>
- <_>1 15 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.1079999860376120e-003</threshold>
- <left_val>0.1369619965553284</left_val>
- <right_val>-0.3384999930858612</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 10 6 -1.</_>
- <_>14 17 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0183530002832413</threshold>
- <left_val>0.1366160064935684</left_val>
- <right_val>-0.4077779948711395</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 10 6 -1.</_>
- <_>0 17 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0126719996333122</threshold>
- <left_val>-0.0149360001087189</left_val>
- <right_val>-0.8170750141143799</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 13 6 9 -1.</_>
- <_>15 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0129249999299645</threshold>
- <left_val>0.1762509942054749</left_val>
- <right_val>-0.3249169886112213</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 13 6 9 -1.</_>
- <_>3 16 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0179210007190704</threshold>
- <left_val>-0.5274540185928345</left_val>
- <right_val>0.0444430001080036</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 8 8 -1.</_>
- <_>9 5 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.9160000374540687e-003</threshold>
- <left_val>-0.1097859963774681</left_val>
- <right_val>0.2206750065088272</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 18 12 6 -1.</_>
- <_>1 18 6 3 2.</_>
- <_>7 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0146979996934533</threshold>
- <left_val>0.3906779885292053</left_val>
- <right_val>-0.2222499996423721</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 19 10 4 -1.</_>
- <_>13 21 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0149729996919632</threshold>
- <left_val>-0.2545090019702911</left_val>
- <right_val>0.1779000014066696</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 19 10 4 -1.</_>
- <_>1 21 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0146369999274611</threshold>
- <left_val>-0.0251250006258488</left_val>
- <right_val>-0.8712130188941956</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 19 18 3 -1.</_>
- <_>6 20 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0109740002080798</threshold>
- <left_val>0.7908279895782471</left_val>
- <right_val>0.0201210007071495</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 4 10 -1.</_>
- <_>8 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.1599998995661736e-003</threshold>
- <left_val>-0.4790689945220947</left_val>
- <right_val>0.0522320009768009</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 6 -1.</_>
- <_>0 2 24 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.6179997734725475e-003</threshold>
- <left_val>-0.1724459975957871</left_val>
- <right_val>0.3452779948711395</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 9 -1.</_>
- <_>0 4 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0234769992530346</threshold>
- <left_val>3.7760001141577959e-003</left_val>
- <right_val>-0.6533370018005371</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 9 20 6 -1.</_>
- <_>14 9 10 3 2.</_>
- <_>4 12 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0317669995129108</threshold>
- <left_val>0.0163640007376671</left_val>
- <right_val>0.5872370004653931</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 15 19 8 -1.</_>
- <_>1 19 19 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0184199996292591</threshold>
- <left_val>0.1999389976263046</left_val>
- <right_val>-0.3205649852752686</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 10 6 -1.</_>
- <_>14 2 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0195439998060465</threshold>
- <left_val>0.1845020055770874</left_val>
- <right_val>-0.2379360049962997</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 21 14 -1.</_>
- <_>8 10 7 14 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.4115949869155884</threshold>
- <left_val>-0.0603820011019707</left_val>
- <right_val>-1.6072119474411011</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 10 8 8 -1.</_>
- <_>10 10 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0415959991514683</threshold>
- <left_val>-0.3275620043277741</left_val>
- <right_val>0.1505800038576126</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 10 4 -1.</_>
- <_>11 8 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0103359995409846</threshold>
- <left_val>-0.6239439845085144</left_val>
- <right_val>0.0131120001897216</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 4 9 -1.</_>
- <_>10 5 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0123929996043444</threshold>
- <left_val>-0.0331149995326996</left_val>
- <right_val>0.5557990074157715</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 6 10 -1.</_>
- <_>9 5 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.7270000949501991e-003</threshold>
- <left_val>0.1988320052623749</left_val>
- <right_val>-0.3763560056686401</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 4 4 13 -1.</_>
- <_>14 4 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0162950009107590</threshold>
- <left_val>0.2037300020456314</left_val>
- <right_val>-0.4280079901218414</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 4 13 -1.</_>
- <_>8 4 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0104839997366071</threshold>
- <left_val>-0.5684700012207031</left_val>
- <right_val>0.0441990010440350</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 9 6 -1.</_>
- <_>11 7 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0124319996684790</threshold>
- <left_val>0.7464190125465393</left_val>
- <right_val>0.0436789989471436</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 16 6 -1.</_>
- <_>3 6 8 3 2.</_>
- <_>11 9 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0503749996423721</threshold>
- <left_val>0.8509010076522827</left_val>
- <right_val>-0.1777379959821701</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 16 14 -1.</_>
- <_>13 4 8 7 2.</_>
- <_>5 11 8 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0495480000972748</threshold>
- <left_val>0.1678490042686462</left_val>
- <right_val>-0.2987749874591827</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 4 -1.</_>
- <_>0 0 12 2 2.</_>
- <_>12 2 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0410850010812283</threshold>
- <left_val>-1.3302919864654541</left_val>
- <right_val>-0.0491820015013218</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 9 6 -1.</_>
- <_>12 1 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.0069999843835831e-003</threshold>
- <left_val>-0.0605389997363091</left_val>
- <right_val>0.1848320066928864</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 14 4 -1.</_>
- <_>11 1 7 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0501429997384548</threshold>
- <left_val>0.7644770145416260</left_val>
- <right_val>-0.1835699975490570</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 7 9 -1.</_>
- <_>10 17 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.7879998609423637e-003</threshold>
- <left_val>0.2265599966049194</left_val>
- <right_val>-0.0631569996476173</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 3 8 10 -1.</_>
- <_>8 3 4 5 2.</_>
- <_>12 8 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0501709990203381</threshold>
- <left_val>-1.5899070501327515</left_val>
- <right_val>-0.0612550005316734</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 12 5 -1.</_>
- <_>11 3 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1021609976887703</threshold>
- <left_val>0.1207180023193359</left_val>
- <right_val>-1.4120110273361206</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 4 13 -1.</_>
- <_>10 2 2 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0143729997798800</threshold>
- <left_val>-1.3116970062255859</left_val>
- <right_val>-0.0519360005855560</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 3 19 -1.</_>
- <_>12 2 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0102819995954633</threshold>
- <left_val>-2.1639999467879534e-003</left_val>
- <right_val>0.4424720108509064</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 9 6 -1.</_>
- <_>10 7 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0118140000849962</threshold>
- <left_val>0.6537809967994690</left_val>
- <right_val>-0.1872369945049286</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 22 20 2 -1.</_>
- <_>4 22 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0721149966120720</threshold>
- <left_val>0.0718469992280006</left_val>
- <right_val>0.8149629831314087</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 24 4 -1.</_>
- <_>0 16 12 2 2.</_>
- <_>12 18 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0190019998699427</threshold>
- <left_val>-0.6742720007896423</left_val>
- <right_val>-4.3200000072829425e-004</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 12 5 -1.</_>
- <_>11 3 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.6990001574158669e-003</threshold>
- <left_val>0.3331150114536285</left_val>
- <right_val>0.0557940006256104</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 8 14 -1.</_>
- <_>1 10 4 7 2.</_>
- <_>5 17 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0581570006906986</threshold>
- <left_val>0.4557229876518250</left_val>
- <right_val>-0.2030510008335114</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 16 6 6 -1.</_>
- <_>11 19 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.1360000353306532e-003</threshold>
- <left_val>-0.0446869991719723</left_val>
- <right_val>0.2268189936876297</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 10 24 -1.</_>
- <_>6 0 5 12 2.</_>
- <_>11 12 5 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0494149997830391</threshold>
- <left_val>0.2669459879398346</left_val>
- <right_val>-0.2611699998378754</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 14 14 -1.</_>
- <_>14 5 7 7 2.</_>
- <_>7 12 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1191380023956299</threshold>
- <left_val>-0.8301799893379211</left_val>
- <right_val>0.1324850022792816</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 8 -1.</_>
- <_>7 8 5 4 2.</_>
- <_>12 12 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0183039996773005</threshold>
- <left_val>-0.6749920248985291</left_val>
- <right_val>0.0170920006930828</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 9 6 -1.</_>
- <_>12 1 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.9199997708201408e-003</threshold>
- <left_val>-0.0722870007157326</left_val>
- <right_val>0.1442580074071884</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 24 3 -1.</_>
- <_>12 6 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0519259981811047</threshold>
- <left_val>0.0309219993650913</left_val>
- <right_val>-0.5586060285568237</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 12 5 -1.</_>
- <_>11 3 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0667240023612976</threshold>
- <left_val>0.1366640031337738</left_val>
- <right_val>-0.2941100001335144</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 22 4 -1.</_>
- <_>1 13 11 2 2.</_>
- <_>12 15 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0137780001387000</threshold>
- <left_val>-0.5944390296936035</left_val>
- <right_val>0.0153000000864267</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 12 6 -1.</_>
- <_>9 14 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0177609995007515</threshold>
- <left_val>0.4049650132656097</left_val>
- <right_val>-3.3559999428689480e-003</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 9 6 -1.</_>
- <_>0 7 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0422349981963634</threshold>
- <left_val>-1.0897940397262573</left_val>
- <right_val>-0.0402249991893768</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 23 6 -1.</_>
- <_>1 7 23 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0135249998420477</threshold>
- <left_val>0.2892189919948578</left_val>
- <right_val>-0.2519479990005493</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 6 19 12 -1.</_>
- <_>1 10 19 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0111060002818704</threshold>
- <left_val>0.6531280279159546</left_val>
- <right_val>-0.1805370002985001</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 6 21 -1.</_>
- <_>9 8 6 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1228459998965263</threshold>
- <left_val>-1.9570649862289429</left_val>
- <right_val>0.1481540054082871</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 19 18 3 -1.</_>
- <_>9 19 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0477159991860390</threshold>
- <left_val>-0.2287559956312180</left_val>
- <right_val>0.3423370122909546</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 14 6 9 -1.</_>
- <_>11 14 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0318170003592968</threshold>
- <left_val>0.1597629934549332</left_val>
- <right_val>-1.0091969966888428</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 4 12 -1.</_>
- <_>11 6 2 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.2570000514388084e-003</threshold>
- <left_val>-0.3888129889965057</left_val>
- <right_val>0.0842100009322166</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 6 9 -1.</_>
- <_>18 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0613729991018772</threshold>
- <left_val>1.7152810096740723</left_val>
- <right_val>0.0593249984085560</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 6 9 -1.</_>
- <_>4 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.7030000928789377e-003</threshold>
- <left_val>-0.3816170096397400</left_val>
- <right_val>0.0851270034909248</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 1 4 22 -1.</_>
- <_>15 1 2 11 2.</_>
- <_>13 12 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0685440003871918</threshold>
- <left_val>-3.0925889015197754</left_val>
- <right_val>0.1178800016641617</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 8 8 12 -1.</_>
- <_>1 14 8 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1037250012159348</threshold>
- <left_val>-0.1376930028200150</left_val>
- <right_val>1.9009410142898560</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 7 7 9 -1.</_>
- <_>14 10 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0157990008592606</threshold>
- <left_val>-0.0626600012183189</left_val>
- <right_val>0.2591769993305206</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 18 4 -1.</_>
- <_>3 12 9 2 2.</_>
- <_>12 14 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.8040001466870308e-003</threshold>
- <left_val>-0.5629159808158875</left_val>
- <right_val>0.0439230017364025</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 1 4 22 -1.</_>
- <_>15 1 2 11 2.</_>
- <_>13 12 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.0229995548725128e-003</threshold>
- <left_val>0.2528710067272186</left_val>
- <right_val>-0.0412259995937347</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 4 22 -1.</_>
- <_>7 1 2 11 2.</_>
- <_>9 12 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0637549981474876</threshold>
- <left_val>-2.6178569793701172</left_val>
- <right_val>-0.0740059986710548</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 20 4 -1.</_>
- <_>14 7 10 2 2.</_>
- <_>4 9 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0389549992978573</threshold>
- <left_val>0.0590329989790916</left_val>
- <right_val>0.8594560027122498</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 10 6 7 -1.</_>
- <_>12 10 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0398029983043671</threshold>
- <left_val>0.9360049962997437</left_val>
- <right_val>-0.1563940048217773</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 10 4 -1.</_>
- <_>7 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0503019988536835</threshold>
- <left_val>0.1372590065002441</left_val>
- <right_val>-2.5549728870391846</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 4 15 -1.</_>
- <_>0 8 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0462500005960464</threshold>
- <left_val>-0.0139640001580119</left_val>
- <right_val>-0.7102620005607605</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 8 12 -1.</_>
- <_>19 0 4 6 2.</_>
- <_>15 6 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0621960014104843</threshold>
- <left_val>0.0595260001718998</left_val>
- <right_val>1.6509100198745728</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 8 12 -1.</_>
- <_>1 0 4 6 2.</_>
- <_>5 6 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0647760033607483</threshold>
- <left_val>0.7136899828910828</left_val>
- <right_val>-0.1727000027894974</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 6 16 -1.</_>
- <_>16 5 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0275229997932911</threshold>
- <left_val>0.1463160067796707</left_val>
- <right_val>-0.0814289972186089</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 6 16 -1.</_>
- <_>6 5 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.9900001138448715e-004</threshold>
- <left_val>-0.3714450001716614</left_val>
- <right_val>0.1015269979834557</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 6 16 -1.</_>
- <_>17 0 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.3299999088048935e-003</threshold>
- <left_val>-0.2375629991292954</left_val>
- <right_val>0.2679840028285980</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 6 16 -1.</_>
- <_>5 0 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0472970008850098</threshold>
- <left_val>-0.0276820007711649</left_val>
- <right_val>-0.8491029739379883</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 24 3 -1.</_>
- <_>0 3 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0125089995563030</threshold>
- <left_val>0.1873019933700562</left_val>
- <right_val>-0.5600110292434692</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 10 4 -1.</_>
- <_>7 3 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0458990000188351</threshold>
- <left_val>-0.1560119986534119</left_val>
- <right_val>0.9707300066947937</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 23 8 -1.</_>
- <_>1 4 23 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1985339969396591</threshold>
- <left_val>0.1489550024271011</left_val>
- <right_val>-1.1015529632568359</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 17 19 3 -1.</_>
- <_>1 18 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0166749991476536</threshold>
- <left_val>-0.1661529988050461</left_val>
- <right_val>0.8221099972724915</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 18 2 -1.</_>
- <_>6 19 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.9829999655485153e-003</threshold>
- <left_val>-0.0712499991059303</left_val>
- <right_val>0.2881090044975281</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 17 9 6 -1.</_>
- <_>1 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0224479995667934</threshold>
- <left_val>-0.0209810007363558</left_val>
- <right_val>-0.7841650247573853</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 6 9 -1.</_>
- <_>15 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0139130000025034</threshold>
- <left_val>-0.1816579997539520</left_val>
- <right_val>0.2049179971218109</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 6 9 -1.</_>
- <_>3 18 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.7659999951720238e-003</threshold>
- <left_val>-0.4559589922428131</left_val>
- <right_val>0.0635769963264465</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 20 6 -1.</_>
- <_>4 17 20 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0132090002298355</threshold>
- <left_val>0.2663230001926422</left_val>
- <right_val>-0.1779599934816361</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 6 14 -1.</_>
- <_>0 10 3 7 2.</_>
- <_>3 17 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0490529984235764</threshold>
- <left_val>-0.1547680050134659</left_val>
- <right_val>1.1069979667663574</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 18 3 -1.</_>
- <_>6 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0202639997005463</threshold>
- <left_val>0.0689150020480156</left_val>
- <right_val>0.6986749768257141</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 9 7 -1.</_>
- <_>7 12 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0168280005455017</threshold>
- <left_val>0.2760719954967499</left_val>
- <right_val>-0.2513920068740845</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 10 18 5 -1.</_>
- <_>12 10 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1693949997425079</threshold>
- <left_val>-3.0767529010772705</left_val>
- <right_val>0.1161750033497810</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 18 5 -1.</_>
- <_>6 10 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1133610010147095</threshold>
- <left_val>-1.4639229774475098</left_val>
- <right_val>-0.0514470003545284</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 18 9 -1.</_>
- <_>9 2 6 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0776859968900681</threshold>
- <left_val>0.8843020200729370</left_val>
- <right_val>0.0433069989085197</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 10 10 -1.</_>
- <_>4 6 5 5 2.</_>
- <_>9 11 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0155680002644658</threshold>
- <left_val>0.1367249935865402</left_val>
- <right_val>-0.3450550138950348</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 14 4 9 -1.</_>
- <_>20 14 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0660189986228943</threshold>
- <left_val>-1.0300110578536987</left_val>
- <right_val>0.1160139963030815</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 4 9 -1.</_>
- <_>2 14 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.3699999377131462e-003</threshold>
- <left_val>0.0764290019869804</left_val>
- <right_val>-0.4400250017642975</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 4 20 -1.</_>
- <_>13 1 2 10 2.</_>
- <_>11 11 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0354029983282089</threshold>
- <left_val>0.1197950020432472</left_val>
- <right_val>-0.7266830205917358</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 21 12 3 -1.</_>
- <_>12 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0390510000288486</threshold>
- <left_val>0.6737530231475830</left_val>
- <right_val>-0.1819600015878677</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 4 20 -1.</_>
- <_>13 1 2 10 2.</_>
- <_>11 11 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.7899995744228363e-003</threshold>
- <left_val>0.2126459926366806</left_val>
- <right_val>0.0367560014128685</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 16 10 8 -1.</_>
- <_>1 16 5 4 2.</_>
- <_>6 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0230470001697540</threshold>
- <left_val>0.4474219977855682</left_val>
- <right_val>-0.2098670005798340</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 4 20 -1.</_>
- <_>13 1 2 10 2.</_>
- <_>11 11 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.1169999856501818e-003</threshold>
- <left_val>0.0375440008938313</left_val>
- <right_val>0.2780820131301880</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 3 19 -1.</_>
- <_>2 0 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0131360003724694</threshold>
- <left_val>-0.1984239965677261</left_val>
- <right_val>0.5433570146560669</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 4 20 -1.</_>
- <_>13 1 2 10 2.</_>
- <_>11 11 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0147820003330708</threshold>
- <left_val>0.1353060007095337</left_val>
- <right_val>-0.1115360036492348</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 9 -1.</_>
- <_>2 1 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0601390004158020</threshold>
- <left_val>0.8403930068016052</left_val>
- <right_val>-0.1671160012483597</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 19 4 -1.</_>
- <_>3 9 19 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0519989989697933</threshold>
- <left_val>0.1737200021743774</left_val>
- <right_val>-0.7854760289192200</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 14 9 6 -1.</_>
- <_>7 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0247920006513596</threshold>
- <left_val>-0.1773920059204102</left_val>
- <right_val>0.6675260066986084</right_val></_></_>
- <_>
- <!-- tree 155 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 1 7 6 -1.</_>
- <_>17 4 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0120149999856949</threshold>
- <left_val>-0.1426369994878769</left_val>
- <right_val>0.1607050001621246</right_val></_></_>
- <_>
- <!-- tree 156 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 14 8 -1.</_>
- <_>5 4 14 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0986559987068176</threshold>
- <left_val>1.0429769754409790</left_val>
- <right_val>-0.1577019989490509</right_val></_></_>
- <_>
- <!-- tree 157 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 1 8 6 -1.</_>
- <_>16 4 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1175829991698265</threshold>
- <left_val>0.1095570027828217</left_val>
- <right_val>-4.4920377731323242</right_val></_></_>
- <_>
- <!-- tree 158 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 8 6 -1.</_>
- <_>0 4 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0189229995012283</threshold>
- <left_val>-0.7854340076446533</left_val>
- <right_val>0.0129840001463890</right_val></_></_>
- <_>
- <!-- tree 159 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 18 4 -1.</_>
- <_>15 0 9 2 2.</_>
- <_>6 2 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0283909998834133</threshold>
- <left_val>-0.6056990027427673</left_val>
- <right_val>0.1290349960327148</right_val></_></_>
- <_>
- <!-- tree 160 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 9 6 -1.</_>
- <_>0 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0131829995661974</threshold>
- <left_val>-0.0144159998744726</left_val>
- <right_val>-0.7321050167083740</right_val></_></_>
- <_>
- <!-- tree 161 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 18 8 -1.</_>
- <_>9 7 6 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1165300011634827</threshold>
- <left_val>-2.0442469120025635</left_val>
- <right_val>0.1405310034751892</right_val></_></_>
- <_>
- <!-- tree 162 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 6 9 -1.</_>
- <_>4 11 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.8880000356584787e-003</threshold>
- <left_val>-0.4186159968376160</left_val>
- <right_val>0.0787049978971481</right_val></_></_>
- <_>
- <!-- tree 163 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 6 9 -1.</_>
- <_>12 5 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0312290005385876</threshold>
- <left_val>0.0246329996734858</left_val>
- <right_val>0.4187040030956268</right_val></_></_>
- <_>
- <!-- tree 164 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>10 6 2 9 2.</_>
- <_>12 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0251989997923374</threshold>
- <left_val>-0.1755779981613159</left_val>
- <right_val>0.6471059918403626</right_val></_></_>
- <_>
- <!-- tree 165 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 1 4 20 -1.</_>
- <_>13 1 2 10 2.</_>
- <_>11 11 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0281240008771420</threshold>
- <left_val>-0.2200559973716736</left_val>
- <right_val>0.1412100046873093</right_val></_></_>
- <_>
- <!-- tree 166 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 4 20 -1.</_>
- <_>9 1 2 10 2.</_>
- <_>11 11 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0364990010857582</threshold>
- <left_val>-0.0684269964694977</left_val>
- <right_val>-2.3410849571228027</right_val></_></_>
- <_>
- <!-- tree 167 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 9 18 6 -1.</_>
- <_>14 9 9 3 2.</_>
- <_>5 12 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0722929984331131</threshold>
- <left_val>1.2898750305175781</left_val>
- <right_val>0.0848750025033951</right_val></_></_>
- <_>
- <!-- tree 168 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 6 9 -1.</_>
- <_>8 4 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0416710004210472</threshold>
- <left_val>-1.1630970239639282</left_val>
- <right_val>-0.0537529997527599</right_val></_></_>
- <_>
- <!-- tree 169 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 16 8 6 -1.</_>
- <_>10 16 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0477030016481876</threshold>
- <left_val>0.0701010003685951</left_val>
- <right_val>0.7367650270462036</right_val></_></_>
- <_>
- <!-- tree 170 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 18 8 -1.</_>
- <_>0 0 9 4 2.</_>
- <_>9 4 9 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0657930001616478</threshold>
- <left_val>-0.1775529980659485</left_val>
- <right_val>0.6978049874305725</right_val></_></_>
- <_>
- <!-- tree 171 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 14 12 -1.</_>
- <_>13 5 7 6 2.</_>
- <_>6 11 7 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0139049999415874</threshold>
- <left_val>0.2193679958581924</left_val>
- <right_val>-0.2039079964160919</right_val></_></_>
- <_>
- <!-- tree 172 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 15 7 -1.</_>
- <_>9 3 5 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0277309995144606</threshold>
- <left_val>0.6186789870262146</left_val>
- <right_val>-0.1780409961938858</right_val></_></_>
- <_>
- <!-- tree 173 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 12 10 6 -1.</_>
- <_>14 14 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0158799998462200</threshold>
- <left_val>-0.4648410081863403</left_val>
- <right_val>0.1882860064506531</right_val></_></_>
- <_>
- <!-- tree 174 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 4 10 -1.</_>
- <_>0 16 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0741280019283295</threshold>
- <left_val>-0.1285810023546219</left_val>
- <right_val>3.2792479991912842</right_val></_></_>
- <_>
- <!-- tree 175 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 22 3 -1.</_>
- <_>1 11 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.9000002481043339e-004</threshold>
- <left_val>-0.3011760115623474</left_val>
- <right_val>0.2381879985332489</right_val></_></_>
- <_>
- <!-- tree 176 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 9 6 10 -1.</_>
- <_>10 9 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0179650001227856</threshold>
- <left_val>-0.2228499948978424</left_val>
- <right_val>0.2995400130748749</right_val></_></_>
- <_>
- <!-- tree 177 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 2 6 12 -1.</_>
- <_>16 2 3 6 2.</_>
- <_>13 8 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.5380000006407499e-003</threshold>
- <left_val>0.2506439983844757</left_val>
- <right_val>-0.1366560012102127</right_val></_></_>
- <_>
- <!-- tree 178 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>10 6 2 9 2.</_>
- <_>12 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.0680001303553581e-003</threshold>
- <left_val>0.2901749908924103</left_val>
- <right_val>-0.2892970144748688</right_val></_></_>
- <_>
- <!-- tree 179 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 16 -1.</_>
- <_>12 8 5 8 2.</_>
- <_>7 16 5 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0491699986159801</threshold>
- <left_val>0.1915639936923981</left_val>
- <right_val>-0.6832870244979858</right_val></_></_>
- <_>
- <!-- tree 180 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 8 12 -1.</_>
- <_>8 1 4 6 2.</_>
- <_>12 7 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0306809991598129</threshold>
- <left_val>-0.7567700147628784</left_val>
- <right_val>-0.0132799996063113</right_val></_></_>
- <_>
- <!-- tree 181 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 12 14 -1.</_>
- <_>13 1 6 7 2.</_>
- <_>7 8 6 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1001740023493767</threshold>
- <left_val>0.0844539999961853</left_val>
- <right_val>1.0888710021972656</right_val></_></_>
- <_>
- <!-- tree 182 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 14 12 6 -1.</_>
- <_>2 16 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.1950001139193773e-003</threshold>
- <left_val>-0.2691940069198608</left_val>
- <right_val>0.1953790038824081</right_val></_></_>
- <_>
- <!-- tree 183 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 16 6 6 -1.</_>
- <_>11 19 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0355030000209808</threshold>
- <left_val>0.1363230049610138</left_val>
- <right_val>-0.5691720247268677</right_val></_></_>
- <_>
- <!-- tree 184 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 16 6 6 -1.</_>
- <_>7 19 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.5900000259280205e-004</threshold>
- <left_val>-0.4044399857521057</left_val>
- <right_val>0.1407479941844940</right_val></_></_>
- <_>
- <!-- tree 185 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 4 4 10 -1.</_>
- <_>13 4 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0252589993178844</threshold>
- <left_val>0.1624320000410080</left_val>
- <right_val>-0.5574179887771606</right_val></_></_>
- <_>
- <!-- tree 186 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 19 19 3 -1.</_>
- <_>0 20 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.1549999043345451e-003</threshold>
- <left_val>0.3113259971141815</left_val>
- <right_val>-0.2275609970092773</right_val></_></_>
- <_>
- <!-- tree 187 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 8 6 8 -1.</_>
- <_>12 12 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.5869999770075083e-003</threshold>
- <left_val>-0.2686769962310791</left_val>
- <right_val>0.1956540048122406</right_val></_></_>
- <_>
- <!-- tree 188 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 8 22 -1.</_>
- <_>8 12 8 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0162049997597933</threshold>
- <left_val>0.1548649966716766</left_val>
- <right_val>-0.3405779898166657</right_val></_></_>
- <_>
- <!-- tree 189 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 8 6 8 -1.</_>
- <_>12 12 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0296240001916885</threshold>
- <left_val>1.1466799974441528</left_val>
- <right_val>0.0905579999089241</right_val></_></_>
- <_>
- <!-- tree 190 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 6 8 -1.</_>
- <_>6 12 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.5930000226944685e-003</threshold>
- <left_val>-0.7125750184059143</left_val>
- <right_val>-7.0400000549852848e-004</right_val></_></_>
- <_>
- <!-- tree 191 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 6 9 -1.</_>
- <_>14 8 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0540190003812313</threshold>
- <left_val>0.4153749942779541</left_val>
- <right_val>0.0272460002452135</right_val></_></_>
- <_>
- <!-- tree 192 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 24 4 -1.</_>
- <_>0 8 24 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0662110000848770</threshold>
- <left_val>-1.3340090513229370</left_val>
- <right_val>-0.0473529994487762</right_val></_></_>
- <_>
- <!-- tree 193 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 12 10 6 -1.</_>
- <_>14 14 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0279409997165203</threshold>
- <left_val>0.1444630026817322</left_val>
- <right_val>-0.5151839852333069</right_val></_></_>
- <_>
- <!-- tree 194 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 10 6 -1.</_>
- <_>0 14 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0289570000022650</threshold>
- <left_val>-0.0499660000205040</left_val>
- <right_val>-1.1929039955139160</right_val></_></_>
- <_>
- <!-- tree 195 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 19 3 -1.</_>
- <_>4 7 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0204249992966652</threshold>
- <left_val>0.6388130187988281</left_val>
- <right_val>0.0381410010159016</right_val></_></_>
- <_>
- <!-- tree 196 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 6 19 3 -1.</_>
- <_>1 7 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0124169997870922</threshold>
- <left_val>-0.2154700011014938</left_val>
- <right_val>0.4947769939899445</right_val></_></_></trees>
- <stage_threshold>-3.2772979736328125</stage_threshold>
- <parent>19</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 21 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 16 9 -1.</_>
- <_>4 3 16 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0432740002870560</threshold>
- <left_val>-0.8049439787864685</left_val>
- <right_val>0.3989729881286621</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 5 -1.</_>
- <_>8 1 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1861550062894821</threshold>
- <left_val>-0.3165529966354370</left_val>
- <right_val>0.6887729763984680</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 6 15 -1.</_>
- <_>3 11 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0318609997630119</threshold>
- <left_val>-0.6426619887351990</left_val>
- <right_val>0.2555089890956879</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0140220001339912</threshold>
- <left_val>-0.4592660069465637</left_val>
- <right_val>0.3117119967937470</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 18 3 -1.</_>
- <_>0 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.3029997982084751e-003</threshold>
- <left_val>0.4602690041065216</left_val>
- <right_val>-0.2743850052356720</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 22 18 2 -1.</_>
- <_>6 23 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.4310001432895660e-003</threshold>
- <left_val>0.3660860061645508</left_val>
- <right_val>-0.2720580101013184</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 6 9 -1.</_>
- <_>2 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0168229993432760</threshold>
- <left_val>0.0234769992530346</left_val>
- <right_val>-0.8844379782676697</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 12 6 9 -1.</_>
- <_>18 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0260390006005764</threshold>
- <left_val>0.1748879998922348</left_val>
- <right_val>-0.5456470251083374</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 6 9 -1.</_>
- <_>0 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0267200004309416</threshold>
- <left_val>-0.9639649987220764</left_val>
- <right_val>0.0235249996185303</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 14 4 10 -1.</_>
- <_>11 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0170419998466969</threshold>
- <left_val>-0.7084879875183106</left_val>
- <right_val>0.2146809995174408</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 16 -1.</_>
- <_>9 14 6 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.9569999575614929e-003</threshold>
- <left_val>0.0736010000109673</left_val>
- <right_val>-0.6822559833526611</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 10 10 -1.</_>
- <_>7 12 10 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.8679999522864819e-003</threshold>
- <left_val>-0.7493500113487244</left_val>
- <right_val>0.2380339950323105</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 6 13 -1.</_>
- <_>3 3 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0437749996781349</threshold>
- <left_val>0.6832330226898193</left_val>
- <right_val>-0.2138029932975769</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 1 6 13 -1.</_>
- <_>18 1 3 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0516330003738403</threshold>
- <left_val>-0.1256649941205978</left_val>
- <right_val>0.6752380132675171</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 1 6 9 -1.</_>
- <_>7 1 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.1780003383755684e-003</threshold>
- <left_val>0.0706899985671043</left_val>
- <right_val>-0.8066589832305908</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 2 6 11 -1.</_>
- <_>18 2 3 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0528419986367226</threshold>
- <left_val>0.9543390274047852</left_val>
- <right_val>0.0165480002760887</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 11 -1.</_>
- <_>3 2 3 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0525839999318123</threshold>
- <left_val>-0.2841440141201019</left_val>
- <right_val>0.4712980091571808</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 15 6 -1.</_>
- <_>9 14 15 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0126590002328157</threshold>
- <left_val>0.3844540119171143</left_val>
- <right_val>-0.0622880011796951</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 20 3 -1.</_>
- <_>2 3 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0116940001025796</threshold>
- <left_val>5.6000000768108293e-005</left_val>
- <right_val>-1.0173139572143555</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 9 -1.</_>
- <_>10 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0239189993590117</threshold>
- <left_val>0.8492130041122437</left_val>
- <right_val>5.7399999350309372e-003</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 12 14 -1.</_>
- <_>5 6 6 7 2.</_>
- <_>11 13 6 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0616739988327026</threshold>
- <left_val>-0.9257140159606934</left_val>
- <right_val>-1.7679999582469463e-003</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>11 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.8279999494552612e-003</threshold>
- <left_val>-0.5437229871749878</left_val>
- <right_val>0.2493239939212799</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 9 6 -1.</_>
- <_>10 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0352579988539219</threshold>
- <left_val>-7.3719997890293598e-003</left_val>
- <right_val>-0.9396399855613709</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 9 -1.</_>
- <_>12 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0184380002319813</threshold>
- <left_val>0.7213670015335083</left_val>
- <right_val>0.0104919997975230</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 12 20 -1.</_>
- <_>4 1 6 10 2.</_>
- <_>10 11 6 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0383890010416508</threshold>
- <left_val>0.1927260011434555</left_val>
- <right_val>-0.3583210110664368</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 18 3 -1.</_>
- <_>6 7 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0997209995985031</threshold>
- <left_val>0.1135419979691505</left_val>
- <right_val>-1.6304190158843994</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 18 3 -1.</_>
- <_>9 7 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0844620019197464</threshold>
- <left_val>-0.0534209981560707</left_val>
- <right_val>-1.6981120109558105</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 20 18 3 -1.</_>
- <_>9 20 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0402700006961823</threshold>
- <left_val>-0.1078319996595383</left_val>
- <right_val>0.5192660093307495</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0589359998703003</threshold>
- <left_val>-0.1805370002985001</left_val>
- <right_val>0.9511979818344116</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 12 15 -1.</_>
- <_>10 2 4 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1495700031518936</threshold>
- <left_val>0.1678529977798462</left_val>
- <right_val>-1.1591869592666626</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 3 18 3 -1.</_>
- <_>2 4 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.9399998756125569e-004</threshold>
- <left_val>0.2049140036106110</left_val>
- <right_val>-0.3311820030212402</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 4 4 18 -1.</_>
- <_>21 4 2 9 2.</_>
- <_>19 13 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0333690010011196</threshold>
- <left_val>0.9346809983253479</left_val>
- <right_val>-2.9639999847859144e-003</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 19 3 -1.</_>
- <_>0 2 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.3759996816515923e-003</threshold>
- <left_val>3.7000000011175871e-003</left_val>
- <right_val>-0.7754979729652405</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 15 4 -1.</_>
- <_>5 2 15 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0431939996778965</threshold>
- <left_val>-2.2040000185370445e-003</left_val>
- <right_val>0.7458969950675964</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 14 5 -1.</_>
- <_>12 2 7 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0675550028681755</threshold>
- <left_val>0.7229210138320923</left_val>
- <right_val>-0.1840420067310333</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 22 14 -1.</_>
- <_>1 2 11 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.3116860091686249</threshold>
- <left_val>1.0014270544052124</left_val>
- <right_val>0.0340030007064343</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 15 6 9 -1.</_>
- <_>10 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0297439992427826</threshold>
- <left_val>-0.0463560000061989</left_val>
- <right_val>-1.2781809568405151</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 17 18 3 -1.</_>
- <_>6 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0107370000332594</threshold>
- <left_val>0.0148120000958443</left_val>
- <right_val>0.6664999723434448</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 3 18 -1.</_>
- <_>9 12 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0288410000503063</threshold>
- <left_val>-0.9422259926795960</left_val>
- <right_val>-0.0207969993352890</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 20 3 -1.</_>
- <_>2 1 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.7649998925626278e-003</threshold>
- <left_val>-0.4354189932346344</left_val>
- <right_val>0.2338600009679794</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 5 12 -1.</_>
- <_>5 8 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0284109991043806</threshold>
- <left_val>-0.1761579960584641</left_val>
- <right_val>0.8576530218124390</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 12 5 -1.</_>
- <_>12 6 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0290079992264509</threshold>
- <left_val>0.5797809958457947</left_val>
- <right_val>0.0285659991204739</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 12 -1.</_>
- <_>9 12 3 6 2.</_>
- <_>12 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0249659996479750</threshold>
- <left_val>-0.0227290000766516</left_val>
- <right_val>-0.9677309989929199</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 14 8 10 -1.</_>
- <_>18 14 4 5 2.</_>
- <_>14 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0120360003784299</threshold>
- <left_val>-0.1421470046043396</left_val>
- <right_val>0.5168799757957459</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 14 8 10 -1.</_>
- <_>2 14 4 5 2.</_>
- <_>6 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0425140000879765</threshold>
- <left_val>0.9727380275726318</left_val>
- <right_val>-0.1811980009078980</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 18 12 6 -1.</_>
- <_>16 18 6 3 2.</_>
- <_>10 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0102760000154376</threshold>
- <left_val>-0.0830999985337257</left_val>
- <right_val>0.3176279962062836</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 6 9 -1.</_>
- <_>1 6 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0691919997334480</threshold>
- <left_val>-2.0668580532073975</left_val>
- <right_val>-0.0601739995181561</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 3 3 20 -1.</_>
- <_>12 3 1 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.6769999898970127e-003</threshold>
- <left_val>0.4413180053234100</left_val>
- <right_val>0.0232090000063181</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 14 6 -1.</_>
- <_>4 6 7 3 2.</_>
- <_>11 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0139239998534322</threshold>
- <left_val>0.2860670089721680</left_val>
- <right_val>-0.2915270030498505</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 13 -1.</_>
- <_>10 5 4 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0153339998796582</threshold>
- <left_val>-0.5741450190544128</left_val>
- <right_val>0.2306330054998398</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 4 15 -1.</_>
- <_>5 9 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0102390004321933</threshold>
- <left_val>0.3447920083999634</left_val>
- <right_val>-0.2608039975166321</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 16 15 4 -1.</_>
- <_>14 16 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0509889982640743</threshold>
- <left_val>0.5615410208702087</left_val>
- <right_val>0.0612189993262291</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 6 14 -1.</_>
- <_>7 8 3 7 2.</_>
- <_>10 15 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0306899994611740</threshold>
- <left_val>-0.1477279961109161</left_val>
- <right_val>1.6378489732742310</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 6 -1.</_>
- <_>7 8 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0112239997833967</threshold>
- <left_val>0.2400619983673096</left_val>
- <right_val>-0.4486489892005920</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 18 3 -1.</_>
- <_>2 6 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.2899999320507050e-003</threshold>
- <left_val>0.4311949908733368</left_val>
- <right_val>-0.2380899935960770</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 1 15 8 -1.</_>
- <_>5 5 15 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0785909965634346</threshold>
- <left_val>0.0198650006204844</left_val>
- <right_val>0.8085380196571350</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 8 18 -1.</_>
- <_>7 10 8 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0101789999753237</threshold>
- <left_val>0.1819320023059845</left_val>
- <right_val>-0.3287779986858368</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 24 3 -1.</_>
- <_>0 11 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0312270000576973</threshold>
- <left_val>0.1497389972209930</left_val>
- <right_val>-1.4180339574813843</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 13 -1.</_>
- <_>2 2 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0401969999074936</threshold>
- <left_val>-0.1976049989461899</left_val>
- <right_val>0.5850819945335388</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 8 10 -1.</_>
- <_>20 0 4 5 2.</_>
- <_>16 5 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0161380004137754</threshold>
- <left_val>5.0000002374872565e-004</left_val>
- <right_val>0.3905000090599060</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 1 10 9 -1.</_>
- <_>5 4 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0455190017819405</threshold>
- <left_val>1.2646820545196533</left_val>
- <right_val>-0.1563259959220886</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 18 3 -1.</_>
- <_>5 7 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0181300006806850</threshold>
- <left_val>0.6514850258827210</left_val>
- <right_val>0.0102359997108579</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 3 -1.</_>
- <_>0 2 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0140019999817014</threshold>
- <left_val>-1.0344820022583008</left_val>
- <right_val>-0.0321829989552498</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 4 6 11 -1.</_>
- <_>13 4 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0388160012662411</threshold>
- <left_val>-0.4787429869174957</left_val>
- <right_val>0.1629070043563843</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 8 10 -1.</_>
- <_>0 0 4 5 2.</_>
- <_>4 5 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0316560007631779</threshold>
- <left_val>-0.2098339945077896</left_val>
- <right_val>0.5457590222358704</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 16 18 3 -1.</_>
- <_>4 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0108399996533990</threshold>
- <left_val>0.5189880132675171</left_val>
- <right_val>-0.0150800002738833</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 18 3 -1.</_>
- <_>2 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0120329996570945</threshold>
- <left_val>-0.2110760062932968</left_val>
- <right_val>0.7593700289726257</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 18 10 -1.</_>
- <_>12 0 9 5 2.</_>
- <_>3 5 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0707729980349541</threshold>
- <left_val>0.1804880052804947</left_val>
- <right_val>-0.7404850125312805</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 3 20 21 -1.</_>
- <_>12 3 10 21 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.5313979983329773</threshold>
- <left_val>-0.1449169963598251</left_val>
- <right_val>1.5360039472579956</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 14 3 -1.</_>
- <_>6 7 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0147740002721548</threshold>
- <left_val>-0.2815369963645935</left_val>
- <right_val>0.2040729969739914</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 12 6 -1.</_>
- <_>0 9 6 3 2.</_>
- <_>6 12 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.2410000674426556e-003</threshold>
- <left_val>-0.4487630128860474</left_val>
- <right_val>0.0539890006184578</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 14 21 4 -1.</_>
- <_>10 14 7 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0499680005013943</threshold>
- <left_val>0.0415140017867088</left_val>
- <right_val>0.2941710054874420</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 21 4 -1.</_>
- <_>7 14 7 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0477019995450974</threshold>
- <left_val>0.3967429995536804</left_val>
- <right_val>-0.2830179929733276</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 21 18 3 -1.</_>
- <_>11 21 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0913110002875328</threshold>
- <left_val>2.1994259357452393</left_val>
- <right_val>0.0879649966955185</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 21 18 3 -1.</_>
- <_>7 21 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0380700007081032</threshold>
- <left_val>-0.2802560031414032</left_val>
- <right_val>0.2515619993209839</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 4 4 18 -1.</_>
- <_>21 4 2 9 2.</_>
- <_>19 13 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0155389998108149</threshold>
- <left_val>0.3415749967098236</left_val>
- <right_val>0.0179249998182058</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 7 18 3 -1.</_>
- <_>3 8 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0154459998011589</threshold>
- <left_val>0.2868019938468933</left_val>
- <right_val>-0.2513589859008789</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 4 4 18 -1.</_>
- <_>21 4 2 9 2.</_>
- <_>19 13 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0573880001902580</threshold>
- <left_val>0.6383000016212463</left_val>
- <right_val>0.0885979980230331</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 15 10 6 -1.</_>
- <_>7 17 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.9440000914037228e-003</threshold>
- <left_val>0.0790169984102249</left_val>
- <right_val>-0.4077489972114563</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 13 11 9 -1.</_>
- <_>9 16 11 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0699689984321594</threshold>
- <left_val>-0.4464420080184937</left_val>
- <right_val>0.1721960008144379</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 4 10 -1.</_>
- <_>0 11 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0250649992376566</threshold>
- <left_val>-0.9827020168304443</left_val>
- <right_val>-0.0353880003094673</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 16 9 6 -1.</_>
- <_>15 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0172160007059574</threshold>
- <left_val>0.2270590066909790</left_val>
- <right_val>-0.8055009841918945</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 4 18 -1.</_>
- <_>1 5 2 9 2.</_>
- <_>3 14 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0442790016531944</threshold>
- <left_val>0.8395199775695801</left_val>
- <right_val>-0.1742960065603256</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 8 10 -1.</_>
- <_>13 8 4 5 2.</_>
- <_>9 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0439889989793301</threshold>
- <left_val>0.1155719980597496</left_val>
- <right_val>-1.9666889905929565</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 8 10 -1.</_>
- <_>7 8 4 5 2.</_>
- <_>11 13 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0159070007503033</threshold>
- <left_val>-0.0375760011374950</left_val>
- <right_val>-1.0311100482940674</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 12 5 -1.</_>
- <_>13 8 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0927549973130226</threshold>
- <left_val>-1.3530019521713257</left_val>
- <right_val>0.1214129999279976</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 9 7 -1.</_>
- <_>10 8 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0710370019078255</threshold>
- <left_val>-0.1768430024385452</left_val>
- <right_val>0.7448520064353943</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 12 5 -1.</_>
- <_>13 8 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0577620007097721</threshold>
- <left_val>0.1283559948205948</left_val>
- <right_val>-0.4444420039653778</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 9 7 -1.</_>
- <_>10 6 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0164320003241301</threshold>
- <left_val>0.8015270233154297</left_val>
- <right_val>-0.1749169975519180</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 12 5 -1.</_>
- <_>13 8 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0239390004426241</threshold>
- <left_val>0.1614499986171722</left_val>
- <right_val>-0.1236450001597405</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 4 18 -1.</_>
- <_>10 11 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0126360002905130</threshold>
- <left_val>0.1541199982166290</left_val>
- <right_val>-0.3329379856586456</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 14 12 -1.</_>
- <_>5 11 14 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0543479993939400</threshold>
- <left_val>-1.8400700092315674</left_val>
- <right_val>0.1483599990606308</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 11 4 -1.</_>
- <_>0 3 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0132619999349117</threshold>
- <left_val>-0.8083879947662354</left_val>
- <right_val>-0.0277260001748800</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 10 6 10 -1.</_>
- <_>11 10 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.1340001411736012e-003</threshold>
- <left_val>-0.1378500014543533</left_val>
- <right_val>0.3285849988460541</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 17 11 6 -1.</_>
- <_>2 19 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0289910007268190</threshold>
- <left_val>-0.0255169998854399</left_val>
- <right_val>-0.8338720202445984</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 16 9 6 -1.</_>
- <_>15 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0219860002398491</threshold>
- <left_val>-0.7373999953269959</left_val>
- <right_val>0.1788710057735443</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 18 2 -1.</_>
- <_>1 11 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.3269998170435429e-003</threshold>
- <left_val>-0.4544929862022400</left_val>
- <right_val>0.0687910020351410</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 13 -1.</_>
- <_>10 4 4 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0860479995608330</threshold>
- <left_val>0.2100850045681000</left_val>
- <right_val>-0.3780890107154846</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 18 18 3 -1.</_>
- <_>0 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.5549997165799141e-003</threshold>
- <left_val>0.4013499915599823</left_val>
- <right_val>-0.2107409983873367</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 18 3 -1.</_>
- <_>6 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7790001630783081e-003</threshold>
- <left_val>-0.0216489993035793</left_val>
- <right_val>0.4542149901390076</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 9 6 -1.</_>
- <_>0 18 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.3959998078644276e-003</threshold>
- <left_val>-0.4981859922409058</left_val>
- <right_val>0.0759079977869987</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 15 9 6 -1.</_>
- <_>13 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.9469999074935913e-003</threshold>
- <left_val>0.1785770058631897</left_val>
- <right_val>-0.2845489978790283</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 15 9 6 -1.</_>
- <_>2 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.2589999027550220e-003</threshold>
- <left_val>0.0466249994933605</left_val>
- <right_val>-0.5520629882812500</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 1 6 16 -1.</_>
- <_>13 1 3 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0414769984781742</threshold>
- <left_val>0.1755049973726273</left_val>
- <right_val>-0.2070399969816208</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 1 6 16 -1.</_>
- <_>8 1 3 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.7449999041855335e-003</threshold>
- <left_val>-0.4639259874820709</left_val>
- <right_val>0.0693039968609810</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 5 6 10 -1.</_>
- <_>13 5 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0305649992078543</threshold>
- <left_val>0.0517349988222122</left_val>
- <right_val>0.7555050253868103</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 6 10 -1.</_>
- <_>9 5 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.4780001305043697e-003</threshold>
- <left_val>0.1489389985799789</left_val>
- <right_val>-0.3190680146217346</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 6 24 -1.</_>
- <_>12 0 2 24 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0890889987349510</threshold>
- <left_val>0.1373880058526993</left_val>
- <right_val>-1.1379710435867310</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 4 20 -1.</_>
- <_>3 4 2 10 2.</_>
- <_>5 14 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.3230001144111156e-003</threshold>
- <left_val>-0.2882919907569885</left_val>
- <right_val>0.1908860057592392</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 6 9 -1.</_>
- <_>16 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0182050000876188</threshold>
- <left_val>-0.3017860054969788</left_val>
- <right_val>0.1679580062627792</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 6 9 -1.</_>
- <_>6 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0258280001580715</threshold>
- <left_val>-0.9813799858093262</left_val>
- <right_val>-0.0198609996587038</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 18 5 -1.</_>
- <_>10 5 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1093619987368584</threshold>
- <left_val>0.0487900003790855</left_val>
- <right_val>0.5311830043792725</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 6 9 -1.</_>
- <_>7 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0114249996840954</threshold>
- <left_val>0.2370599955320358</left_val>
- <right_val>-0.2792530059814453</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 15 8 -1.</_>
- <_>12 2 5 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0575659982860088</threshold>
- <left_val>0.4725539982318878</left_val>
- <right_val>0.0651710033416748</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 15 8 -1.</_>
- <_>7 2 5 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1027830019593239</threshold>
- <left_val>-0.2076510041952133</left_val>
- <right_val>0.5094770193099976</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 4 9 -1.</_>
- <_>10 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0270419996231794</threshold>
- <left_val>0.1642120033502579</left_val>
- <right_val>-1.4508620500564575</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 6 12 -1.</_>
- <_>3 4 3 6 2.</_>
- <_>6 10 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0136350002139807</threshold>
- <left_val>-0.5654389858245850</left_val>
- <right_val>0.0237889997661114</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 8 18 -1.</_>
- <_>16 0 4 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.3215819895267487</threshold>
- <left_val>-3.5602829456329346</left_val>
- <right_val>0.1180130019783974</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 8 18 -1.</_>
- <_>4 0 4 18 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2045810073614121</threshold>
- <left_val>-0.0370160005986691</left_val>
- <right_val>-1.0225499868392944</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 24 6 -1.</_>
- <_>0 9 24 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0703470036387444</threshold>
- <left_val>-0.5649189949035645</left_val>
- <right_val>0.1852519959211350</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 14 3 -1.</_>
- <_>11 7 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0378310009837151</threshold>
- <left_val>-0.0299019999802113</left_val>
- <right_val>-0.8292149901390076</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 8 8 15 -1.</_>
- <_>10 8 4 15 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0702980011701584</threshold>
- <left_val>-0.5317230224609375</left_val>
- <right_val>0.1443019956350327</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 10 14 -1.</_>
- <_>12 0 5 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0632210001349449</threshold>
- <left_val>-0.2204120010137558</left_val>
- <right_val>0.4795219898223877</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 10 8 10 -1.</_>
- <_>17 10 4 5 2.</_>
- <_>13 15 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0363930016756058</threshold>
- <left_val>0.1422269940376282</left_val>
- <right_val>-0.6119390130043030</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 4 9 -1.</_>
- <_>5 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.0099998004734516e-003</threshold>
- <left_val>-0.3456079959869385</left_val>
- <right_val>0.1173869967460632</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 1 6 8 -1.</_>
- <_>16 1 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0491060018539429</threshold>
- <left_val>0.9598410129547119</left_val>
- <right_val>0.0649349987506866</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 6 8 -1.</_>
- <_>5 1 3 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0715830028057098</threshold>
- <left_val>1.7385669946670532</left_val>
- <right_val>-0.1425289958715439</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 12 -1.</_>
- <_>3 10 18 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0380089990794659</threshold>
- <left_val>1.3872820138931274</left_val>
- <right_val>0.0661880001425743</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 16 4 -1.</_>
- <_>4 14 16 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.1570000573992729e-003</threshold>
- <left_val>0.0536770001053810</left_val>
- <right_val>-0.5404800176620483</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 9 16 15 -1.</_>
- <_>4 14 16 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0194589998573065</threshold>
- <left_val>-0.0936200022697449</left_val>
- <right_val>0.3913100063800812</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 8 10 -1.</_>
- <_>3 10 4 5 2.</_>
- <_>7 15 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0112939998507500</threshold>
- <left_val>0.0372239984571934</left_val>
- <right_val>-0.5425180196762085</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 16 6 -1.</_>
- <_>16 18 8 3 2.</_>
- <_>8 21 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0334950014948845</threshold>
- <left_val>0.9530789852142334</left_val>
- <right_val>0.0376969985663891</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 12 5 -1.</_>
- <_>6 16 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0920350030064583</threshold>
- <left_val>-0.1348839998245239</left_val>
- <right_val>2.2897069454193115</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 14 9 4 -1.</_>
- <_>14 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.7529999390244484e-003</threshold>
- <left_val>0.2282419949769974</left_val>
- <right_val>-0.5998370051383972</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 14 9 6 -1.</_>
- <_>7 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0128480000421405</threshold>
- <left_val>-0.2200520038604736</left_val>
- <right_val>0.3722189962863922</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 10 16 12 -1.</_>
- <_>4 14 16 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1431619971990585</threshold>
- <left_val>1.2855789661407471</left_val>
- <right_val>0.0472370013594627</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 19 6 -1.</_>
- <_>0 15 19 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0968799963593483</threshold>
- <left_val>-3.9550929069519043</left_val>
- <right_val>-0.0729039981961250</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 13 9 6 -1.</_>
- <_>10 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.8459998369216919e-003</threshold>
- <left_val>0.3767499923706055</left_val>
- <right_val>-0.0464840009808540</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 3 23 -1.</_>
- <_>6 0 1 23 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0159000009298325</threshold>
- <left_val>-0.0244570001959801</left_val>
- <right_val>-0.8003479838371277</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 24 6 -1.</_>
- <_>0 10 24 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0703720003366470</threshold>
- <left_val>0.1701900064945221</left_val>
- <right_val>-0.6306899785995483</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 5 12 -1.</_>
- <_>0 9 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0379539988934994</threshold>
- <left_val>-0.9366719722747803</left_val>
- <right_val>-0.0412140004336834</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 19 18 -1.</_>
- <_>3 9 19 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.5159789919853210</threshold>
- <left_val>0.1308059990406036</left_val>
- <right_val>-1.5802290439605713</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 11 6 12 -1.</_>
- <_>9 11 3 6 2.</_>
- <_>12 17 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0328430011868477</threshold>
- <left_val>-1.1441620588302612</left_val>
- <right_val>-0.0491739995777607</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 24 8 -1.</_>
- <_>12 5 12 4 2.</_>
- <_>0 9 12 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0363570004701614</threshold>
- <left_val>0.4960640072822571</left_val>
- <right_val>-0.0344589985907078</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 18 9 4 -1.</_>
- <_>6 20 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.8080001510679722e-003</threshold>
- <left_val>-0.3099780082702637</left_val>
- <right_val>0.1705480068922043</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 10 6 -1.</_>
- <_>8 10 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0161140002310276</threshold>
- <left_val>-0.3790459930896759</left_val>
- <right_val>0.1607899963855743</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 20 3 -1.</_>
- <_>2 8 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.4530003368854523e-003</threshold>
- <left_val>-0.1865549981594086</left_val>
- <right_val>0.5636770129203796</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 7 20 -1.</_>
- <_>12 10 7 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1375239938497543</threshold>
- <left_val>-0.5898990035057068</left_val>
- <right_val>0.1174950003623962</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 7 20 -1.</_>
- <_>5 10 7 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1768800020217896</threshold>
- <left_val>-0.1542489975690842</left_val>
- <right_val>0.9291110038757324</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 2 2 18 -1.</_>
- <_>14 11 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.9309996217489243e-003</threshold>
- <left_val>0.3219070136547089</left_val>
- <right_val>-0.1639260053634644</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 10 12 -1.</_>
- <_>10 8 5 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1097180023789406</threshold>
- <left_val>-0.1587650030851364</left_val>
- <right_val>1.0186259746551514</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 12 8 -1.</_>
- <_>12 9 6 4 2.</_>
- <_>6 13 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0302930008620024</threshold>
- <left_val>0.7558730244636536</left_val>
- <right_val>0.0317949987947941</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 3 14 -1.</_>
- <_>7 14 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0231180004775524</threshold>
- <left_val>-0.8845149874687195</left_val>
- <right_val>-9.5039997249841690e-003</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 12 16 -1.</_>
- <_>17 2 6 8 2.</_>
- <_>11 10 6 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.0900000128895044e-003</threshold>
- <left_val>0.2383829951286316</left_val>
- <right_val>-0.1160620003938675</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 6 9 -1.</_>
- <_>9 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0333920009434223</threshold>
- <left_val>-1.8738139867782593</left_val>
- <right_val>-0.0685029998421669</right_val></_></_>
- <_>
- <!-- tree 155 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 14 9 4 -1.</_>
- <_>13 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0131900003179908</threshold>
- <left_val>0.1291989982128143</left_val>
- <right_val>-0.6751220226287842</right_val></_></_>
- <_>
- <!-- tree 156 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 22 4 -1.</_>
- <_>0 12 11 2 2.</_>
- <_>11 14 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0146610001102090</threshold>
- <left_val>-0.0248290002346039</left_val>
- <right_val>-0.7439680099487305</right_val></_></_>
- <_>
- <!-- tree 157 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 22 6 -1.</_>
- <_>12 12 11 3 2.</_>
- <_>1 15 11 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0132480002939701</threshold>
- <left_val>0.4682019948959351</left_val>
- <right_val>-0.0241650007665157</right_val></_></_>
- <_>
- <!-- tree 158 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 9 6 -1.</_>
- <_>9 6 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0162189994007349</threshold>
- <left_val>0.4008379876613617</left_val>
- <right_val>-0.2125570029020309</right_val></_></_>
- <_>
- <!-- tree 159 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 4 9 -1.</_>
- <_>10 0 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0290520004928112</threshold>
- <left_val>-1.5650019645690918</left_val>
- <right_val>0.1437589973211289</right_val></_></_>
- <_>
- <!-- tree 160 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 18 7 -1.</_>
- <_>9 8 6 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1015319973230362</threshold>
- <left_val>-1.9220689535140991</left_val>
- <right_val>-0.0695599988102913</right_val></_></_>
- <_>
- <!-- tree 161 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 24 6 -1.</_>
- <_>0 8 24 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0377539992332459</threshold>
- <left_val>0.1339679956436157</left_val>
- <right_val>-2.2639141082763672</right_val></_></_>
- <_>
- <!-- tree 162 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 24 10 -1.</_>
- <_>8 11 8 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2855559885501862</threshold>
- <left_val>1.0215270519256592</left_val>
- <right_val>-0.1523219943046570</right_val></_></_>
- <_>
- <!-- tree 163 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 3 18 21 -1.</_>
- <_>9 3 6 21 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1536069959402084</threshold>
- <left_val>-0.0974090024828911</left_val>
- <right_val>0.4166240096092224</right_val></_></_>
- <_>
- <!-- tree 164 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 12 4 10 -1.</_>
- <_>9 12 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.1199999901000410e-004</threshold>
- <left_val>0.1127189993858337</left_val>
- <right_val>-0.4165399968624115</right_val></_></_>
- <_>
- <!-- tree 165 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 16 10 8 -1.</_>
- <_>15 16 5 4 2.</_>
- <_>10 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0205979999154806</threshold>
- <left_val>0.6054049730300903</left_val>
- <right_val>0.0624679997563362</right_val></_></_>
- <_>
- <!-- tree 166 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 6 9 -1.</_>
- <_>10 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0373539999127388</threshold>
- <left_val>-0.1891900002956390</left_val>
- <right_val>0.4646469950675964</right_val></_></_>
- <_>
- <!-- tree 167 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 10 6 12 -1.</_>
- <_>15 10 3 6 2.</_>
- <_>12 16 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0572750009596348</threshold>
- <left_val>0.1156530007719994</left_val>
- <right_val>-1.3213009834289551</right_val></_></_>
- <_>
- <!-- tree 168 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 10 6 12 -1.</_>
- <_>6 10 3 6 2.</_>
- <_>9 16 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.1029999740421772e-003</threshold>
- <left_val>-0.2806150019168854</left_val>
- <right_val>0.1931339949369431</right_val></_></_>
- <_>
- <!-- tree 169 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 12 6 12 -1.</_>
- <_>19 12 3 6 2.</_>
- <_>16 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0546449981629848</threshold>
- <left_val>0.7242850065231323</left_val>
- <right_val>0.0754479989409447</right_val></_></_>
- <_>
- <!-- tree 170 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 6 12 -1.</_>
- <_>2 12 3 6 2.</_>
- <_>5 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0253490004688501</threshold>
- <left_val>-0.1948180049657822</left_val>
- <right_val>0.4603280127048492</right_val></_></_>
- <_>
- <!-- tree 171 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 15 6 9 -1.</_>
- <_>12 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0243110004812479</threshold>
- <left_val>0.1556410044431686</left_val>
- <right_val>-0.4991390109062195</right_val></_></_>
- <_>
- <!-- tree 172 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 15 6 9 -1.</_>
- <_>10 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0359620004892349</threshold>
- <left_val>-0.0585730001330376</left_val>
- <right_val>-1.5418399572372437</right_val></_></_>
- <_>
- <!-- tree 173 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 20 10 4 -1.</_>
- <_>14 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1000069975852966</threshold>
- <left_val>-1.6100039482116699</left_val>
- <right_val>0.1145050004124641</right_val></_></_>
- <_>
- <!-- tree 174 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 20 10 4 -1.</_>
- <_>5 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0844359993934631</threshold>
- <left_val>-0.0614069998264313</left_val>
- <right_val>-1.4673349857330322</right_val></_></_>
- <_>
- <!-- tree 175 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 17 9 6 -1.</_>
- <_>11 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0159479994326830</threshold>
- <left_val>0.1628790050745010</left_val>
- <right_val>-0.1102640032768250</right_val></_></_>
- <_>
- <!-- tree 176 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 14 4 -1.</_>
- <_>3 4 14 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0338240005075932</threshold>
- <left_val>-0.1793269962072372</left_val>
- <right_val>0.5721840262413025</right_val></_></_>
- <_>
- <!-- tree 177 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 1 10 4 -1.</_>
- <_>10 3 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0619960017502308</threshold>
- <left_val>4.6511812210083008</left_val>
- <right_val>0.0945340022444725</right_val></_></_>
- <_>
- <!-- tree 178 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 10 4 -1.</_>
- <_>5 15 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0698769986629486</threshold>
- <left_val>-0.1698590070009232</left_val>
- <right_val>0.8702899813652039</right_val></_></_>
- <_>
- <!-- tree 179 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 2 3 19 -1.</_>
- <_>20 2 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0279169995337725</threshold>
- <left_val>0.9104250073432922</left_val>
- <right_val>0.0568270012736321</right_val></_></_>
- <_>
- <!-- tree 180 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 9 8 -1.</_>
- <_>7 12 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0127640003338456</threshold>
- <left_val>0.2206670045852661</left_val>
- <right_val>-0.2776910066604614</right_val></_></_></trees>
- <stage_threshold>-3.3196411132812500</stage_threshold>
- <parent>20</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 22 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 5 12 -1.</_>
- <_>4 11 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0216620005667210</threshold>
- <left_val>-0.8986889719963074</left_val>
- <right_val>0.2943629920482636</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 3 -1.</_>
- <_>8 1 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1004450023174286</threshold>
- <left_val>-0.3765920102596283</left_val>
- <right_val>0.6089100241661072</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 12 4 -1.</_>
- <_>6 10 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0260039996355772</threshold>
- <left_val>-0.3812850117683411</left_val>
- <right_val>0.3921740055084229</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 3 4 10 -1.</_>
- <_>19 3 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0284410007297993</threshold>
- <left_val>-0.1818230003118515</left_val>
- <right_val>0.5892720222473145</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 9 6 -1.</_>
- <_>3 6 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0386120006442070</threshold>
- <left_val>-0.2239959985017777</left_val>
- <right_val>0.6377999782562256</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 0 6 22 -1.</_>
- <_>20 0 2 22 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0465949997305870</threshold>
- <left_val>0.7081220149993897</left_val>
- <right_val>-0.1466619968414307</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 22 -1.</_>
- <_>2 0 2 22 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0427919998764992</threshold>
- <left_val>0.4768039882183075</left_val>
- <right_val>-0.2923319935798645</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 15 19 3 -1.</_>
- <_>5 16 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.7960000336170197e-003</threshold>
- <left_val>-0.1851029992103577</left_val>
- <right_val>0.5262669920921326</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 7 4 15 -1.</_>
- <_>10 12 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0423489995300770</threshold>
- <left_val>0.0392449982464314</left_val>
- <right_val>-0.8919770121574402</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0195989999920130</threshold>
- <left_val>-0.2335840016603470</left_val>
- <right_val>0.4414649903774262</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 21 18 3 -1.</_>
- <_>0 22 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.7400001939386129e-004</threshold>
- <left_val>-0.4606359899044037</left_val>
- <right_val>0.1768960058689117</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 10 15 -1.</_>
- <_>7 8 10 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.3629999272525311e-003</threshold>
- <left_val>0.3349319994449616</left_val>
- <right_val>-0.2989340126514435</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 7 18 3 -1.</_>
- <_>1 8 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0169730000197887</threshold>
- <left_val>-0.1640869975090027</left_val>
- <right_val>1.5993679761886597</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 9 6 -1.</_>
- <_>11 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0360639989376068</threshold>
- <left_val>0.2260169982910156</left_val>
- <right_val>-0.5318610072135925</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 24 14 -1.</_>
- <_>0 17 24 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0708649978041649</threshold>
- <left_val>0.1522050052881241</left_val>
- <right_val>-0.4191460013389587</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 9 8 10 -1.</_>
- <_>17 9 4 5 2.</_>
- <_>13 14 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0630759969353676</threshold>
- <left_val>-1.4874019622802734</left_val>
- <right_val>0.1295370012521744</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 4 9 -1.</_>
- <_>12 5 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0296700000762939</threshold>
- <left_val>-0.1914590001106262</left_val>
- <right_val>0.9818490147590637</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 9 8 10 -1.</_>
- <_>17 9 4 5 2.</_>
- <_>13 14 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0378739982843399</threshold>
- <left_val>0.1345950067043304</left_val>
- <right_val>-0.5631629824638367</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 11 10 10 -1.</_>
- <_>7 11 5 5 2.</_>
- <_>12 16 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0332890003919601</threshold>
- <left_val>-1.0828030109405518</left_val>
- <right_val>-0.0115040000528097</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 18 4 -1.</_>
- <_>13 13 9 2 2.</_>
- <_>4 15 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0316089987754822</threshold>
- <left_val>-0.5922449827194214</left_val>
- <right_val>0.1339479982852936</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 19 2 -1.</_>
- <_>0 1 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.0740000288933516e-003</threshold>
- <left_val>-0.4918580055236816</left_val>
- <right_val>0.0944460034370422</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 18 24 6 -1.</_>
- <_>8 18 8 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0715560019016266</threshold>
- <left_val>0.5971019864082336</left_val>
- <right_val>-0.0395530015230179</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 8 16 -1.</_>
- <_>6 12 8 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0811700001358986</threshold>
- <left_val>-1.1817820072174072</left_val>
- <right_val>-0.0282540004700422</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 4 -1.</_>
- <_>7 10 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.4860001653432846e-003</threshold>
- <left_val>-0.6102809906005859</left_val>
- <right_val>0.2261909991502762</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 9 -1.</_>
- <_>0 6 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0421760007739067</threshold>
- <left_val>-1.1435619592666626</left_val>
- <right_val>-0.0290019996464252</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 15 7 9 -1.</_>
- <_>13 18 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0656400024890900</threshold>
- <left_val>-1.6470279693603516</left_val>
- <right_val>0.1281030029058456</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 12 6 -1.</_>
- <_>3 18 6 3 2.</_>
- <_>9 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0181889999657869</threshold>
- <left_val>-0.3114939928054810</left_val>
- <right_val>0.2573960125446320</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 14 6 9 -1.</_>
- <_>12 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0515200011432171</threshold>
- <left_val>-0.6920689940452576</left_val>
- <right_val>0.1527079939842224</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 15 15 8 -1.</_>
- <_>2 19 15 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0471509993076324</threshold>
- <left_val>-0.7186830043792725</left_val>
- <right_val>2.6879999786615372e-003</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 16 -1.</_>
- <_>9 14 6 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0174889992922544</threshold>
- <left_val>0.2237119972705841</left_val>
- <right_val>-0.5538179874420166</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 7 12 -1.</_>
- <_>6 10 7 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0252640005201101</threshold>
- <left_val>1.0319819450378418</left_val>
- <right_val>-0.1749649941921234</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 6 6 9 -1.</_>
- <_>14 9 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0407450012862682</threshold>
- <left_val>0.4496159851551056</left_val>
- <right_val>0.0393490009009838</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 14 6 9 -1.</_>
- <_>5 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0376669988036156</threshold>
- <left_val>-0.8547570109367371</left_val>
- <right_val>-0.0124639999121428</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 8 6 9 -1.</_>
- <_>12 8 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0134110003709793</threshold>
- <left_val>0.5784559845924377</left_val>
- <right_val>-0.0174679998308420</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 4 18 -1.</_>
- <_>6 6 2 9 2.</_>
- <_>8 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.8999997640494257e-005</threshold>
- <left_val>-0.3774920105934143</left_val>
- <right_val>0.1396179944276810</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 9 6 12 -1.</_>
- <_>17 9 3 6 2.</_>
- <_>14 15 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0114150000736117</threshold>
- <left_val>-0.2618660032749176</left_val>
- <right_val>0.2371249943971634</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 9 6 12 -1.</_>
- <_>4 9 3 6 2.</_>
- <_>7 15 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0372000001370907</threshold>
- <left_val>-0.0286260005086660</left_val>
- <right_val>-1.2945239543914795</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 15 9 6 -1.</_>
- <_>14 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.4050000831484795e-003</threshold>
- <left_val>0.2053139954805374</left_val>
- <right_val>-0.1874749958515167</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 20 18 4 -1.</_>
- <_>0 20 9 2 2.</_>
- <_>9 22 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0224830005317926</threshold>
- <left_val>0.6702719926834106</left_val>
- <right_val>-0.1959400027990341</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 18 9 6 -1.</_>
- <_>13 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0232749991118908</threshold>
- <left_val>0.1740539968013763</left_val>
- <right_val>-0.3274630010128021</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 18 9 6 -1.</_>
- <_>2 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0139170000329614</threshold>
- <left_val>-0.8395429849624634</left_val>
- <right_val>-6.3760001212358475e-003</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 18 3 -1.</_>
- <_>6 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.5429999269545078e-003</threshold>
- <left_val>-0.0341949984431267</left_val>
- <right_val>0.5899819731712341</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 18 3 -1.</_>
- <_>0 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0115390000864863</threshold>
- <left_val>0.4214279949665070</left_val>
- <right_val>-0.2351049929857254</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 2 4 22 -1.</_>
- <_>21 2 2 11 2.</_>
- <_>19 13 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0525019988417625</threshold>
- <left_val>0.0693039968609810</left_val>
- <right_val>0.7322649955749512</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 2 4 22 -1.</_>
- <_>1 2 2 11 2.</_>
- <_>3 13 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0527159981429577</threshold>
- <left_val>-0.1568810045719147</left_val>
- <right_val>1.0907289981842041</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 2 24 -1.</_>
- <_>15 0 1 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0117260003462434</threshold>
- <left_val>-0.7093430161476135</left_val>
- <right_val>0.1682880073785782</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 20 16 4 -1.</_>
- <_>11 20 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0959459990262985</threshold>
- <left_val>-0.1619289964437485</left_val>
- <right_val>1.0072519779205322</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 4 18 -1.</_>
- <_>13 6 2 9 2.</_>
- <_>11 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0158719997853041</threshold>
- <left_val>0.3900839984416962</left_val>
- <right_val>-0.0537770017981529</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 10 14 -1.</_>
- <_>7 9 5 7 2.</_>
- <_>12 16 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0348180010914803</threshold>
- <left_val>0.0171799995005131</left_val>
- <right_val>-0.9394180178642273</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 6 6 9 -1.</_>
- <_>14 9 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0347919985651970</threshold>
- <left_val>0.0504629984498024</left_val>
- <right_val>0.5446569919586182</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 7 9 -1.</_>
- <_>3 9 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0162840001285076</threshold>
- <left_val>-0.2698130011558533</left_val>
- <right_val>0.4036529958248138</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 4 4 20 -1.</_>
- <_>22 4 2 10 2.</_>
- <_>20 14 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0443190000951290</threshold>
- <left_val>0.8439999818801880</left_val>
- <right_val>0.0328829996287823</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 6 9 -1.</_>
- <_>7 9 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.5689997971057892e-003</threshold>
- <left_val>0.1530939936637878</left_val>
- <right_val>-0.3495979905128479</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 10 14 -1.</_>
- <_>12 0 5 7 2.</_>
- <_>7 7 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0658420026302338</threshold>
- <left_val>-0.9271119832992554</left_val>
- <right_val>0.1680099964141846</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 18 6 -1.</_>
- <_>11 1 9 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0733370035886765</threshold>
- <left_val>0.5161449909210205</left_val>
- <right_val>-0.2023600041866303</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 2 24 -1.</_>
- <_>15 0 1 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0164500009268522</threshold>
- <left_val>0.1395059973001480</left_val>
- <right_val>-0.4930129945278168</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 2 24 -1.</_>
- <_>8 0 1 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.2630004510283470e-003</threshold>
- <left_val>-0.9010199904441834</left_val>
- <right_val>-0.0161160007119179</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 12 6 7 -1.</_>
- <_>13 12 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.9139998629689217e-003</threshold>
- <left_val>0.1985819935798645</left_val>
- <right_val>-0.1673129945993424</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 12 6 7 -1.</_>
- <_>8 12 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.4699998842552304e-004</threshold>
- <left_val>0.0940050035715103</left_val>
- <right_val>-0.4157089889049530</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 18 19 -1.</_>
- <_>9 5 6 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2053290009498596</threshold>
- <left_val>-0.0600220002233982</left_val>
- <right_val>0.7099360227584839</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 9 6 -1.</_>
- <_>8 6 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0168830007314682</threshold>
- <left_val>0.2439219951629639</left_val>
- <right_val>-0.3055180013179779</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 9 6 -1.</_>
- <_>12 5 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0191110000014305</threshold>
- <left_val>0.6122990250587463</left_val>
- <right_val>0.0242529995739460</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 16 10 8 -1.</_>
- <_>3 16 5 4 2.</_>
- <_>8 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0259629990905523</threshold>
- <left_val>0.9076499938964844</left_val>
- <right_val>-0.1672209948301315</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 8 5 15 -1.</_>
- <_>19 13 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0217620003968477</threshold>
- <left_val>-0.3138470053672791</left_val>
- <right_val>0.2013459950685501</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 5 15 -1.</_>
- <_>0 13 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0241199992597103</threshold>
- <left_val>-0.6658840179443359</left_val>
- <right_val>7.4559999629855156e-003</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 4 4 20 -1.</_>
- <_>22 4 2 10 2.</_>
- <_>20 14 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0471299998462200</threshold>
- <left_val>0.0595339983701706</left_val>
- <right_val>0.8780450224876404</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 4 20 -1.</_>
- <_>0 4 2 10 2.</_>
- <_>2 14 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0459849983453751</threshold>
- <left_val>0.8006799817085266</left_val>
- <right_val>-0.1725230067968369</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 10 4 -1.</_>
- <_>7 7 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0265079997479916</threshold>
- <left_val>0.1877409964799881</left_val>
- <right_val>-0.6085060238838196</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 19 14 4 -1.</_>
- <_>11 19 7 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0486150011420250</threshold>
- <left_val>0.5864409804344177</left_val>
- <right_val>-0.1942770034074783</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 11 12 3 -1.</_>
- <_>10 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0185620002448559</threshold>
- <left_val>-0.2558790147304535</left_val>
- <right_val>0.1632619947195053</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 3 -1.</_>
- <_>0 2 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0126780001446605</threshold>
- <left_val>-0.0142280003055930</left_val>
- <right_val>-0.7673810124397278</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 14 20 -1.</_>
- <_>14 2 7 10 2.</_>
- <_>7 12 7 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.1919999960809946e-003</threshold>
- <left_val>0.2049500048160553</left_val>
- <right_val>-0.1140429973602295</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 6 9 -1.</_>
- <_>2 13 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0490889996290207</threshold>
- <left_val>-1.0740849971771240</left_val>
- <right_val>-0.0389409996569157</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 4 19 -1.</_>
- <_>13 0 2 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0174369998276234</threshold>
- <left_val>-0.5797380208969116</left_val>
- <right_val>0.1858450025320053</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 11 14 3 -1.</_>
- <_>8 11 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0147700002416968</threshold>
- <left_val>-0.6615030169487000</left_val>
- <right_val>5.3119999356567860e-003</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 16 20 -1.</_>
- <_>15 1 8 10 2.</_>
- <_>7 11 8 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2290520071983337</threshold>
- <left_val>-0.4830510020256043</left_val>
- <right_val>0.1232639998197556</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 21 9 -1.</_>
- <_>7 10 7 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1270709931850433</threshold>
- <left_val>0.5745260119438171</left_val>
- <right_val>-0.1942040026187897</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 19 15 5 -1.</_>
- <_>11 19 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0103390002623200</threshold>
- <left_val>-0.0546419993042946</left_val>
- <right_val>0.2450180053710938</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 10 6 6 -1.</_>
- <_>11 10 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.9010001607239246e-003</threshold>
- <left_val>0.1218060031533241</left_val>
- <right_val>-0.3879739940166473</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 1 16 20 -1.</_>
- <_>15 1 8 10 2.</_>
- <_>7 11 8 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2902539968490601</threshold>
- <left_val>0.1096619963645935</left_val>
- <right_val>-30.</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 16 20 -1.</_>
- <_>1 1 8 10 2.</_>
- <_>9 11 8 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2380499988794327</threshold>
- <left_val>-1.7352679967880249</left_val>
- <right_val>-0.0638099983334541</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 4 3 12 -1.</_>
- <_>16 10 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0624810010194778</threshold>
- <left_val>0.1352300047874451</left_val>
- <right_val>-0.7030109763145447</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 3 12 -1.</_>
- <_>5 10 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.7109997831285000e-003</threshold>
- <left_val>-0.4698410034179688</left_val>
- <right_val>0.0603419989347458</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 8 -1.</_>
- <_>12 6 5 4 2.</_>
- <_>7 10 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0278159994632006</threshold>
- <left_val>0.6980760097503662</left_val>
- <right_val>1.3719999697059393e-003</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 9 6 6 -1.</_>
- <_>4 12 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0170200001448393</threshold>
- <left_val>1.6870440244674683</left_val>
- <right_val>-0.1431480050086975</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 4 -1.</_>
- <_>6 7 12 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0497549995779991</threshold>
- <left_val>0.7949770092964172</left_val>
- <right_val>7.7199999941512942e-004</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 2 5 15 -1.</_>
- <_>9 7 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0747329965233803</threshold>
- <left_val>-1.0132360458374023</left_val>
- <right_val>-0.0193889997899532</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 9 6 -1.</_>
- <_>15 2 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0320090018212795</threshold>
- <left_val>0.1441210061311722</left_val>
- <right_val>-0.4213910102844238</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 11 10 -1.</_>
- <_>6 5 11 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0944639965891838</threshold>
- <left_val>0.5068259835243225</left_val>
- <right_val>-0.2047889977693558</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 7 4 12 -1.</_>
- <_>12 13 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0154269998893142</threshold>
- <left_val>-0.1581130027770996</left_val>
- <right_val>0.1780689954757690</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 9 4 -1.</_>
- <_>7 4 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.0540001355111599e-003</threshold>
- <left_val>-0.5436670184135437</left_val>
- <right_val>0.0312350001186132</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 13 6 -1.</_>
- <_>6 2 13 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.0080000869929790e-003</threshold>
- <left_val>-0.1737679988145828</left_val>
- <right_val>0.3044170141220093</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>10 6 2 9 2.</_>
- <_>12 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0100919995456934</threshold>
- <left_val>0.2510380148887634</left_val>
- <right_val>-0.2622410058975220</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 8 6 9 -1.</_>
- <_>12 8 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0388180017471313</threshold>
- <left_val>0.9322670102119446</left_val>
- <right_val>0.0726599991321564</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 18 10 6 -1.</_>
- <_>3 20 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0346519984304905</threshold>
- <left_val>-0.0339349992573261</left_val>
- <right_val>-0.8570790290832520</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 20 3 -1.</_>
- <_>4 15 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.6729999594390392e-003</threshold>
- <left_val>0.3496930003166199</left_val>
- <right_val>-0.0485179983079433</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 15 9 6 -1.</_>
- <_>2 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.8499997723847628e-004</threshold>
- <left_val>0.0665730014443398</left_val>
- <right_val>-0.4497379958629608</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 4 19 -1.</_>
- <_>13 0 2 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0353170000016689</threshold>
- <left_val>0.1427579969167709</left_val>
- <right_val>-0.4672639966011047</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 4 19 -1.</_>
- <_>9 0 2 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0235699992626905</threshold>
- <left_val>-1.0286079645156860</left_val>
- <right_val>-0.0452880002558231</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 22 2 -1.</_>
- <_>1 5 22 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.9109999993816018e-003</threshold>
- <left_val>-0.1965219974517822</left_val>
- <right_val>0.2866100072860718</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 9 6 -1.</_>
- <_>0 2 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0166590008884668</threshold>
- <left_val>-0.7753220200538635</left_val>
- <right_val>-8.3280000835657120e-003</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 24 18 -1.</_>
- <_>0 9 24 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.6606220006942749</threshold>
- <left_val>0.1323249936103821</left_val>
- <right_val>-3.5266680717468262</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 16 8 -1.</_>
- <_>3 6 16 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1097059994935989</threshold>
- <left_val>-0.1554719954729080</left_val>
- <right_val>1.4674140214920044</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 6 18 6 -1.</_>
- <_>3 8 18 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0135009996592999</threshold>
- <left_val>0.1523340046405792</left_val>
- <right_val>-1.3020930290222168</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 6 10 -1.</_>
- <_>5 1 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0228719990700483</threshold>
- <left_val>-0.7132599949836731</left_val>
- <right_val>-8.7040001526474953e-003</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 9 6 -1.</_>
- <_>16 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0818210020661354</threshold>
- <left_val>1.1127580404281616</left_val>
- <right_val>0.0832199975848198</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 9 6 -1.</_>
- <_>5 0 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0527280010282993</threshold>
- <left_val>0.9316509962081909</left_val>
- <right_val>-0.1710399985313416</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 15 -1.</_>
- <_>10 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0252420008182526</threshold>
- <left_val>-0.1973379999399185</left_val>
- <right_val>0.2535940110683441</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 7 10 -1.</_>
- <_>6 5 7 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0438189990818501</threshold>
- <left_val>0.4181520044803619</left_val>
- <right_val>-0.2458550035953522</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 20 4 -1.</_>
- <_>12 2 10 2 2.</_>
- <_>2 4 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0181889999657869</threshold>
- <left_val>-0.5174319744110107</left_val>
- <right_val>0.2017419934272766</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 19 3 -1.</_>
- <_>2 12 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0234660003334284</threshold>
- <left_val>-0.0430710017681122</left_val>
- <right_val>-1.0636579990386963</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 8 6 9 -1.</_>
- <_>12 8 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0342160016298294</threshold>
- <left_val>0.0537809990346432</left_val>
- <right_val>0.4970720112323761</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 6 9 -1.</_>
- <_>10 8 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0256929993629456</threshold>
- <left_val>-0.2380010038614273</left_val>
- <right_val>0.4165149927139282</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 8 4 9 -1.</_>
- <_>13 8 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0265650004148483</threshold>
- <left_val>-0.8857480287551880</left_val>
- <right_val>0.1336590051651001</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 11 9 9 -1.</_>
- <_>6 11 3 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0609420016407967</threshold>
- <left_val>-0.2066970020532608</left_val>
- <right_val>0.5830900073051453</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 18 5 -1.</_>
- <_>9 9 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1447450071573257</threshold>
- <left_val>0.1328230053186417</left_val>
- <right_val>-3.1449348926544189</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 2 20 -1.</_>
- <_>2 14 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0534109994769096</threshold>
- <left_val>-0.1732520014047623</left_val>
- <right_val>0.6919069886207581</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 17 8 6 -1.</_>
- <_>14 20 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0114080002531409</threshold>
- <left_val>0.0548220016062260</left_val>
- <right_val>0.3024039864540100</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 2 -1.</_>
- <_>3 22 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.3179999552667141e-003</threshold>
- <left_val>0.1582089960575104</left_val>
- <right_val>-0.3197320103645325</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 15 6 -1.</_>
- <_>10 4 5 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0296950004994869</threshold>
- <left_val>0.7127479910850525</left_val>
- <right_val>0.0581360012292862</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 15 12 6 -1.</_>
- <_>2 17 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0272499993443489</threshold>
- <left_val>-0.1575410068035126</left_val>
- <right_val>0.9214379787445068</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 8 6 9 -1.</_>
- <_>17 11 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.6200000904500484e-003</threshold>
- <left_val>-0.3454839885234833</left_val>
- <right_val>0.2022099941968918</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 20 4 -1.</_>
- <_>2 12 10 2 2.</_>
- <_>12 14 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0125789996236563</threshold>
- <left_val>-0.5565029978752136</left_val>
- <right_val>0.0203889999538660</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 24 6 -1.</_>
- <_>0 19 24 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0888490006327629</threshold>
- <left_val>-3.6100010871887207</left_val>
- <right_val>0.1316419988870621</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 16 9 4 -1.</_>
- <_>7 18 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0192569997161627</threshold>
- <left_val>0.5190899968147278</left_val>
- <right_val>-0.1928430050611496</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 1 4 22 -1.</_>
- <_>17 1 2 11 2.</_>
- <_>15 12 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0166669990867376</threshold>
- <left_val>-0.0874999985098839</left_val>
- <right_val>0.1581249982118607</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 1 4 22 -1.</_>
- <_>5 1 2 11 2.</_>
- <_>7 12 2 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0129319997504354</threshold>
- <left_val>0.0274059996008873</left_val>
- <right_val>-0.5512390136718750</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 13 8 9 -1.</_>
- <_>11 16 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0134319998323917</threshold>
- <left_val>0.2345779985189438</left_val>
- <right_val>-0.0432350002229214</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 6 9 -1.</_>
- <_>8 1 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0188100002706051</threshold>
- <left_val>-0.0396809987723827</left_val>
- <right_val>-0.9437329769134522</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 4 3 18 -1.</_>
- <_>11 10 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.4349998719990253e-003</threshold>
- <left_val>0.4570370018482208</left_val>
- <right_val>-4.0520001202821732e-003</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 12 6 -1.</_>
- <_>5 8 6 3 2.</_>
- <_>11 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0242490004748106</threshold>
- <left_val>-0.7624800205230713</left_val>
- <right_val>-0.0198570005595684</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 7 5 8 -1.</_>
- <_>15 11 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0296679995954037</threshold>
- <left_val>-3.7412509918212891</left_val>
- <right_val>0.1125060021877289</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 5 8 -1.</_>
- <_>4 11 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.1150000654160976e-003</threshold>
- <left_val>-0.6378179788589478</left_val>
- <right_val>0.0112239997833967</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 6 12 -1.</_>
- <_>15 6 3 6 2.</_>
- <_>12 12 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.7819997891783714e-003</threshold>
- <left_val>0.1937440037727356</left_val>
- <right_val>-0.0820420011878014</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 6 12 -1.</_>
- <_>6 6 3 6 2.</_>
- <_>9 12 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0166069995611906</threshold>
- <left_val>-0.1619209945201874</left_val>
- <right_val>1.1334990262985229</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 9 14 8 -1.</_>
- <_>12 9 7 4 2.</_>
- <_>5 13 7 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0382280014455318</threshold>
- <left_val>0.0211050007492304</left_val>
- <right_val>0.7626420259475708</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 3 14 -1.</_>
- <_>9 8 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0570940002799034</threshold>
- <left_val>-1.6974929571151733</left_val>
- <right_val>-0.0597620010375977</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 6 12 -1.</_>
- <_>12 10 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0538830012083054</threshold>
- <left_val>1.1850190162658691</left_val>
- <right_val>0.0909669995307922</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 5 4 18 -1.</_>
- <_>4 5 2 9 2.</_>
- <_>6 14 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.6110000908374786e-003</threshold>
- <left_val>-0.4094119966030121</left_val>
- <right_val>0.0838209986686707</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 16 18 -1.</_>
- <_>4 12 16 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2971439957618713</threshold>
- <left_val>0.1552989929914475</left_val>
- <right_val>-1.0995409488677979</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 7 20 -1.</_>
- <_>5 14 7 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0890630036592484</threshold>
- <left_val>0.4894720017910004</left_val>
- <right_val>-0.2004120051860809</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 8 8 12 -1.</_>
- <_>14 14 8 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0561930015683174</threshold>
- <left_val>-0.2458139955997467</left_val>
- <right_val>0.1436550021171570</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 10 6 14 -1.</_>
- <_>9 10 3 7 2.</_>
- <_>12 17 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0370049998164177</threshold>
- <left_val>-0.0481689982116222</left_val>
- <right_val>-1.2310709953308105</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 9 6 -1.</_>
- <_>12 5 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.4840003401041031e-003</threshold>
- <left_val>0.4337260127067566</left_val>
- <right_val>0.0137799996882677</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 4 3 18 -1.</_>
- <_>10 4 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.4379999376833439e-003</threshold>
- <left_val>0.1894969940185547</left_val>
- <right_val>-0.3229419887065888</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 22 14 -1.</_>
- <_>12 4 11 7 2.</_>
- <_>1 11 11 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0716399997472763</threshold>
- <left_val>-0.4397900104522705</left_val>
- <right_val>0.2273019999265671</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 18 2 -1.</_>
- <_>2 8 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.2260002121329308e-003</threshold>
- <left_val>-0.2054840028285980</left_val>
- <right_val>0.5093330144882202</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 6 12 -1.</_>
- <_>12 10 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.1360001564025879e-003</threshold>
- <left_val>0.3115719854831696</left_val>
- <right_val>0.0706809982657433</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 9 7 -1.</_>
- <_>9 5 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0155950002372265</threshold>
- <left_val>-0.3093479871749878</left_val>
- <right_val>0.1562770009040833</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 7 4 12 -1.</_>
- <_>12 13 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0259959995746613</threshold>
- <left_val>0.1382160037755966</left_val>
- <right_val>-0.1761659979820252</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 4 12 -1.</_>
- <_>8 13 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0120850000530481</threshold>
- <left_val>-0.5107020139694214</left_val>
- <right_val>0.0584409981966019</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 2 10 22 -1.</_>
- <_>7 13 10 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0678360015153885</threshold>
- <left_val>0.4775710105895996</left_val>
- <right_val>-0.0714460015296936</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 3 20 -1.</_>
- <_>1 1 1 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0147150000557303</threshold>
- <left_val>0.4523890018463135</left_val>
- <right_val>-0.1986140012741089</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 18 4 -1.</_>
- <_>13 13 9 2 2.</_>
- <_>4 15 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0251189991831779</threshold>
- <left_val>0.1295489966869354</left_val>
- <right_val>-0.8626639842987061</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 13 18 4 -1.</_>
- <_>2 13 9 2 2.</_>
- <_>11 15 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0188260003924370</threshold>
- <left_val>-0.0415700003504753</left_val>
- <right_val>-1.1354700326919556</right_val></_></_>
- <_>
- <!-- tree 155 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 9 6 -1.</_>
- <_>15 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0212639998644590</threshold>
- <left_val>-0.3473800122737885</left_val>
- <right_val>0.1577949970960617</right_val></_></_>
- <_>
- <!-- tree 156 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 9 6 -1.</_>
- <_>0 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.4609996303915977e-003</threshold>
- <left_val>4.8639997839927673e-003</left_val>
- <right_val>-0.6165480017662048</right_val></_></_>
- <_>
- <!-- tree 157 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 18 24 -1.</_>
- <_>15 0 9 12 2.</_>
- <_>6 12 9 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2295770049095154</threshold>
- <left_val>0.0813729986548424</left_val>
- <right_val>0.6984140276908875</right_val></_></_>
- <_>
- <!-- tree 158 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 6 12 -1.</_>
- <_>6 10 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0380619987845421</threshold>
- <left_val>1.1616369485855103</left_val>
- <right_val>-0.1497669965028763</right_val></_></_>
- <_>
- <!-- tree 159 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 10 4 -1.</_>
- <_>8 9 10 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0134849995374680</threshold>
- <left_val>-0.3203639984130859</left_val>
- <right_val>0.1736509948968887</right_val></_></_>
- <_>
- <!-- tree 160 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 9 18 6 -1.</_>
- <_>1 9 9 3 2.</_>
- <_>10 12 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0362389981746674</threshold>
- <left_val>-0.1815849989652634</left_val>
- <right_val>0.6195669770240784</right_val></_></_>
- <_>
- <!-- tree 161 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 18 3 -1.</_>
- <_>6 7 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7210001870989799e-003</threshold>
- <left_val>7.9600000753998756e-004</left_val>
- <right_val>0.4244140088558197</right_val></_></_>
- <_>
- <!-- tree 162 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 9 8 -1.</_>
- <_>10 7 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0965259969234467</threshold>
- <left_val>-0.1469680070877075</left_val>
- <right_val>1.2525680065155029</right_val></_></_>
- <_>
- <!-- tree 163 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 12 6 12 -1.</_>
- <_>12 12 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0356569997966290</threshold>
- <left_val>-0.3978169858455658</left_val>
- <right_val>0.1419139951467514</right_val></_></_>
- <_>
- <!-- tree 164 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 14 18 3 -1.</_>
- <_>3 15 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0107720000669360</threshold>
- <left_val>-0.1819400042295456</left_val>
- <right_val>0.5976219773292542</right_val></_></_>
- <_>
- <!-- tree 165 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 7 -1.</_>
- <_>18 17 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0792799964547157</threshold>
- <left_val>0.1464249938726425</left_val>
- <right_val>-0.7883689999580383</right_val></_></_>
- <_>
- <!-- tree 166 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 10 6 -1.</_>
- <_>1 14 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0328410007059574</threshold>
- <left_val>-0.0624080002307892</left_val>
- <right_val>-1.4227490425109863</right_val></_></_>
- <_>
- <!-- tree 167 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 7 -1.</_>
- <_>18 17 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0277810003608465</threshold>
- <left_val>0.3403309881687164</left_val>
- <right_val>0.0306700002402067</right_val></_></_>
- <_>
- <!-- tree 168 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 3 3 19 -1.</_>
- <_>11 3 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.0339999832212925e-003</threshold>
- <left_val>0.3108470141887665</left_val>
- <right_val>-0.2259570062160492</right_val></_></_>
- <_>
- <!-- tree 169 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 7 -1.</_>
- <_>18 17 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.4260002002120018e-003</threshold>
- <left_val>-0.0389369986951351</left_val>
- <right_val>0.3170210123062134</right_val></_></_>
- <_>
- <!-- tree 170 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 11 9 -1.</_>
- <_>6 4 11 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1121399998664856</threshold>
- <left_val>-0.1757829934358597</left_val>
- <right_val>0.6505659818649292</right_val></_></_>
- <_>
- <!-- tree 171 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 7 -1.</_>
- <_>18 17 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1187810003757477</threshold>
- <left_val>-1.0092990398406982</left_val>
- <right_val>0.1106970012187958</right_val></_></_>
- <_>
- <!-- tree 172 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 11 6 -1.</_>
- <_>6 8 11 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0415849983692169</threshold>
- <left_val>-0.5380640029907227</left_val>
- <right_val>0.0199050009250641</right_val></_></_>
- <_>
- <!-- tree 173 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 7 8 5 -1.</_>
- <_>16 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0279660001397133</threshold>
- <left_val>0.4814319908618927</left_val>
- <right_val>0.0335909985005856</right_val></_></_>
- <_>
- <!-- tree 174 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 20 19 -1.</_>
- <_>12 4 10 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1250640004873276</threshold>
- <left_val>0.2635219991207123</left_val>
- <right_val>-0.2573789954185486</right_val></_></_>
- <_>
- <!-- tree 175 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 21 6 -1.</_>
- <_>9 1 7 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2366690039634705</threshold>
- <left_val>0.0365080013871193</left_val>
- <right_val>0.9065560102462769</right_val></_></_>
- <_>
- <!-- tree 176 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 14 -1.</_>
- <_>6 5 6 7 2.</_>
- <_>12 12 6 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0294759999960661</threshold>
- <left_val>-0.6004880070686340</left_val>
- <right_val>9.5880003646016121e-003</right_val></_></_>
- <_>
- <!-- tree 177 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>11 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0377929992973804</threshold>
- <left_val>0.1550620049238205</left_val>
- <right_val>-0.9573349952697754</right_val></_></_>
- <_>
- <!-- tree 178 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 8 5 -1.</_>
- <_>6 11 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0720440000295639</threshold>
- <left_val>-0.1452589929103851</left_val>
- <right_val>1.3676730394363403</right_val></_></_>
- <_>
- <!-- tree 179 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 7 8 5 -1.</_>
- <_>16 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.7759999334812164e-003</threshold>
- <left_val>0.0129159996286035</left_val>
- <right_val>0.2164089977741242</right_val></_></_>
- <_>
- <!-- tree 180 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 8 5 -1.</_>
- <_>4 7 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0521540008485317</threshold>
- <left_val>-0.0163599997758865</left_val>
- <right_val>-0.8835629820823669</right_val></_></_>
- <_>
- <!-- tree 181 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 7 -1.</_>
- <_>18 17 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0437909997999668</threshold>
- <left_val>0.3582960069179535</left_val>
- <right_val>0.0651310011744499</right_val></_></_>
- <_>
- <!-- tree 182 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 8 10 -1.</_>
- <_>8 6 4 5 2.</_>
- <_>12 11 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0383789986371994</threshold>
- <left_val>1.1961040496826172</left_val>
- <right_val>-0.1497150063514710</right_val></_></_>
- <_>
- <!-- tree 183 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 15 9 9 -1.</_>
- <_>18 15 3 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0988389998674393</threshold>
- <left_val>-0.6183400154113770</left_val>
- <right_val>0.1278620064258575</right_val></_></_>
- <_>
- <!-- tree 184 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 9 9 -1.</_>
- <_>3 15 3 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1219070032238960</threshold>
- <left_val>-1.8276120424270630</left_val>
- <right_val>-0.0648629963397980</right_val></_></_>
- <_>
- <!-- tree 185 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 10 9 7 -1.</_>
- <_>15 10 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1198170036077499</threshold>
- <left_val>-30.</left_val>
- <right_val>0.1132330000400543</right_val></_></_>
- <_>
- <!-- tree 186 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 9 7 -1.</_>
- <_>6 10 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0309100002050400</threshold>
- <left_val>-0.2393400073051453</left_val>
- <right_val>0.3633289933204651</right_val></_></_>
- <_>
- <!-- tree 187 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 15 10 8 -1.</_>
- <_>18 15 5 4 2.</_>
- <_>13 19 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0108009995892644</threshold>
- <left_val>-0.0351400002837181</left_val>
- <right_val>0.2770789861679077</right_val></_></_>
- <_>
- <!-- tree 188 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 12 -1.</_>
- <_>0 1 3 6 2.</_>
- <_>3 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0568449981510639</threshold>
- <left_val>-0.1552429944276810</left_val>
- <right_val>1.0802700519561768</right_val></_></_>
- <_>
- <!-- tree 189 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 6 12 -1.</_>
- <_>13 0 3 6 2.</_>
- <_>10 6 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.0280000278726220e-003</threshold>
- <left_val>-0.0612029992043972</left_val>
- <right_val>0.2050800025463104</right_val></_></_>
- <_>
- <!-- tree 190 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 10 12 -1.</_>
- <_>7 0 5 6 2.</_>
- <_>12 6 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0282739996910095</threshold>
- <left_val>-0.6477800011634827</left_val>
- <right_val>0.0239170007407665</right_val></_></_>
- <_>
- <!-- tree 191 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 1 16 8 -1.</_>
- <_>4 1 8 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1601359993219376</threshold>
- <left_val>1.0892050266265869</left_val>
- <right_val>0.0583890005946159</right_val></_></_>
- <_>
- <!-- tree 192 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 21 19 3 -1.</_>
- <_>0 22 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.9629998393356800e-003</threshold>
- <left_val>-0.2580629885196686</left_val>
- <right_val>0.2083459943532944</right_val></_></_>
- <_>
- <!-- tree 193 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 18 4 -1.</_>
- <_>15 9 9 2 2.</_>
- <_>6 11 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0469370000064373</threshold>
- <left_val>0.1388629972934723</left_val>
- <right_val>-1.5662620067596436</right_val></_></_>
- <_>
- <!-- tree 194 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 9 6 -1.</_>
- <_>3 6 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0242860000580549</threshold>
- <left_val>-0.2072830051183701</left_val>
- <right_val>0.5243099927902222</right_val></_></_>
- <_>
- <!-- tree 195 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 6 15 -1.</_>
- <_>9 6 6 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0702020004391670</threshold>
- <left_val>0.1479689925909042</left_val>
- <right_val>-1.3095090389251709</right_val></_></_>
- <_>
- <!-- tree 196 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 9 6 6 -1.</_>
- <_>8 9 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.8120002076029778e-003</threshold>
- <left_val>0.0279060006141663</left_val>
- <right_val>-0.5086460113525391</right_val></_></_>
- <_>
- <!-- tree 197 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 1 14 9 -1.</_>
- <_>5 4 14 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0562009997665882</threshold>
- <left_val>1.2618130445480347</left_val>
- <right_val>0.0638019964098930</right_val></_></_>
- <_>
- <!-- tree 198 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 8 20 -1.</_>
- <_>3 0 4 10 2.</_>
- <_>7 10 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1098280027508736</threshold>
- <left_val>-0.1285009980201721</left_val>
- <right_val>3.0776169300079346</right_val></_></_></trees>
- <stage_threshold>-3.2573320865631104</stage_threshold>
- <parent>21</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 23 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 7 9 -1.</_>
- <_>5 3 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0209100004285574</threshold>
- <left_val>-0.6855940222740173</left_val>
- <right_val>0.3898429870605469</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 12 5 -1.</_>
- <_>10 6 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0350320003926754</threshold>
- <left_val>-0.4772439897060394</left_val>
- <right_val>0.4502719938755035</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 8 14 -1.</_>
- <_>4 1 4 14 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0397990010678768</threshold>
- <left_val>-0.4701110124588013</left_val>
- <right_val>0.4270249903202057</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 12 22 4 -1.</_>
- <_>2 14 22 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.8409998416900635e-003</threshold>
- <left_val>0.2561430037021637</left_val>
- <right_val>-0.6655629873275757</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 17 6 6 -1.</_>
- <_>8 20 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.3439999204128981e-003</threshold>
- <left_val>-0.4808349907398224</left_val>
- <right_val>0.2801379859447479</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 1 6 7 -1.</_>
- <_>18 1 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0253129992634058</threshold>
- <left_val>-0.2394820004701614</left_val>
- <right_val>0.4419179856777191</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 6 -1.</_>
- <_>3 0 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0321930013597012</threshold>
- <left_val>0.7608669996261597</left_val>
- <right_val>-0.2505910098552704</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 17 18 -1.</_>
- <_>4 12 17 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0754090026021004</threshold>
- <left_val>-0.3497459888458252</left_val>
- <right_val>0.3438029885292053</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 12 6 -1.</_>
- <_>6 0 6 3 2.</_>
- <_>12 3 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0184690002351999</threshold>
- <left_val>-0.7908560037612915</left_val>
- <right_val>0.0347880013287067</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 18 4 -1.</_>
- <_>13 7 9 2 2.</_>
- <_>4 9 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0128020001575351</threshold>
- <left_val>0.4710780084133148</left_val>
- <right_val>-0.0600060001015663</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 10 6 -1.</_>
- <_>4 14 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0265980008989573</threshold>
- <left_val>0.6711609959602356</left_val>
- <right_val>-0.2425750046968460</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 10 12 -1.</_>
- <_>12 9 5 6 2.</_>
- <_>7 15 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0219889990985394</threshold>
- <left_val>0.2471749931573868</left_val>
- <right_val>-0.4830169975757599</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 3 -1.</_>
- <_>8 1 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1465409994125366</threshold>
- <left_val>-0.2150409966707230</left_val>
- <right_val>0.7205590009689331</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 6 6 -1.</_>
- <_>13 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.5310001112520695e-003</threshold>
- <left_val>0.2793099880218506</left_val>
- <right_val>-0.3433989882469177</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 6 6 -1.</_>
- <_>8 11 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.4010001048445702e-003</threshold>
- <left_val>0.0558619983494282</left_val>
- <right_val>-0.8214359879493713</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 19 3 -1.</_>
- <_>3 11 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.6390003561973572e-003</threshold>
- <left_val>-0.9962059855461121</left_val>
- <right_val>0.1887499988079071</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 9 -1.</_>
- <_>0 5 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0391930006444454</threshold>
- <left_val>-1.1945559978485107</left_val>
- <right_val>-0.0291980002075434</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 16 10 6 -1.</_>
- <_>14 18 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0248550008982420</threshold>
- <left_val>0.1498759984970093</left_val>
- <right_val>-0.5413780212402344</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 10 6 -1.</_>
- <_>0 18 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0349950008094311</threshold>
- <left_val>-1.4210180044174194</left_val>
- <right_val>-0.0423140004277229</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 9 6 -1.</_>
- <_>14 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0183789990842342</threshold>
- <left_val>-0.2824259996414185</left_val>
- <right_val>0.1558180004358292</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 18 3 -1.</_>
- <_>0 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0135920001193881</threshold>
- <left_val>0.4731709957122803</left_val>
- <right_val>-0.2193720042705536</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 18 3 -1.</_>
- <_>6 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.2629999592900276e-003</threshold>
- <left_val>-0.0597140006721020</left_val>
- <right_val>0.6062589883804321</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 18 9 6 -1.</_>
- <_>0 20 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0184780005365610</threshold>
- <left_val>-0.8564720153808594</left_val>
- <right_val>-0.0137839997187257</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 9 6 -1.</_>
- <_>14 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0142360003665090</threshold>
- <left_val>0.1665479987859726</left_val>
- <right_val>-0.2771399915218353</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 6 9 -1.</_>
- <_>8 2 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0325470007956028</threshold>
- <left_val>-1.1728240251541138</left_val>
- <right_val>-0.0401850007474422</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 8 4 12 -1.</_>
- <_>15 8 2 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.6410000864416361e-003</threshold>
- <left_val>0.2651430070400238</left_val>
- <right_val>-0.0563430003821850</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 13 8 8 -1.</_>
- <_>8 17 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.7799999164417386e-004</threshold>
- <left_val>0.0365560017526150</left_val>
- <right_val>-0.5507519841194153</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 20 18 3 -1.</_>
- <_>10 20 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0473719984292984</threshold>
- <left_val>-0.0426140017807484</left_val>
- <right_val>0.4819490015506744</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 4 12 -1.</_>
- <_>7 8 2 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.0790001191198826e-003</threshold>
- <left_val>0.2869899868965149</left_val>
- <right_val>-0.3292300105094910</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 12 3 -1.</_>
- <_>7 7 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0431459993124008</threshold>
- <left_val>-1.4065419435501099</left_val>
- <right_val>0.1283639967441559</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 9 -1.</_>
- <_>12 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0205920003354549</threshold>
- <left_val>-0.2143529951572418</left_val>
- <right_val>0.5398179888725281</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 20 18 3 -1.</_>
- <_>11 20 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0223670005798340</threshold>
- <left_val>0.3371829986572266</left_val>
- <right_val>0.0452120006084442</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 20 18 3 -1.</_>
- <_>7 20 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0500399991869926</threshold>
- <left_val>-0.2512170076370239</left_val>
- <right_val>0.4175049960613251</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 1 6 20 -1.</_>
- <_>21 1 3 10 2.</_>
- <_>18 11 3 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0617949999868870</threshold>
- <left_val>0.0400849990546703</left_val>
- <right_val>0.6877980232238770</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 6 20 -1.</_>
- <_>0 1 3 10 2.</_>
- <_>3 11 3 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0418619997799397</threshold>
- <left_val>0.5302739739418030</left_val>
- <right_val>-0.2290199995040894</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 3 4 18 -1.</_>
- <_>15 3 2 9 2.</_>
- <_>13 12 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.1959998887032270e-003</threshold>
- <left_val>0.2516149878501892</left_val>
- <right_val>-0.2151460051536560</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 6 12 -1.</_>
- <_>0 6 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0242550000548363</threshold>
- <left_val>7.2320001199841499e-003</left_val>
- <right_val>-0.7251909971237183</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 9 12 6 -1.</_>
- <_>18 9 6 3 2.</_>
- <_>12 12 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0173039995133877</threshold>
- <left_val>-0.4995819926261902</left_val>
- <right_val>0.1839450001716614</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 3 4 18 -1.</_>
- <_>7 3 2 9 2.</_>
- <_>9 12 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.1470001451671124e-003</threshold>
- <left_val>0.0852119997143745</left_val>
- <right_val>-0.4636470079421997</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 6 9 -1.</_>
- <_>16 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0143699999898672</threshold>
- <left_val>-0.5225890278816223</left_val>
- <right_val>0.2389259934425354</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 12 6 -1.</_>
- <_>0 9 6 3 2.</_>
- <_>6 12 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.0399999171495438e-003</threshold>
- <left_val>-0.6325039863586426</left_val>
- <right_val>0.0325510017573833</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 4 8 20 -1.</_>
- <_>18 4 4 10 2.</_>
- <_>14 14 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1237310022115707</threshold>
- <left_val>1.2856210470199585</left_val>
- <right_val>0.0765450000762939</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 8 20 -1.</_>
- <_>2 4 4 10 2.</_>
- <_>6 14 4 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0822219997644424</threshold>
- <left_val>0.8320819735527039</left_val>
- <right_val>-0.1859059929847717</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 13 9 6 -1.</_>
- <_>14 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0656590014696121</threshold>
- <left_val>0.1129880025982857</left_val>
- <right_val>-30.</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 9 6 -1.</_>
- <_>1 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0315829999744892</threshold>
- <left_val>-1.3485900163650513</left_val>
- <right_val>-0.0470970012247562</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 18 3 -1.</_>
- <_>9 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0796360000967979</threshold>
- <left_val>-1.3533639907836914</left_val>
- <right_val>0.1566880047321320</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 13 9 6 -1.</_>
- <_>5 15 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0188800003379583</threshold>
- <left_val>0.4030030071735382</left_val>
- <right_val>-0.2514890134334564</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 18 3 -1.</_>
- <_>5 1 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.0149997696280479e-003</threshold>
- <left_val>-0.2628709971904755</left_val>
- <right_val>0.1858250051736832</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 6 7 -1.</_>
- <_>11 2 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0122180003672838</threshold>
- <left_val>0.5869240164756775</left_val>
- <right_val>-0.1942770034074783</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 9 6 -1.</_>
- <_>12 1 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.2710000155493617e-003</threshold>
- <left_val>-0.1668899953365326</left_val>
- <right_val>0.2300689965486527</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 9 6 -1.</_>
- <_>9 1 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0297439992427826</threshold>
- <left_val>0.0125200003385544</left_val>
- <right_val>-0.6672359704971314</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 14 6 -1.</_>
- <_>12 6 7 3 2.</_>
- <_>5 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0281750001013279</threshold>
- <left_val>-0.0170600004494190</left_val>
- <right_val>0.6457939743995667</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 6 13 -1.</_>
- <_>10 2 2 13 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0303450003266335</threshold>
- <left_val>-0.2417870014905930</left_val>
- <right_val>0.3487890064716339</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 12 6 -1.</_>
- <_>12 11 6 3 2.</_>
- <_>6 14 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0173259992152452</threshold>
- <left_val>-0.5359939932823181</left_val>
- <right_val>0.2099599987268448</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 18 15 -1.</_>
- <_>9 1 6 15 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0841780006885529</threshold>
- <left_val>0.7509329915046692</left_val>
- <right_val>-0.1759320050477982</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 6 7 -1.</_>
- <_>13 0 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.4950000271201134e-003</threshold>
- <left_val>-0.1618809998035431</left_val>
- <right_val>0.3065750002861023</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 3 16 6 -1.</_>
- <_>3 6 16 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0564949996769428</threshold>
- <left_val>-0.1731880009174347</left_val>
- <right_val>1.0016150474548340</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 3 12 -1.</_>
- <_>12 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.2939997985959053e-003</threshold>
- <left_val>0.2341759949922562</left_val>
- <right_val>-0.0653470009565353</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 6 9 -1.</_>
- <_>9 7 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0149450004100800</threshold>
- <left_val>0.2501890063285828</left_val>
- <right_val>-0.3059119880199432</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 0 4 24 -1.</_>
- <_>13 0 2 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0549190007150173</threshold>
- <left_val>0.1312199980020523</left_val>
- <right_val>-0.9376509785652161</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 4 24 -1.</_>
- <_>9 0 2 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0197219997644424</threshold>
- <left_val>-0.8397849798202515</left_val>
- <right_val>-0.0234730001538992</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 9 5 12 -1.</_>
- <_>11 13 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0671589970588684</threshold>
- <left_val>2.3586840629577637</left_val>
- <right_val>0.0829709991812706</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 15 9 6 -1.</_>
- <_>7 17 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0143259996548295</threshold>
- <left_val>0.1881449967622757</left_val>
- <right_val>-0.3122160136699677</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 7 18 6 -1.</_>
- <_>5 9 18 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0298410002142191</threshold>
- <left_val>0.1482509970664978</left_val>
- <right_val>-0.8468170166015625</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 9 5 12 -1.</_>
- <_>8 13 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0518830008804798</threshold>
- <left_val>-0.0437310002744198</left_val>
- <right_val>-1.3366169929504395</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 17 17 6 -1.</_>
- <_>4 19 17 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0411270000040531</threshold>
- <left_val>0.1766009926795960</left_val>
- <right_val>-0.6090409755706787</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 18 14 -1.</_>
- <_>0 3 9 7 2.</_>
- <_>9 10 9 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1286509931087494</threshold>
- <left_val>-0.9870100021362305</left_val>
- <right_val>-0.0377850010991097</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 24 2 -1.</_>
- <_>0 2 24 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.4170000106096268e-003</threshold>
- <left_val>-0.1611959934234619</left_val>
- <right_val>0.3267570137977600</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 15 18 3 -1.</_>
- <_>0 16 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.7030002139508724e-003</threshold>
- <left_val>-0.2384150028228760</left_val>
- <right_val>0.2931939959526062</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 9 -1.</_>
- <_>11 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0455200001597404</threshold>
- <left_val>0.1442459970712662</left_val>
- <right_val>-1.5010160207748413</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 3 14 12 -1.</_>
- <_>3 9 14 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0787009969353676</threshold>
- <left_val>-1.0394560098648071</left_val>
- <right_val>-0.0453759990632534</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 3 12 -1.</_>
- <_>12 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.8619997948408127e-003</threshold>
- <left_val>0.1963360011577606</left_val>
- <right_val>-0.1447239965200424</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 6 9 -1.</_>
- <_>10 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0134589998051524</threshold>
- <left_val>-0.9063469767570496</left_val>
- <right_val>-0.0380490012466908</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 6 10 -1.</_>
- <_>12 6 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0288270004093647</threshold>
- <left_val>-0.0294739995151758</left_val>
- <right_val>0.6005839705467224</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 6 9 -1.</_>
- <_>7 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0273659992963076</threshold>
- <left_val>-0.9980400204658508</left_val>
- <right_val>-0.0386530011892319</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 21 7 -1.</_>
- <_>9 0 7 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0729179978370667</threshold>
- <left_val>0.7336149811744690</left_val>
- <right_val>0.0574400015175343</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 12 5 -1.</_>
- <_>10 11 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0139889996498823</threshold>
- <left_val>0.2789260149002075</left_val>
- <right_val>-0.2651630043983460</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 9 8 -1.</_>
- <_>11 7 3 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0432429984211922</threshold>
- <left_val>4.7760000452399254e-003</left_val>
- <right_val>0.3592590093612671</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 18 -1.</_>
- <_>9 6 3 9 2.</_>
- <_>12 15 3 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0295330006629229</threshold>
- <left_val>-0.2008399963378906</left_val>
- <right_val>0.5120289921760559</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 14 8 10 -1.</_>
- <_>19 14 4 5 2.</_>
- <_>15 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0318970009684563</threshold>
- <left_val>0.6472169756889343</left_val>
- <right_val>-1.3760000001639128e-003</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 14 8 10 -1.</_>
- <_>1 14 4 5 2.</_>
- <_>5 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0378689989447594</threshold>
- <left_val>-0.1836380064487457</left_val>
- <right_val>0.6134309768676758</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 0 8 10 -1.</_>
- <_>15 0 4 5 2.</_>
- <_>11 5 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0224179998040199</threshold>
- <left_val>-0.2918789982795715</left_val>
- <right_val>0.1819480061531067</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 8 10 -1.</_>
- <_>5 0 4 5 2.</_>
- <_>9 5 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0589589998126030</threshold>
- <left_val>-0.0664519965648651</left_val>
- <right_val>-1.9290030002593994</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 12 5 -1.</_>
- <_>6 1 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0312229990959167</threshold>
- <left_val>-0.0127320000901818</left_val>
- <right_val>0.6156079769134522</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 12 18 2 -1.</_>
- <_>10 12 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0374849997460842</threshold>
- <left_val>-0.2085690051317215</left_val>
- <right_val>0.4436399936676025</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 8 20 6 -1.</_>
- <_>12 8 10 3 2.</_>
- <_>2 11 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0209660008549690</threshold>
- <left_val>-0.3571279942989349</left_val>
- <right_val>0.2425220012664795</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 9 7 -1.</_>
- <_>10 6 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0254779998213053</threshold>
- <left_val>1.0846560001373291</left_val>
- <right_val>-0.1505440026521683</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 8 16 -1.</_>
- <_>14 5 4 8 2.</_>
- <_>10 13 4 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.2570000775158405e-003</threshold>
- <left_val>0.2130260020494461</left_val>
- <right_val>-0.1830819994211197</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 16 8 -1.</_>
- <_>3 9 8 4 2.</_>
- <_>11 13 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0509830005466938</threshold>
- <left_val>0.5173680186271668</left_val>
- <right_val>-0.1883309930562973</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 10 4 -1.</_>
- <_>7 8 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0206400007009506</threshold>
- <left_val>-0.4403020143508911</left_val>
- <right_val>0.2274599969387054</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 12 10 8 -1.</_>
- <_>7 12 5 4 2.</_>
- <_>12 16 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0106729995459318</threshold>
- <left_val>0.0350599996745586</left_val>
- <right_val>-0.5166500210762024</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 19 15 4 -1.</_>
- <_>14 19 5 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0318959988653660</threshold>
- <left_val>0.0132280001416802</left_val>
- <right_val>0.3491519987583160</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 18 9 -1.</_>
- <_>7 0 6 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0238249991089106</threshold>
- <left_val>0.3411880135536194</left_val>
- <right_val>-0.2151020020246506</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 4 10 8 -1.</_>
- <_>18 4 5 4 2.</_>
- <_>13 8 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.0680001042783260e-003</threshold>
- <left_val>0.3293739855289459</left_val>
- <right_val>-0.2852379977703095</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 16 18 4 -1.</_>
- <_>9 16 6 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0238819997757673</threshold>
- <left_val>-0.2533380091190338</left_val>
- <right_val>0.2629610002040863</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 7 10 12 -1.</_>
- <_>13 7 5 6 2.</_>
- <_>8 13 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0279660001397133</threshold>
- <left_val>0.1404909938573837</left_val>
- <right_val>-0.4988709986209869</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 10 12 -1.</_>
- <_>6 7 5 6 2.</_>
- <_>11 13 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0146030001342297</threshold>
- <left_val>-0.0153959998860955</left_val>
- <right_val>-0.7695800065994263</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 18 7 -1.</_>
- <_>10 6 6 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1087239980697632</threshold>
- <left_val>0.1906960010528565</left_val>
- <right_val>-0.3239310085773468</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 18 3 -1.</_>
- <_>0 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0140380002558231</threshold>
- <left_val>0.3492470085620880</left_val>
- <right_val>-0.2235870063304901</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 17 18 3 -1.</_>
- <_>3 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.0440000593662262e-003</threshold>
- <left_val>-0.0383290015161037</left_val>
- <right_val>0.5117729902267456</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 4 6 10 -1.</_>
- <_>4 4 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.9769999459385872e-003</threshold>
- <left_val>-0.4288829863071442</left_val>
- <right_val>0.0491739995777607</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 8 24 -1.</_>
- <_>16 0 4 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0851830020546913</threshold>
- <left_val>0.6662459969520569</left_val>
- <right_val>7.8079998493194580e-003</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 8 15 -1.</_>
- <_>8 0 4 15 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.1559998858720064e-003</threshold>
- <left_val>-0.4913519918918610</left_val>
- <right_val>0.0695559978485107</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 8 24 -1.</_>
- <_>16 0 4 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.3638449907302856</threshold>
- <left_val>0.1299709975719452</left_val>
- <right_val>-1.8949509859085083</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 4 18 9 -1.</_>
- <_>7 4 6 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2208250015974045</threshold>
- <left_val>-0.0572119988501072</left_val>
- <right_val>-1.4281120300292969</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 12 9 6 -1.</_>
- <_>15 14 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0161400008946657</threshold>
- <left_val>-0.5758939981460571</left_val>
- <right_val>0.1806250065565109</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 18 6 -1.</_>
- <_>3 9 9 3 2.</_>
- <_>12 12 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0483300015330315</threshold>
- <left_val>0.9730849862098694</left_val>
- <right_val>-0.1651300042867661</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 5 6 9 -1.</_>
- <_>18 8 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0175299998372793</threshold>
- <left_val>0.1793269962072372</left_val>
- <right_val>-0.2794890105724335</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 6 9 -1.</_>
- <_>0 8 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0343099981546402</threshold>
- <left_val>-0.8107249736785889</left_val>
- <right_val>-0.0165960006415844</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 18 4 -1.</_>
- <_>13 7 9 2 2.</_>
- <_>4 9 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.5830002054572105e-003</threshold>
- <left_val>0.2790899872779846</left_val>
- <right_val>-7.4519999325275421e-003</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 12 20 -1.</_>
- <_>2 1 6 10 2.</_>
- <_>8 11 6 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1289640069007874</threshold>
- <left_val>-0.1350850015878677</left_val>
- <right_val>2.5411539077758789</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 0 6 23 -1.</_>
- <_>17 0 3 23 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0303610004484653</threshold>
- <left_val>-0.0684190019965172</left_val>
- <right_val>0.2873409986495972</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 6 2 18 -1.</_>
- <_>1 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0440860018134117</threshold>
- <left_val>-0.1813589930534363</left_val>
- <right_val>0.6541320085525513</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 8 10 6 -1.</_>
- <_>8 10 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.0159999150782824e-003</threshold>
- <left_val>-0.1569049954414368</left_val>
- <right_val>0.2696380019187927</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 20 6 -1.</_>
- <_>0 6 10 3 2.</_>
- <_>10 9 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0263369996100664</threshold>
- <left_val>0.2917560040950775</left_val>
- <right_val>-0.2527410089969635</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 12 12 5 -1.</_>
- <_>15 12 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0278660003095865</threshold>
- <left_val>0.4438750147819519</left_val>
- <right_val>0.0550380013883114</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 3 19 -1.</_>
- <_>1 4 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0117250001057982</threshold>
- <left_val>-0.1934649944305420</left_val>
- <right_val>0.4665670096874237</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 1 3 18 -1.</_>
- <_>20 1 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.5689999563619494e-003</threshold>
- <left_val>-8.2360003143548965e-003</left_val>
- <right_val>0.2570089995861054</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 3 18 -1.</_>
- <_>3 1 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.5550000611692667e-003</threshold>
- <left_val>-0.4243089854717255</left_val>
- <right_val>0.0711740031838417</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 18 3 -1.</_>
- <_>9 10 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0316950008273125</threshold>
- <left_val>-0.8539350032806397</left_val>
- <right_val>0.1691620051860809</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 10 9 -1.</_>
- <_>9 4 5 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0320970006287098</threshold>
- <left_val>0.8378490209579468</left_val>
- <right_val>-0.1759729981422424</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 13 14 7 -1.</_>
- <_>7 13 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1554419994354248</threshold>
- <left_val>0.0995500013232231</left_val>
- <right_val>2.3873300552368164</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 13 14 7 -1.</_>
- <_>10 13 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0880459994077683</threshold>
- <left_val>-0.1872529983520508</left_val>
- <right_val>0.6238430142402649</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 15 9 6 -1.</_>
- <_>11 15 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.6720000421628356e-003</threshold>
- <left_val>0.2500869929790497</left_val>
- <right_val>-0.0651189982891083</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 14 8 10 -1.</_>
- <_>4 14 4 5 2.</_>
- <_>8 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.3409996479749680e-003</threshold>
- <left_val>-0.3537890017032623</left_val>
- <right_val>0.1071500033140183</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 14 4 10 -1.</_>
- <_>10 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0371380001306534</threshold>
- <left_val>0.1638700067996979</left_val>
- <right_val>-0.9171839952468872</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 5 16 -1.</_>
- <_>3 16 5 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0801839977502823</threshold>
- <left_val>-0.1481299996376038</left_val>
- <right_val>1.4895190000534058</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 10 9 6 -1.</_>
- <_>15 12 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.9100002767518163e-004</threshold>
- <left_val>-0.2132689952850342</left_val>
- <right_val>0.1967640072107315</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 10 9 6 -1.</_>
- <_>0 12 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.0400001928210258e-003</threshold>
- <left_val>-0.7131869792938232</left_val>
- <right_val>1.8240000354126096e-003</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 12 9 -1.</_>
- <_>6 10 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1196239963173866</threshold>
- <left_val>0.0330989994108677</left_val>
- <right_val>1.0441709756851196</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 10 5 8 -1.</_>
- <_>9 14 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.5280000194907188e-003</threshold>
- <left_val>-0.2730849981307983</left_val>
- <right_val>0.2722980082035065</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 3 12 -1.</_>
- <_>12 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0296390000730753</threshold>
- <left_val>0.3622579872608185</left_val>
- <right_val>0.0567950010299683</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 15 6 9 -1.</_>
- <_>10 15 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0266500003635883</threshold>
- <left_val>-0.0480410009622574</left_val>
- <right_val>-0.9672350287437439</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 6 7 6 -1.</_>
- <_>16 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0444220006465912</threshold>
- <left_val>0.1305290013551712</left_val>
- <right_val>-0.3507730066776276</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 1 4 22 -1.</_>
- <_>10 1 2 22 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0243599992245436</threshold>
- <left_val>-1.0766899585723877</left_val>
- <right_val>-0.0512229986488819</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 14 3 -1.</_>
- <_>6 6 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0197349991649389</threshold>
- <left_val>0.0262380000203848</left_val>
- <right_val>0.2807050049304962</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 18 19 3 -1.</_>
- <_>0 19 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.4930001497268677e-003</threshold>
- <left_val>-0.2611129879951477</left_val>
- <right_val>0.2101140022277832</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 0 6 24 -1.</_>
- <_>17 0 3 24 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2320030033588409</threshold>
- <left_val>-1.7748440504074097</left_val>
- <right_val>0.1148260012269020</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 15 6 -1.</_>
- <_>5 13 5 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0256140008568764</threshold>
- <left_val>0.2990080118179321</left_val>
- <right_val>-0.2250249981880188</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 10 14 -1.</_>
- <_>14 6 5 7 2.</_>
- <_>9 13 5 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.4949998632073402e-003</threshold>
- <left_val>0.1956380009651184</left_val>
- <right_val>-0.0997629985213280</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 6 8 10 -1.</_>
- <_>1 6 4 5 2.</_>
- <_>5 11 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.9840000681579113e-003</threshold>
- <left_val>-0.4302150011062622</left_val>
- <right_val>0.0812610015273094</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 12 5 -1.</_>
- <_>7 6 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0358130000531673</threshold>
- <left_val>-0.5098739862442017</left_val>
- <right_val>0.1634590029716492</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 9 6 -1.</_>
- <_>10 7 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0141690000891685</threshold>
- <left_val>0.7797809839248657</left_val>
- <right_val>-0.1747629940509796</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 8 14 14 -1.</_>
- <_>14 8 7 7 2.</_>
- <_>7 15 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1264210045337677</threshold>
- <left_val>-0.6304789781570435</left_val>
- <right_val>0.1272830069065094</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 14 14 -1.</_>
- <_>3 8 7 7 2.</_>
- <_>10 15 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0686779990792274</threshold>
- <left_val>-0.0464479997754097</left_val>
- <right_val>-1.1128979921340942</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 13 4 -1.</_>
- <_>9 10 13 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0858649984002113</threshold>
- <left_val>0.1183540001511574</left_val>
- <right_val>-4.8235158920288086</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 6 12 -1.</_>
- <_>3 2 3 6 2.</_>
- <_>6 8 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0155119998380542</threshold>
- <left_val>-0.0174679998308420</left_val>
- <right_val>-0.6369339823722839</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 10 17 6 -1.</_>
- <_>6 13 17 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0810910016298294</threshold>
- <left_val>0.0861330032348633</left_val>
- <right_val>2.4559431076049805</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 17 6 -1.</_>
- <_>1 13 17 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0184950008988380</threshold>
- <left_val>0.0402290001511574</left_val>
- <right_val>-0.5085819959640503</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 7 8 9 -1.</_>
- <_>16 10 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0863209962844849</threshold>
- <left_val>-1.9006760120391846</left_val>
- <right_val>0.1101910024881363</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 7 8 9 -1.</_>
- <_>0 10 8 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0723550021648407</threshold>
- <left_val>-0.0621119998395443</left_val>
- <right_val>-1.4165179729461670</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 9 24 10 -1.</_>
- <_>12 9 12 5 2.</_>
- <_>0 14 12 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0781790018081665</threshold>
- <left_val>0.8884930014610291</left_val>
- <right_val>0.0423699989914894</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 15 8 -1.</_>
- <_>8 2 5 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0966819971799850</threshold>
- <left_val>-0.2209420055150986</left_val>
- <right_val>0.3357509970664978</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 2 18 8 -1.</_>
- <_>10 2 6 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0398759990930557</threshold>
- <left_val>0.5780479907989502</left_val>
- <right_val>0.0453479997813702</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 1 18 4 -1.</_>
- <_>0 1 9 2 2.</_>
- <_>9 3 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.5349997282028198e-003</threshold>
- <left_val>-0.5417569875717163</left_val>
- <right_val>3.2399999909102917e-003</right_val></_></_>
- <_>
- <!-- tree 155 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>20 2 3 18 -1.</_>
- <_>21 2 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.0600000647827983e-004</threshold>
- <left_val>-0.0815490037202835</left_val>
- <right_val>0.3583790063858032</right_val></_></_>
- <_>
- <!-- tree 156 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 3 3 19 -1.</_>
- <_>2 3 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0121079999953508</threshold>
- <left_val>-0.2028039991855621</left_val>
- <right_val>0.4376800060272217</right_val></_></_>
- <_>
- <!-- tree 157 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 8 6 16 -1.</_>
- <_>20 8 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0208739992231131</threshold>
- <left_val>0.4146989881992340</left_val>
- <right_val>-0.0455680005252361</right_val></_></_>
- <_>
- <!-- tree 158 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 6 16 -1.</_>
- <_>2 8 2 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0578880012035370</threshold>
- <left_val>-0.0290099997073412</left_val>
- <right_val>-0.9182230234146118</right_val></_></_>
- <_>
- <!-- tree 159 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 18 11 6 -1.</_>
- <_>8 20 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.3200000103097409e-004</threshold>
- <left_val>-0.1177240014076233</left_val>
- <right_val>0.2000000029802322</right_val></_></_>
- <_>
- <!-- tree 160 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 12 5 -1.</_>
- <_>8 6 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0171370003372431</threshold>
- <left_val>0.3300479948520660</left_val>
- <right_val>-0.2305520027875900</right_val></_></_>
- <_>
- <!-- tree 161 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 12 5 -1.</_>
- <_>11 6 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0306550003588200</threshold>
- <left_val>-0.0215450003743172</left_val>
- <right_val>0.2687819898128510</right_val></_></_>
- <_>
- <!-- tree 162 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 9 6 -1.</_>
- <_>9 3 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.8699999721720815e-004</threshold>
- <left_val>-0.4410069882869721</left_val>
- <right_val>0.0491579994559288</right_val></_></_>
- <_>
- <!-- tree 163 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 12 5 -1.</_>
- <_>7 6 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0880369991064072</threshold>
- <left_val>0.1178200021386147</left_val>
- <right_val>-2.8293309211730957</right_val></_></_>
- <_>
- <!-- tree 164 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 8 6 7 -1.</_>
- <_>12 8 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0390289984643459</threshold>
- <left_val>0.9177719950675964</left_val>
- <right_val>-0.1582739949226379</right_val></_></_>
- <_>
- <!-- tree 165 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 9 6 -1.</_>
- <_>11 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0801059976220131</threshold>
- <left_val>0.1128920018672943</left_val>
- <right_val>-1.9937280416488647</right_val></_></_>
- <_>
- <!-- tree 166 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 6 9 -1.</_>
- <_>8 17 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0395389981567860</threshold>
- <left_val>-0.1435739994049072</left_val>
- <right_val>1.3085240125656128</right_val></_></_>
- <_>
- <!-- tree 167 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 2 9 6 -1.</_>
- <_>11 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0206840001046658</threshold>
- <left_val>0.2004809975624085</left_val>
- <right_val>-0.0441869981586933</right_val></_></_>
- <_>
- <!-- tree 168 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 16 20 -1.</_>
- <_>4 3 8 10 2.</_>
- <_>12 13 8 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0670379996299744</threshold>
- <left_val>0.3261860013008118</left_val>
- <right_val>-0.2055040001869202</right_val></_></_>
- <_>
- <!-- tree 169 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 10 12 -1.</_>
- <_>12 6 5 6 2.</_>
- <_>7 12 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0468150004744530</threshold>
- <left_val>0.1582529991865158</left_val>
- <right_val>-0.9553509950637817</right_val></_></_>
- <_>
- <!-- tree 170 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 7 12 -1.</_>
- <_>0 6 7 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0784439966082573</threshold>
- <left_val>-0.0746510028839111</left_val>
- <right_val>-2.1161499023437500</right_val></_></_>
- <_>
- <!-- tree 171 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 17 11 6 -1.</_>
- <_>12 19 11 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0663800016045570</threshold>
- <left_val>0.1164190024137497</left_val>
- <right_val>-1.6113519668579102</right_val></_></_>
- <_>
- <!-- tree 172 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 12 8 -1.</_>
- <_>4 7 6 4 2.</_>
- <_>10 11 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0300539992749691</threshold>
- <left_val>-0.1656260043382645</left_val>
- <right_val>0.7002540230751038</right_val></_></_>
- <_>
- <!-- tree 173 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 11 8 10 -1.</_>
- <_>12 11 4 5 2.</_>
- <_>8 16 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0171199999749660</threshold>
- <left_val>0.2262769937515259</left_val>
- <right_val>-0.4011499881744385</right_val></_></_>
- <_>
- <!-- tree 174 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 4 9 -1.</_>
- <_>11 1 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0200730003416538</threshold>
- <left_val>-0.1938969939947128</left_val>
- <right_val>0.4442029893398285</right_val></_></_>
- <_>
- <!-- tree 175 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 3 22 -1.</_>
- <_>15 0 1 22 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0331019982695580</threshold>
- <left_val>0.1163749992847443</left_val>
- <right_val>-1.5771679878234863</right_val></_></_>
- <_>
- <!-- tree 176 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 0 3 22 -1.</_>
- <_>8 0 1 22 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0148820001631975</threshold>
- <left_val>-0.8968030214309692</left_val>
- <right_val>-0.0420100018382072</right_val></_></_>
- <_>
- <!-- tree 177 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 7 18 4 -1.</_>
- <_>13 7 9 2 2.</_>
- <_>4 9 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0102810002863407</threshold>
- <left_val>0.3560299873352051</left_val>
- <right_val>-0.0131240002810955</right_val></_></_>
- <_>
- <!-- tree 178 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 4 15 -1.</_>
- <_>10 7 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0286950003355742</threshold>
- <left_val>-0.4603959918022156</left_val>
- <right_val>0.0268019996583462</right_val></_></_>
- <_>
- <!-- tree 179 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 3 12 -1.</_>
- <_>12 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.7189998440444469e-003</threshold>
- <left_val>0.2378879934549332</left_val>
- <right_val>-0.0655189976096153</right_val></_></_>
- <_>
- <!-- tree 180 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 18 13 -1.</_>
- <_>9 0 9 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.3220160007476807</threshold>
- <left_val>-0.0284899994730949</left_val>
- <right_val>-0.8423460125923157</right_val></_></_>
- <_>
- <!-- tree 181 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 0 3 24 -1.</_>
- <_>17 0 1 24 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0170450005680323</threshold>
- <left_val>-0.5093880295753479</left_val>
- <right_val>0.1605760008096695</right_val></_></_>
- <_>
- <!-- tree 182 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 3 24 -1.</_>
- <_>6 0 1 24 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.3469998314976692e-003</threshold>
- <left_val>-0.5415499806404114</left_val>
- <right_val>4.7320001758635044e-003</right_val></_></_>
- <_>
- <!-- tree 183 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 15 5 8 -1.</_>
- <_>10 19 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0300019998103380</threshold>
- <left_val>-0.8878579735755920</left_val>
- <right_val>0.1362179964780808</right_val></_></_>
- <_>
- <!-- tree 184 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 18 18 2 -1.</_>
- <_>2 19 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0112929996103048</threshold>
- <left_val>0.8061519861221314</left_val>
- <right_val>-0.1615950018167496</right_val></_></_>
- <_>
- <!-- tree 185 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 8 20 3 -1.</_>
- <_>2 9 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.7749998047947884e-003</threshold>
- <left_val>0.0129680000245571</left_val>
- <right_val>0.5507990121841431</right_val></_></_>
- <_>
- <!-- tree 186 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 6 9 6 -1.</_>
- <_>7 8 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.0710001960396767e-003</threshold>
- <left_val>-0.0457280017435551</left_val>
- <right_val>-1.0766259431838989</right_val></_></_>
- <_>
- <!-- tree 187 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 19 10 -1.</_>
- <_>3 7 19 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1934410035610199</threshold>
- <left_val>0.0712620019912720</left_val>
- <right_val>1.1694519519805908</right_val></_></_>
- <_>
- <!-- tree 188 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 7 19 3 -1.</_>
- <_>2 8 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.3750001825392246e-003</threshold>
- <left_val>-0.1973620057106018</left_val>
- <right_val>0.3820689916610718</right_val></_></_>
- <_>
- <!-- tree 189 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 6 9 4 -1.</_>
- <_>15 8 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0682760030031204</threshold>
- <left_val>-5.4372339248657227</left_val>
- <right_val>0.1115190014243126</right_val></_></_>
- <_>
- <!-- tree 190 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 2 18 8 -1.</_>
- <_>8 2 6 8 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0349330008029938</threshold>
- <left_val>0.4479340016841888</left_val>
- <right_val>-0.1865790039300919</right_val></_></_>
- <_>
- <!-- tree 191 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 9 14 4 -1.</_>
- <_>10 9 7 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.1219998858869076e-003</threshold>
- <left_val>-0.0148719996213913</left_val>
- <right_val>0.1841389983892441</right_val></_></_>
- <_>
- <!-- tree 192 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 6 16 -1.</_>
- <_>7 4 3 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0953119993209839</threshold>
- <left_val>-0.1511709988117218</left_val>
- <right_val>0.9499149918556213</right_val></_></_>
- <_>
- <!-- tree 193 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 8 9 16 -1.</_>
- <_>18 8 3 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0628490000963211</threshold>
- <left_val>0.4647360146045685</left_val>
- <right_val>0.0384050011634827</right_val></_></_>
- <_>
- <!-- tree 194 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 9 16 -1.</_>
- <_>3 8 3 16 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1704069972038269</threshold>
- <left_val>-1.6499999761581421</left_val>
- <right_val>-0.0632369965314865</right_val></_></_>
- <_>
- <!-- tree 195 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 0 6 14 -1.</_>
- <_>20 0 2 14 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0105839995667338</threshold>
- <left_val>-0.0383489988744259</left_val>
- <right_val>0.4191380143165588</right_val></_></_>
- <_>
- <!-- tree 196 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 6 14 -1.</_>
- <_>2 0 2 14 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0415790006518364</threshold>
- <left_val>0.3446190059185028</left_val>
- <right_val>-0.2118770033121109</right_val></_></_>
- <_>
- <!-- tree 197 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 0 6 22 -1.</_>
- <_>17 0 2 22 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1271860003471375</threshold>
- <left_val>0.1239819973707199</left_val>
- <right_val>-2.1254889965057373</right_val></_></_>
- <_>
- <!-- tree 198 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 6 22 -1.</_>
- <_>5 0 2 22 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0825570002198219</threshold>
- <left_val>-0.0620240010321140</left_val>
- <right_val>-1.4875819683074951</right_val></_></_>
- <_>
- <!-- tree 199 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 2 12 20 -1.</_>
- <_>16 2 4 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0852930024266243</threshold>
- <left_val>0.0170879997313023</left_val>
- <right_val>0.3207660019397736</right_val></_></_>
- <_>
- <!-- tree 200 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 2 12 20 -1.</_>
- <_>4 2 4 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0555440001189709</threshold>
- <left_val>-0.2741400003433228</left_val>
- <right_val>0.1897639930248261</right_val></_></_>
- <_>
- <!-- tree 201 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 4 9 -1.</_>
- <_>11 6 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.5650000683963299e-003</threshold>
- <left_val>-0.1792020052671433</left_val>
- <right_val>0.2796730101108551</right_val></_></_>
- <_>
- <!-- tree 202 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 6 16 -1.</_>
- <_>12 0 3 16 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0129979997873306</threshold>
- <left_val>-0.3229750096797943</left_val>
- <right_val>0.2694180011749268</right_val></_></_>
- <_>
- <!-- tree 203 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 1 3 12 -1.</_>
- <_>12 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0578919984400272</threshold>
- <left_val>0.1264439970254898</left_val>
- <right_val>-0.6071349978446960</right_val></_></_>
- <_>
- <!-- tree 204 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 4 18 6 -1.</_>
- <_>3 4 9 3 2.</_>
- <_>12 7 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0228240005671978</threshold>
- <left_val>-0.4968209862709045</left_val>
- <right_val>0.0223769992589951</right_val></_></_>
- <_>
- <!-- tree 205 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 5 16 8 -1.</_>
- <_>13 5 8 4 2.</_>
- <_>5 9 8 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0483120009303093</threshold>
- <left_val>0.0436070002615452</left_val>
- <right_val>0.4853779971599579</right_val></_></_>
- <_>
- <!-- tree 206 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 10 6 -1.</_>
- <_>0 15 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0257140006870031</threshold>
- <left_val>-0.0429509989917278</left_val>
- <right_val>-0.9302350282669067</right_val></_></_>
- <_>
- <!-- tree 207 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 9 6 -1.</_>
- <_>8 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.9269998930394650e-003</threshold>
- <left_val>-2.9680000152438879e-003</left_val>
- <right_val>0.3429630100727081</right_val></_></_>
- <_>
- <!-- tree 208 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 2 9 6 -1.</_>
- <_>9 2 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0344469994306564</threshold>
- <left_val>-1.5299769639968872</left_val>
- <right_val>-0.0610149987041950</right_val></_></_>
- <_>
- <!-- tree 209 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 1 10 8 -1.</_>
- <_>19 1 5 4 2.</_>
- <_>14 5 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0293879993259907</threshold>
- <left_val>0.0375959984958172</left_val>
- <right_val>0.6417239904403687</right_val></_></_>
- <_>
- <!-- tree 210 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 3 12 -1.</_>
- <_>9 7 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.4319998919963837e-003</threshold>
- <left_val>0.0990889966487885</left_val>
- <right_val>-0.3968810141086578</right_val></_></_></trees>
- <stage_threshold>-3.3703000545501709</stage_threshold>
- <parent>22</parent>
- <next>-1</next></_>
- <_>
- <!-- stage 24 -->
- <trees>
- <_>
- <!-- tree 0 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 9 -1.</_>
- <_>6 7 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0959440022706985</threshold>
- <left_val>0.6241909861564636</left_val>
- <right_val>-0.4587520062923431</right_val></_></_>
- <_>
- <!-- tree 1 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 12 6 -1.</_>
- <_>10 5 4 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0168340001255274</threshold>
- <left_val>-0.9307280182838440</left_val>
- <right_val>0.2156360000371933</right_val></_></_>
- <_>
- <!-- tree 2 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 1 8 5 -1.</_>
- <_>5 1 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0260499995201826</threshold>
- <left_val>-0.4053229987621307</left_val>
- <right_val>0.4225659966468811</right_val></_></_>
- <_>
- <!-- tree 3 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 12 6 8 -1.</_>
- <_>12 16 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.6500001442618668e-004</threshold>
- <left_val>0.0952880010008812</left_val>
- <right_val>-0.6329810023307800</right_val></_></_>
- <_>
- <!-- tree 4 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 12 12 6 -1.</_>
- <_>3 14 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.6940002143383026e-003</threshold>
- <left_val>0.3724380135536194</left_val>
- <right_val>-0.3033240139484406</right_val></_></_>
- <_>
- <!-- tree 5 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 18 12 6 -1.</_>
- <_>15 18 6 3 2.</_>
- <_>9 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0188740007579327</threshold>
- <left_val>-0.2335720062255859</left_val>
- <right_val>0.4033069908618927</right_val></_></_>
- <_>
- <!-- tree 6 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 13 6 6 -1.</_>
- <_>4 16 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-1.6300000424962491e-004</threshold>
- <left_val>0.0428869985044003</left_val>
- <right_val>-0.7779679894447327</right_val></_></_>
- <_>
- <!-- tree 7 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 3 7 18 -1.</_>
- <_>11 12 7 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0762590020895004</threshold>
- <left_val>-0.4962849915027618</left_val>
- <right_val>0.1633539944887161</right_val></_></_>
- <_>
- <!-- tree 8 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 18 3 -1.</_>
- <_>9 9 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0501490011811256</threshold>
- <left_val>0.0327470004558563</left_val>
- <right_val>-0.8004789948463440</right_val></_></_>
- <_>
- <!-- tree 9 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 3 19 2 -1.</_>
- <_>5 4 19 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-2.9239999130368233e-003</threshold>
- <left_val>-0.5000280141830444</left_val>
- <right_val>0.2548060119152069</right_val></_></_>
- <_>
- <!-- tree 10 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 2 12 6 -1.</_>
- <_>4 2 6 3 2.</_>
- <_>10 5 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0162439998239279</threshold>
- <left_val>0.0389130003750324</left_val>
- <right_val>-0.7072489857673645</right_val></_></_>
- <_>
- <!-- tree 11 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 6 9 -1.</_>
- <_>11 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0378119982779026</threshold>
- <left_val>-0.0662679970264435</left_val>
- <right_val>0.7386879920959473</right_val></_></_>
- <_>
- <!-- tree 12 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 6 9 -1.</_>
- <_>10 6 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0123199997469783</threshold>
- <left_val>0.4869639873504639</left_val>
- <right_val>-0.2448559999465942</right_val></_></_>
- <_>
- <!-- tree 13 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 9 5 15 -1.</_>
- <_>16 14 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0580039992928505</threshold>
- <left_val>0.1345909982919693</left_val>
- <right_val>-0.1323210000991821</right_val></_></_>
- <_>
- <!-- tree 14 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 9 5 15 -1.</_>
- <_>3 14 5 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.8630000092089176e-003</threshold>
- <left_val>-0.4417290091514587</left_val>
- <right_val>0.1400559991598129</right_val></_></_>
- <_>
- <!-- tree 15 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 6 14 6 -1.</_>
- <_>13 6 7 3 2.</_>
- <_>6 9 7 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0456909984350204</threshold>
- <left_val>0.0312179997563362</left_val>
- <right_val>0.8981829881668091</right_val></_></_>
- <_>
- <!-- tree 16 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 3 14 -1.</_>
- <_>8 13 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0213210005313158</threshold>
- <left_val>0.0120080001652241</left_val>
- <right_val>-0.8606619834899902</right_val></_></_>
- <_>
- <!-- tree 17 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 24 5 -1.</_>
- <_>8 16 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1567910015583038</threshold>
- <left_val>0.0140559999272227</left_val>
- <right_val>0.8533290028572083</right_val></_></_>
- <_>
- <!-- tree 18 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 20 20 3 -1.</_>
- <_>10 20 10 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0103289997205138</threshold>
- <left_val>0.2902280092239380</left_val>
- <right_val>-0.2947880029678345</right_val></_></_>
- <_>
- <!-- tree 19 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 10 18 2 -1.</_>
- <_>5 11 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.4290001019835472e-003</threshold>
- <left_val>-0.4043990075588226</left_val>
- <right_val>0.1940020024776459</right_val></_></_>
- <_>
- <!-- tree 20 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 6 10 -1.</_>
- <_>2 6 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0233389995992184</threshold>
- <left_val>0.3294520080089569</left_val>
- <right_val>-0.2571269869804382</right_val></_></_>
- <_>
- <!-- tree 21 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 1 20 3 -1.</_>
- <_>2 2 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.8970001302659512e-003</threshold>
- <left_val>-0.5335299968719482</left_val>
- <right_val>0.2163520008325577</right_val></_></_>
- <_>
- <!-- tree 22 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 13 6 11 -1.</_>
- <_>11 13 2 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0344030000269413</threshold>
- <left_val>-1.4425489902496338</left_val>
- <right_val>-0.0446829982101917</right_val></_></_>
- <_>
- <!-- tree 23 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 15 6 8 -1.</_>
- <_>9 19 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0212350003421307</threshold>
- <left_val>-0.7901750206947327</left_val>
- <right_val>0.1908410042524338</right_val></_></_>
- <_>
- <!-- tree 24 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 9 -1.</_>
- <_>9 15 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.0620001014322042e-003</threshold>
- <left_val>-0.2693119943141937</left_val>
- <right_val>0.3148800134658814</right_val></_></_>
- <_>
- <!-- tree 25 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 18 2 -1.</_>
- <_>5 12 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.2190002277493477e-003</threshold>
- <left_val>-0.5446439981460571</left_val>
- <right_val>0.1657460033893585</right_val></_></_>
- <_>
- <!-- tree 26 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 6 15 6 -1.</_>
- <_>2 8 15 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0143349999561906</threshold>
- <left_val>0.0221050009131432</left_val>
- <right_val>-0.6234250068664551</right_val></_></_>
- <_>
- <!-- tree 27 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 18 3 -1.</_>
- <_>6 1 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.2120001316070557e-003</threshold>
- <left_val>-0.4988499879837036</left_val>
- <right_val>0.1923709958791733</right_val></_></_>
- <_>
- <!-- tree 28 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 3 18 -1.</_>
- <_>6 0 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.3350000679492950e-003</threshold>
- <left_val>-0.7913119792938232</left_val>
- <right_val>-0.0141439996659756</right_val></_></_>
- <_>
- <!-- tree 29 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 3 6 10 -1.</_>
- <_>20 3 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0379379987716675</threshold>
- <left_val>0.7984129786491394</left_val>
- <right_val>-0.0337990000844002</right_val></_></_>
- <_>
- <!-- tree 30 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 6 10 -1.</_>
- <_>2 3 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.7059999778866768e-003</threshold>
- <left_val>-0.3316340148448944</left_val>
- <right_val>0.2072629928588867</right_val></_></_>
- <_>
- <!-- tree 31 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 8 9 -1.</_>
- <_>10 5 4 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-4.4499998912215233e-003</threshold>
- <left_val>-0.2725630104541779</left_val>
- <right_val>0.1840219944715500</right_val></_></_>
- <_>
- <!-- tree 32 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 5 8 9 -1.</_>
- <_>10 5 4 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>5.2189999260008335e-003</threshold>
- <left_val>-0.5309600234031677</left_val>
- <right_val>0.0526079982519150</right_val></_></_>
- <_>
- <!-- tree 33 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 2 20 3 -1.</_>
- <_>3 3 20 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.5399999991059303e-003</threshold>
- <left_val>-0.5648540258407593</left_val>
- <right_val>0.1926939934492111</right_val></_></_>
- <_>
- <!-- tree 34 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 13 4 -1.</_>
- <_>5 4 13 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0449699983000755</threshold>
- <left_val>-0.1741150021553040</left_val>
- <right_val>0.9538260102272034</right_val></_></_>
- <_>
- <!-- tree 35 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>17 0 7 14 -1.</_>
- <_>17 7 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0142090003937483</threshold>
- <left_val>-0.0919490009546280</left_val>
- <right_val>0.2483610063791275</right_val></_></_>
- <_>
- <!-- tree 36 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 7 14 -1.</_>
- <_>0 7 7 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1638019979000092</threshold>
- <left_val>-0.0584970004856586</left_val>
- <right_val>-1.6404409408569336</right_val></_></_>
- <_>
- <!-- tree 37 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 11 10 6 -1.</_>
- <_>9 11 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.5579999200999737e-003</threshold>
- <left_val>0.2344799935817719</left_val>
- <right_val>-0.0927340015769005</right_val></_></_>
- <_>
- <!-- tree 38 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 10 6 -1.</_>
- <_>10 11 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.8499999791383743e-003</threshold>
- <left_val>0.1788070052862167</left_val>
- <right_val>-0.3584409952163696</right_val></_></_>
- <_>
- <!-- tree 39 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 6 3 18 -1.</_>
- <_>11 12 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0252219997346401</threshold>
- <left_val>-0.4290300011634827</left_val>
- <right_val>0.2024450004100800</right_val></_></_>
- <_>
- <!-- tree 40 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 18 3 -1.</_>
- <_>0 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0194150004535913</threshold>
- <left_val>0.5801630020141602</left_val>
- <right_val>-0.1880639940500259</right_val></_></_>
- <_>
- <!-- tree 41 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 16 18 3 -1.</_>
- <_>6 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0144199999049306</threshold>
- <left_val>0.0328469984233379</left_val>
- <right_val>0.8198050260543823</right_val></_></_>
- <_>
- <!-- tree 42 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 9 10 -1.</_>
- <_>4 11 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0515829995274544</threshold>
- <left_val>0.0691760033369064</left_val>
- <right_val>-0.4586629867553711</right_val></_></_>
- <_>
- <!-- tree 43 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 7 15 4 -1.</_>
- <_>9 9 15 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0379600003361702</threshold>
- <left_val>-1.2553000450134277</left_val>
- <right_val>0.1433289945125580</right_val></_></_>
- <_>
- <!-- tree 44 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 6 12 6 -1.</_>
- <_>5 6 6 3 2.</_>
- <_>11 9 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0295609999448061</threshold>
- <left_val>0.5315179824829102</left_val>
- <right_val>-0.2059649974107742</right_val></_></_>
- <_>
- <!-- tree 45 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 1 12 9 -1.</_>
- <_>6 4 12 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0391109995543957</threshold>
- <left_val>1.1658719778060913</left_val>
- <right_val>0.0538970008492470</right_val></_></_>
- <_>
- <!-- tree 46 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 9 6 12 -1.</_>
- <_>7 9 3 6 2.</_>
- <_>10 15 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0291590001434088</threshold>
- <left_val>0.3930760025978088</left_val>
- <right_val>-0.2218450009822846</right_val></_></_>
- <_>
- <!-- tree 47 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 5 13 6 -1.</_>
- <_>11 7 13 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0836170017719269</threshold>
- <left_val>-0.7374449968338013</left_val>
- <right_val>0.1426820009946823</right_val></_></_>
- <_>
- <!-- tree 48 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 11 22 13 -1.</_>
- <_>12 11 11 13 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.4200400114059448</threshold>
- <left_val>-0.1427740007638931</left_val>
- <right_val>1.7894840240478516</right_val></_></_>
- <_>
- <!-- tree 49 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 8 6 6 -1.</_>
- <_>18 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0600050017237663</threshold>
- <left_val>0.1197670027613640</left_val>
- <right_val>-1.8886189460754395</right_val></_></_>
- <_>
- <!-- tree 50 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 6 6 -1.</_>
- <_>0 11 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0189810004085302</threshold>
- <left_val>-1.4148449897766113</left_val>
- <right_val>-0.0565229989588261</right_val></_></_>
- <_>
- <!-- tree 51 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 6 24 3 -1.</_>
- <_>0 7 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.0049998573958874e-003</threshold>
- <left_val>0.4417079985141754</left_val>
- <right_val>-0.1020080000162125</right_val></_></_>
- <_>
- <!-- tree 52 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 10 6 -1.</_>
- <_>0 7 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0582140013575554</threshold>
- <left_val>-1.3918470144271851</left_val>
- <right_val>-0.0482689999043942</right_val></_></_>
- <_>
- <!-- tree 53 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 7 18 3 -1.</_>
- <_>6 8 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0122710000723600</threshold>
- <left_val>0.5131769776344299</left_val>
- <right_val>-0.0936969965696335</right_val></_></_>
- <_>
- <!-- tree 54 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 10 6 -1.</_>
- <_>0 2 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0465859994292259</threshold>
- <left_val>-0.0574840009212494</left_val>
- <right_val>-1.4283169507980347</right_val></_></_>
- <_>
- <!-- tree 55 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 0 3 19 -1.</_>
- <_>20 0 1 19 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.2110000243410468e-003</threshold>
- <left_val>-0.0808919966220856</left_val>
- <right_val>0.3233320116996765</right_val></_></_>
- <_>
- <!-- tree 56 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 6 12 16 -1.</_>
- <_>4 6 6 8 2.</_>
- <_>10 14 6 8 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0886420011520386</threshold>
- <left_val>-0.8644909858703613</left_val>
- <right_val>-0.0331469997763634</right_val></_></_>
- <_>
- <!-- tree 57 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>19 6 4 18 -1.</_>
- <_>21 6 2 9 2.</_>
- <_>19 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0231849998235703</threshold>
- <left_val>0.5216220021247864</left_val>
- <right_val>-0.0161680001765490</right_val></_></_>
- <_>
- <!-- tree 58 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 6 4 18 -1.</_>
- <_>1 6 2 9 2.</_>
- <_>3 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0430900007486343</threshold>
- <left_val>-0.1615380048751831</left_val>
- <right_val>1.0915000438690186</right_val></_></_>
- <_>
- <!-- tree 59 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 21 18 3 -1.</_>
- <_>3 22 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.0599999697878957e-004</threshold>
- <left_val>-0.1709149926900864</left_val>
- <right_val>0.3123669922351837</right_val></_></_>
- <_>
- <!-- tree 60 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 19 9 4 -1.</_>
- <_>0 21 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.9159999042749405e-003</threshold>
- <left_val>-6.7039998248219490e-003</left_val>
- <right_val>-0.6881039738655090</right_val></_></_>
- <_>
- <!-- tree 61 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 18 12 6 -1.</_>
- <_>18 18 6 3 2.</_>
- <_>12 21 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0177529994398355</threshold>
- <left_val>0.6329280138015747</left_val>
- <right_val>-4.2360001243650913e-003</right_val></_></_>
- <_>
- <!-- tree 62 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 18 9 4 -1.</_>
- <_>7 20 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.2299999408423901e-003</threshold>
- <left_val>-0.3363719880580902</left_val>
- <right_val>0.1279059946537018</right_val></_></_>
- <_>
- <!-- tree 63 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 16 10 8 -1.</_>
- <_>17 16 5 4 2.</_>
- <_>12 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0227700006216764</threshold>
- <left_val>-0.0347039997577667</left_val>
- <right_val>0.3914180099964142</right_val></_></_>
- <_>
- <!-- tree 64 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 16 10 8 -1.</_>
- <_>2 16 5 4 2.</_>
- <_>7 20 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0215349998325109</threshold>
- <left_val>0.6476510167121887</left_val>
- <right_val>-0.2009779959917069</right_val></_></_>
- <_>
- <!-- tree 65 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 0 10 12 -1.</_>
- <_>19 0 5 6 2.</_>
- <_>14 6 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0617589987814426</threshold>
- <left_val>0.0542970001697540</left_val>
- <right_val>0.9070010185241699</right_val></_></_>
- <_>
- <!-- tree 66 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 10 12 -1.</_>
- <_>0 0 5 6 2.</_>
- <_>5 6 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0780699998140335</threshold>
- <left_val>0.6552339792251587</left_val>
- <right_val>-0.1975439935922623</right_val></_></_>
- <_>
- <!-- tree 67 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 14 9 6 -1.</_>
- <_>15 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0113150002434850</threshold>
- <left_val>0.1938530057668686</left_val>
- <right_val>-0.5170729756355286</right_val></_></_>
- <_>
- <!-- tree 68 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 9 6 -1.</_>
- <_>0 16 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0255900006741285</threshold>
- <left_val>-0.9309650063514710</left_val>
- <right_val>-0.0315469987690449</right_val></_></_>
- <_>
- <!-- tree 69 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 14 10 6 -1.</_>
- <_>14 16 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0380589999258518</threshold>
- <left_val>-0.6832690238952637</left_val>
- <right_val>0.1270910054445267</right_val></_></_>
- <_>
- <!-- tree 70 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 10 6 -1.</_>
- <_>0 16 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>9.7970003262162209e-003</threshold>
- <left_val>0.0155239999294281</left_val>
- <right_val>-0.6334789991378784</right_val></_></_>
- <_>
- <!-- tree 71 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 18 18 2 -1.</_>
- <_>5 19 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0138419996947050</threshold>
- <left_val>1.0060529708862305</left_val>
- <right_val>0.0628129988908768</right_val></_></_>
- <_>
- <!-- tree 72 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 18 18 3 -1.</_>
- <_>0 19 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.3459997549653053e-003</threshold>
- <left_val>-0.2338320016860962</left_val>
- <right_val>0.3098269999027252</right_val></_></_>
- <_>
- <!-- tree 73 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 5 18 12 -1.</_>
- <_>12 5 9 6 2.</_>
- <_>3 11 9 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0714399963617325</threshold>
- <left_val>-0.7250540256500244</left_val>
- <right_val>0.1714829951524735</right_val></_></_>
- <_>
- <!-- tree 74 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 3 7 9 -1.</_>
- <_>5 6 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0100060002878308</threshold>
- <left_val>-0.2207199931144714</left_val>
- <right_val>0.3526619970798492</right_val></_></_>
- <_>
- <!-- tree 75 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 19 15 -1.</_>
- <_>4 5 19 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1100530028343201</threshold>
- <left_val>0.1666200011968613</left_val>
- <right_val>-0.7431899905204773</right_val></_></_>
- <_>
- <!-- tree 76 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 0 16 4 -1.</_>
- <_>3 2 16 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0353109985589981</threshold>
- <left_val>-0.2398270070552826</left_val>
- <right_val>0.4143599867820740</right_val></_></_>
- <_>
- <!-- tree 77 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 12 16 12 -1.</_>
- <_>4 12 8 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1117469966411591</threshold>
- <left_val>0.5104539990425110</left_val>
- <right_val>2.2319999989122152e-003</right_val></_></_>
- <_>
- <!-- tree 78 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 3 12 15 -1.</_>
- <_>10 3 6 15 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1136780008673668</threshold>
- <left_val>0.9047520160675049</left_val>
- <right_val>-0.1661529988050461</right_val></_></_>
- <_>
- <!-- tree 79 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 4 2 19 -1.</_>
- <_>16 4 1 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0166679993271828</threshold>
- <left_val>0.1402450054883957</left_val>
- <right_val>-0.5217850208282471</right_val></_></_>
- <_>
- <!-- tree 80 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 2 19 -1.</_>
- <_>7 4 1 19 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.0340001732110977e-003</threshold>
- <left_val>-0.6617839932441711</left_val>
- <right_val>3.7640000227838755e-003</right_val></_></_>
- <_>
- <!-- tree 81 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 14 8 10 -1.</_>
- <_>17 14 4 5 2.</_>
- <_>13 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0330969989299774</threshold>
- <left_val>0.8018590211868286</left_val>
- <right_val>0.0593850016593933</right_val></_></_>
- <_>
- <!-- tree 82 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 14 8 10 -1.</_>
- <_>3 14 4 5 2.</_>
- <_>7 19 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0125479996204376</threshold>
- <left_val>-0.3354550004005432</left_val>
- <right_val>0.1457860022783279</right_val></_></_>
- <_>
- <!-- tree 83 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 3 18 -1.</_>
- <_>12 12 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0420739986002445</threshold>
- <left_val>-0.5550910234451294</left_val>
- <right_val>0.1326660066843033</right_val></_></_>
- <_>
- <!-- tree 84 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 11 12 6 -1.</_>
- <_>5 11 6 3 2.</_>
- <_>11 14 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0252219997346401</threshold>
- <left_val>-0.0616319999098778</left_val>
- <right_val>-1.3678770065307617</right_val></_></_>
- <_>
- <!-- tree 85 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 8 10 -1.</_>
- <_>14 5 4 5 2.</_>
- <_>10 10 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0242689996957779</threshold>
- <left_val>0.3418509960174561</left_val>
- <right_val>-7.4160001240670681e-003</right_val></_></_>
- <_>
- <!-- tree 86 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 4 12 10 -1.</_>
- <_>6 4 6 5 2.</_>
- <_>12 9 6 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0122800003737211</threshold>
- <left_val>0.2774580121040344</left_val>
- <right_val>-0.3103390038013458</right_val></_></_>
- <_>
- <!-- tree 87 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 18 10 -1.</_>
- <_>15 8 9 5 2.</_>
- <_>6 13 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1137709990143776</threshold>
- <left_val>1.1719540357589722</left_val>
- <right_val>0.0836810022592545</right_val></_></_>
- <_>
- <!-- tree 88 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 18 10 -1.</_>
- <_>0 8 9 5 2.</_>
- <_>9 13 9 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0847719982266426</threshold>
- <left_val>0.8169479966163635</left_val>
- <right_val>-0.1783750057220459</right_val></_></_>
- <_>
- <!-- tree 89 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 3 18 -1.</_>
- <_>12 12 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0245520006865263</threshold>
- <left_val>-0.1862729936838150</left_val>
- <right_val>0.1434009969234467</right_val></_></_>
- <_>
- <!-- tree 90 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 14 18 3 -1.</_>
- <_>0 15 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-9.0269995853304863e-003</threshold>
- <left_val>0.3265919983386993</left_val>
- <right_val>-0.2354129999876022</right_val></_></_>
- <_>
- <!-- tree 91 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 6 3 18 -1.</_>
- <_>12 12 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0111779998987913</threshold>
- <left_val>0.1976120024919510</left_val>
- <right_val>-0.0217010006308556</right_val></_></_>
- <_>
- <!-- tree 92 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 6 3 18 -1.</_>
- <_>9 12 3 6 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0293669998645782</threshold>
- <left_val>-0.9341480135917664</left_val>
- <right_val>-0.0217049997299910</right_val></_></_>
- <_>
- <!-- tree 93 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 14 18 3 -1.</_>
- <_>6 15 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.3640000298619270e-003</threshold>
- <left_val>0.0255730003118515</left_val>
- <right_val>0.4641279876232147</right_val></_></_>
- <_>
- <!-- tree 94 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 5 18 3 -1.</_>
- <_>0 6 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0140260001644492</threshold>
- <left_val>-0.2122859954833984</left_val>
- <right_val>0.4007880091667175</right_val></_></_>
- <_>
- <!-- tree 95 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 5 22 3 -1.</_>
- <_>2 6 22 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0133419996127486</threshold>
- <left_val>0.7420269846916199</left_val>
- <right_val>0.0290019996464252</right_val></_></_>
- <_>
- <!-- tree 96 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 21 10 -1.</_>
- <_>7 0 7 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.2842279970645905</threshold>
- <left_val>-0.1924359947443008</left_val>
- <right_val>0.4363119900226593</right_val></_></_>
- <_>
- <!-- tree 97 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 3 18 17 -1.</_>
- <_>12 3 6 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2372400015592575</threshold>
- <left_val>0.6973639726638794</left_val>
- <right_val>0.0693079978227615</right_val></_></_>
- <_>
- <!-- tree 98 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 18 17 -1.</_>
- <_>6 3 6 17 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1116970032453537</threshold>
- <left_val>0.3914720118045807</left_val>
- <right_val>-0.2092200070619583</right_val></_></_>
- <_>
- <!-- tree 99 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 24 11 -1.</_>
- <_>8 12 8 11 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1278750002384186</threshold>
- <left_val>-0.0725559964776039</left_val>
- <right_val>0.3608820140361786</right_val></_></_>
- <_>
- <!-- tree 100 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 10 16 6 -1.</_>
- <_>4 13 16 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0629009976983070</threshold>
- <left_val>0.9542499780654907</left_val>
- <right_val>-0.1540279984474182</right_val></_></_>
- <_>
- <!-- tree 101 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 8 6 8 -1.</_>
- <_>12 12 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0174390003085136</threshold>
- <left_val>-0.0511349998414516</left_val>
- <right_val>0.2775030136108398</right_val></_></_>
- <_>
- <!-- tree 102 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 14 8 7 -1.</_>
- <_>10 14 4 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.2319999514147639e-003</threshold>
- <left_val>0.0756279975175858</left_val>
- <right_val>-0.3645609915256500</right_val></_></_>
- <_>
- <!-- tree 103 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 10 6 14 -1.</_>
- <_>18 10 3 7 2.</_>
- <_>15 17 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0274950005114079</threshold>
- <left_val>0.0518440008163452</left_val>
- <right_val>0.4156259894371033</right_val></_></_>
- <_>
- <!-- tree 104 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 6 14 -1.</_>
- <_>3 10 3 7 2.</_>
- <_>6 17 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0435439981520176</threshold>
- <left_val>0.7196999788284302</left_val>
- <right_val>-0.1713220030069351</right_val></_></_>
- <_>
- <!-- tree 105 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 12 18 2 -1.</_>
- <_>6 13 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0110259996727109</threshold>
- <left_val>0.1435460001230240</left_val>
- <right_val>-0.6540300250053406</right_val></_></_>
- <_>
- <!-- tree 106 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 10 6 -1.</_>
- <_>5 10 10 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0208659991621971</threshold>
- <left_val>0.0400890000164509</left_val>
- <right_val>-0.4574329853057861</right_val></_></_>
- <_>
- <!-- tree 107 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 11 9 4 -1.</_>
- <_>12 13 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0223040003329515</threshold>
- <left_val>0.5385500192642212</left_val>
- <right_val>0.0716629996895790</right_val></_></_>
- <_>
- <!-- tree 108 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 11 9 6 -1.</_>
- <_>0 13 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0324920006096363</threshold>
- <left_val>-0.0459919981658459</left_val>
- <right_val>-1.0047069787979126</right_val></_></_>
- <_>
- <!-- tree 109 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 2 3 18 -1.</_>
- <_>12 2 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0122699998319149</threshold>
- <left_val>0.0343349985778332</left_val>
- <right_val>0.4243179857730866</right_val></_></_>
- <_>
- <!-- tree 110 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 2 3 18 -1.</_>
- <_>11 2 1 18 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.3820000290870667e-003</threshold>
- <left_val>-0.2585060000419617</left_val>
- <right_val>0.2626349925994873</right_val></_></_>
- <_>
- <!-- tree 111 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 12 6 10 -1.</_>
- <_>11 12 2 10 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0373539999127388</threshold>
- <left_val>0.1569249927997589</left_val>
- <right_val>-1.0429090261459351</right_val></_></_>
- <_>
- <!-- tree 112 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 10 6 9 -1.</_>
- <_>1 13 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0141110001131892</threshold>
- <left_val>-0.7317770123481751</left_val>
- <right_val>-0.0202769991010427</right_val></_></_>
- <_>
- <!-- tree 113 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 16 6 -1.</_>
- <_>14 9 8 3 2.</_>
- <_>6 12 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0570669993758202</threshold>
- <left_val>0.0833600014448166</left_val>
- <right_val>1.5661499500274658</right_val></_></_>
- <_>
- <!-- tree 114 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 8 9 6 -1.</_>
- <_>1 10 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.9680001102387905e-003</threshold>
- <left_val>-0.3531819880008698</left_val>
- <right_val>0.1469839960336685</right_val></_></_>
- <_>
- <!-- tree 115 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 7 16 6 -1.</_>
- <_>7 9 16 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0244929995387793</threshold>
- <left_val>0.2832590043544769</left_val>
- <right_val>-3.4640000667423010e-003</right_val></_></_>
- <_>
- <!-- tree 116 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 0 18 3 -1.</_>
- <_>0 1 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0112549997866154</threshold>
- <left_val>-0.8401749730110169</left_val>
- <right_val>-0.0362519994378090</right_val></_></_>
- <_>
- <!-- tree 117 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 0 6 9 -1.</_>
- <_>12 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0345330014824867</threshold>
- <left_val>0.1499850004911423</left_val>
- <right_val>-0.8736709952354431</right_val></_></_>
- <_>
- <!-- tree 118 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 5 6 6 -1.</_>
- <_>12 5 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0243030004203320</threshold>
- <left_val>-0.1878750026226044</left_val>
- <right_val>0.5948399901390076</right_val></_></_>
- <_>
- <!-- tree 119 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>12 6 2 9 2.</_>
- <_>10 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-7.8790001571178436e-003</threshold>
- <left_val>0.4431569874286652</left_val>
- <right_val>-0.0565709993243217</right_val></_></_>
- <_>
- <!-- tree 120 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 0 6 9 -1.</_>
- <_>10 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0351420007646084</threshold>
- <left_val>-0.0564949996769428</left_val>
- <right_val>-1.3617190122604370</right_val></_></_>
- <_>
- <!-- tree 121 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 6 9 -1.</_>
- <_>9 4 6 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.6259998343884945e-003</threshold>
- <left_val>-0.3116169869899750</left_val>
- <right_val>0.2544769942760468</right_val></_></_>
- <_>
- <!-- tree 122 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 0 18 9 -1.</_>
- <_>1 3 18 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0831310003995895</threshold>
- <left_val>1.6424349546432495</left_val>
- <right_val>-0.1442939937114716</right_val></_></_>
- <_>
- <!-- tree 123 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 3 24 3 -1.</_>
- <_>0 4 24 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0140159996226430</threshold>
- <left_val>-0.7781950235366821</left_val>
- <right_val>0.1717330068349838</right_val></_></_>
- <_>
- <!-- tree 124 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 14 9 4 -1.</_>
- <_>6 16 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.2450000504031777e-003</threshold>
- <left_val>-0.2319139987230301</left_val>
- <right_val>0.2852790057659149</right_val></_></_>
- <_>
- <!-- tree 125 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 9 8 10 -1.</_>
- <_>12 9 4 5 2.</_>
- <_>8 14 4 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0168030001223087</threshold>
- <left_val>-0.3596509993076325</left_val>
- <right_val>0.2041299939155579</right_val></_></_>
- <_>
- <!-- tree 126 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 13 9 -1.</_>
- <_>5 5 13 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0767479985952377</threshold>
- <left_val>0.7805050015449524</left_val>
- <right_val>-0.1561280041933060</right_val></_></_>
- <_>
- <!-- tree 127 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 16 9 -1.</_>
- <_>4 7 16 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2367199957370758</threshold>
- <left_val>1.1813700199127197</left_val>
- <right_val>0.0781119987368584</right_val></_></_>
- <_>
- <!-- tree 128 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 4 14 9 -1.</_>
- <_>4 7 14 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1005740016698837</threshold>
- <left_val>-0.4710409939289093</left_val>
- <right_val>0.0791729986667633</right_val></_></_>
- <_>
- <!-- tree 129 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 5 9 6 -1.</_>
- <_>8 7 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.3239999534562230e-003</threshold>
- <left_val>0.2226269990205765</left_val>
- <right_val>-0.3709979951381683</right_val></_></_>
- <_>
- <!-- tree 130 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 7 16 6 -1.</_>
- <_>1 9 16 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0221529994159937</threshold>
- <left_val>-0.0386490002274513</left_val>
- <right_val>-0.9227499961853027</right_val></_></_>
- <_>
- <!-- tree 131 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 5 13 9 -1.</_>
- <_>10 8 13 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1124619990587235</threshold>
- <left_val>0.4189960062503815</left_val>
- <right_val>0.0804110020399094</right_val></_></_>
- <_>
- <!-- tree 132 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 5 13 9 -1.</_>
- <_>1 8 13 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0164810009300709</threshold>
- <left_val>-0.1675669997930527</left_val>
- <right_val>0.7184240221977234</right_val></_></_>
- <_>
- <!-- tree 133 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 4 24 6 -1.</_>
- <_>12 4 12 3 2.</_>
- <_>0 7 12 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0681139975786209</threshold>
- <left_val>0.1571989953517914</left_val>
- <right_val>-0.8768110275268555</right_val></_></_>
- <_>
- <!-- tree 134 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 14 10 9 -1.</_>
- <_>1 17 10 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0160119999200106</threshold>
- <left_val>-4.1600000113248825e-003</left_val>
- <right_val>-0.5932779908180237</right_val></_></_>
- <_>
- <!-- tree 135 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 17 18 3 -1.</_>
- <_>5 18 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.6640001237392426e-003</threshold>
- <left_val>-0.0301539991050959</left_val>
- <right_val>0.4834530055522919</right_val></_></_>
- <_>
- <!-- tree 136 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 18 3 -1.</_>
- <_>0 17 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.7579997703433037e-003</threshold>
- <left_val>-0.2266740053892136</left_val>
- <right_val>0.3366230130195618</right_val></_></_>
- <_>
- <!-- tree 137 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 17 9 6 -1.</_>
- <_>9 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.7289999201893806e-003</threshold>
- <left_val>-0.0603739991784096</left_val>
- <right_val>0.3145810067653656</right_val></_></_>
- <_>
- <!-- tree 138 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 20 22 4 -1.</_>
- <_>1 20 11 2 2.</_>
- <_>12 22 11 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.5869999080896378e-003</threshold>
- <left_val>-0.2987259924411774</left_val>
- <right_val>0.1778749972581863</right_val></_></_>
- <_>
- <!-- tree 139 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 14 8 6 -1.</_>
- <_>8 17 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.8989999555051327e-003</threshold>
- <left_val>0.2189020067453384</left_val>
- <right_val>-0.2956709861755371</right_val></_></_>
- <_>
- <!-- tree 140 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 6 8 15 -1.</_>
- <_>8 11 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0300539992749691</threshold>
- <left_val>1.2150429487228394</left_val>
- <right_val>-0.1435499936342239</right_val></_></_>
- <_>
- <!-- tree 141 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 4 18 3 -1.</_>
- <_>5 5 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0141810001805425</threshold>
- <left_val>0.0124519998207688</left_val>
- <right_val>0.5549010038375855</right_val></_></_>
- <_>
- <!-- tree 142 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 3 5 10 -1.</_>
- <_>9 8 5 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0605270005762577</threshold>
- <left_val>-1.4933999776840210</left_val>
- <right_val>-0.0652270019054413</right_val></_></_>
- <_>
- <!-- tree 143 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 8 12 3 -1.</_>
- <_>6 8 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0198829993605614</threshold>
- <left_val>-0.3852640092372894</left_val>
- <right_val>0.1976120024919510</right_val></_></_>
- <_>
- <!-- tree 144 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 6 18 6 -1.</_>
- <_>2 6 9 3 2.</_>
- <_>11 9 9 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0312189999967813</threshold>
- <left_val>-0.2128120064735413</left_val>
- <right_val>0.2944650053977966</right_val></_></_>
- <_>
- <!-- tree 145 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 6 4 18 -1.</_>
- <_>12 6 2 9 2.</_>
- <_>10 15 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0182719994336367</threshold>
- <left_val>9.7200000891461968e-004</left_val>
- <right_val>0.6681420207023621</right_val></_></_>
- <_>
- <!-- tree 146 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>7 5 6 6 -1.</_>
- <_>10 5 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>1.1089999461546540e-003</threshold>
- <left_val>-0.6246790289878845</left_val>
- <right_val>-1.6599999507889152e-003</right_val></_></_>
- <_>
- <!-- tree 147 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 5 2 18 -1.</_>
- <_>14 14 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0367139987647533</threshold>
- <left_val>-0.4233390092849731</left_val>
- <right_val>0.1208470016717911</right_val></_></_>
- <_>
- <!-- tree 148 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>8 5 2 18 -1.</_>
- <_>8 14 2 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0120440004393458</threshold>
- <left_val>0.0258820001035929</left_val>
- <right_val>-0.5073239803314209</right_val></_></_>
- <_>
- <!-- tree 149 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 2 10 6 -1.</_>
- <_>9 2 5 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0747490003705025</threshold>
- <left_val>0.1318469941616058</left_val>
- <right_val>-0.2173960059881210</right_val></_></_>
- <_>
- <!-- tree 150 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 18 12 -1.</_>
- <_>12 1 9 12 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.2347320020198822</threshold>
- <left_val>1.1775610446929932</left_val>
- <right_val>-0.1511469930410385</right_val></_></_>
- <_>
- <!-- tree 151 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 2 17 22 -1.</_>
- <_>5 13 17 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1409649997949600</threshold>
- <left_val>0.0339910015463829</left_val>
- <right_val>0.3992309868335724</right_val></_></_>
- <_>
- <!-- tree 152 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>4 0 12 6 -1.</_>
- <_>4 2 12 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>6.1789997853338718e-003</threshold>
- <left_val>-0.3180670142173767</left_val>
- <right_val>0.1168169975280762</right_val></_></_>
- <_>
- <!-- tree 153 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 9 16 6 -1.</_>
- <_>14 9 8 3 2.</_>
- <_>6 12 8 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0572169981896877</threshold>
- <left_val>0.8439909815788269</left_val>
- <right_val>0.0838890001177788</right_val></_></_>
- <_>
- <!-- tree 154 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 0 5 18 -1.</_>
- <_>9 9 5 9 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0552270002663136</threshold>
- <left_val>0.3688830137252808</left_val>
- <right_val>-0.1891340017318726</right_val></_></_>
- <_>
- <!-- tree 155 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 0 6 9 -1.</_>
- <_>14 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0215830001980066</threshold>
- <left_val>-0.5216180086135864</left_val>
- <right_val>0.1577260047197342</right_val></_></_>
- <_>
- <!-- tree 156 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 0 6 9 -1.</_>
- <_>8 0 2 9 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0257479995489120</threshold>
- <left_val>-0.0599219985306263</left_val>
- <right_val>-1.0674990415573120</right_val></_></_>
- <_>
- <!-- tree 157 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 6 12 -1.</_>
- <_>11 1 2 12 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0130989998579025</threshold>
- <left_val>0.7895839810371399</left_val>
- <right_val>0.0520999990403652</right_val></_></_>
- <_>
- <!-- tree 158 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 9 13 4 -1.</_>
- <_>5 11 13 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.2799998987466097e-003</threshold>
- <left_val>-1.1704430580139160</left_val>
- <right_val>-0.0593569986522198</right_val></_></_>
- <_>
- <!-- tree 159 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 19 3 -1.</_>
- <_>5 9 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>8.8060004636645317e-003</threshold>
- <left_val>0.0417179986834526</left_val>
- <right_val>0.6635259985923767</right_val></_></_>
- <_>
- <!-- tree 160 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 9 6 8 -1.</_>
- <_>9 13 6 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-8.9699998497962952e-003</threshold>
- <left_val>-0.3586269915103912</left_val>
- <right_val>0.0604580007493496</right_val></_></_>
- <_>
- <!-- tree 161 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 9 4 15 -1.</_>
- <_>11 14 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.0230001322925091e-003</threshold>
- <left_val>0.2097939997911453</left_val>
- <right_val>-0.2480600029230118</right_val></_></_>
- <_>
- <!-- tree 162 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 0 6 14 -1.</_>
- <_>2 0 3 7 2.</_>
- <_>5 7 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0250170007348061</threshold>
- <left_val>-0.1879590004682541</left_val>
- <right_val>0.3954710066318512</right_val></_></_>
- <_>
- <!-- tree 163 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 1 6 14 -1.</_>
- <_>18 1 3 7 2.</_>
- <_>15 8 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-5.9009999968111515e-003</threshold>
- <left_val>0.2566390037536621</left_val>
- <right_val>-0.0949190035462379</right_val></_></_>
- <_>
- <!-- tree 164 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 1 6 14 -1.</_>
- <_>3 1 3 7 2.</_>
- <_>6 8 3 7 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>4.3850000947713852e-003</threshold>
- <left_val>0.0331390015780926</left_val>
- <right_val>-0.4607540071010590</right_val></_></_>
- <_>
- <!-- tree 165 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 20 18 4 -1.</_>
- <_>12 20 9 2 2.</_>
- <_>3 22 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0337719991803169</threshold>
- <left_val>-0.9888160228729248</left_val>
- <right_val>0.1463689953088760</right_val></_></_>
- <_>
- <!-- tree 166 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 0 4 20 -1.</_>
- <_>5 0 2 10 2.</_>
- <_>7 10 2 10 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0445230007171631</threshold>
- <left_val>-0.1328669935464859</left_val>
- <right_val>1.5796790122985840</right_val></_></_>
- <_>
- <!-- tree 167 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 8 8 12 -1.</_>
- <_>20 8 4 6 2.</_>
- <_>16 14 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0409290008246899</threshold>
- <left_val>0.3387709856033325</left_val>
- <right_val>0.0749709978699684</right_val></_></_>
- <_>
- <!-- tree 168 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 8 8 12 -1.</_>
- <_>0 8 4 6 2.</_>
- <_>4 14 4 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0393519997596741</threshold>
- <left_val>-0.1832789927721024</left_val>
- <right_val>0.4698069989681244</right_val></_></_>
- <_>
- <!-- tree 169 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 13 10 8 -1.</_>
- <_>18 13 5 4 2.</_>
- <_>13 17 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0703229978680611</threshold>
- <left_val>-0.9832270145416260</left_val>
- <right_val>0.1180810034275055</right_val></_></_>
- <_>
- <!-- tree 170 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 13 10 8 -1.</_>
- <_>1 13 5 4 2.</_>
- <_>6 17 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0357430018484592</threshold>
- <left_val>-0.0330509990453720</left_val>
- <right_val>-0.8361089825630188</right_val></_></_>
- <_>
- <!-- tree 171 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 8 4 15 -1.</_>
- <_>15 13 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0429619997739792</threshold>
- <left_val>1.1670809984207153</left_val>
- <right_val>0.0806920006871223</right_val></_></_>
- <_>
- <!-- tree 172 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>5 8 4 15 -1.</_>
- <_>5 13 4 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0210079997777939</threshold>
- <left_val>0.6386979818344116</left_val>
- <right_val>-0.1762630045413971</right_val></_></_>
- <_>
- <!-- tree 173 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 11 16 12 -1.</_>
- <_>6 15 16 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.1574220061302185</threshold>
- <left_val>-0.2330249994993210</left_val>
- <right_val>0.1251749992370606</right_val></_></_>
- <_>
- <!-- tree 174 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>2 11 16 12 -1.</_>
- <_>2 15 16 4 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>7.8659998252987862e-003</threshold>
- <left_val>-0.2203799933195114</left_val>
- <right_val>0.2719680070877075</right_val></_></_>
- <_>
- <!-- tree 175 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>14 12 7 9 -1.</_>
- <_>14 15 7 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0236220005899668</threshold>
- <left_val>0.1612730026245117</left_val>
- <right_val>-0.4332900047302246</right_val></_></_>
- <_>
- <!-- tree 176 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>10 1 3 21 -1.</_>
- <_>10 8 3 7 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0746920034289360</threshold>
- <left_val>-0.1699199974536896</left_val>
- <right_val>0.5888490080833435</right_val></_></_>
- <_>
- <!-- tree 177 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 11 9 4 -1.</_>
- <_>13 13 9 2 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-6.4799998654052615e-004</threshold>
- <left_val>0.2584289908409119</left_val>
- <right_val>-0.0359119996428490</right_val></_></_>
- <_>
- <!-- tree 178 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 10 17 9 -1.</_>
- <_>3 13 17 3 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0162909999489784</threshold>
- <left_val>-0.7676439881324768</left_val>
- <right_val>-0.0204729996621609</right_val></_></_>
- <_>
- <!-- tree 179 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>13 8 8 15 -1.</_>
- <_>13 13 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0331339985132217</threshold>
- <left_val>-0.2718009948730469</left_val>
- <right_val>0.1432570070028305</right_val></_></_>
- <_>
- <!-- tree 180 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 8 8 15 -1.</_>
- <_>3 13 8 5 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0487979985773563</threshold>
- <left_val>0.0764089971780777</left_val>
- <right_val>-0.4144519865512848</right_val></_></_>
- <_>
- <!-- tree 181 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>11 14 10 8 -1.</_>
- <_>16 14 5 4 2.</_>
- <_>11 18 5 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>2.2869999520480633e-003</threshold>
- <left_val>-0.0386289991438389</left_val>
- <right_val>0.2075379937887192</right_val></_></_>
- <_>
- <!-- tree 182 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 18 22 6 -1.</_>
- <_>0 18 11 3 2.</_>
- <_>11 21 11 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0453040003776550</threshold>
- <left_val>-0.1777790039777756</left_val>
- <right_val>0.6346139907836914</right_val></_></_>
- <_>
- <!-- tree 183 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 16 24 4 -1.</_>
- <_>0 16 12 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.1070580035448074</threshold>
- <left_val>0.1897229999303818</left_val>
- <right_val>-0.5123620033264160</right_val></_></_>
- <_>
- <!-- tree 184 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>6 20 12 3 -1.</_>
- <_>12 20 6 3 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0405250005424023</threshold>
- <left_val>0.7061499953269959</left_val>
- <right_val>-0.1780329942703247</right_val></_></_>
- <_>
- <!-- tree 185 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>18 12 6 12 -1.</_>
- <_>21 12 3 6 2.</_>
- <_>18 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0319689996540546</threshold>
- <left_val>0.0681499987840652</left_val>
- <right_val>0.6873310208320618</right_val></_></_>
- <_>
- <!-- tree 186 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 12 6 12 -1.</_>
- <_>0 12 3 6 2.</_>
- <_>3 18 3 6 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0576170012354851</threshold>
- <left_val>0.7517049908638001</left_val>
- <right_val>-0.1576499938964844</right_val></_></_>
- <_>
- <!-- tree 187 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 6 -1.</_>
- <_>15 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0135939996689558</threshold>
- <left_val>0.1941190063953400</left_val>
- <right_val>-0.2456189990043640</right_val></_></_>
- <_>
- <!-- tree 188 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>1 6 22 10 -1.</_>
- <_>1 6 11 5 2.</_>
- <_>12 11 11 5 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0713960006833076</threshold>
- <left_val>-0.0468810014426708</left_val>
- <right_val>-0.8819829821586609</right_val></_></_>
- <_>
- <!-- tree 189 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 6 -1.</_>
- <_>15 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0148959998041391</threshold>
- <left_val>-0.4453240036964417</left_val>
- <right_val>0.1767989993095398</right_val></_></_>
- <_>
- <!-- tree 190 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 18 18 2 -1.</_>
- <_>0 19 18 1 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0100260004401207</threshold>
- <left_val>0.6512269973754883</left_val>
- <right_val>-0.1670999974012375</right_val></_></_>
- <_>
- <!-- tree 191 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 15 19 3 -1.</_>
- <_>3 16 19 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>3.7589999847114086e-003</threshold>
- <left_val>-0.0583010017871857</left_val>
- <right_val>0.3448329865932465</right_val></_></_>
- <_>
- <!-- tree 192 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 18 3 -1.</_>
- <_>0 14 18 1 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0162630006670952</threshold>
- <left_val>-0.1558150053024292</left_val>
- <right_val>0.8643270134925842</right_val></_></_>
- <_>
- <!-- tree 193 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>15 17 9 6 -1.</_>
- <_>15 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0401760004460812</threshold>
- <left_val>-0.6102859973907471</left_val>
- <right_val>0.1179639995098114</right_val></_></_>
- <_>
- <!-- tree 194 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 17 9 6 -1.</_>
- <_>0 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0270809996873140</threshold>
- <left_val>-0.0496019981801510</left_val>
- <right_val>-0.8999000191688538</right_val></_></_>
- <_>
- <!-- tree 195 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>12 17 9 6 -1.</_>
- <_>12 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0524200014770031</threshold>
- <left_val>0.1129719987511635</left_val>
- <right_val>-1.0833640098571777</right_val></_></_>
- <_>
- <!-- tree 196 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>3 17 9 6 -1.</_>
- <_>3 19 9 2 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0191600006073713</threshold>
- <left_val>-0.7988010048866272</left_val>
- <right_val>-0.0340790003538132</right_val></_></_>
- <_>
- <!-- tree 197 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>16 2 3 20 -1.</_>
- <_>17 2 1 20 3.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-3.7730000913143158e-003</threshold>
- <left_val>-0.1912409961223602</left_val>
- <right_val>0.2153519988059998</right_val></_></_>
- <_>
- <!-- tree 198 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>0 13 24 8 -1.</_>
- <_>0 17 24 4 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>0.0757620036602020</threshold>
- <left_val>-0.1342169940471649</left_val>
- <right_val>1.6807060241699219</right_val></_></_>
- <_>
- <!-- tree 199 -->
- <_>
- <!-- root node -->
- <feature>
- <rects>
- <_>9 1 6 22 -1.</_>
- <_>12 1 3 11 2.</_>
- <_>9 12 3 11 2.</_></rects>
- <tilted>0</tilted></feature>
- <threshold>-0.0221730004996061</threshold>
- <left_val>0.4860099852085114</left_val>
- <right_val>3.6160000599920750e-003</right_val></_></_></trees>
- <stage_threshold>-2.9928278923034668</stage_threshold>
- <parent>23</parent>
- <next>-1</next></_></stages></haarcascade_frontalface_default>
- </opencv_storage>
|