Bill, P-1788,
On 11/25/2013 02:18 PM, G. William (Bill) Walster wrote:
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This does not in any way constrain flavours from extending those
domains in a flavour-specific manner for *non-common evaluations*.
It sure does if my universal set of intervals includes the elements of
the one-point compactification of the reals, R \cup \infty because 1/0 =
\infty.
Would the one-point compactification actually be used in some
current application? If so what? (I've seen the one-point
compactification more commonly used in conjunction with the
complex numbers.) Are you looking at partial fractions?
Baker