On 03 Nov 2012, at 13:09, Stephen P. King wrote:
On 11/3/2012 6:08 AM, Bruno Marchal wrote:
Russell is still a pregödelian philosophers. Gödel refutes his
general philosophy of math in a precise way.
Any idea in what book or paper is Gödel's refutation? I wish to
read this!
It is common knowledge in the field. Gödel even said it does not need
to read Principia mathematica, to find the philosophy behind not
maintainable, Russell was still living the Hilbert dream, that math is
entierely univocal. Today most people agree that arithmetic, and/or
the realm of finite or RE constructive things, are univocal, but above
that it is more complex.
Bruno
--
Onward!
Stephen
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