From: nobody@REPLAY.COM (Anonymous)
To: cypherpunks@cyberpass.net
Message Hash: cc478999cb65799da23300742f5456f22feda5a41b4e773c13e00a20ef518972
Message ID: <199711210409.FAA19480@basement.replay.com>
Reply To: N/A
UTC Datetime: 1997-11-22 02:39:58 UTC
Raw Date: Sat, 22 Nov 1997 10:39:58 +0800
From: nobody@REPLAY.COM (Anonymous)
Date: Sat, 22 Nov 1997 10:39:58 +0800
To: cypherpunks@cyberpass.net
Subject: Re: Factor a 2048-bit number
Message-ID: <199711210409.FAA19480@basement.replay.com>
MIME-Version: 1.0
Content-Type: text/plain
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Theodor Schlickmann and Peter Trei have expressed some skepticism
regarding the 2048-bit number which I believe can be factored.
I confess that I do not know the exact method required, but I am
pretty sure it exists.
Hint 1: The method will not work to factor 2048-bit numbers in the
general case.
Hint 2: There is an observation which suggests the number may be
factored. A one word hint will reveal this observation.
(I want to hold off on Hint 3 for a little while in case somebody is
already working on the problem. If anybody wants me to withhold Hint
3, please post a message to the list and I may do so. It seems to me
that it will be more fun to solve without Hint 3.)
Wouldn't it be neat to actually factor a 2048-bit number which was the
product of two large primes?
Monty Cantsin
Editor in Chief
Smile Magazine
http://www.neoism.org/squares/smile_index.html
http://www.neoism.org/squares/cantsin_10.htm
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1997-11-22 (Sat, 22 Nov 1997 10:39:58 +0800) - Re: Factor a 2048-bit number - nobody@REPLAY.COM (Anonymous)