From: rjc@gnu.ai.mit.edu (Ray)
To: cypherpunks@toad.com
Message Hash: 785773fabadf27cc2f3fc87faf856184b4a175ed439bbee0b47490ceb93e1368
Message ID: <9404120138.AA09603@geech.gnu.ai.mit.edu>
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UTC Datetime: 1994-04-12 01:39:09 UTC
Raw Date: Mon, 11 Apr 94 18:39:09 PDT
From: rjc@gnu.ai.mit.edu (Ray)
Date: Mon, 11 Apr 94 18:39:09 PDT
To: cypherpunks@toad.com
Subject: Re: number theory
Message-ID: <9404120138.AA09603@geech.gnu.ai.mit.edu>
MIME-Version: 1.0
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Phil Karn [density of Carmichael numbers?]
I have a vague recollection of the number of Carmichael numbers
less than N being N^(2/7). Thus, the number of 1000-bit Carmichael numbers
is (2^1001)^(2/7) - (2^1000)^(2/7) = 2^286 - 2^(2000/7) =
2^285*(2-2^(5/7)) =~ 2.2 x 10^86
I make no claims that this information is correct.
-Ray
-- Ray Cromwell | Engineering is the implementation of science; --
-- rjc@gnu.ai.mit.edu | politics is the implementation of faith. --
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1994-04-12 (Mon, 11 Apr 94 18:39:09 PDT) - Re: number theory - rjc@gnu.ai.mit.edu (Ray)