/* U4(2):2 as 81 x 81 matrices over Z. Representation 81^+. Schur index 1. SEED (not used): Nonzero v fixed by (a Sylow 3-sgp). v has 2 x 160 = 320 images under G; has 160 images under G. BASIS: All in v^G (with v as above, despite the fact it isn't the seed). Possible matrix entries are in {-1,0,1}. Average number of nonzero entries for any element of the group: 328 + 1/20 (328.05; 5%). Entry Av/Mat %Av/Mat 0 6232.95 [6232+19/20] 95 ±1 328.05 [328+1/20] 5 1 164.025 [164+1/40] 2.5 [2+1/2] -1 164.025 [164+1/40] 2.5 [2+1/2] LATTICE INFO: Minimum: 81. Kissing number: 320. p-MODULAR REDUCTIONS: p = 2: 6.40.6.(6.8\oplus 14).1. p = 5: 58^+.23^- (uniserial). other: absolutely irreducible. */ F:=Rationals(); Z:=Integers(); G:=MatrixGroup<81,F|\[ 1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0, -1,0,0,-1,0,0,-1,0,0,-1,0,0,-1,0,0,-1,0,0,-1,0,0,-1,0,0,-1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0, 0,0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0, 0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,1,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0,0, 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B1:=MatrixAlgebra(F,81)!\[ 81,-3,-3,-3,1,1,-3,1,1,-27,1,1,-3,1,-3,-3,1,-3,-27,1,1,-3,-3,1,-3,-3,1,-27,-3,-3,1,-3,1,1,1,-3,9,1,1,1,-3,-3,1,1,9,9,1,1,1,9,1,1,-3,-3,-27,-3,-3,1,1,-3,1,-3,1,9,1,1,1,1,9,1,-3,-3,9,1,1,1,-3,-3,1,9,1, -3,81,-3,1,-3,1,1,-3,1,1,-27,1,-3,-3,1,-3,-3,1,1,-27,1,1,-3,-3,1,-3,-3,-3,-27,-3,1,1,-3,-3,1,1,1,9,1,-3,1,-3,9,1,1,1,9,1,1,1,9,-3,1,-3,-3,-27,-3,-3,1,1,1,1,-3,1,9,1,9,1,1,-3,1,-3,1,9,1,-3,1,-3,1,1,9, -3,-3,81,1,1,-3,1,1,-3,1,1,-27,1,-3,-3,1,-3,-3,1,1,-27,-3,1,-3,-3,1,-3,-3,-3,-27,-3,1,1,1,-3,1,1,1,9,-3,-3,1,1,9,1,1,1,9,9,1,1,-3,-3,1,-3,-3,-27,1,-3,1,-3,1,1,1,1,9,1,9,1,-3,-3,1,1,1,9,-3,-3,1,9,1,1, -3,1,1,81,-3,-3,-3,1,1,-3,1,-3,-27,1,1,-3,1,-3,-3,-3,1,-27,1,1,-3,-3,1,1,-3,1,-3,-3,-27,-3,1,1,1,9,1,1,1,9,-3,-3,1,-3,-3,1,1,1,9,9,1,1,1,1,-3,-3,-27,-3,-3,1,1,-3,1,-3,1,9,1,9,1,1,1,1,9,1,9,1,-3,1,-3, 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1,9,1,1,-3,-3,9,1,1,1,-3,1,1,1,-3,-27,-3,-3,1,-3,-3,1,1,9,9,1,1,1,9,1,9,1,1,1,-3,-3,1,-3,1,-27,-3,-3,1,1,-3,1,-3,-3,9,1,1,1,1,9,1,-27,1,1,-3,-3,1,-3,-3,-3,81,-3,1,-3,1,1,-3,1,1,-27,1,-3,-3,1,-3,-3,1, 1,1,9,-3,1,-3,1,9,1,1,1,-3,-3,1,1,-3,-27,-3,-3,1,-3,9,1,1,1,9,1,1,1,9,1,9,1,-3,1,-3,1,1,-3,-3,-27,-3,-3,1,1,-3,1,-3,1,9,1,9,1,1,1,1,-27,-3,1,-3,-3,1,-3,-3,-3,81,1,1,-3,1,1,-3,1,1,-27,1,-3,-3,1,-3,-3, 1,9,1,1,1,9,-3,1,-3,-3,-27,-3,1,1,-3,-3,1,1,1,9,1,-3,1,-3,9,1,1,1,-3,-3,1,9,1,9,1,1,1,1,-3,1,-3,1,-27,-3,-3,1,1,9,1,-3,-3,9,1,1,-3,-3,1,-27,1,1,-3,-3,1,-3,1,1,81,-3,-3,-3,1,1,-3,1,-3,-27,1,1,-3,1,-3, 1,1,9,9,1,1,-3,-3,1,-3,-3,-27,-3,1,1,1,-3,1,1,1,9,-3,-3,1,1,9,1,-3,1,-3,1,1,9,1,9,1,-3,1,1,1,1,-3,-3,-27,-3,9,1,1,-3,1,-3,1,9,1,1,-3,-3,1,-27,1,1,-3,-3,1,-3,1,-3,81,-3,1,-3,1,-3,-3,1,1,-27,1,-3,-3,1, 9,1,1,1,9,1,1,-3,-3,-27,-3,-3,1,-3,1,1,1,-3,9,1,1,1,-3,-3,1,1,9,-3,-3,1,9,1,1,1,1,9,1,-3,1,-3,1,1,-3,-3,-27,1,9,1,-3,-3,1,1,1,9,-3,1,-3,1,1,-27,-3,1,-3,1,1,-3,-3,-3,81,1,1,-3,1,-3,-3,1,1,-27,1,-3,-3, 1,-3,-3,9,1,1,1,9,1,1,1,-3,-27,-3,-3,1,-3,1,1,1,9,9,1,1,1,-3,-3,1,9,1,-3,1,-3,1,1,9,-3,-27,-3,-3,1,1,1,1,-3,1,9,1,9,1,1,-3,1,-3,-3,-3,1,-3,-3,1,-27,1,1,-3,1,1,-3,1,1,81,-3,-3,-3,1,-3,-3,1,-3,-27,1,1, -3,1,-3,1,9,1,1,1,9,-3,1,1,-3,-27,-3,1,1,-3,9,1,1,1,9,1,-3,1,-3,1,1,9,-3,-3,1,9,1,1,-3,-3,-27,1,-3,1,-3,1,1,1,1,9,1,9,1,-3,-3,1,1,-3,-3,1,-3,-3,1,-27,1,1,-3,1,1,-3,1,-3,81,-3,-3,-3,1,-3,-3,1,1,-27,1, -3,-3,1,1,1,9,9,1,1,1,-3,1,-3,-3,-27,-3,1,1,1,9,1,1,1,9,-3,-3,1,9,1,1,1,-3,-3,1,9,1,-27,-3,-3,1,1,-3,1,-3,1,9,1,1,1,1,9,1,-3,-3,-3,1,-3,-3,1,-3,1,1,-27,1,1,-3,1,1,-3,-3,-3,81,1,-3,-3,1,-3,-3,1,1,-27, 9,1,1,1,9,1,-3,1,-3,-3,1,-3,1,9,1,1,1,9,-3,1,1,-3,-27,-3,1,1,-3,9,1,1,-3,1,-3,1,9,1,-3,1,-3,1,1,9,1,9,1,-3,1,1,1,1,-3,-3,-27,-3,-27,1,1,-3,1,-3,-3,1,-3,-27,1,1,-3,-3,1,-3,-3,1,81,-3,-3,-3,1,1,-3,1,1, 1,9,1,1,1,9,-3,-3,1,-3,-3,1,1,1,9,9,1,1,1,-3,1,-3,-3,-27,-3,1,1,1,9,1,-3,-3,1,1,1,9,-3,-3,1,9,1,1,1,1,9,1,-3,1,-3,1,1,-3,-3,-27,1,-27,1,-3,-3,1,-3,-3,1,1,-27,1,1,-3,-3,1,-3,-3,-3,81,-3,1,-3,1,1,-3,1, 1,1,9,9,1,1,1,-3,-3,1,-3,-3,9,1,1,1,9,1,1,1,-3,-27,-3,-3,1,-3,1,1,1,9,1,-3,-3,9,1,1,1,-3,-3,1,9,1,9,1,1,1,1,-3,1,-3,1,-27,-3,-3,1,1,-27,1,-3,-3,1,-3,-3,1,1,-27,-3,1,-3,-3,1,-3,-3,-3,81,1,1,-3,1,1,-3, 1,-3,-3,1,1,9,9,1,1,1,9,1,1,-3,-3,9,1,1,1,-3,1,1,1,-3,-27,-3,-3,1,1,9,1,9,1,-3,-3,1,1,1,9,-3,-3,1,9,1,1,-3,-3,-27,1,-3,1,-3,1,1,-3,1,-3,-27,1,1,-3,1,-3,-3,-3,1,-27,1,1,-3,-3,1,-3,1,1,81,-3,-3,-3,1,1, -3,1,-3,9,1,1,1,9,1,1,1,9,-3,1,-3,1,9,1,1,1,-3,-3,1,1,-3,-27,-3,9,1,1,1,1,9,1,-3,-3,9,1,1,1,-3,-3,1,9,1,-27,-3,-3,1,1,-3,1,-3,1,-3,-3,1,1,-27,1,-3,-3,1,1,-3,-3,1,-27,1,1,-3,-3,1,-3,1,-3,81,-3,1,-3,1, -3,-3,1,1,9,1,1,1,9,9,1,1,-3,-3,1,1,1,9,-3,1,1,1,-3,1,-3,-3,-27,1,9,1,9,1,1,-3,1,-3,1,9,1,-3,1,-3,1,1,9,-3,-27,-3,-3,1,1,1,1,-3,1,-3,-3,1,1,-27,1,-3,-3,-3,1,-3,1,1,-27,-3,1,-3,1,1,-3,-3,-3,81,1,1,-3, 1,1,9,-3,-3,1,1,9,1,1,1,9,9,1,1,-3,-3,1,-3,-3,-27,-3,1,1,1,-3,1,1,-3,-3,9,1,1,1,1,9,1,9,1,9,1,1,1,-3,-3,1,-3,1,-27,-3,-3,1,1,-3,-3,1,-3,-3,1,-3,-27,1,1,-3,-3,1,-3,-3,1,-27,1,1,-3,1,1,-3,1,1,81,-3,-3, 9,1,1,1,-3,-3,1,1,9,9,1,1,1,9,1,1,-3,-3,-27,-3,-3,1,-3,1,1,1,-3,-3,1,-3,1,9,1,9,1,1,1,1,9,1,9,1,-3,1,-3,1,1,-3,-3,-27,-3,-3,1,1,-3,-3,1,-3,-3,1,1,-27,1,1,-3,-3,1,-3,-3,1,-27,1,1,-3,1,1,-3,1,-3,81,-3, 1,9,1,-3,1,-3,9,1,1,1,9,1,1,1,9,-3,1,-3,-3,-27,-3,1,1,-3,-3,1,1,-3,-3,1,1,1,9,1,9,1,9,1,1,1,1,9,-3,-3,1,-3,1,1,-3,-3,-27,1,-3,1,1,-3,-3,1,-3,-3,1,1,-27,-3,1,-3,-3,1,-3,1,1,-27,1,1,-3,1,1,-3,-3,-3,81]; // Centralising algebra: Scalars only. C1:=MatrixAlgebra(F,81)!1; LA1:=LatticeWithGram(MatrixAlgebra(Z,81)!B1); LAD1:=LatticeWithGram(MatrixAlgebra(Z,81)!(160*B1^-1));