From: Gary Howland <gary@kampai.euronet.nl>
To: cypherpunks@toad.com
Message Hash: eb51aed818857ac0682d3d84693e636ac228821355c5ad6cf9912a2696dd1896
Message ID: <199603031511.KAA20026@bb.hks.net>
Reply To: N/A
UTC Datetime: 1996-03-03 15:29:30 UTC
Raw Date: Sun, 3 Mar 1996 23:29:30 +0800
From: Gary Howland <gary@kampai.euronet.nl>
Date: Sun, 3 Mar 1996 23:29:30 +0800
To: cypherpunks@toad.com
Subject: Re: Truelly Random Numbers
Message-ID: <199603031511.KAA20026@bb.hks.net>
MIME-Version: 1.0
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Timothy C May wrote:
> In some PK code I did several years ago in Mathematica, the primes for the
> RSA modulus were found by picking a "random" (more on this later) starting
> point and then counting up from there, testing for primality (actually,
> pseudoprimality, technically). As one would expect, primes are found fairly
> quickly.
Surely the process of counting up until you get a prime means
that the chances of getting certain primes are greater than
others (eg. 17 is more likely than 19) ?
Gary
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1996-03-03 (Sun, 3 Mar 1996 23:29:30 +0800) - Re: Truelly Random Numbers - Gary Howland <gary@kampai.euronet.nl>