Ë
    þÍ:j€  ã                   ó¨   — d dl mZ d dlmZmZmZ d dlZd dlmZ d dlm	Z	 d dl
mZmZ d dlmZ d dlmZ d d	lmZ d d
lmZmZ esdgZ G d„ de«      Zy)é    )ÚSequence)ÚAnyÚOptionalÚUnionN)ÚTensor)ÚLiteral)Ú_cramers_v_computeÚ_cramers_v_update)Ú_nominal_input_validation)ÚMetric)Ú_MATPLOTLIB_AVAILABLE)Ú_AX_TYPEÚ_PLOT_OUT_TYPEzCramersV.plotc                   óð   ‡ — e Zd ZU dZdZeed<   dZeed<   dZeed<   dZ	e
ed<   d	Ze
ed
<   eed<   	 	 	 ddededed   dee
   deddfˆ fd„Zdededdfd„Zdefd„Zddeeee   df   dee   defd„Zˆ xZS )ÚCramersVa9	  Compute `Cramer's V`_ statistic measuring the association between two categorical (nominal) data series.

    .. math::
        V = \sqrt{\frac{\chi^2 / n}{\min(r - 1, k - 1)}}

    where

    .. math::
        \chi^2 = \sum_{i,j} \ frac{\left(n_{ij} - \frac{n_{i.} n_{.j}}{n}\right)^2}{\frac{n_{i.} n_{.j}}{n}}

    where :math:`n_{ij}` denotes the number of times the values :math:`(A_i, B_j)` are observed with :math:`A_i, B_j`
    represent frequencies of values in ``preds`` and ``target``, respectively. Cramer's V is a symmetric coefficient,
    i.e. :math:`V(preds, target) = V(target, preds)`, so order of input arguments does not matter. The output values
    lies in [0, 1] with 1 meaning the perfect association.

    As input to ``forward`` and ``update`` the metric accepts the following input:

    - ``preds`` (:class:`~torch.Tensor`): Either 1D or 2D tensor of categorical (nominal) data from the first data
      series with shape ``(batch_size,)`` or ``(batch_size, num_classes)``, respectively.
    - ``target`` (:class:`~torch.Tensor`): Either 1D or 2D tensor of categorical (nominal) data from the second data
      series with shape ``(batch_size,)`` or ``(batch_size, num_classes)``, respectively.

    As output of ``forward`` and ``compute`` the metric returns the following output:

    - ``cramers_v`` (:class:`~torch.Tensor`): Scalar tensor containing the Cramer's V statistic.

    Args:
        num_classes: Integer specifying the number of classes
        bias_correction: Indication of whether to use bias correction.
        nan_strategy: Indication of whether to replace or drop ``NaN`` values
        nan_replace_value: Value to replace ``NaN``s when ``nan_strategy = 'replace'``
        kwargs: Additional keyword arguments, see :ref:`Metric kwargs` for more info.

    Raises:
        ValueError:
            If `nan_strategy` is not one of `'replace'` and `'drop'`
        ValueError:
            If `nan_strategy` is equal to `'replace'` and `nan_replace_value` is not an `int` or `float`

    Example::

        >>> from torch import randint, randn
        >>> from torchmetrics.nominal import CramersV
        >>> preds = randint(0, 4, (100,))
        >>> target = (preds + randn(100)).round().clamp(0, 4)
        >>> cramers_v = CramersV(num_classes=5)
        >>> cramers_v(preds, target)
        tensor(0.5284)

    FÚfull_state_updateÚis_differentiableTÚhigher_is_betterç        Úplot_lower_boundg      ð?Úplot_upper_boundÚconfmatÚnum_classesÚbias_correctionÚnan_strategy)ÚreplaceÚdropÚnan_replace_valueÚkwargsÚreturnNc                 óÄ   •— t        ‰| �  di |¤Ž || _        || _        t	        ||«       || _        || _        | j                  dt        j                  ||«      d¬«       y )Nr   Úsum)Údist_reduce_fx© )
ÚsuperÚ__init__r   r   r   r   r   Ú	add_stateÚtorchÚzeros)Úselfr   r   r   r   r   Ú	__class__s         €úq/home/mcse/projects/srt_converter/srt-converter-venv/lib/python3.12/site-packages/torchmetrics/nominal/cramers.pyr&   zCramersV.__init__Z   s^   ø€ ô 	‰ÑÑ"˜6Ò"Ø&ˆÔØ.ˆÔä! ,Ð0AÔBØ(ˆÔØ!2ˆÔà�‰�y¤%§+¡+¨k¸;Ó"GÐX]ˆÕ^ó    ÚpredsÚtargetc                 óˆ   — t        ||| j                  | j                  | j                  «      }| xj                  |z  c_        y)z*Update state with predictions and targets.N)r
   r   r   r   r   )r*   r.   r/   r   s       r,   ÚupdatezCramersV.updatel   s5   € ä# E¨6°4×3CÑ3CÀT×EVÑEVÐX\×XnÑXnÓoˆØ�Š˜ÑŽr-   c                 óB   — t        | j                  | j                  «      S )zCompute Cramer's V statistic.)r	   r   r   )r*   s    r,   ÚcomputezCramersV.computeq   s   € ä! $§,¡,°×0DÑ0DÓEÐEr-   ÚvalÚaxc                 ó&   — | j                  ||«      S )a4  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 and Axes object

        Raises:
            ModuleNotFoundError:
                If `matplotlib` is not installed

        .. plot::
            :scale: 75

            >>> # Example plotting a single value
            >>> import torch
            >>> from torchmetrics.nominal import CramersV
            >>> metric = CramersV(num_classes=5)
            >>> metric.update(torch.randint(0, 4, (100,)), torch.randint(0, 4, (100,)))
            >>> fig_, ax_ = metric.plot()

        .. plot::
            :scale: 75

            >>> # Example plotting multiple values
            >>> import torch
            >>> from torchmetrics.nominal import CramersV
            >>> metric = CramersV(num_classes=5)
            >>> values = [ ]
            >>> for _ in range(10):
            ...     values.append(metric(torch.randint(0, 4, (100,)), torch.randint(0, 4, (100,))))
            >>> fig_, ax_ = metric.plot(values)

        )Ú_plot)r*   r4   r5   s      r,   ÚplotzCramersV.plotu   s   € ðL �z‰z˜#˜rÓ"Ð"r-   )Tr   r   )NN)Ú__name__Ú
__module__Ú__qualname__Ú__doc__r   ÚboolÚ__annotations__r   r   r   Úfloatr   r   Úintr   r   r   r&   r1   r3   r   r   r   r   r8   Ú__classcell__)r+   s   @r,   r   r      sü   ø… ñ1ðf $Ð�tÓ#Ø#Ð�tÓ#Ø!Ð�dÓ!Ø!Ð�eÓ!Ø!Ð�eÓ!ØƒOð
 !%Ø3<Ø-0ñ_àð_ð ð_ð Ð/Ñ0ð	_ð
 $ E™?ð_ð ð_ð 
õ_ð$ ˜Fð  ¨Fð  °tó  ð
F˜ó Fñ&#˜˜f h¨vÑ&6¸Ð<Ñ=ð &#È(ÐS[ÑJ\ð &#Ðhv÷ &#r-   r   )Úcollections.abcr   Útypingr   r   r   r(   r   Útyping_extensionsr   Ú'torchmetrics.functional.nominal.cramersr	   r
   Ú%torchmetrics.functional.nominal.utilsr   Útorchmetrics.metricr   Útorchmetrics.utilities.importsr   Útorchmetrics.utilities.plotr   r   Ú__doctest_skip__r   r$   r-   r,   ú<module>rK      sB   ðõ %ß 'Ñ 'ã Ý Ý %ç YÝ KÝ &Ý @ß @áØ'Ð(Ðô|#ˆvõ |#r-   