From: Jim Gillogly <jim@acm.org>
To: cypherpunks@cyberpass.net
Message Hash: 726a5d0817b1a924e6efad639ffd838772b24df3523812c80275c1e259a21332
Message ID: <362CCCAC.94253462@acm.org>
Reply To: N/A
UTC Datetime: 1998-10-20 18:26:07 UTC
Raw Date: Wed, 21 Oct 1998 02:26:07 +0800
From: Jim Gillogly <jim@acm.org>
Date: Wed, 21 Oct 1998 02:26:07 +0800
To: cypherpunks@cyberpass.net
Subject: Re: Homophonic substitution [could you help.....]
Message-ID: <362CCCAC.94253462@acm.org>
MIME-Version: 1.0
Content-Type: text/plain
Bernardo B. Terrado writes:
> It's about Homophonic substitution and
> map E to 17,19,23,47,64
> map A to 8,20,25,49
> map R to 1,29,65
> map T to 16,31,85
> but otherwise the ith letter maps to the 3ith letter
> MANY A SLIP TWIXT THE CUP AND THE LIP
> will become
> 3608397220543324451666246931852117066045253909162147332445
>
> My question is what/how did they represent the other letters like L (etc.)
> coz I've tried to map them and yet I still can't understand
> I even wrote A to Z then map them to 1 to 99, I still can't figure it out.
That's the "otherwise" rule right after the four "maps". If the
2-digit number is divisible by 3 (like the first "36"), divide
it by 3 and count that many letters through the alphabet starting
with A. The 12th letter (0-origin) is M, so 36 corresponds to M
and L corresponds to 33.
That particular example doesn't use the ciphertext space very efficiently:
only 41% of the available 2-digit numbers are used. If you must use a
homophonic, I'd suggest a 100-letter pangram, which gives a reasonable
distribution of letters, full coverage of the alphabet, and some chance
of remembering the thing without carry incriminating documents.
--
Jim Gillogly
Sterday, 29 Winterfilth S.R. 1998, 17:38
12.19.5.11.2, 13 Ik 15 Yax, Sixth Lord of Night
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1998-10-20 (Wed, 21 Oct 1998 02:26:07 +0800) - Re: Homophonic substitution [could you help…..] - Jim Gillogly <jim@acm.org>