On 09 Dec 2010, at 20:43, Brian Tenneson wrote:
Is there any first order formula true in only one of R and R*?
I would think that if the answer is NO then R R*.
What I'm exploring is the connection of to [=], with the statement
that implies [=].
The elementary embeddings preserve the
Just to be clear on this:
On 09 Dec 2010, at 20:43, Brian Tenneson wrote:
Is there any first order formula true in only one of R and R*?
So yes, there is one: the weak pure archimedian formula AF:
AF: for all x there is a y such that (xy)
(not your: for all X there is a Y such that (Y
Bruno:
I stand corrected on steps 6 and 7. I believe I understand your UDA
diagrams. Before I can comment, I need to decide waht progrmas are and
are not Turing emulatable, and if the brain runs a program, parallel
programs, or something else.
Ronald
On Dec 7, 4:10 pm, Bruno Marchal
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