| 1 | $ ./example -max 100000000 > rnd.dat
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| 2 | $ ./assess 1000000
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| 3 | G E N E R A T O R S E L E C T I O N
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| 4 | ______________________________________
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| 5 |
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| 6 | [0] Input File [1] Linear Congruential
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| 7 | [2] Quadratic Congruential I [3] Quadratic Congruential II
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| 8 | [4] Cubic Congruential [5] XOR
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| 9 | [6] Modular Exponentiation [7] Blum-Blum-Shub
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| 10 | [8] Micali-Schnorr [9] G Using SHA-1
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| 11 |
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| 12 | Enter Choice: 0
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| 13 |
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| 14 |
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| 15 | User Prescribed Input File: rnd.dat
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| 16 |
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| 17 | S T A T I S T I C A L T E S T S
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| 18 | _________________________________
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| 19 |
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| 20 | [01] Frequency [02] Block Frequency
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| 21 | [03] Cumulative Sums [04] Runs
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| 22 | [05] Longest Run of Ones [06] Rank
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| 23 | [07] Discrete Fourier Transform [08] Nonperiodic Template Matchings
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| 24 | [09] Overlapping Template Matchings [10] Universal Statistical
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| 25 | [11] Approximate Entropy [12] Random Excursions
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| 26 | [13] Random Excursions Variant [14] Serial
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| 27 | [15] Linear Complexity
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| 28 |
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| 29 | INSTRUCTIONS
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| 30 | Enter 0 if you DO NOT want to apply all of the
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| 31 | statistical tests to each sequence and 1 if you DO.
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| 32 |
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| 33 | Enter Choice: 1
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| 34 |
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| 35 | P a r a m e t e r A d j u s t m e n t s
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| 36 | -----------------------------------------
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| 37 | [1] Block Frequency Test - block length(M): 128
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| 38 | [2] NonOverlapping Template Test - block length(m): 9
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| 39 | [3] Overlapping Template Test - block length(m): 9
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| 40 | [4] Approximate Entropy Test - block length(m): 10
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| 41 | [5] Serial Test - block length(m): 16
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| 42 | [6] Linear Complexity Test - block length(M): 500
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| 43 |
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| 44 | Select Test (0 to continue): 0
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| 45 |
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| 46 | How many bitstreams? 200
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| 47 |
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| 48 | Input File Format:
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| 49 | [0] ASCII - A sequence of ASCII 0's and 1's
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| 50 | [1] Binary - Each byte in data file contains 8 bits of data
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| 51 |
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| 52 | Select input mode: 1
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| 53 |
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| 54 | Statistical Testing In Progress.........
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| 55 |
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| 56 | Statistical Testing Complete!!!!!!!!!!!!
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| 57 |
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| 58 | $ cat experiments/AlgorithmTesting/finalAnalysisReport.txt
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| 59 | ------------------------------------------------------------------------------
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| 60 | RESULTS FOR THE UNIFORMITY OF P-VALUES AND THE PROPORTION OF PASSING SEQUENCES
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| 61 | ------------------------------------------------------------------------------
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| 62 | generator is <rnd.dat>
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| 63 | ------------------------------------------------------------------------------
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| 64 | C1 C2 C3 C4 C5 C6 C7 C8 C9 C10 P-VALUE PROPORTION STATISTICAL TEST
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| 65 | ------------------------------------------------------------------------------
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| 66 | 28 22 17 19 15 8 24 23 19 25 0.093720 198/200 Frequency
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| 67 | 20 18 24 14 18 17 16 28 21 24 0.504219 199/200 BlockFrequency
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| 68 | 25 22 17 24 19 21 22 15 16 19 0.825505 197/200 CumulativeSums
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| 69 | 27 17 16 22 14 26 14 25 19 20 0.304126 199/200 CumulativeSums
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| 70 | 22 19 14 23 22 22 13 28 13 24 0.224821 199/200 Runs
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| 71 | 20 24 18 21 15 13 22 23 24 20 0.719747 197/200 LongestRun
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| 72 | 22 26 18 22 26 15 17 22 20 12 0.410055 199/200 Rank
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| 73 | 25 22 26 22 20 16 20 20 16 13 0.585209 195/200 FFT
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| 74 | 22 11 15 26 33 24 21 13 14 21 0.013102 197/200 NonOverlappingTemplate
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| 75 | 17 11 16 27 19 24 19 20 28 19 0.219006 200/200 NonOverlappingTemplate
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| 76 | 23 27 24 15 21 11 18 27 15 19 0.162606 197/200 NonOverlappingTemplate
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| 77 | 21 18 13 20 19 23 20 17 26 23 0.749884 197/200 NonOverlappingTemplate
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| 78 | 24 22 24 24 24 21 13 15 17 16 0.494392 196/200 NonOverlappingTemplate
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| 79 | 24 16 23 15 23 18 25 16 18 22 0.699313 199/200 NonOverlappingTemplate
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| 80 | 19 23 21 16 27 18 17 20 18 21 0.859637 198/200 NonOverlappingTemplate
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| 81 | 12 20 16 19 26 14 30 20 24 19 0.141256 198/200 NonOverlappingTemplate
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| 82 | 18 21 17 21 20 14 25 19 24 21 0.859637 198/200 NonOverlappingTemplate
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| 83 | 24 25 21 18 23 15 23 17 16 18 0.749884 199/200 NonOverlappingTemplate
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| 84 | 20 22 22 18 16 22 28 16 14 22 0.574903 198/200 NonOverlappingTemplate
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| 85 | 18 23 22 17 24 25 19 16 23 13 0.626709 199/200 NonOverlappingTemplate
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| 86 | 17 22 14 19 21 21 18 19 24 25 0.842937 198/200 NonOverlappingTemplate
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| 87 | 18 17 26 21 22 15 22 18 21 20 0.883171 197/200 NonOverlappingTemplate
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| 88 | 19 25 16 32 15 19 20 18 16 20 0.236810 199/200 NonOverlappingTemplate
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| 89 | 19 18 15 21 24 22 18 21 20 22 0.964295 200/200 NonOverlappingTemplate
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| 90 | 21 14 17 23 26 19 20 22 20 18 0.834308 196/200 NonOverlappingTemplate
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| 91 | 15 21 17 27 26 23 21 17 24 9 0.129620 198/200 NonOverlappingTemplate
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| 92 | 25 17 19 19 18 22 21 22 21 16 0.951205 196/200 NonOverlappingTemplate
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| 93 | 20 19 24 21 19 24 16 18 17 22 0.946308 197/200 NonOverlappingTemplate
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| 94 | 27 16 19 18 23 19 22 17 22 17 0.807412 197/200 NonOverlappingTemplate
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| 95 | 14 18 21 23 23 20 14 22 20 25 0.719747 198/200 NonOverlappingTemplate
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| 96 | 18 22 19 12 24 25 25 22 18 15 0.474986 198/200 NonOverlappingTemplate
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| 97 | 21 18 23 17 19 18 28 19 20 17 0.825505 198/200 NonOverlappingTemplate
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| 98 | 20 19 15 16 27 20 26 17 20 20 0.657933 198/200 NonOverlappingTemplate
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| 99 | 17 25 21 21 11 19 22 16 27 21 0.401199 198/200 NonOverlappingTemplate
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| 100 | 19 16 15 18 24 19 25 25 19 20 0.769527 199/200 NonOverlappingTemplate
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| 101 | 18 20 20 26 20 12 24 25 19 16 0.524101 198/200 NonOverlappingTemplate
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| 102 | 14 16 18 23 21 21 19 19 28 21 0.668321 197/200 NonOverlappingTemplate
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| 103 | 21 20 23 25 21 22 19 17 14 18 0.875539 197/200 NonOverlappingTemplate
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| 104 | 14 16 29 22 23 13 20 29 17 17 0.099513 197/200 NonOverlappingTemplate
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| 105 | 14 19 27 19 17 23 18 24 20 19 0.709558 199/200 NonOverlappingTemplate
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| 106 | 18 15 21 19 27 22 21 23 17 17 0.779188 198/200 NonOverlappingTemplate
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| 107 | 13 23 13 22 22 23 22 21 21 20 0.689019 199/200 NonOverlappingTemplate
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| 108 | 17 14 26 26 16 21 30 15 21 14 0.096578 199/200 NonOverlappingTemplate
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| 109 | 18 21 24 23 21 13 23 23 19 15 0.719747 197/200 NonOverlappingTemplate
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| 110 | 19 21 14 32 20 15 16 18 24 21 0.202268 199/200 NonOverlappingTemplate
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| 111 | 27 22 20 21 21 14 15 22 14 24 0.474986 196/200 NonOverlappingTemplate
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| 112 | 31 12 25 11 21 18 19 16 24 23 0.050305 197/200 NonOverlappingTemplate
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| 113 | 17 26 20 22 15 27 22 19 12 20 0.383827 199/200 NonOverlappingTemplate
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| 114 | 15 22 14 14 31 15 27 18 23 21 0.078086 194/200 NonOverlappingTemplate
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| 115 | 19 19 14 15 24 21 25 21 20 22 0.788728 197/200 NonOverlappingTemplate
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| 116 | 20 21 19 22 25 18 13 24 28 10 0.153763 195/200 NonOverlappingTemplate
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| 117 | 23 17 21 25 21 20 13 30 14 16 0.196920 196/200 NonOverlappingTemplate
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| 118 | 17 31 17 22 16 15 28 23 11 20 0.050305 197/200 NonOverlappingTemplate
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| 119 | 15 21 26 27 15 18 19 21 18 20 0.605916 198/200 NonOverlappingTemplate
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| 120 | 23 18 15 14 20 21 20 20 20 29 0.554420 200/200 NonOverlappingTemplate
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| 121 | 22 19 19 18 19 17 22 21 31 12 0.311542 199/200 NonOverlappingTemplate
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| 122 | 16 22 23 21 19 19 18 24 21 17 0.960198 197/200 NonOverlappingTemplate
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| 123 | 21 21 17 20 16 23 25 22 18 17 0.917870 200/200 NonOverlappingTemplate
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| 124 | 27 17 17 16 21 20 22 18 21 21 0.859637 197/200 NonOverlappingTemplate
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| 125 | 18 24 15 27 18 21 18 16 24 19 0.657933 199/200 NonOverlappingTemplate
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| 126 | 13 16 21 21 15 25 18 22 29 20 0.326749 198/200 NonOverlappingTemplate
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| 127 | 18 17 23 23 15 19 26 30 11 18 0.125927 198/200 NonOverlappingTemplate
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| 128 | 30 21 18 22 17 21 15 17 21 18 0.544254 195/200 NonOverlappingTemplate
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| 129 | 12 18 19 24 16 24 18 24 28 17 0.311542 199/200 NonOverlappingTemplate
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| 130 | 20 15 23 15 18 30 23 18 17 21 0.410055 196/200 NonOverlappingTemplate
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| 131 | 15 18 23 16 29 21 22 16 19 21 0.544254 200/200 NonOverlappingTemplate
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| 132 | 18 16 27 13 21 22 22 21 16 24 0.534146 199/200 NonOverlappingTemplate
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| 133 | 20 25 18 21 16 21 17 28 21 13 0.484646 200/200 NonOverlappingTemplate
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| 134 | 23 22 13 22 14 20 26 18 19 23 0.574903 197/200 NonOverlappingTemplate
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| 135 | 21 24 25 13 19 22 18 13 24 21 0.504219 199/200 NonOverlappingTemplate
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| 136 | 19 13 18 25 22 15 23 28 19 18 0.410055 195/200 NonOverlappingTemplate
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| 137 | 20 15 27 22 26 26 14 13 21 16 0.181557 198/200 NonOverlappingTemplate
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| 138 | 18 18 19 23 18 20 19 21 24 20 0.991468 200/200 NonOverlappingTemplate
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| 139 | 18 23 17 14 20 25 22 22 22 17 0.816537 198/200 NonOverlappingTemplate
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| 140 | 26 15 15 11 23 21 21 16 36 16 0.005557 196/200 NonOverlappingTemplate
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| 141 | 27 13 21 23 21 16 19 20 16 24 0.544254 198/200 NonOverlappingTemplate
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| 142 | 16 15 32 17 20 23 22 19 20 16 0.262249 200/200 NonOverlappingTemplate
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| 143 | 26 19 24 13 24 16 18 18 13 29 0.137282 199/200 NonOverlappingTemplate
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| 144 | 15 18 14 27 32 21 15 20 19 19 0.112047 198/200 NonOverlappingTemplate
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| 145 | 22 23 22 18 20 23 19 22 16 15 0.924076 196/200 NonOverlappingTemplate
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| 146 | 18 17 21 22 14 17 22 24 20 25 0.798139 199/200 NonOverlappingTemplate
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| 147 | 15 17 19 24 21 23 17 25 23 16 0.739918 196/200 NonOverlappingTemplate
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| 148 | 22 11 15 26 32 25 21 13 14 21 0.017305 197/200 NonOverlappingTemplate
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| 149 | 22 16 19 23 22 21 21 19 17 20 0.985788 200/200 NonOverlappingTemplate
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| 150 | 22 28 18 24 14 20 23 21 20 10 0.230755 198/200 NonOverlappingTemplate
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| 151 | 14 13 22 28 14 28 17 22 23 19 0.129620 197/200 NonOverlappingTemplate
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| 152 | 22 16 22 20 21 21 16 19 18 25 0.935716 198/200 NonOverlappingTemplate
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| 153 | 15 20 23 17 19 22 21 23 18 22 0.951205 200/200 NonOverlappingTemplate
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| 154 | 20 24 21 19 17 19 19 24 15 22 0.930026 198/200 NonOverlappingTemplate
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| 155 | 18 21 15 21 17 28 24 22 20 14 0.534146 200/200 NonOverlappingTemplate
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| 156 | 19 15 19 19 20 20 15 25 23 25 0.779188 198/200 NonOverlappingTemplate
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| 157 | 17 24 25 16 15 21 18 19 23 22 0.788728 198/200 NonOverlappingTemplate
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| 158 | 15 20 18 25 24 15 21 31 18 13 0.141256 200/200 NonOverlappingTemplate
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| 159 | 24 17 19 20 18 21 15 22 24 20 0.924076 196/200 NonOverlappingTemplate
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| 160 | 23 18 17 21 17 28 23 21 18 14 0.605916 197/200 NonOverlappingTemplate
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| 161 | 21 19 22 23 16 17 20 21 22 19 0.985788 200/200 NonOverlappingTemplate
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| 162 | 27 17 21 27 24 15 15 17 15 22 0.304126 199/200 NonOverlappingTemplate
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| 163 | 25 28 20 24 13 14 16 22 19 19 0.304126 197/200 NonOverlappingTemplate
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| 164 | 27 16 14 24 22 18 24 20 18 17 0.564639 196/200 NonOverlappingTemplate
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| 165 | 18 18 24 19 19 19 26 11 27 19 0.375313 195/200 NonOverlappingTemplate
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| 166 | 20 15 29 19 26 16 21 11 18 25 0.141256 197/200 NonOverlappingTemplate
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| 167 | 19 14 21 25 11 23 22 25 26 14 0.176657 199/200 NonOverlappingTemplate
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| 168 | 18 23 20 17 19 18 29 22 26 8 0.102526 199/200 NonOverlappingTemplate
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| 169 | 22 17 18 16 18 20 19 19 25 26 0.834308 198/200 NonOverlappingTemplate
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| 170 | 25 18 14 16 16 24 18 18 30 21 0.268917 198/200 NonOverlappingTemplate
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| 171 | 24 21 23 13 12 22 20 23 20 22 0.554420 196/200 NonOverlappingTemplate
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| 172 | 18 21 21 30 22 17 19 14 18 20 0.534146 197/200 NonOverlappingTemplate
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| 173 | 25 20 22 21 15 18 17 20 17 25 0.825505 199/200 NonOverlappingTemplate
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| 174 | 18 21 22 21 18 20 26 16 20 18 0.941144 197/200 NonOverlappingTemplate
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| 175 | 23 18 22 25 12 16 17 19 26 22 0.474986 198/200 NonOverlappingTemplate
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| 176 | 22 18 29 23 19 23 17 17 15 17 0.534146 198/200 NonOverlappingTemplate
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| 177 | 19 21 17 26 18 15 22 26 15 21 0.626709 197/200 NonOverlappingTemplate
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| 178 | 16 20 20 23 18 21 18 18 25 21 0.955835 199/200 NonOverlappingTemplate
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| 179 | 23 21 20 21 22 10 15 27 15 26 0.186566 198/200 NonOverlappingTemplate
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| 180 | 18 26 20 26 26 18 17 17 20 12 0.358641 198/200 NonOverlappingTemplate
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| 181 | 24 20 21 18 24 12 19 27 14 21 0.401199 195/200 NonOverlappingTemplate
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| 182 | 16 25 15 21 24 18 18 25 22 16 0.657933 199/200 NonOverlappingTemplate
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| 183 | 24 14 17 26 15 17 17 25 21 24 0.428095 200/200 NonOverlappingTemplate
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| 184 | 22 24 11 20 22 24 19 18 12 28 0.176657 196/200 NonOverlappingTemplate
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| 185 | 27 16 27 18 27 14 13 16 21 21 0.141256 197/200 NonOverlappingTemplate
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| 186 | 23 25 20 18 23 17 15 23 19 17 0.834308 196/200 NonOverlappingTemplate
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| 187 | 19 21 20 27 16 16 18 25 16 22 0.678686 199/200 NonOverlappingTemplate
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| 188 | 25 22 21 19 15 19 22 19 25 13 0.657933 197/200 NonOverlappingTemplate
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| 189 | 19 28 21 25 20 12 18 13 29 15 0.073417 198/200 NonOverlappingTemplate
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| 190 | 20 24 21 19 21 15 17 24 20 19 0.941144 198/200 NonOverlappingTemplate
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| 191 | 18 29 23 17 24 19 17 18 16 19 0.585209 200/200 NonOverlappingTemplate
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| 192 | 18 28 18 16 25 21 18 20 14 22 0.544254 198/200 NonOverlappingTemplate
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| 193 | 22 19 23 22 22 21 21 26 12 12 0.401199 199/200 NonOverlappingTemplate
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| 194 | 22 15 25 16 21 27 14 22 21 17 0.484646 199/200 NonOverlappingTemplate
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| 195 | 18 25 20 23 30 17 13 22 18 14 0.213309 200/200 NonOverlappingTemplate
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| 196 | 20 23 21 21 23 29 16 13 16 18 0.410055 199/200 NonOverlappingTemplate
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| 197 | 21 19 16 22 31 18 20 17 18 18 0.514124 198/200 NonOverlappingTemplate
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| 198 | 26 22 12 14 23 17 21 24 21 20 0.455937 197/200 NonOverlappingTemplate
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| 199 | 21 17 18 17 14 32 21 26 18 16 0.162606 197/200 NonOverlappingTemplate
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| 200 | 22 24 22 23 11 15 17 18 29 19 0.230755 198/200 NonOverlappingTemplate
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| 201 | 19 27 20 19 23 15 24 15 21 17 0.657933 198/200 NonOverlappingTemplate
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| 202 | 20 25 16 10 24 13 23 21 21 27 0.149495 200/200 NonOverlappingTemplate
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| 203 | 19 21 21 27 17 17 19 21 21 17 0.904708 200/200 NonOverlappingTemplate
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| 204 | 18 23 15 19 24 21 23 21 13 23 0.719747 198/200 NonOverlappingTemplate
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| 205 | 26 16 28 19 19 18 17 17 16 24 0.474986 199/200 NonOverlappingTemplate
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| 206 | 24 32 17 18 20 13 18 18 19 21 0.236810 195/200 NonOverlappingTemplate
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| 207 | 26 25 18 17 12 19 20 23 21 19 0.585209 196/200 NonOverlappingTemplate
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| 208 | 18 26 25 12 18 16 24 19 18 24 0.410055 199/200 NonOverlappingTemplate
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| 209 | 27 21 22 27 21 14 18 14 23 13 0.219006 197/200 NonOverlappingTemplate
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| 210 | 18 23 24 16 19 21 16 26 20 17 0.798139 199/200 NonOverlappingTemplate
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| 211 | 19 30 15 27 14 19 24 11 22 19 0.073417 198/200 NonOverlappingTemplate
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| 212 | 20 23 22 20 22 15 22 21 18 17 0.964295 198/200 NonOverlappingTemplate
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| 213 | 22 31 16 26 13 19 17 22 24 10 0.037566 197/200 NonOverlappingTemplate
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| 214 | 18 24 22 14 23 19 16 18 19 27 0.637119 197/200 NonOverlappingTemplate
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| 215 | 19 20 21 22 21 18 19 22 20 18 0.999438 198/200 NonOverlappingTemplate
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| 216 | 27 15 21 18 28 18 15 23 18 17 0.375313 195/200 NonOverlappingTemplate
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| 217 | 26 23 20 20 23 19 20 23 14 12 0.514124 199/200 NonOverlappingTemplate
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| 218 | 18 19 11 15 21 24 20 26 23 23 0.428095 198/200 NonOverlappingTemplate
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| 219 | 19 16 21 25 19 21 15 24 24 16 0.749884 197/200 NonOverlappingTemplate
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| 220 | 17 26 23 18 20 26 23 14 18 15 0.494392 198/200 NonOverlappingTemplate
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| 221 | 15 17 19 24 21 23 17 25 23 16 0.739918 196/200 NonOverlappingTemplate
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| 222 | 26 19 20 20 24 22 22 13 14 20 0.605916 198/200 OverlappingTemplate
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| 223 | 29 24 17 21 18 13 18 21 17 22 0.446556 196/200 Universal
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| 224 | 22 18 22 20 20 21 22 21 18 16 0.992952 198/200 ApproximateEntropy
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| 225 | 14 8 13 9 11 13 13 8 7 10 0.719747 106/106 RandomExcursions
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| 226 | 13 18 9 7 12 12 9 6 12 8 0.236810 104/106 RandomExcursions
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| 227 | 11 15 10 7 11 14 9 6 12 11 0.595549 106/106 RandomExcursions
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| 228 | 15 7 12 12 9 11 16 8 10 6 0.350485 106/106 RandomExcursions
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| 229 | 10 10 12 16 10 12 10 7 13 6 0.554420 106/106 RandomExcursions
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| 230 | 8 7 12 10 11 16 11 13 10 8 0.657933 106/106 RandomExcursions
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| 231 | 9 6 12 12 14 9 11 13 10 10 0.816537 104/106 RandomExcursions
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| 232 | 10 10 7 12 11 9 10 13 14 10 0.911413 105/106 RandomExcursions
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| 233 | 8 8 12 9 10 5 13 12 17 12 0.319084 104/106 RandomExcursionsVariant
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| 234 | 5 11 10 11 7 11 10 15 11 15 0.455937 104/106 RandomExcursionsVariant
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| 235 | 6 12 11 8 12 12 12 13 13 7 0.699313 104/106 RandomExcursionsVariant
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| 236 | 14 10 11 6 12 9 8 12 11 13 0.779188 104/106 RandomExcursionsVariant
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| 237 | 12 12 10 7 17 6 6 12 13 11 0.262249 103/106 RandomExcursionsVariant
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| 238 | 13 8 14 13 7 6 6 13 15 11 0.249284 102/106 RandomExcursionsVariant
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| 239 | 12 12 12 13 7 9 6 13 12 10 0.739918 105/106 RandomExcursionsVariant
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| 240 | 13 15 12 8 9 10 6 9 14 10 0.574903 106/106 RandomExcursionsVariant
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| 241 | 10 15 9 12 14 10 8 11 7 10 0.739918 105/106 RandomExcursionsVariant
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| 242 | 13 12 8 11 12 11 9 10 11 9 0.978072 103/106 RandomExcursionsVariant
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| 243 | 10 13 12 12 8 13 8 9 14 7 0.739918 104/106 RandomExcursionsVariant
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| 244 | 12 10 10 14 7 8 7 13 14 11 0.657933 106/106 RandomExcursionsVariant
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| 245 | 10 13 10 10 13 10 12 6 10 12 0.897763 106/106 RandomExcursionsVariant
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| 246 | 9 12 15 8 13 8 12 8 11 10 0.779188 106/106 RandomExcursionsVariant
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| 247 | 9 13 15 10 10 10 8 14 6 11 0.616305 106/106 RandomExcursionsVariant
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| 248 | 7 17 9 12 9 11 10 16 4 11 0.129620 106/106 RandomExcursionsVariant
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| 249 | 10 9 10 15 7 12 7 8 12 16 0.419021 106/106 RandomExcursionsVariant
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| 250 | 9 12 11 8 8 9 15 12 9 13 0.798139 106/106 RandomExcursionsVariant
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| 251 | 17 34 11 22 22 17 19 20 13 25 0.026057 199/200 Serial
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| 252 | 22 20 16 22 20 18 20 18 23 21 0.989786 199/200 Serial
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| 253 | 12 33 25 29 21 11 21 15 14 19 0.003996 199/200 LinearComplexity
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| 254 |
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| 255 |
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| 256 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
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| 257 | The minimum pass rate for each statistical test with the exception of the
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| 258 | random excursion (variant) test is approximately = 193 for a
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| 259 | sample size = 200 binary sequences.
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| 260 |
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| 261 | The minimum pass rate for the random excursion (variant) test
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| 262 | is approximately = 101 for a sample size = 106 binary sequences.
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| 263 |
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| 264 | For further guidelines construct a probability table using the MAPLE program
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| 265 | provided in the addendum section of the documentation.
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| 266 | - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - - -
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| 267 | $
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