Re: Evidence for the simulation argument

From: Torgny Tholerus <torgny.domain.name.hidden>
Date: Fri, 16 Mar 2007 09:33:54 +0100

Brent Meeker skrev:
> Torgny Tholerus wrote:
>
>> I have written some more about infinity, in the paper attached (3
>> pages), called Infinity Does Not Exist.
>>
> Well it doesn't exist under the assumption that it doesn't exist. I actually agree with you that it doesn't exist - though not because it's *logically* impossible. I think what you've shown is that there are other consistent number systems - which just illustrates the point that what you get from logic and mathematics depends on what you take as axioms and rules of inference.
>
> But the problem is that a lot of mathematics would become very difficult and convoluted if we didn't allow infinity (and infinitesimals). This doesn't bother physicists much because they are accustomed to regarding mathematics as an approximate model and only using as much "infinity" as seems useful.
>

When it concerns mathematics, I have developped a set of integers that I
myself call "unnatural numbers". An unnatural number U is an integer
that is bigger than every natural number N. And the inverse of an
unnatural number (1/U) is more close to zero than any real number. You
can count with these unnatural number in the same way as ordinary
integers. So you will have that U+1 is not equal to U, and N*N <<
sqrt(U), and so on.

-- 
Torgny Tholerus
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Received on Fri Mar 16 2007 - 04:37:19 PDT

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