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Hill Cipher - trying to find a matrix to decode onion3.1 and onion3.2 text
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(1) normal matrix 
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272     138     341     131     151
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366     199     130     320     18
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226     245     91      245     226
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18      320     130     199     366
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151     131     341     138     272
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original matrix with non-primes marked with x 
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x272     x138     x341     131     151
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x366     199     x130     x320     x18
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x226     x245     x91      x245     x226
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x18      x320     x130     199     x366
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151     131     x341     x138     x272
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(2) matrix with non-primes replaced by phi(n)  
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128      44    150     131     151
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120     199     48     128       6
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112     168     72     168     112
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  6     128     48     199     120
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151     131    150      44     128
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original matrix with non-primes and no totient of a prime marked with x 
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x272     138     x341     131     151
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366     199     130     x320     18
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226     x245     x91      x245     226
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18      x320     130     199     366
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151     131     x341     138     x272
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(3) matrix with non-primes and not a totient of a prime replaced by their totient  
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128     138     300     131     151
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366     199     130     128      18
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226     168      72     168     226
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 18     128     130     199     366
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151     131     300     138     128
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39-
matrixModularInverse29 of numbe 3? not sure
39+
(1) inverse modulo matrix with mod 29
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       4              2              2             27             28       
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    23    22    15     2    17
41-
       8             27             14             18              8       
41+
    24    25     4     2    24
42-
       4             11             20             11              4       
42+
    20    28    12    28    20
43-
       8             18             14             27              8       
43+
    24     2     4    25    24
44-
      28             27              2              2              4
44+
    17     2    15    22    23
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(2) dito
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    23    12    17    12    18
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     3     3     3    23     0
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    13    18     2    18    13
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     0    23     3     3     3
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    18    12    17    12    23
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(3) dito 
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     4     2     2    27    28
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     8    27    14    18     8
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     4    11    20    11     4
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     8    18    14    27     8
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    28    27     2     2     4
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~ChuckFive