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- # Copyright The Lightning team.
- #
- # Licensed under the Apache License, Version 2.0 (the "License");
- # you may not use this file except in compliance with the License.
- # You may obtain a copy of the License at
- #
- # http://www.apache.org/licenses/LICENSE-2.0
- #
- # Unless required by applicable law or agreed to in writing, software
- # distributed under the License is distributed on an "AS IS" BASIS,
- # WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
- # See the License for the specific language governing permissions and
- # limitations under the License.
- from collections.abc import Sequence
- from typing import Any, List, Optional, Union
- from torch import Tensor
- from typing_extensions import Literal
- from torchmetrics.classification.base import _ClassificationTaskWrapper
- from torchmetrics.functional.classification.calibration_error import (
- _binary_calibration_error_arg_validation,
- _binary_calibration_error_tensor_validation,
- _binary_calibration_error_update,
- _binary_confusion_matrix_format,
- _ce_compute,
- _multiclass_calibration_error_arg_validation,
- _multiclass_calibration_error_tensor_validation,
- _multiclass_calibration_error_update,
- _multiclass_confusion_matrix_format,
- )
- from torchmetrics.metric import Metric
- from torchmetrics.utilities.data import dim_zero_cat
- from torchmetrics.utilities.enums import ClassificationTaskNoMultilabel
- from torchmetrics.utilities.imports import _MATPLOTLIB_AVAILABLE
- from torchmetrics.utilities.plot import _AX_TYPE, _PLOT_OUT_TYPE
- if not _MATPLOTLIB_AVAILABLE:
- __doctest_skip__ = ["BinaryCalibrationError.plot", "MulticlassCalibrationError.plot"]
- class BinaryCalibrationError(Metric):
- r"""`Top-label Calibration Error`_ for binary tasks.
- The expected calibration error can be used to quantify how well a given model is calibrated e.g. how well the
- predicted output probabilities of the model matches the actual probabilities of the ground truth distribution.
- Three different norms are implemented, each corresponding to variations on the calibration error metric.
- .. math::
- \text{ECE} = \sum_i^N b_i \|(p_i - c_i)\|, \text{L1 norm (Expected Calibration Error)}
- .. math::
- \text{MCE} = \max_{i} (p_i - c_i), \text{Infinity norm (Maximum Calibration Error)}
- .. math::
- \text{RMSCE} = \sqrt{\sum_i^N b_i(p_i - c_i)^2}, \text{L2 norm (Root Mean Square Calibration Error)}
- Where :math:`p_i` is the top-1 prediction accuracy in bin :math:`i`, :math:`c_i` is the average confidence of
- predictions in bin :math:`i`, and :math:`b_i` is the fraction of data points in bin :math:`i`. Bins are constructed
- in an uniform way in the [0,1] range.
- As input to ``forward`` and ``update`` the metric accepts the following input:
- - ``preds`` (:class:`~torch.Tensor`): A float tensor of shape ``(N, ...)`` containing probabilities or logits for
- each observation. If preds has values outside [0,1] range we consider the input to be logits and will auto apply
- sigmoid per element.
- - ``target`` (:class:`~torch.Tensor`): An int tensor of shape ``(N, ...)`` containing ground truth labels, and
- therefore only contain {0,1} values (except if `ignore_index` is specified). The value 1 always encodes the
- positive class.
- As output to ``forward`` and ``compute`` the metric returns the following output:
- - ``bce`` (:class:`~torch.Tensor`): A scalar tensor containing the calibration error
- Additional dimension ``...`` will be flattened into the batch dimension.
- Args:
- n_bins: Number of bins to use when computing the metric.
- norm: Norm used to compare empirical and expected probability bins.
- ignore_index:
- Specifies a target value that is ignored and does not contribute to the metric calculation
- validate_args: bool indicating if input arguments and tensors should be validated for correctness.
- Set to ``False`` for faster computations.
- kwargs: Additional keyword arguments, see :ref:`Metric kwargs` for more info.
- Example:
- >>> from torch import tensor
- >>> from torchmetrics.classification import BinaryCalibrationError
- >>> preds = tensor([0.25, 0.25, 0.55, 0.75, 0.75])
- >>> target = tensor([0, 0, 1, 1, 1])
- >>> metric = BinaryCalibrationError(n_bins=2, norm='l1')
- >>> metric(preds, target)
- tensor(0.2900)
- >>> bce = BinaryCalibrationError(n_bins=2, norm='l2')
- >>> bce(preds, target)
- tensor(0.2918)
- >>> bce = BinaryCalibrationError(n_bins=2, norm='max')
- >>> bce(preds, target)
- tensor(0.3167)
- """
- is_differentiable: bool = False
- higher_is_better: bool = False
- full_state_update: bool = False
- plot_lower_bound: float = 0.0
- plot_upper_bound: float = 1.0
- confidences: List[Tensor]
- accuracies: List[Tensor]
- def __init__(
- self,
- n_bins: int = 15,
- norm: Literal["l1", "l2", "max"] = "l1",
- ignore_index: Optional[int] = None,
- validate_args: bool = True,
- **kwargs: Any,
- ) -> None:
- super().__init__(**kwargs)
- if validate_args:
- _binary_calibration_error_arg_validation(n_bins, norm, ignore_index)
- self.validate_args = validate_args
- self.n_bins = n_bins
- self.norm = norm
- self.ignore_index = ignore_index
- self.add_state("confidences", [], dist_reduce_fx="cat")
- self.add_state("accuracies", [], dist_reduce_fx="cat")
- def update(self, preds: Tensor, target: Tensor) -> None:
- """Update metric states with predictions and targets."""
- if self.validate_args:
- _binary_calibration_error_tensor_validation(preds, target, self.ignore_index)
- preds, target = _binary_confusion_matrix_format(
- preds, target, threshold=0.0, ignore_index=self.ignore_index, convert_to_labels=False
- )
- confidences, accuracies = _binary_calibration_error_update(preds, target)
- self.confidences.append(confidences)
- self.accuracies.append(accuracies)
- def compute(self) -> Tensor:
- """Compute metric."""
- confidences = dim_zero_cat(self.confidences)
- accuracies = dim_zero_cat(self.accuracies)
- return _ce_compute(confidences, accuracies, self.n_bins, norm=self.norm)
- def plot(
- self, val: Optional[Union[Tensor, Sequence[Tensor]]] = None, ax: Optional[_AX_TYPE] = None
- ) -> _PLOT_OUT_TYPE:
- """Plot a single or multiple values from the metric.
- Args:
- val: Either a single result from calling `metric.forward` or `metric.compute` or a list of these results.
- If no value is provided, will automatically call `metric.compute` and plot that result.
- ax: An matplotlib axis object. If provided will add plot to that axis
- Returns:
- Figure object and Axes object
- Raises:
- ModuleNotFoundError:
- If `matplotlib` is not installed
- .. plot::
- :scale: 75
- >>> from torch import rand, randint
- >>> # Example plotting a single value
- >>> from torchmetrics.classification import BinaryCalibrationError
- >>> metric = BinaryCalibrationError(n_bins=2, norm='l1')
- >>> metric.update(rand(10), randint(2,(10,)))
- >>> fig_, ax_ = metric.plot()
- .. plot::
- :scale: 75
- >>> from torch import rand, randint
- >>> # Example plotting multiple values
- >>> from torchmetrics.classification import BinaryCalibrationError
- >>> metric = BinaryCalibrationError(n_bins=2, norm='l1')
- >>> values = [ ]
- >>> for _ in range(10):
- ... values.append(metric(rand(10), randint(2,(10,))))
- >>> fig_, ax_ = metric.plot(values)
- """
- return self._plot(val, ax)
- class MulticlassCalibrationError(Metric):
- r"""`Top-label Calibration Error`_ for multiclass tasks.
- The expected calibration error can be used to quantify how well a given model is calibrated e.g. how well the
- predicted output probabilities of the model matches the actual probabilities of the ground truth distribution.
- Three different norms are implemented, each corresponding to variations on the calibration error metric.
- .. math::
- \text{ECE} = \sum_i^N b_i \|(p_i - c_i)\|, \text{L1 norm (Expected Calibration Error)}
- .. math::
- \text{MCE} = \max_{i} (p_i - c_i), \text{Infinity norm (Maximum Calibration Error)}
- .. math::
- \text{RMSCE} = \sqrt{\sum_i^N b_i(p_i - c_i)^2}, \text{L2 norm (Root Mean Square Calibration Error)}
- Where :math:`p_i` is the top-1 prediction accuracy in bin :math:`i`, :math:`c_i` is the average confidence of
- predictions in bin :math:`i`, and :math:`b_i` is the fraction of data points in bin :math:`i`. Bins are constructed
- in an uniform way in the [0,1] range.
- As input to ``forward`` and ``update`` the metric accepts the following input:
- - ``preds`` (:class:`~torch.Tensor`): A float tensor of shape ``(N, C, ...)`` containing probabilities or logits for
- each observation. If preds has values outside [0,1] range we consider the input to be logits and will auto apply
- softmax per sample.
- - ``target`` (:class:`~torch.Tensor`): An int tensor of shape ``(N, ...)`` containing ground truth labels, and
- therefore only contain values in the [0, n_classes-1] range (except if `ignore_index` is specified).
- .. tip::
- Additional dimension ``...`` will be flattened into the batch dimension.
- As output to ``forward`` and ``compute`` the metric returns the following output:
- - ``mcce`` (:class:`~torch.Tensor`): A scalar tensor containing the calibration error
- Args:
- num_classes: Integer specifying the number of classes
- n_bins: Number of bins to use when computing the metric.
- norm: Norm used to compare empirical and expected probability bins.
- ignore_index:
- Specifies a target value that is ignored and does not contribute to the metric calculation
- validate_args: bool indicating if input arguments and tensors should be validated for correctness.
- Set to ``False`` for faster computations.
- kwargs: Additional keyword arguments, see :ref:`Metric kwargs` for more info.
- Example:
- >>> from torch import tensor
- >>> from torchmetrics.classification import MulticlassCalibrationError
- >>> preds = tensor([[0.25, 0.20, 0.55],
- ... [0.55, 0.05, 0.40],
- ... [0.10, 0.30, 0.60],
- ... [0.90, 0.05, 0.05]])
- >>> target = tensor([0, 1, 2, 0])
- >>> metric = MulticlassCalibrationError(num_classes=3, n_bins=3, norm='l1')
- >>> metric(preds, target)
- tensor(0.2000)
- >>> mcce = MulticlassCalibrationError(num_classes=3, n_bins=3, norm='l2')
- >>> mcce(preds, target)
- tensor(0.2082)
- >>> mcce = MulticlassCalibrationError(num_classes=3, n_bins=3, norm='max')
- >>> mcce(preds, target)
- tensor(0.2333)
- """
- is_differentiable: bool = False
- higher_is_better: bool = False
- full_state_update: bool = False
- plot_lower_bound: float = 0.0
- plot_upper_bound: float = 1.0
- plot_legend_name: str = "Class"
- confidences: List[Tensor]
- accuracies: List[Tensor]
- def __init__(
- self,
- num_classes: int,
- n_bins: int = 15,
- norm: Literal["l1", "l2", "max"] = "l1",
- ignore_index: Optional[int] = None,
- validate_args: bool = True,
- **kwargs: Any,
- ) -> None:
- super().__init__(**kwargs)
- if validate_args:
- _multiclass_calibration_error_arg_validation(num_classes, n_bins, norm, ignore_index)
- self.validate_args = validate_args
- self.num_classes = num_classes
- self.n_bins = n_bins
- self.norm = norm
- self.ignore_index = ignore_index
- self.add_state("confidences", [], dist_reduce_fx="cat")
- self.add_state("accuracies", [], dist_reduce_fx="cat")
- def update(self, preds: Tensor, target: Tensor) -> None:
- """Update metric states with predictions and targets."""
- if self.validate_args:
- _multiclass_calibration_error_tensor_validation(preds, target, self.num_classes, self.ignore_index)
- preds, target = _multiclass_confusion_matrix_format(
- preds, target, ignore_index=self.ignore_index, convert_to_labels=False
- )
- confidences, accuracies = _multiclass_calibration_error_update(preds, target)
- self.confidences.append(confidences)
- self.accuracies.append(accuracies)
- def compute(self) -> Tensor:
- """Compute metric."""
- confidences = dim_zero_cat(self.confidences)
- accuracies = dim_zero_cat(self.accuracies)
- return _ce_compute(confidences, accuracies, self.n_bins, norm=self.norm)
- def plot(
- self, val: Optional[Union[Tensor, Sequence[Tensor]]] = None, ax: Optional[_AX_TYPE] = None
- ) -> _PLOT_OUT_TYPE:
- """Plot a single or multiple values from the metric.
- Args:
- val: Either a single result from calling `metric.forward` or `metric.compute` or a list of these results.
- If no value is provided, will automatically call `metric.compute` and plot that result.
- ax: An matplotlib axis object. If provided will add plot to that axis
- Returns:
- Figure object and Axes object
- Raises:
- ModuleNotFoundError:
- If `matplotlib` is not installed
- .. plot::
- :scale: 75
- >>> from torch import randn, randint
- >>> # Example plotting a single value
- >>> from torchmetrics.classification import MulticlassCalibrationError
- >>> metric = MulticlassCalibrationError(num_classes=3, n_bins=3, norm='l1')
- >>> metric.update(randn(20,3).softmax(dim=-1), randint(3, (20,)))
- >>> fig_, ax_ = metric.plot()
- .. plot::
- :scale: 75
- >>> from torch import randn, randint
- >>> # Example plotting a multiple values
- >>> from torchmetrics.classification import MulticlassCalibrationError
- >>> metric = MulticlassCalibrationError(num_classes=3, n_bins=3, norm='l1')
- >>> values = []
- >>> for _ in range(20):
- ... values.append(metric(randn(20,3).softmax(dim=-1), randint(3, (20,))))
- >>> fig_, ax_ = metric.plot(values)
- """
- return self._plot(val, ax)
- class CalibrationError(_ClassificationTaskWrapper):
- r"""`Top-label Calibration Error`_.
- The expected calibration error can be used to quantify how well a given model is calibrated e.g. how well the
- predicted output probabilities of the model matches the actual probabilities of the ground truth distribution.
- Three different norms are implemented, each corresponding to variations on the calibration error metric.
- .. math::
- \text{ECE} = \sum_i^N b_i \|(p_i - c_i)\|, \text{L1 norm (Expected Calibration Error)}
- .. math::
- \text{MCE} = \max_{i} (p_i - c_i), \text{Infinity norm (Maximum Calibration Error)}
- .. math::
- \text{RMSCE} = \sqrt{\sum_i^N b_i(p_i - c_i)^2}, \text{L2 norm (Root Mean Square Calibration Error)}
- Where :math:`p_i` is the top-1 prediction accuracy in bin :math:`i`, :math:`c_i` is the average confidence of
- predictions in bin :math:`i`, and :math:`b_i` is the fraction of data points in bin :math:`i`. Bins are constructed
- in an uniform way in the [0,1] range.
- This function is a simple wrapper to get the task specific versions of this metric, which is done by setting the
- ``task`` argument to either ``'binary'`` or ``'multiclass'``. See the documentation of
- :class:`~torchmetrics.classification.BinaryCalibrationError` and
- :class:`~torchmetrics.classification.MulticlassCalibrationError` for the specific details of each argument influence
- and examples.
- """
- def __new__( # type: ignore[misc]
- cls: type["CalibrationError"],
- task: Literal["binary", "multiclass"],
- n_bins: int = 15,
- norm: Literal["l1", "l2", "max"] = "l1",
- num_classes: Optional[int] = None,
- ignore_index: Optional[int] = None,
- validate_args: bool = True,
- **kwargs: Any,
- ) -> Metric:
- """Initialize task metric."""
- task = ClassificationTaskNoMultilabel.from_str(task)
- kwargs.update({"n_bins": n_bins, "norm": norm, "ignore_index": ignore_index, "validate_args": validate_args})
- if task == ClassificationTaskNoMultilabel.BINARY:
- return BinaryCalibrationError(**kwargs)
- if task == ClassificationTaskNoMultilabel.MULTICLASS:
- if not isinstance(num_classes, int):
- raise ValueError(f"`num_classes` is expected to be `int` but `{type(num_classes)} was passed.`")
- return MulticlassCalibrationError(num_classes, **kwargs)
- raise ValueError(f"Not handled value: {task}")
|