Re: [math-fun] q-binomial-oids (ascii art included)

Thanks for the answer and the reference! Your reference was to one of the two books titled "Basic hypergeometric series" (George Gasper, Mizan Rahman) should I also get a copy of the one by Fine? As a thanks a Theta-curious: (16*T3(2)^8 ) == (16 + 1*T2(1)^8 - 1*T2(2)^8 +15*T2(4)^8 +15*T2(8)^8 +15*T2(16)^8 +... ) ...and two finite ones: 0 == -1*T3(1)^12 -1*T4(1)^12 -64*T3(4)^12 -64*T2(4)^12 + 44*T3(2)^12 + 22*T4(2)^12 + 22*T2(2)^12 0== + 8*T3(1)^16 -128*T3(2)^16 -7*T2(1)^16 -128*T2(2)^16 + 8*T4(1)^16 + 112*T4(2)^16 (thanks to professors L,L, and L)