Supercongruence conjecture for hypercubic, hyper-octahedral and simplicial families
Let FN(t)=∑n=0N−1fntnF_N(t)=\sum_{n=0}^{N-1}f_nt^nFN(t)=∑n=0N−1fntn be the truncation of F(t)F(t)F(t) at tNt^NtN, and let t↦tσt\mapsto t^\sigmat↦tσ be the excellent Frobenius lift. The congruence … holds for every m,s≥1m,s\geq 1m,s≥1.…