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Lev Borisov's user avatar
Lev Borisov's user avatar
Lev Borisov
  • Member for 11 years, 4 months
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Identities for ${~}_3\phi_1$?
@HjalmarRosengren I sent you an email with the actual identity (it turns out to be ${~}_3\phi_2$ on the other side). Hope you got it.
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Identities for ${~}_3\phi_1$?
Thanks! I think I made a bit of a mistake in the calculations and am now debugging. But III.8 looks very relevant indeed.
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Expressions involving $q$-binomial coefficients?
I am getting $q^{2a^2-a}(q^{2b+2-2a}-1)(q^{2b-4a+4};q^2)_{2a-1}/(q;q)_{2a}$...
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Expressions involving $q$-binomial coefficients?
I think your formula is a bit off, but I will surely figure it out now.
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Generating subgroups of large index by a large chunk of a conjugacy class
In response to your edit, I am interested in the cases like $GL(n,q)$ where $n$ is fixed but the field size goes to infinity.
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Generating subgroups of large index by a large chunk of a conjugacy class
Thanks, this makes perfect sense. What do you think will happen if $G$ is a Chevalley group with a fixed type of group but arbitrary finite field?
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