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- Path: sparky!uunet!mcsun!sun4nl!tuegate.tue.nl!rw7.urc.tue.nl!wsadjw
- From: wsadjw@rw7.urc.tue.nl (Jan Willem Nienhuys)
- Newsgroups: sci.math
- Subject: Re: 'Perfect' numbers
- Message-ID: <5942@tuegate.tue.nl>
- Date: 16 Oct 92 13:12:41 GMT
- References: <Bvzsy7.B9E@ux1.cso.uiuc.edu> <1992Oct12.172235.76071@Cookie.secapl.com> <1992Oct13.184251.29478@nmt.edu>
- Sender: root@tuegate.tue.nl
- Reply-To: wsadjw@urc.tue.nl
- Organization: Eindhoven University of Technology, The Netherlands
- Lines: 11
-
- In article <1992Oct13.184251.29478@nmt.edu> aevans@nmt.edu (Alex Evans) writes:
- #
- # if 2^n-1 is prime then (2^n-1)2^(n-1) is perfect
- # the proof is trivial.
-
- Conversely, if an even M is perfect, then it is of that form.
- Slightly more complicated, but within reach of every beginner
- in number theory.
- JWN
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