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Re: VMs: RE: King Tut Word Game, or the EKT Hypothesis



Hi Graham, Dennis,

At 11:35 10/07/2003 +0100, Graham Waddingham wrote:
Interesting idea, but no cigar I think. I can read messages written in
this code almost in real time, and this was on my very first attempt.
Also theres just too much predictability, y is always followed by e, b
is followed by u 50% of the time etc. This *could* be a basis, but I'd
say theres more encoding going on, or it would have been solved long
before now.

I'm not quite so sure: the VMS has lots of frequent Tut-like predictable sub-sequences (qo, ol, or, ar, al, dy, chy, o + gallows & y + gallows, never mind dain/daiin/daiiin, etc). Sure, this is my whole pairification thing (so I would say that, wouldn't I) - but they're there whether you like it or not.


However, it's the contrast between this strong low-level structuring and the weak mid-level (ie, word-level) structure which generally fails to get explained by VMS theories. IMO, the EKT hypothesis is strong at the low-level but breaks down at the mid-level - languages are inherently redundant and broadly self-similar, which gives rise to many of the statistical relationships evident in normal texts.

Could there be a transposition cipher involved in the VMS? It's certainly possible - having spent some time looking at them, my inference is that transposition ciphers were trendy as personal cipher systems in the Quattrocento (eg, Leonardo da Vinci used one occasionally in his notebooks, which rather weakens the idea that he used mirror-writing for encryption, IMHO): this is because transpositions (like bbrvtns) typically make most sense to the brain-wiring of the person who made them.

However, (transposition + King Tut) would seem to be a long-winded code: my guess is that two of the mechanisms involved are (shorthand + King Tut)... well, OK, (shorthand + pairification). Remember, the author has already flagged to us that he's conversant with shorthand systems, by appropriating both (what appears to be) a contemporary pre-Characterie single-stroke shorthand alphabet, and a handful of Tironian notae.

Today's observation du jour: that the author probably realised from his own code-breaking experience that the difference between a crackable monoalpha and an uncrackable monoalpha is simply a matter of scale - the more letters you have, the easier it is to see a pattern. AFAIR, something like 30 characters is enough to crack most monoalpha ciphers (if you have a reasonable idea of what the underlying language is)... and I'm sure that our author knew this too.

Therefore, having multiple local mono-alpha ciphers per page - though it's a bit of a drag for the person encoding it - is simply what it would take to get around this. However, I don't currently see the statistical evidence that suggests a full-on changing-codebook-every-glyph polyalpha... nor do I see evidence of a global mono-alpha (even pairified). So: where between these does the answer lie?

Steve Ekwall's 8-way / 9-way folding key is (for me) pretty much exactly in the right place within this continuum... but as he currently describes it, it doesn't ~quite~ work for me. I wouldn't be surprised if it turns out to be part of the story... but I'm quite sure it's only part of the answer, not all of it. We have more work to do yet... :-|

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


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