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awarded | Nice Answer |
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Mar
5 |
comment |
Is there “Schur-Weyl duality” for infinite dimensional unitary group?
I should have also mentioned that the direct limit of the finite-dimensional groups is dense in $U(\mathcal{H})$. |
Mar
4 |
awarded | Editor |
Mar
4 |
revised |
Is there “Schur-Weyl duality” for infinite dimensional unitary group?
added 365 characters in body |
Mar
4 |
comment |
Is there “Schur-Weyl duality” for infinite dimensional unitary group?
I am not sure I understand your comment. Every representation of the infinite-dimensional unitary group restricts to a representation of the direct limit of finite-dimenssional unitary groups and conversely, each of the representations they consider extends to one of the full unitary group. |
Mar
4 |
answered | Is there “Schur-Weyl duality” for infinite dimensional unitary group? |
Jan
7 |
awarded | Nice Answer |
Oct
24 |
comment |
What are some reasonable-sounding statements that are independent of ZFC?
Maybe I didn't choose the right word. Anyway, for me, PD is a strong justification for large cardinals, not the other way round. But this is, of course, a philosophical rather than mathematical discussion. |
Oct
23 |
answered | What are some reasonable-sounding statements that are independent of ZFC? |
Oct
22 |
awarded | Teacher |
Oct
22 |
answered | What are some reasonable-sounding statements that are independent of ZFC? |