[MAIN] init git repo , implement fitter class, organize workdir of repo
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clutter_chuva/__init__.py
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clutter_chuva/__init__.py
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from .fitting import Fitter, DistributionSummary
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__all__ = ["Fitter", "DistributionSummary"]
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clutter_chuva/fitting/__init__.py
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clutter_chuva/fitting/__init__.py
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from .fitter import Fitter, DistributionSummary
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__all__ = ["Fitter", "DistributionSummary"]
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319
clutter_chuva/fitting/fitter.py
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clutter_chuva/fitting/fitter.py
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from dataclasses import dataclass, field
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import numpy as np
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import plotly.graph_objects as go
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import matplotlib.pyplot as plt
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import seaborn as sns
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from scipy.stats import rv_continuous, goodness_of_fit
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@dataclass
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class DistributionSummary:
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"""
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Summary of a single distribution fit against a dataset.
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Attributes
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----------
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distribution_object : rv_continuous
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The scipy distribution object used for fitting.
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distribution_name : str
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Human-readable name of the distribution.
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args_fit_params : tuple
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Initial guess positional parameters passed to fit() (empty tuple if none).
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kwds_fit_params : dict
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Keyword arguments that were passed to fit() (fixed params, etc.).
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fit_result_params : tuple
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The actual fitted parameters returned by fit() (empty tuple until fit() is called).
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statistic_method : str
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GoF statistic identifier used in validate() (e.g. 'ad', 'ks').
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test_result : object
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Result object from scipy.stats.goodness_of_fit; None until
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validate() is called. Exposes .statistic and .pvalue.
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Computed properties
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-------------------
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pvalue : float | None – p-value from the GoF test
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gof_statistic : float | None – test statistic from the GoF test
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mean : float – mean of the fitted distribution
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std : float – standard deviation of the fitted distribution
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var : float – variance of the fitted distribution
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"""
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distribution_object: rv_continuous
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distribution_name: str
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args_fit_params: tuple = field(default_factory=tuple)
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kwds_fit_params: dict = field(default_factory=dict)
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fit_result_params: tuple = field(default_factory=tuple)
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statistic_method: str = 'ad'
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test_result: object = None
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# ── properties ────────────────────────────────────────────────
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@property
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def pvalue(self) -> float | None:
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"""p-value from the goodness-of-fit test, or None if not yet run."""
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return self.test_result.pvalue if self.test_result is not None else None
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@property
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def gof_statistic(self) -> float | None:
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"""Test statistic from the goodness-of-fit test, or None if not yet run."""
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return self.test_result.statistic if self.test_result is not None else None
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@property
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def mean(self) -> float:
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"""Mean of the fitted distribution."""
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return self.distribution_object.mean(*self.fit_result_params)
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@property
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def std(self) -> float:
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"""Standard deviation of the fitted distribution."""
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return self.distribution_object.std(*self.fit_result_params)
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@property
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def var(self) -> float:
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"""Variance of the fitted distribution."""
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return self.distribution_object.var(*self.fit_result_params)
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def __repr__(self) -> str:
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pval_str = f"{self.pvalue:.4f}" if self.pvalue is not None else "N/A"
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stat_str = f"{self.gof_statistic:.4f}" if self.gof_statistic is not None else "N/A"
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return (
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f"DistributionSummary({self.distribution_name})"
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f" params={self.fit_result_params}"
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f" mean={self.mean:.4f} std={self.std:.4f}"
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f" GoF[{self.statistic_method}]={stat_str} p={pval_str}"
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)
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def __str__(self) -> str:
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return self.__repr__()
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class Fitter:
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"""
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Fits and evaluates multiple distributions against a dataset.
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Parameters
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----------
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dist_list : list[rv_continuous]
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Distributions to fit.
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statistic_method : str
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Goodness-of-fit statistic passed to goodness_of_fit (default 'ad').
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**kwargs :
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Per-distribution initial guesses and fixed parameters, keyed as:
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- ``<dist.name>_args`` : tuple of positional initial guesses
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- ``<dist.name>_params`` : dict of keyword fixed parameters
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Example:
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Fitter(
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[gamma, weibull_min],
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gamma_args=(2.0,),
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gamma_params={'floc': 0},
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weibull_min_args=(1.5, 0.0, 1.0),
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)
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Access fitted distributions
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---------------------------
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Distributions can be accessed by name (str) or by the rv_continuous object:
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fitter = Fitter([gamma, weibull_min])
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fitter.fit(data)
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# Access by name
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summary = fitter['gamma']
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# Access by rv_continuous object
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summary = fitter[gamma]
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# Check if a distribution is present
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gamma in fitter # True
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'weibull_min' in fitter # True
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# Override a DistributionSummary
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fitter['gamma'] = new_summary
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"""
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def __init__(self, dist_list: list[rv_continuous], statistic_method: str = 'ad', **kwargs):
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self._dist: dict[str, DistributionSummary] = {}
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self.dist_list = list(dist_list)
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for dist in dist_list:
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self._dist[dist.name] = DistributionSummary(
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distribution_object=dist,
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distribution_name=dist.name,
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args_fit_params=kwargs.get(f'{dist.name}_args', ()),
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kwds_fit_params=kwargs.get(f'{dist.name}_params', {}),
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statistic_method=statistic_method,
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test_result=None,
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)
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#── Getter and setter with flexible keys (str or rv_continuous) ────────────────────────────────
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def _resolve_key(self, key: str | rv_continuous) -> str:
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"""Resolve a distribution name or rv_continuous object to its string key."""
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name = key.name if isinstance(key, rv_continuous) else key
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if name not in self._dist:
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available = ', '.join(self._dist)
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raise KeyError(f"Distribution '{name}' not found. Available: {available}")
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return name
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def __contains__(self, key: str | rv_continuous) -> bool:
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name = key.name if isinstance(key, rv_continuous) else key
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return name in self._dist
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def __getitem__(self, key: str | rv_continuous) -> DistributionSummary:
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return self._dist[self._resolve_key(key)]
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def __setitem__(self, key: str | rv_continuous, summary: DistributionSummary) -> None:
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if not isinstance(summary, DistributionSummary):
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raise TypeError(f"Expected DistributionSummary, got {type(summary).__name__}.")
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self._dist[self._resolve_key(key)] = summary
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def fit(self, data: np.ndarray) -> None:
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"""
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Fit every distribution to *data* via MLE.
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Parameters
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----------
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data : array-like
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Input data. Only the absolute value is used.
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"""
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data_flat = np.abs(data).flatten()
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self._last_data_flat = data_flat
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for dist in self.dist_list:
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_summary = self._dist[dist.name]
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fit_params = dist.fit(data_flat, *_summary.args_fit_params, **_summary.kwds_fit_params)
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_summary.fit_result_params = fit_params
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self._dist[dist.name] = _summary
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def validate(self, **kwargs) -> None:
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"""
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Run the goodness-of-fit test on every previously fitted distribution.
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Parameters
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----------
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**kwargs :
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Extra keyword arguments forwarded to goodness_of_fit()
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(e.g. n_mc_samples=100).
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"""
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if not hasattr(self, '_last_data_flat'):
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raise RuntimeError("No data available. Call fit() first.")
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data_flat = self._last_data_flat
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for dist in self.dist_list:
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_summary = self._dist[dist.name]
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test_result = goodness_of_fit(
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dist,
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data_flat,
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statistic=_summary.statistic_method,
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**kwargs
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)
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_summary.test_result = test_result
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self._dist[dist.name] = _summary
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def summary(self) -> None:
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"""Print a summary of all fitted distributions."""
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for dist_name, summary in self._dist.items():
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print(summary)
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def plot_qq_plots(self) -> None:
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"""
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Generate QQ plots for each fitted distribution against the data.
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Requires fit() and validate() to have been called.
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"""
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if not hasattr(self, '_last_data_flat'):
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raise RuntimeError("No data available. Call fit() first.")
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data_flat = self._last_data_flat
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for dist_name, summary in self._dist.items():
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if summary.test_result is None:
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print(f"Distribution '{dist_name}' has not been validated yet. Skipping QQ plot.")
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continue
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sorted_data = np.sort(data_flat)
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theoretical_quantiles = summary.distribution_object.ppf(
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(np.arange(1, len(sorted_data) + 1) - 0.5) / len(sorted_data),
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*summary.fit_result_params
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)
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fig = go.Figure()
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fig.add_trace(go.Scatter(x=theoretical_quantiles, y=sorted_data, mode='markers', name='Data vs. Fit'))
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fig.add_trace(go.Scatter(x=theoretical_quantiles, y=theoretical_quantiles, mode='lines', name='Ideal Fit', line=dict(dash='dash')))
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fig.update_layout(
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title=f'QQ Plot for {summary.distribution_name}',
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xaxis_title='Theoretical Quantiles',
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yaxis_title='Empirical Quantiles',
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autosize=True,
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)
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fig.show()
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def histogram_with_fits(self) -> go.Figure:
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"""
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Histogram of the data with overlaid PDFs (Plotly).
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Requires fit() to have been called.
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"""
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if not hasattr(self, '_last_data_flat'):
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raise RuntimeError("No data available. Call fit() first.")
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data_flat = self._last_data_flat
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x = np.linspace(0, data_flat.max(), 1000)
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fig = go.Figure(layout=go.Layout(hovermode='x unified'))
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fig.add_trace(go.Histogram(
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x=data_flat, name='Data', opacity=0.3,
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histnorm='probability density', hoverinfo='skip', marker_color='blue',
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))
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for dist_name, summary in self._dist.items():
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if not summary.fit_result_params:
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print(f"Distribution '{dist_name}' has not been fitted yet. Skipping PDF overlay.")
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continue
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pdf_values = summary.distribution_object.pdf(x, *summary.fit_result_params)
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fig.add_trace(go.Scatter(x=x, y=pdf_values, mode='lines', name=f'{summary.distribution_name} Fit'))
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hover_text = [
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f"<b>{summary.distribution_name}</b> p-value: {summary.pvalue:.4f} GoF: {summary.gof_statistic:.4f}"
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for _ in x
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]
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fig.data[-1].update(hovertext=hover_text, hoverinfo="text")
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fig.update_layout(
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xaxis=dict(showgrid=True),
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yaxis=dict(showgrid=True),
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title=dict(
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text='Histogram of Data with Fitted Distributions',
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x=0.02, y=0.95, xanchor='left', yanchor='top',
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font=dict(size=20, color='darkgray', family='sans-serif'),
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),
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xaxis_title='Value',
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yaxis_title='Density',
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autosize=True,
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)
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return fig
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def histogram_with_fits_seaborn(self) -> plt.Figure:
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"""
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Histogram of the data with overlaid PDFs (Matplotlib/Seaborn).
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Requires fit() to have been called.
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"""
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if not hasattr(self, '_last_data_flat'):
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raise RuntimeError("No data available. Call fit() first.")
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data_flat = self._last_data_flat
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x = np.linspace(0, data_flat.max(), 1000)
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fig, ax = plt.subplots(figsize=(10, 6))
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sns.histplot(data_flat, bins=int(np.sqrt(len(data_flat))), kde=False, stat='density', color='blue', alpha=0.2, ax=ax)
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for dist_name, summary in self._dist.items():
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if not summary.fit_result_params:
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print(f"Distribution '{dist_name}' has not been fitted yet. Skipping PDF overlay.")
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continue
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pdf_values = summary.distribution_object.pdf(x, *summary.fit_result_params)
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ax.plot(x, pdf_values, label=f'{summary.distribution_name} --- p={summary.pvalue:.4f}')
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ax.set_title('Histogram of Data with Fitted Distributions', fontsize=8, loc='left', color='darkgray', fontfamily='sans-serif')
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ax.set_xlabel('Value')
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ax.set_ylabel('Density')
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ax.legend()
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ax.grid(True)
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return fig
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