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Re: AW: VMs: context sensitive encoding



Hi Claus,

At 08:38 20/03/03 +0100, Claus Anders wrote:
BUt I think now, if you encode a text with cipher, no coding algorithm exists, which can lower the h2 entropy of a given text to the VMS level without lengthen the text.My conclusion is, if the VMS is a cipher, the original language has to have the same low h2 entropy too.As the average token length is short (compared to most known languages), there can only be few 'nulls'.I don't believe (but has to be proven), that a few nulls can lower the h2 drastically.

Here's an idea: how about a syllabic cipher (similar to Japanese), but which is expressed as.pairs of letters from a (fake) alphabet. Something like...


        pa      <-->    fc
        pe      <-->    of
        pi      <-->    ol
        po      <-->    cc
        pu      <-->    ee
        (etc)

Many of the more complex ciphers in the Milanese chancery ledger (most notably the very first, the Tranchedino's own cipher for communicating with Milan's envoy in Florence, which [I can only presume] evolved to its level of complexity over a number of years) have a large number of cipher symbols for common syllables (like quo, que, qua, etc). So a syllabic cipher is perfectly consistent with a 1450-1460 dating. In fact, a pure syllabic cipher would be the logical extension of this

We also have evidence even as early as 1440 of ciphers that use pairs of letters in a misdirecting alphabet, so a cipher based on pairs of (fake) letters would also be consistent with the same dating - the only "novelty" (and I don't think it would be that great a novelty) here is the combination of the two.

If the code-maker were to do a frequency analysis of pairs of letters of even a single page of normal MS text, it would be quickly clear which combinations came up most often, and he/she would then be able to allocate fake letter-pairs on the basis of maximal misdirection and confusion.

And the punchline? This would decouple the fake alphabet's statistical distribution from the real alphabet's statistical distribution - a fifteenth century cryptographer's dream! Anyone performing analysis on the apparent alphabet would then see only what the code-maker wanted them to see.

Comments?

Cheers, .....Nick Pelling.....

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