Re: attack against ElGamal (and related algorithms)
From: John E. Hadstate (jh113355_at_hotmail.com)
Date: 12/22/03
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Date: Sun, 21 Dec 2003 18:15:24 -0500
"Atom 'Smasher'" <ngbz@fhfcvpvbhf.bet> wrote in message
news:vuc14iifigomdf@corp.supernews.com...
> -----BEGIN PGP SIGNED MESSAGE-----
> Hash: SHA1
>
> > According to Schneier, in order to recover Bob's private key, you must
> > either:
> >
> > (1) Recover the value of K associated with a particular message (a
number
> > of problems come to mind) or,
> >
> > (2) Know two messages that were signed or encrypted using the same K
> > without necessarily knowing the value of K.
> =============================
>
> #2 is a condition that can be created be Eve: Eve uses her modified copy
of
> PGP to create 2 messages encrypted using Bob's public key and the same
"k".
>
> Eve has then satisfied the condition of #2: she has 2 messages encrypted
> using the same "k".
>
> atom
>
Well, I showed you the math taken from the same pages of the same book you
were quoting (and the math is correct).
Schneier's assertion is that Eve can recover Bob's private key if she knows
his public key and knows two messages that were signed or encrypted using
the same K. My conclusion is that this assertion is not supported by the
evidence at hand.
However, the math also shows that if K is known (I chose K=1), Eve can
decrypt messages intended for Bob *just as if she had Bob's private key*.
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