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- My thinking about the matrix below was designed to address the fact that the symmetry in the matrix reduces the utility of ordering its component cells to find a key to anything. So I addressed that by assembling a book code as follows: Numbers in the matrix used to pick characters from Blake's Urizen
- (link at http://ebooks.adelaide.edu.au/b/blake/william/urizen/) I simply counted characters, excluding spaces and punctuation. Two digit numbers come from the preludium. Three digit numbers from Chapter I verses 1-3. Rune words in the matrix are replaced from rune characters in the Liber Primus, counting runes by page/character with 'A Warning' as page 0, 'Some Wisdom' as page 1, etc - I did not use page/line/character because there are several numbers in the matrix that end in zero, which could not be converted to runes.
- Use the matrix below for reference.
- 272 138 shadows 131 151
- aethereal buffers void carnal 18
- 226 obscura form 245 mobius
- 18 analog void mournful aethereal
- 151 131 cabal 138 272
- We get:
- K R IA/IO N N
- L [11 dots] R J I
- [,] I AE Y M
- I J R [11 dots] L
- N N IA/IO R K
- So drop cells with non-letter characters; we get
- K R IA/IO N N
- L --- R J I
- --- I AE Y M
- I J R --- L
- N N IA/IO R K
- Now, we have a non-symmetrical matrix. We also have a matrix with most of the letters of onion in the first and last rows, so a column transposition is a reasonable possibility here. But there are still 3 too many characters here for an onion address, so I think this is a dead end and that I was just seeing patterns.
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