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- '''
- This module provides some functions that print messages to terminal/files.
- Translated from Zaikun Zhang's modern-Fortran reference implementation in PRIMA.
- Dedicated to late Professor M. J. D. Powell FRS (1936--2015).
- Python translation by Nickolai Belakovski.
- N.B.:
- 1. In case parallelism is desirable (especially during initialization), the functions may
- have to be modified or disabled due to the IO operations.
- 2. IPRINT indicates the level of verbosity, which increases with the absolute value of IPRINT.
- IPRINT = +/-3 can be expensive due to high IO operations.
- '''
- from .consts import DEBUGGING
- from .infos import FTARGET_ACHIEVED, MAXFUN_REACHED, MAXTR_REACHED, \
- SMALL_TR_RADIUS, TRSUBP_FAILED, NAN_INF_F, NAN_INF_X, NAN_INF_MODEL, DAMAGING_ROUNDING, \
- NO_SPACE_BETWEEN_BOUNDS, ZERO_LINEAR_CONSTRAINT, CALLBACK_TERMINATE
- from .present import present
- import numpy as np
- spaces = ' '
- def get_info_string(solver, info):
- if info == FTARGET_ACHIEVED:
- reason = 'the target function value is achieved.'
- elif info == MAXFUN_REACHED:
- reason = 'the objective function has been evaluated MAXFUN times.'
- elif info == MAXTR_REACHED:
- reason = 'the maximal number of trust region iterations has been reached.'
- elif info == SMALL_TR_RADIUS:
- reason = 'the trust region radius reaches its lower bound.'
- elif info == TRSUBP_FAILED:
- reason = 'a trust region step has failed to reduce the quadratic model.'
- elif info == NAN_INF_X:
- reason = 'NaN or Inf occurs in x.'
- elif info == NAN_INF_F:
- reason = 'the objective function returns NaN/+Inf.'
- elif info == NAN_INF_MODEL:
- reason = 'NaN or Inf occurs in the models.'
- elif info == DAMAGING_ROUNDING:
- reason = 'rounding errors are becoming damaging.'
- elif info == NO_SPACE_BETWEEN_BOUNDS:
- reason = 'there is no space between the lower and upper bounds of variable.'
- elif info == ZERO_LINEAR_CONSTRAINT:
- reason = 'one of the linear constraints has a zero gradient'
- elif info == CALLBACK_TERMINATE:
- reason = 'the callback function requested termination'
- else:
- reason = 'UNKNOWN EXIT FLAG'
- ret_message = f'Return from {solver} because {reason.strip()}'
- return ret_message
- def retmsg(solver, info, iprint, nf, f, x, cstrv=None, constr=None):
- '''
- This function prints messages at return.
- '''
- # Local variables
- valid_exit_codes = [FTARGET_ACHIEVED, MAXFUN_REACHED, MAXTR_REACHED,
- SMALL_TR_RADIUS, TRSUBP_FAILED, NAN_INF_F, NAN_INF_X, NAN_INF_MODEL, DAMAGING_ROUNDING,
- NO_SPACE_BETWEEN_BOUNDS, ZERO_LINEAR_CONSTRAINT, CALLBACK_TERMINATE]
- # Preconditions
- if DEBUGGING:
- assert info in valid_exit_codes
- #====================#
- # Calculation starts #
- #====================#
- if abs(iprint) < 1: # No printing (iprint == 0)
- return
- elif iprint > 0: # Print the message to the standard out.
- fname = ''
- else: # Print the message to a file named FNAME.
- fname = f'{solver}_output.txt'
- # Decide whether the problem is truly constrained.
- if present(constr):
- is_constrained = (np.size(constr) > 0)
- else:
- is_constrained = present(cstrv)
- # Decide the constraint violation.
- if present(cstrv):
- cstrv_loc = cstrv
- elif present(constr):
- cstrv_loc = np.max(np.append(0, -constr)) # N.B.: We assume that the constraint is CONSTR >= 0.
- else:
- cstrv_loc = 0
- # Decide the return message.
- ret_message = get_info_string(solver, info)
- if np.size(x) <= 2:
- x_message = f'\nThe corresponding X is: {x}' # Printed in one line
- else:
- x_message = f'\nThe corresponding X is:\n{x}'
- if is_constrained:
- nf_message = (f'\nNumber of function values = {nf}{spaces}'
- f'Least value of F = {f}{spaces}Constraint violation = {cstrv_loc}')
- else:
- nf_message = f'\nNumber of function values = {nf}{spaces}Least value of F = {f}'
- if is_constrained and present(constr):
- if np.size(constr) <= 2:
- constr_message = f'\nThe constraint value is: {constr}' # Printed in one line
- else:
- constr_message = f'\nThe constraint value is:\n{constr}'
- else:
- constr_message = ''
- # Print the message.
- if abs(iprint) >= 2:
- message = f'\n{ret_message}{nf_message}{x_message}{constr_message}\n'
- else:
- message = f'{ret_message}{nf_message}{x_message}{constr_message}\n'
- if len(fname) > 0:
- with open(fname, 'a') as f: f.write(message)
- else:
- print(message)
- def rhomsg(solver, iprint, nf, delta, f, rho, x, cstrv=None, constr=None, cpen=None):
- '''
- This function prints messages when RHO is updated.
- '''
- #====================#
- # Calculation starts #
- #====================#
- if abs(iprint) < 2: # No printing
- return
- elif iprint > 0: # Print the message to the standard out.
- fname = ''
- else: # Print the message to a file named FNAME.
- fname = f'{solver.strip()}_output.txt'
- # Decide whether the problem is truly constrained.
- if present(constr):
- is_constrained = (np.size(constr) > 0)
- else:
- is_constrained = present(cstrv)
- # Decide the constraint violation.
- if present(cstrv):
- cstrv_loc = cstrv
- elif present(constr):
- cstrv_loc = np.max(np.append(0, -constr)) # N.B.: We assume that the constraint is CONSTR >= 0.
- else:
- cstrv_loc = 0
- if present(cpen):
- rho_message = (f'\nNew RHO = {rho}{spaces}Delta = {delta}{spaces}'
- f'CPEN = {cpen}')
- else:
- rho_message = f'\nNew RHO = {rho}{spaces}Delta = {delta}'
- if np.size(x) <= 2:
- x_message = f'\nThe corresponding X is: {x}' # Printed in one line
- else:
- x_message = f'\nThe corresponding X is:\n{x}'
- if is_constrained:
- nf_message = (f'\nNumber of function values = {nf}{spaces}'
- f'Least value of F = {f}{spaces}Constraint violation = {cstrv_loc}')
- else:
- nf_message = f'\nNumber of function values = {nf}{spaces}Least value of F = {f}'
- if is_constrained and present(constr):
- if np.size(constr) <= 2:
- constr_message = f'\nThe constraint value is: {constr}' # Printed in one line
- else:
- constr_message = f'\nThe constraint value is:\n{constr}'
- else:
- constr_message = ''
- # Print the message.
- if abs(iprint) >= 3:
- message = f'\n{rho_message}{nf_message}{x_message}{constr_message}'
- else:
- message = f'{rho_message}{nf_message}{x_message}{constr_message}'
- if len(fname) > 0:
- with open(fname, 'a') as f: f.write(message)
- else:
- print(message)
- #====================#
- # Calculation ends #
- #====================#
- def cpenmsg(solver, iprint, cpen):
- '''
- This function prints a message when CPEN is updated.
- '''
- #====================#
- # Calculation starts #
- #====================#
- if abs(iprint) < 2: # No printing
- return
- elif iprint > 0: # Print the message to the standard out.
- fname = ''
- else: # Print the message to a file named FNAME.
- fname = f'{solver.strip()}_output.txt'
- # Print the message.
- if abs(iprint) >= 3:
- message = f'\nSet CPEN to {cpen}'
- else:
- message = f'\n\nSet CPEN to {cpen}'
- if len(fname) > 0:
- with open(fname, 'a') as f: f.write(message)
- else:
- print(message)
- #====================#
- # Calculation ends #
- #====================#
- def fmsg(solver, state, iprint, nf, delta, f, x, cstrv=None, constr=None):
- '''
- This subroutine prints messages for each evaluation of the objective function.
- '''
- #====================#
- # Calculation starts #
- #====================#
- if abs(iprint) < 2: # No printing
- return
- elif iprint > 0: # Print the message to the standard out.
- fname = ''
- else: # Print the message to a file named FNAME.
- fname = f'{solver.strip()}_output.txt'
- # Decide whether the problem is truly constrained.
- if present(constr):
- is_constrained = (np.size(constr) > 0)
- else:
- is_constrained = present(cstrv)
- # Decide the constraint violation.
- if present(cstrv):
- cstrv_loc = cstrv
- elif present(constr):
- cstrv_loc = np.max(np.append(0, -constr)) # N.B.: We assume that the constraint is CONSTR >= 0.
- else:
- cstrv_loc = 0
- delta_message = f'\n{state} step with radius = {delta}'
- if is_constrained:
- nf_message = (f'\nNumber of function values = {nf}{spaces}'
- f'Least value of F = {f}{spaces}Constraint violation = {cstrv_loc}')
- else:
- nf_message = f'\nNumber of function values = {nf}{spaces}Least value of F = {f}'
- if np.size(x) <= 2:
- x_message = f'\nThe corresponding X is: {x}' # Printed in one line
- else:
- x_message = f'\nThe corresponding X is:\n{x}'
- if is_constrained and present(constr):
- if np.size(constr) <= 2:
- constr_message = f'\nThe constraint value is: {constr}' # Printed in one line
- else:
- constr_message = f'\nThe constraint value is:\n{constr}'
- else:
- constr_message = ''
- # Print the message.
- message = f'{delta_message}{nf_message}{x_message}{constr_message}'
- if len(fname) > 0:
- with open(fname, 'a') as f: f.write(message)
- else:
- print(message)
- #====================#
- # Calculation ends #
- #====================#
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