1 | /**
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2 | * @license
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3 | * Copyright 2018 Google LLC. All Rights Reserved.
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4 | * Licensed under the Apache License, Version 2.0 (the "License");
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5 | * you may not use this file except in compliance with the License.
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6 | * You may obtain a copy of the License at
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7 | *
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8 | * http://www.apache.org/licenses/LICENSE-2.0
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9 | *
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10 | * Unless required by applicable law or agreed to in writing, software
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11 | * distributed under the License is distributed on an "AS IS" BASIS,
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12 | * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
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13 | * See the License for the specific language governing permissions and
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14 | * limitations under the License.
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15 | * =============================================================================
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16 | */
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17 | import * as seedrandom from 'seedrandom';
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18 | import { expectNumbersClose, testEpsilon } from '../test_util';
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19 | // https://en.wikipedia.org/wiki/Marsaglia_polar_method
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20 | export class MPRandGauss {
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21 | constructor(mean, stdDeviation, dtype, truncated, seed) {
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22 | this.mean = mean;
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23 | this.stdDev = stdDeviation;
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24 | this.dtype = dtype;
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25 | this.nextVal = NaN;
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26 | this.truncated = truncated;
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27 | if (this.truncated) {
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28 | this.upper = this.mean + this.stdDev * 2;
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29 | this.lower = this.mean - this.stdDev * 2;
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30 | }
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31 | const seedValue = seed ? seed : Math.random();
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32 | this.random = seedrandom.alea(seedValue.toString());
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33 | }
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34 | /** Returns next sample from a Gaussian distribution. */
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35 | nextValue() {
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36 | if (!isNaN(this.nextVal)) {
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37 | const value = this.nextVal;
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38 | this.nextVal = NaN;
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39 | return value;
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40 | }
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41 | let resultX, resultY;
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42 | let isValid = false;
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43 | while (!isValid) {
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44 | let v1, v2, s;
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45 | do {
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46 | v1 = 2 * this.random() - 1;
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47 | v2 = 2 * this.random() - 1;
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48 | s = v1 * v1 + v2 * v2;
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49 | } while (s >= 1 || s === 0);
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50 | const mul = Math.sqrt(-2.0 * Math.log(s) / s);
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51 | resultX = this.mean + this.stdDev * v1 * mul;
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52 | resultY = this.mean + this.stdDev * v2 * mul;
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53 | if (!this.truncated || this.isValidTruncated(resultX)) {
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54 | isValid = true;
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55 | }
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56 | }
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57 | if (!this.truncated || this.isValidTruncated(resultY)) {
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58 | this.nextVal = this.convertValue(resultY);
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59 | }
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60 | return this.convertValue(resultX);
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61 | }
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62 | /** Handles proper rounding for non-floating-point numbers. */
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63 | convertValue(value) {
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64 | if (this.dtype == null || this.dtype === 'float32') {
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65 | return value;
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66 | }
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67 | return Math.round(value);
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68 | }
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69 | /** Returns true if less than 2-standard-deviations from the mean. */
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70 | isValidTruncated(value) {
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71 | return value <= this.upper && value >= this.lower;
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72 | }
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73 | }
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74 | // Marsaglia, George, and Wai Wan Tsang. 2000. "A Simple Method for Generating
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75 | // Gamma Variables."
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76 | export class RandGamma {
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77 | constructor(alpha, beta, dtype, seed) {
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78 | this.alpha = alpha;
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79 | this.beta = 1 / beta; // convert rate to scale parameter
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80 | this.dtype = dtype;
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81 | const seedValue = seed ? seed : Math.random();
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82 | this.randu = seedrandom.alea(seedValue.toString());
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83 | this.randn = new MPRandGauss(0, 1, dtype, false, this.randu());
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84 | if (alpha < 1) {
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85 | this.d = alpha + (2 / 3);
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86 | }
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87 | else {
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88 | this.d = alpha - (1 / 3);
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89 | }
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90 | this.c = 1 / Math.sqrt(9 * this.d);
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91 | }
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92 | /** Returns next sample from a gamma distribution. */
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93 | nextValue() {
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94 | let x2, v0, v1, x, u, v;
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95 | while (true) {
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96 | do {
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97 | x = this.randn.nextValue();
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98 | v = 1 + (this.c * x);
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99 | } while (v <= 0);
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100 | v *= v * v;
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101 | x2 = x * x;
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102 | v0 = 1 - (0.331 * x2 * x2);
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103 | v1 = (0.5 * x2) + (this.d * (1 - v + Math.log(v)));
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104 | u = this.randu();
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105 | if (u < v0 || Math.log(u) < v1) {
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106 | break;
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107 | }
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108 | }
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109 | v = (1 / this.beta) * this.d * v;
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110 | if (this.alpha < 1) {
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111 | v *= Math.pow(this.randu(), 1 / this.alpha);
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112 | }
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113 | return this.convertValue(v);
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114 | }
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115 | /** Handles proper rounding for non-floating-point numbers. */
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116 | convertValue(value) {
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117 | if (this.dtype === 'float32') {
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118 | return value;
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119 | }
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120 | return Math.round(value);
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121 | }
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122 | }
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123 | export class UniformRandom {
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124 | constructor(min = 0, max = 1, dtype, seed) {
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125 | /** Handles proper rounding for non floating point numbers. */
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126 | this.canReturnFloat = () => (this.dtype == null || this.dtype === 'float32');
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127 | this.min = min;
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128 | this.range = max - min;
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129 | this.dtype = dtype;
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130 | if (seed == null) {
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131 | seed = Math.random();
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132 | }
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133 | if (typeof seed === 'number') {
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134 | seed = seed.toString();
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135 | }
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136 | if (!this.canReturnFloat() && this.range <= 1) {
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137 | throw new Error(`The difference between ${min} - ${max} <= 1 and dtype is not float`);
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138 | }
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139 | this.random = seedrandom.alea(seed);
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140 | }
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141 | convertValue(value) {
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142 | if (this.canReturnFloat()) {
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143 | return value;
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144 | }
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145 | return Math.round(value);
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146 | }
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147 | nextValue() {
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148 | return this.convertValue(this.min + this.range * this.random());
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149 | }
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150 | }
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151 | export function jarqueBeraNormalityTest(values) {
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152 | // https://en.wikipedia.org/wiki/Jarque%E2%80%93Bera_test
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153 | const n = values.length;
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154 | const s = skewness(values);
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155 | const k = kurtosis(values);
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156 | const jb = n / 6 * (Math.pow(s, 2) + 0.25 * Math.pow(k - 3, 2));
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157 | // JB test requires 2-degress of freedom from Chi-Square @ 0.95:
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158 | // http://www.itl.nist.gov/div898/handbook/eda/section3/eda3674.htm
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159 | const CHI_SQUARE_2DEG = 5.991;
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160 | if (jb > CHI_SQUARE_2DEG) {
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161 | throw new Error(`Invalid p-value for JB: ${jb}`);
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162 | }
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163 | }
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164 | export function expectArrayInMeanStdRange(actual, expectedMean, expectedStdDev, epsilon) {
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165 | if (epsilon == null) {
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166 | epsilon = testEpsilon();
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167 | }
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168 | const actualMean = mean(actual);
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169 | expectNumbersClose(actualMean, expectedMean, epsilon);
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170 | expectNumbersClose(standardDeviation(actual, actualMean), expectedStdDev, epsilon);
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171 | }
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172 | function mean(values) {
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173 | let sum = 0;
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174 | for (let i = 0; i < values.length; i++) {
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175 | sum += values[i];
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176 | }
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177 | return sum / values.length;
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178 | }
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179 | function standardDeviation(values, mean) {
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180 | let squareDiffSum = 0;
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181 | for (let i = 0; i < values.length; i++) {
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182 | const diff = values[i] - mean;
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183 | squareDiffSum += diff * diff;
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184 | }
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185 | return Math.sqrt(squareDiffSum / values.length);
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186 | }
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187 | function kurtosis(values) {
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188 | // https://en.wikipedia.org/wiki/Kurtosis
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189 | const valuesMean = mean(values);
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190 | const n = values.length;
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191 | let sum2 = 0;
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192 | let sum4 = 0;
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193 | for (let i = 0; i < n; i++) {
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194 | const v = values[i] - valuesMean;
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195 | sum2 += Math.pow(v, 2);
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196 | sum4 += Math.pow(v, 4);
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197 | }
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198 | return (1 / n) * sum4 / Math.pow((1 / n) * sum2, 2);
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199 | }
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200 | function skewness(values) {
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201 | // https://en.wikipedia.org/wiki/Skewness
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202 | const valuesMean = mean(values);
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203 | const n = values.length;
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204 | let sum2 = 0;
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205 | let sum3 = 0;
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206 | for (let i = 0; i < n; i++) {
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207 | const v = values[i] - valuesMean;
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208 | sum2 += Math.pow(v, 2);
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209 | sum3 += Math.pow(v, 3);
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210 | }
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211 | return (1 / n) * sum3 / Math.pow((1 / (n - 1)) * sum2, 3 / 2);
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212 | }
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213 | //# 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* @license\n * Copyright 2018 Google LLC. All Rights Reserved.\n * Licensed under the Apache License, Version 2.0 (the \"License\");\n * you may not use this file except in compliance with the License.\n * You may obtain a copy of the License at\n *\n * http://www.apache.org/licenses/LICENSE-2.0\n *\n * Unless required by applicable law or agreed to in writing, software\n * distributed under the License is distributed on an \"AS IS\" BASIS,\n * WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.\n * See the License for the specific language governing permissions and\n * limitations under the License.\n * =============================================================================\n */\n\nimport * as seedrandom from 'seedrandom';\n\nimport {expectNumbersClose, testEpsilon} from '../test_util';\nimport {TypedArray} from '../types';\n\nexport interface RandomBase {\n  nextValue(): number;\n}\n\nexport interface RandomGamma {\n  nextValue(): number;\n}\n\nexport interface RandNormalDataTypes {\n  float32: Float32Array;\n  int32: Int32Array;\n}\n\nexport interface RandGammaDataTypes {\n  float32: Float32Array;\n  int32: Int32Array;\n}\n\n// https://en.wikipedia.org/wiki/Marsaglia_polar_method\nexport class MPRandGauss implements RandomBase {\n  private mean: number;\n  private stdDev: number;\n  private nextVal: number;\n  private dtype?: keyof RandNormalDataTypes;\n  private truncated?: boolean;\n  private upper?: number;\n  private lower?: number;\n  private random: seedrandom.prng;\n\n  constructor(\n      mean: number, stdDeviation: number, dtype?: keyof RandNormalDataTypes,\n      truncated?: boolean, seed?: number) {\n    this.mean = mean;\n    this.stdDev = stdDeviation;\n    this.dtype = dtype;\n    this.nextVal = NaN;\n    this.truncated = truncated;\n    if (this.truncated) {\n      this.upper = this.mean + this.stdDev * 2;\n      this.lower = this.mean - this.stdDev * 2;\n    }\n    const seedValue = seed ? seed : Math.random();\n    this.random = seedrandom.alea(seedValue.toString());\n  }\n\n  /** Returns next sample from a Gaussian distribution. */\n  public nextValue(): number {\n    if (!isNaN(this.nextVal)) {\n      const value = this.nextVal;\n      this.nextVal = NaN;\n      return value;\n    }\n\n    let resultX: number, resultY: number;\n    let isValid = false;\n    while (!isValid) {\n      let v1: number, v2: number, s: number;\n      do {\n        v1 = 2 * this.random() - 1;\n        v2 = 2 * this.random() - 1;\n        s = v1 * v1 + v2 * v2;\n      } while (s >= 1 || s === 0);\n\n      const mul = Math.sqrt(-2.0 * Math.log(s) / s);\n      resultX = this.mean + this.stdDev * v1 * mul;\n      resultY = this.mean + this.stdDev * v2 * mul;\n\n      if (!this.truncated || this.isValidTruncated(resultX)) {\n        isValid = true;\n      }\n    }\n\n    if (!this.truncated || this.isValidTruncated(resultY)) {\n      this.nextVal = this.convertValue(resultY);\n    }\n    return this.convertValue(resultX);\n  }\n\n  /** Handles proper rounding for non-floating-point numbers. */\n  private convertValue(value: number): number {\n    if (this.dtype == null || this.dtype === 'float32') {\n      return value;\n    }\n    return Math.round(value);\n  }\n\n  /** Returns true if less than 2-standard-deviations from the mean. */\n  private isValidTruncated(value: number): boolean {\n    return value <= this.upper && value >= this.lower;\n  }\n}\n\n// Marsaglia, George, and Wai Wan Tsang. 2000. \"A Simple Method for Generating\n// Gamma Variables.\"\nexport class RandGamma implements RandomGamma {\n  private alpha: number;\n  private beta: number;\n  private d: number;\n  private c: number;\n  private dtype?: keyof RandGammaDataTypes;\n  private randu: seedrandom.prng;\n  private randn: MPRandGauss;\n\n  constructor(\n      alpha: number, beta: number, dtype: keyof RandGammaDataTypes,\n      seed?: number) {\n    this.alpha = alpha;\n    this.beta = 1 / beta;  // convert rate to scale parameter\n    this.dtype = dtype;\n\n    const seedValue = seed ? seed : Math.random();\n    this.randu = seedrandom.alea(seedValue.toString());\n    this.randn = new MPRandGauss(0, 1, dtype, false, this.randu());\n\n    if (alpha < 1) {\n      this.d = alpha + (2 / 3);\n    } else {\n      this.d = alpha - (1 / 3);\n    }\n    this.c = 1 / Math.sqrt(9 * this.d);\n  }\n\n  /** Returns next sample from a gamma distribution. */\n  public nextValue(): number {\n    let x2: number, v0: number, v1: number, x: number, u: number, v: number;\n    while (true) {\n      do {\n        x = this.randn.nextValue();\n        v = 1 + (this.c * x);\n      } while (v <= 0);\n      v *= v * v;\n      x2 = x * x;\n      v0 = 1 - (0.331 * x2 * x2);\n      v1 = (0.5 * x2) + (this.d * (1 - v + Math.log(v)));\n      u = this.randu();\n      if (u < v0 || Math.log(u) < v1) {\n        break;\n      }\n    }\n    v = (1 / this.beta) * this.d * v;\n    if (this.alpha < 1) {\n      v *= Math.pow(this.randu(), 1 / this.alpha);\n    }\n    return this.convertValue(v);\n  }\n  /** Handles proper rounding for non-floating-point numbers. */\n  private convertValue(value: number): number {\n    if (this.dtype === 'float32') {\n      return value;\n    }\n    return Math.round(value);\n  }\n}\n\nexport class UniformRandom implements RandomBase {\n  private min: number;\n  private range: number;\n  private random: seedrandom.prng;\n  private dtype?: keyof RandNormalDataTypes;\n\n  constructor(\n      min = 0, max = 1, dtype?: keyof RandNormalDataTypes,\n      seed?: string|number) {\n    this.min = min;\n    this.range = max - min;\n    this.dtype = dtype;\n    if (seed == null) {\n      seed = Math.random();\n    }\n    if (typeof seed === 'number') {\n      seed = seed.toString();\n    }\n\n    if (!this.canReturnFloat() && this.range <= 1) {\n      throw new Error(\n          `The difference between ${min} - ${max} <= 1 and dtype is not float`);\n    }\n    this.random = seedrandom.alea(seed);\n  }\n\n  /** Handles proper rounding for non floating point numbers. */\n  private canReturnFloat = () =>\n      (this.dtype == null || this.dtype === 'float32');\n\n  private convertValue(value: number): number {\n    if (this.canReturnFloat()) {\n      return value;\n    }\n    return Math.round(value);\n  }\n\n  nextValue() {\n    return this.convertValue(this.min + this.range * this.random());\n  }\n}\n\nexport function jarqueBeraNormalityTest(values: TypedArray|number[]) {\n  // https://en.wikipedia.org/wiki/Jarque%E2%80%93Bera_test\n  const n = values.length;\n  const s = skewness(values);\n  const k = kurtosis(values);\n  const jb = n / 6 * (Math.pow(s, 2) + 0.25 * Math.pow(k - 3, 2));\n  // JB test requires 2-degress of freedom from Chi-Square @ 0.95:\n  // http://www.itl.nist.gov/div898/handbook/eda/section3/eda3674.htm\n  const CHI_SQUARE_2DEG = 5.991;\n  if (jb > CHI_SQUARE_2DEG) {\n    throw new Error(`Invalid p-value for JB: ${jb}`);\n  }\n}\n\nexport function expectArrayInMeanStdRange(\n    actual: TypedArray|number[], expectedMean: number, expectedStdDev: number,\n    epsilon?: number) {\n  if (epsilon == null) {\n    epsilon = testEpsilon();\n  }\n  const actualMean = mean(actual);\n  expectNumbersClose(actualMean, expectedMean, epsilon);\n  expectNumbersClose(\n      standardDeviation(actual, actualMean), expectedStdDev, epsilon);\n}\n\nfunction mean(values: TypedArray|number[]) {\n  let sum = 0;\n  for (let i = 0; i < values.length; i++) {\n    sum += values[i];\n  }\n  return sum / values.length;\n}\n\nfunction standardDeviation(values: TypedArray|number[], mean: number) {\n  let squareDiffSum = 0;\n  for (let i = 0; i < values.length; i++) {\n    const diff = values[i] - mean;\n    squareDiffSum += diff * diff;\n  }\n  return Math.sqrt(squareDiffSum / values.length);\n}\n\nfunction kurtosis(values: TypedArray|number[]) {\n  // https://en.wikipedia.org/wiki/Kurtosis\n  const valuesMean = mean(values);\n  const n = values.length;\n  let sum2 = 0;\n  let sum4 = 0;\n  for (let i = 0; i < n; i++) {\n    const v = values[i] - valuesMean;\n    sum2 += Math.pow(v, 2);\n    sum4 += Math.pow(v, 4);\n  }\n  return (1 / n) * sum4 / Math.pow((1 / n) * sum2, 2);\n}\n\nfunction skewness(values: TypedArray|number[]) {\n  // https://en.wikipedia.org/wiki/Skewness\n  const valuesMean = mean(values);\n  const n = values.length;\n  let sum2 = 0;\n  let sum3 = 0;\n  for (let i = 0; i < n; i++) {\n    const v = values[i] - valuesMean;\n    sum2 += Math.pow(v, 2);\n    sum3 += Math.pow(v, 3);\n  }\n  return (1 / n) * sum3 / Math.pow((1 / (n - 1)) * sum2, 3 / 2);\n}\n"]} |
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