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Article #6421

Re: Zeno's Paradox (was Re: Moonlanding was FAKE...)

#6421
From: Greg d. Moore
Date: Sat, 19 Apr 1997 00:00
35 lines
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Tosser wrote:
> 
> Charles R. Rutledge wrote:
> 
> > Sorry, Guy.  Both the set of all integers and the set of even integers
> > are the some size.  For every integer, you can name a corresponding
> > even integer (2 X the integer).  Since this is a one-to-one and onto
> > relationship,  the two infinities are equal.  Isn't god wonderful???
> >
> > Charlie
> 
> In another response to this thread, I wrote:
> 
> "It has something to do with both of them being "countably infinite",
> since you can make direct correspondences between members of each set,
> i.e.  1 with 1 AND -1, 2 with 2 AND -2,...ad infinitum."
> 
> OKAY, MATH GEEKS:  Who's right, (if anyone) and why?
> 

	You both are.  Fundamentally you're doing the same thing, but in a
different way.  You're describing all integers (negative and positive)
he's dealling with integers and even integers.  Not a big difference. 
All of them are equally infinite.

Now the question is, there is as I understand it, at least a 3rd order
of Infinity.  Does anyone know what it is?

> T

-- 
Greg D. Moore	President  	mooregr@greenms.com
Green Mountain Software		http://www.greenms.com/
518-273-8602
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From: "Greg d. Moore" <mooregr@greenms.com>
Subject: Re: Zeno's Paradox (was Re: Moonlanding was FAKE...)
Date: 1997/04/19
Message-ID: <335855A8.4F44@greenms.com>
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