Omega=1 (to within 0.4%) which means the universe is very close to flat (or
even "hyperflat"). This is what would be predicted by inflation (which is
just as well, because I believe inflation was invented specifically to
solve the "flatness problem" !)

If one treats the universe as having uniformly expanded from a point in
hyperspace, this measurement would make it very large (and hence, naively
one would think it was very old). But of course inflation means the
expansion was very, very nonuniform. Assuming the universe is a
hypersphere, it blew up to a huge size (by a scale factor of 10^78) in a
very short time (around 10^-33 sec), and then continued to coast at a much
reduced speed thereafter. This makes any measurement of the universe's
(hyper-) radius unlikely to give us a useful answer concerning "p-time"
(taken as roughly the distance of the universe from its hypothetical origin
in hyperspace divided by how fast it is expanding away from that point, I
assume).

If this was a useful calculation, I think it would be reasonable to treat
the universe as an ideal fluid, where the only bound systems are atoms, for
the purpose of getting a rough answer. But I doubt that it would give any
sort of useful answer, assuming inflation really happened.

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