From: Michael Lorrey (retroman@tpk.net)
Date: Tue Jan 21 1997 - 15:40:27 MST
Eliezer Yudkowsky wrote:
>
> [Anders Sandberg:]
> > How would you build a world where 1+1=3? It would be rather inconsistent,
> > and thus unlikely to work (although the experiment could work just as
> > well with a child in a inconsistent VR, of course). A better example
> > would be a world with hyperbolic geometry or objects that are not persistent.
>
> Of course it would be inconsistent! One and one *don't* *make*
> *three*! Or at least WE think so. This would actually be best by an
> iterative process: You bring up a child in a crude, hacked-up 1+1=3
> universe, where the main manifestation is that any time the child takes
> an object and brings it toward another object, a third object appears,
> perhaps a cross between the other two objects. Then this child designs
> a more thorough, elegant 1+1=3 universe by changing those aspects of
> reality that intuitively appear inconsistent. After ten generations,
> you might have a very, very, strange but cognitively (if not logically)
> consistent Universe where one and one make three.
>
This is an interesting concept. Presumably, you could make 1 +1 = 3 by
perceiving the numbers as sets rather than quantities. A set of one with
another set of one makes three sets, 1, 1, and 1+1.
--
TANSTAAFL!!!
Michael Lorrey
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#!/usr/local/bin/perl-0777---export-a-crypto-system-sig-RC4-3-lines-PERL
@k=unpack('C*',pack('H*',shift));for(@t=@s=0..255){$y=($k[$_%@k]+$s[$x=$_
]+$y)%256;&S}$x=$y=0;for(unpack('C*',<>)){$x++;$y=($s[$x%=256]+$y)%256;
&S;print pack(C,$_^=$s[($s[$x]+$s[$y])%256])}sub S{@s[$x,$y]=@s[$y,$x]}
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