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Article #855

Re: A Guide for Cantor Cranks

#855
From: Graham Cooper
Date: Mon, 21 Mar 2011 17:27
77 lines
4289 bytes
>
> For L1 not containing every real number I can certainly
> form the sequence
>
> L(1,1), L(2,2), L(3,3) ...
>
> and change every 0 to 1 and every 1 to 0.
>
> Your claim is that the is a list L2 for which
> I cannot do this.
>
>                        - William Hughes-


My claim is your sequence is random or arbitrary.

You think because it's the identity diagonal it has some special
meaning.

L(1,1) could be substituted with L(10000000000,1)
L(2,2) could be substituted with L(555555,2)
...
and so on


Here is an infinite random binary plane

xxxxxxxxxxxxxxxxxxxxxxx
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xxxxxxxxxxxxxxxxxxxxxxx
xxxxxxxxxxxxxxxxxxxxxxx
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Here are some digits revealed.

1xxxxxxxxxxxxxxxxxxxxxxx
xxxxxxxx1xxxxxxxxxxxxxxx
xxxx0xxxxxxxxxxxxxxxxxxx
xxxxxxxxxxxxx1xxxxxxxxxx
x0xxxxxxxxxxxxxxxxxxxxxx
xxxxxxxxxxxx0xxxxxxxxxxx
xxx1xxxxxxxxxxxxxxxxxxxx
xxxxxxxxxxx1xxxxxxxxxxxx
xxxxxxx1xxxxxxxxxxxxxxxx
xx1xxxxxxxxxxxxxxxxxxxxx
xxxxxxxxxx1xxxxxxxxxxxxx
xxxxxx0xxxxxxxxxxxxxxxxx
xxxxxxxxxxxxxx1xxxxxxxxx
xxxxxxxxx0xxxxxxxxxxxxxx
xxxxx1xxxxxxxxxxxxxxxxxx
xxxxxxxxxxxxxxxxxxxx1xxx
xxxxxxxxxxxxxxx0xxxxxxxx
xxxxxxxxxxxxxxxxx1xxxxxx
xxxxxxxxxxxxxxxxxxx1xxxx
xxxxxxxxxxxxxxxx0xxxxxxx
xxxxxxxxxxxxxxxxxx1xxxxx
xxxxxxxxxxxxxxxxxxxxx0xx
xxxxxxxxxxxxxxxxxxxxxx1x
xxxxxxxxxxxxxxxxxxxxxxx1


Now your proof of incompleteness and higher infinity goes how?

Is that sufficient information for you to prove higher infinite sets
and more reals than countable infinity?
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From: Graham Cooper <grahamcooper7@gmail.com>
Newsgroups: sci.logic,sci.math,comp.theory,sci.physics,aus.science
Subject: Re: A Guide for Cantor Cranks
Date: Mon, 21 Mar 2011 10:27:39 -0700 (PDT)
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