Almost Integer

cino hilliard hillcino368 at hotmail.com
Sun May 8 05:48:57 CEST 2005




>From: Gerald McGarvey <Gerald.McGarvey at comcast.net>
>To: Ed Pegg Jr <edp at wolfram.com>, Dean Hickerson <dean at math.ucdavis.edu>
>CC: seqfan at ext.jussieu.fr
>Subject: Re: Almost Integer
>Date: Sat, 07 May 2005 17:53:50 -0400
>
>While on the subject of almost integers..

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From: cino hilliard <hillcino368 at hotmail.com>
To: seqfan at ext.jussieu.f
Subject: Re: Almost Integer
Sent: Sunday, May 8, 2005 3:41 AM

    Subject: Re: Almost Integer
Date: Sat, 07 May 2005 17:53:50 -0400

The function g(a,b,x,y,N) =  (a/x)^(b/y)N produces an infinite number of 
almost integers to any desired precision for real numbers a,b,x,y,N, abxyN> 
0   This is related to the conumdrum 0^0 = 1 which, ironically, can also be 
indeterminate. For any real number y, 0^(y-y) = 0^y/0^y = 0/0.  "There's No 
such thing as a free lunch."

Cin0/0







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