Re: Partitions of Reals
From: A N Niel (anniel_at_nym.alias.net.invalid)
Date: 02/03/05
- Next message: A N Niel: "Re: Partitions of Reals"
- Previous message: John Baez: "Re: THIS STATEMENT HAS NO PROOF IN ANY SYSTEM = true or false?"
- In reply to: Stephen J. Herschkorn: "Re: Partitions of Reals"
- Next in thread: Timothy Little: "Re: Partitions of Reals"
- Messages sorted by: [ date ] [ thread ]
Date: Thu, 03 Feb 2005 15:54:24 -0500
In article <42026239.2000106@netscape.net>, Stephen J. Herschkorn
<sjherschko@netscape.net> wrote:
> Let B = {pi^q: q is a positive rational} Then B and (0, infty) \
> B are each closed under multiplication.
?? Why do you not have pi equal to the product of two numbers NOT of
the form pi^q, q rational? Say pi/e and e, or something like that.
- Next message: A N Niel: "Re: Partitions of Reals"
- Previous message: John Baez: "Re: THIS STATEMENT HAS NO PROOF IN ANY SYSTEM = true or false?"
- In reply to: Stephen J. Herschkorn: "Re: Partitions of Reals"
- Next in thread: Timothy Little: "Re: Partitions of Reals"
- Messages sorted by: [ date ] [ thread ]
