Re: Cantor and the binary tree

mueckenh@xxxxxxxxxxxxxxxxx wrote

> You do not find, in any intellect, the answer to the question: Is P >
> pi or not, if P is that number which you get by exchanging the 10^100
> th digit of pi by 7.

Not at present.

In standard mathematics there is a 10^100th digit of pi. Therefore the
question you presented was, is and will be a mathematical valid or
meaningful question. The currently unknown value of the 10^100th
digit does not render your question worthless, only the answer is not
known.

In Mueckenheim mathematics the 10^100th digit is purported not to exist.
Provided that it does not exist you are asking for a property of a
non-existing thing (the digit). Smart people don't do that.

Second objection: When in the future the 10^100th digit becomes known
standard math will stay correct. Mueckenheim math, however, will
falsely purport that the 10^100th digit does not exist
even though its value is then known.

F. N.
--
xyz
.

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