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Python253

LP_Huffman

Apr 23rd, 2019
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  1. Testing Huffman Coding - Symbols Probability Table
  2. Using Prime Sequence As Gematria Value:
  3.  
  4. ...
  5. Total Runes: 29
  6.  
  7. Calculation precision:
  8. Digits after the decimal point: 20
  9. Weighted path length = 4.5074324324324335
  10. Shannon entropy = 4.483445274100216
  11. ...
  12.  
  13. Name Value
  14.  
  15. ᚠ 2
  16. ᚢ 3
  17. ᚦ 5
  18. ᚩ 7
  19. ᚱ 11
  20. ᚳ 13
  21. ᚷ 17
  22. ᚹ 19
  23. ᚻ 23
  24. ᚾ 29
  25. ᛁ 31
  26. ᛂ 37
  27. ᛇ 41
  28. ᛈ 43
  29. ᛉ 47
  30. ᛋ 53
  31. ᛏ 59
  32. ᛒ 61
  33. ᛖ 67
  34. ᛗ 71
  35. ᛚ 73
  36. ᛝ 79
  37. ᛟ 83
  38. ᛞ 89
  39. ᚪ 97
  40. ᚫ 101
  41. ᚣ 103
  42. ᛡ 107
  43. ᛠ 109
  44.  
  45. ...
  46.  
  47. Huffman encoding: (Default)
  48.  
  49. Symbol Encoding
  50. ᛠ 1101
  51. ᛡ 1100
  52. ᚣ 1011
  53. ᚫ 1010
  54. ᚪ 1000
  55. ᛞ 0111
  56. ᛟ 0101
  57. ᛝ 0100
  58. ᛚ 0010
  59. ᛗ 0001
  60. ᛖ 0000
  61. ᛒ 11110
  62. ᛏ 11101
  63. ᛋ 11100
  64. ᛉ 10010
  65. ᛈ 01101
  66. ᛇ 00111
  67. ᛂ 00110
  68. ᛁ 111110
  69. ᚾ 100111
  70. ᚻ 011001
  71. ᚹ 011000
  72. ᚷ 1111111
  73. ᚳ 1001101
  74. ᚱ 1001100
  75. ᚩ 11111100
  76. ᚦ 111111011
  77. ᚢ 1111110101
  78. ᚠ 1111110100
  79.  
  80.  
  81. ...
  82.  
  83. Huffman encoding: (Inverted 1=0 & 0=1)
  84. Symbol Encoding
  85. ᛠ 0010
  86. ᛡ 0011
  87. ᚣ 0100
  88. ᚫ 0101
  89. ᚪ 0111
  90. ᛞ 1000
  91. ᛟ 1010
  92. ᛝ 1011
  93. ᛚ 1101
  94. ᛗ 1110
  95. ᛖ 1111
  96. ᛒ 00001
  97. ᛏ 00010
  98. ᛋ 00011
  99. ᛉ 01101
  100. ᛈ 10010
  101. ᛇ 11000
  102. ᛂ 11001
  103. ᛁ 000001
  104. ᚾ 011000
  105. ᚻ 100110
  106. ᚹ 100111
  107. ᚷ 0000000
  108. ᚳ 0110010
  109. ᚱ 0110011
  110. ᚩ 00000011
  111. ᚦ 000000100
  112. ᚢ 0000001010
  113. ᚠ 0000001011
  114.  
  115. ...
  116.  
  117.  
  118.  
  119.  
  120. ...
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