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1 /* |
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2 * Copyright (c) 2016, 2019, Oracle and/or its affiliates. All rights reserved. |
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3 * ORACLE PROPRIETARY/CONFIDENTIAL. Use is subject to license terms. |
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4 * |
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5 * |
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6 * |
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7 * |
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8 * |
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9 * |
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10 * |
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11 * |
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12 * |
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13 * |
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14 * |
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15 * |
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16 * |
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17 * |
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18 * |
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19 * |
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20 * |
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21 * |
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22 * |
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23 * |
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24 */ |
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25 // package java.util; |
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26 |
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27 import java.math.BigInteger; |
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28 import java.util.stream.Stream; |
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29 |
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30 /** |
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31 * This interface is designed to provide a common protocol for objects |
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32 * that generate sequences of pseudorandom numbers (or Boolean values) |
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33 * and furthermore can easily not only jump but also <it>leap</it> to |
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34 * a very distant point in the state cycle. |
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35 * |
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36 * Typically one will construct a series of {@code LeapableRng} objects |
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37 * by iterative leaping from a single original {@code LeapableRng} |
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38 * object, and then for each such object produce a subseries of objects |
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39 * by iterative jumping. There is little conceptual difference between |
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40 * leaping and jumping, but typically a leap will be a very long jump |
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41 * in the state cycle (perhaps distance 2<sup>128</sup> or so). |
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42 * |
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43 * <p>Ideally, all {@code LeapableRng} objects produced by iterative |
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44 * leaping and jumping from a single original {@code LeapableRng} object |
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45 * are statistically independent of one another and individually uniform. |
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46 * In practice, one must settle for some approximation to independence |
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47 * and uniformity. In particular, a specific implementation may |
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48 * assume that each generator in a stream produced by the {@code leaps} |
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49 * method is used to produce (by jumping) a number of objects no larger |
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50 * than 2<sup>64</sup>. Implementors are advised to use algorithms |
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51 * whose period is at least 2<sup>191</sup>. |
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52 * |
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53 * <p>Methods are provided to perform a single leap operation and also |
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54 * to produce a stream of generators produced from the original by |
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55 * iterative copying and leaping of internal state. The generators |
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56 * produced must implement the {@code JumpableRng} interface but need |
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57 * not also implement the {@code LeapableRng} interface. A typical |
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58 * strategy for a multithreaded application is to create a single |
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59 * {@code LeapableRng} object, calls its {@code leaps} method exactly |
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60 * once, and then parcel out generators from the resulting stream, one |
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61 * to each thread. Then the {@code jumps} method of each such generator |
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62 * be called to produce a substream of generator objects. |
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63 * |
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64 * <p>An implementation of the {@code LeapableRng} interface must provide |
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65 * concrete definitions for the methods {@code nextInt()}, {@code nextLong}, |
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66 * {@code period()}, {@code copy()}, {@code jump()}, {@code defaultJumpDistance()}, |
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67 * {@code leap()}, and {@code defaultLeapDistance()}. |
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68 * Default implementations are provided for all other methods. |
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69 * |
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70 * <p>Objects that implement {@code java.util.LeapableRng} are |
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71 * typically not cryptographically secure. Consider instead using |
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72 * {@link java.security.SecureRandom} to get a cryptographically |
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73 * secure pseudo-random number generator for use by |
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74 * security-sensitive applications. |
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75 * |
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76 * @author Guy Steele |
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77 * @since 1.9 |
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78 */ |
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79 interface LeapableRng extends JumpableRng { |
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80 /** |
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81 * Returns a new generator whose internal state is an exact copy |
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82 * of this generator (therefore their future behavior should be |
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83 * identical if subjected to the same series of operations). |
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84 * |
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85 * @return a new object that is a copy of this generator |
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86 */ |
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87 LeapableRng copy(); |
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88 |
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89 /** |
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90 * Alter the state of this pseudorandom number generator so as to |
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91 * leap forward a large, fixed distance (typically 2<sup>96</sup> |
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92 * or more) within its state cycle. |
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93 */ |
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94 void leap(); |
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95 |
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96 /** |
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97 * Returns the distance by which the {@code leap()} method will leap |
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98 * forward within the state cycle of this generator object. |
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99 * |
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100 * @return the default leap distance (as a {@code double} value) |
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101 */ |
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102 double defaultLeapDistance(); |
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103 |
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104 /** |
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105 * Returns an effectively unlimited stream of new pseudorandom |
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106 * number generators, each of which implements the {@code JumpableRng} |
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107 * interface. |
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108 * |
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109 * @implNote It is permitted to implement this method in a manner |
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110 * equivalent to {@code leaps(Long.MAX_VALUE)}. |
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111 * |
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112 * @implNote The default implementation produces a sequential stream |
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113 * that repeatedly calls {@code copy()} and {@code leap()} on this generator, |
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114 * and the copies become the generators produced by the stream. |
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115 * |
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116 * @return a stream of objects that implement the {@code JumpableRng} interface |
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117 */ |
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118 default Stream<JumpableRng> leaps() { |
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119 return Stream.generate(this::copyAndLeap).sequential(); |
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120 } |
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121 |
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122 /** |
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123 * Returns a stream producing the given {@code streamSize} number of |
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124 * new pseudorandom number generators, each of which implements the |
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125 * {@code JumpableRng} interface. |
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126 * |
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127 * @implNote The default implementation produces a sequential stream |
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128 * that repeatedly calls {@code copy()} and {@code leap()} on this generator, |
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129 * and the copies become the generators produced by the stream. |
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130 * |
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131 * @param streamSize the number of generators to generate |
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132 * @return a stream of objects that implement the {@code JumpableRng} interface |
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133 * @throws IllegalArgumentException if {@code streamSize} is |
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134 * less than zero |
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135 */ |
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136 default Stream<JumpableRng> leaps(long streamSize) { |
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137 return leaps().limit(streamSize); |
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138 } |
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139 |
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140 /** |
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141 * Copy this generator, leap this generator forward, then return the copy. |
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142 */ |
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143 default JumpableRng copyAndLeap() { |
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144 JumpableRng result = copy(); |
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145 leap(); |
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146 return result; |
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147 } |
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148 |
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149 } |