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and cyclic

It depends on whether you’re an optimist or pessimist.

why would we fund math research? we already know all the numbers

But some are more congruent than others

Application #2: G=SL(d,R), P=K=SO(d, R)
Then all G-equivariant functions on pairs of points in the symmetric space G/K (ie all “generalized distances”) are functions of the singular values

Application #1: G=SL(d, R), P=upper triangular matrices
The action of G on the double Furstenberg boundary (ie on pairs of flags) has finitely many orbits, parameterized by the Weyl group

I have not! I’ll check it out

d^2 = 0