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[build-system] diff --git a/statapp/_vendor/multipolyfit.py b/statapp/_vendor/multipolyfit.py deleted file mode 100644 index bcebcf9..0000000 --- a/statapp/_vendor/multipolyfit.py +++ /dev/null @@ -1,124 +0,0 @@ -# Copyright (c) 2023 Matthew Rocklin -# All rights reserved. -# This source code is distributed under the terms of the BSD license, -# which allows you to use, modify, and distribute it -# as long as you comply with the license terms. - -# In addition, this code has been modified by Maxim Slipenko and -# is now also licensed under the GPL-3.0. -# See the GPL-3.0 license for details. - -import itertools -from numpy import linalg, zeros, ones, hstack, asarray -from sympy import symbols, Mul, Add, S - - -def basisVector(n, i): - """ Return an array like [0, 0, ..., 1, ..., 0, 0] - - >>> from statapp._vendor.multipolyfit import basisVector - >>> basis_vector(3, 1) - array([0, 1, 0]) - >>> basisVector(5, 4) - array([0, 0, 0, 0, 1]) - """ - x = zeros(n, dtype=int) - x[i] = 1 - return x - - -def asTall(x): - """ Turns a row vector into a column vector """ - return x.reshape(x.shape + (1,)) - - -def multipolyfit(xs, y, deg, full=False, modelOut=False, powersOut=False): - # pylint: disable-msg=too-many-locals - """ - Least squares multivariate polynomial fit - - Fit a polynomial like ``y = a**2 + 3a - 2ab + 4b**2 - 1`` - with many covariates a, b, c, ... - - Parameters - ---------- - - xs : array_like, shape (M, k) - x-coordinates of the k covariates over the M sample points - y : array_like, shape(M,) - y-coordinates of the sample points. - deg : int - Degree o fthe fitting polynomial - modelOut : bool (defaults to True) - If True return a callable function - If False return an array of coefficients - powersOut : bool (defaults to False) - Returns the meaning of each of the coefficients in the form of an - iterator that gives the powers over the inputs and 1 - For example if xs corresponds to the covariates a,b,c then the array - [1, 2, 1, 0] corresponds to 1**1 * a**2 * b**1 * c**0 - - See Also - -------- - numpy.polyfit - - """ - # pylin - y = asarray(y).squeeze() - # rows = y.shape[0] - xs = asarray(xs) - numCovariates = xs.shape[1] - xs = hstack((ones((xs.shape[0], 1), dtype=xs.dtype) , xs)) - - generators = [basisVector(numCovariates + 1, i) - for i in range(numCovariates+1)] - - # All combinations of degrees - powers = [sum(x) for x in itertools.combinations_with_replacement(generators, deg)] - - # Raise data to specified degree pattern, stack in order - a = hstack(asarray([asTall((xs ** p).prod(1)) for p in powers])) - - result = linalg.lstsq(a, y, rcond=None) - beta = result[0] - - if modelOut: - return mkModel(beta, powers) - - if powersOut: - return beta, powers - - if full: - return result, powers, a - - return beta - - -def mkModel(beta, powers): - """ Create a callable python function out of beta/powers from multipolyfit - - This function is callable from within multipolyfit using the model_out flag - """ - # Create a function that takes in many x values - # and returns an approximate y value - def model(*args): - numCovariates = len(powers[0]) - 1 - if len(args) != numCovariates: - raise ValueError(f"Expected {numCovariates} inputs") - xs = asarray((1,) + args) - return sum(coeff * (xs**p).prod() - for p, coeff in zip(powers, beta)) - return model - - -def mkSympyFunction(beta, powers): - terms = getTerms(powers) - return Add(*[coeff * term for term, coeff in zip(terms, beta)]) - - -def getTerms(powers): - numCovariates = len(powers[0]) - xs = (S.One,) + symbols(f'x1:{numCovariates}') - - terms = [Mul(*[x ** deg for x, deg in zip(xs, power)]) for power in powers] - return terms diff --git a/statapp/calculations.py b/statapp/calculations.py index 5c646ef..a0f9064 100644 --- a/statapp/calculations.py +++ b/statapp/calculations.py @@ -22,7 +22,10 @@ from dataclasses import dataclass import numpy as np import pandas as pd import sympy as sp -from statapp._vendor.multipolyfit import multipolyfit, getTerms +from sklearn.preprocessing import PolynomialFeatures +from sklearn.linear_model import LinearRegression +from sklearn.metrics import mean_squared_error + DIRECT_LINK = 0 INDIRECT_LINK = 1 @@ -78,64 +81,99 @@ class RegressionResult: monomials: list -def commonPolynom(inputData, deg) -> RegressionResult: - x = inputData[:, 1:] - y = inputData[:, 0] - result, powers, data = multipolyfit(x, y, deg, full=True) - (out, mse, scaledResidualVariance, - rSquared, fStatistic) = calculateStats(data, result[0], result[1], y) +def linearPolynom(data): + y = data[:, 0] + x = data[:, 1:] + + polyFeatures = PolynomialFeatures(degree=1, include_bias=False) + xPoly = polyFeatures.fit_transform(x) + + model = LinearRegression(fit_intercept=True) + model.fit(xPoly, y) + + params = np.hstack([model.intercept_, model.coef_]) + + predictions = model.predict(xPoly) + residuals = y - predictions + mse = mean_squared_error(y, predictions) + + rSquared = model.score(xPoly, y) + + n = xPoly.shape[0] + k = xPoly.shape[1] + 1 + + fStatistic = (rSquared / (k - 1)) / ((1 - rSquared) / (n - k)) + + xWithIntercept = np.hstack([np.ones((n, 1)), xPoly]) + varB = mse * np.linalg.inv(xWithIntercept.T @ xWithIntercept).diagonal() + seB = np.sqrt(varB) + + tStats = params / seB + + monomials = ['c'] + ['x' + str(i) for i in range(1, x.shape[1] + 1)] + + residualVariance = np.var(residuals, ddof=k) + scaledResidualVariance = residualVariance / (n - k) + + paramsAndTStats = np.vstack((params, tStats)).T return RegressionResult( - out.to_numpy(), - np.float64(mse), - np.float64(scaledResidualVariance), - np.float64(rSquared), - np.float64(fStatistic), - ['c' if str(x) == '1' else str(x) for x in getTerms(powers)] + paramsAndTStats, + residualVariance, + scaledResidualVariance, + rSquared, + fStatistic, + monomials ) -def linearPolynom(inputData) -> RegressionResult: - return commonPolynom(inputData, 1) +def squaredPolynom(data): + y = data[:, 0] + x = data[:, 1:] + polyFeatures = PolynomialFeatures(degree=2, include_bias=False) + xPoly = polyFeatures.fit_transform(x) -def squaredPolynom(inputData) -> RegressionResult: - return commonPolynom(inputData, 2) + model = LinearRegression(fit_intercept=True) + model.fit(xPoly, y) + params = np.hstack([model.intercept_, model.coef_]) -def calculateStats(data, params, residues, y): - # pylint: disable-msg=too-many-locals + predictions = model.predict(xPoly) + residuals = y - predictions + mse = mean_squared_error(y, predictions) - k = len(params) # Количество оцениваемых параметров (коэффициентов) - n = len(data) # Количество наблюдений + rSquared = model.score(xPoly, y) - # Степень свободы (degrees of freedom) для остатков - dof = n - k # Количество наблюдений минус количество оцениваемых параметров - # Остаточная дисперсия (Mean Squared Error, MSE) - mse = residues / dof - # Среднее значение остатков - meanResiduals = np.sum(residues) / dof - # Масштабированная остаточная дисперсия - scaledResidualVariance = residues / meanResiduals ** 2 - # Ковариационная матрица коэффициентов - cov = mse * np.diagonal(np.linalg.inv(data.T @ data)) - # Стандартные ошибки коэффициентов - se = np.sqrt(cov) - # T-статистики для каждого коэффициента регрессии - tStatistics = params / se + n = xPoly.shape[0] + k = xPoly.shape[1] + 1 - # R-squared (коэффициент множественной детерминации) - sst = np.sum((y - np.mean(y)) ** 2) # Сумма квадратов отклонений - rSquared = 1 - (mse[0] / sst) - - # F-statistic (статистика Фишера) fStatistic = (rSquared / (k - 1)) / ((1 - rSquared) / (n - k)) - out = pd.DataFrame() - out[0] = params - out[1] = tStatistics + xWithIntercept = np.hstack([np.ones((n, 1)), xPoly]) + varB = mse * np.linalg.pinv(xWithIntercept.T @ xWithIntercept).diagonal() + seB = np.sqrt(np.maximum(varB, 0)) - return out, mse[0], scaledResidualVariance, rSquared, fStatistic + tStats = params / seB + + monomials = ['c'] + list( + polyFeatures.get_feature_names_out(['x' + str(i) for i in range(1, x.shape[1] + 1)]) + ) + monomials = [monomial.replace(' ', '*') for monomial in monomials] + + residualVariance = np.var(residuals, ddof=k) + scaledResidualVariance = residualVariance / (n - k) + + paramsAndTStats = np.vstack((params, tStats)).T + + return RegressionResult( + paramsAndTStats, + residualVariance, + scaledResidualVariance, + rSquared, + fStatistic, + monomials + ) def prediction(inputData, result: RegressionResult): @@ -153,8 +191,12 @@ def prediction(inputData, result: RegressionResult): results = [] + numVars = inputs.shape[1] + symbolsStr = ' '.join([f'x{i}' for i in range(1, numVars + 1)]) + symbols = sp.symbols(symbolsStr) + for y, xValues in zip(outputs, inputs): - subsDict = dict(zip(expr.free_symbols, xValues)) + subsDict = dict(zip(symbols, xValues)) predictedResult = expr.subs(subsDict) difference = predictedResult - y