Created
June 15, 2016 15:58
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| B0 = Matrix(GF(3), 5, 5) | |
| B1 = Matrix(GF(3), 5, 5) | |
| B2 = Matrix(GF(3), 5, 5) | |
| B0[1,0] = 1 | |
| B0[4,1] = 1 | |
| B1[0,0] = -1 | |
| B1[1,1] = -1 | |
| B1[2,2] = 1 | |
| B1[3,1] = -1 | |
| B1[4,2] = -1 | |
| B2[0,1] = -1 | |
| B2[0,3] = 1 | |
| B2[1,2] = -1 | |
| B2[2,1] = 1 | |
| B2[2,3] = 1 | |
| B2[3,2] = -1 | |
| B2[3,4] = 1 | |
| B2[4,3] = -1 | |
| B=[B0,B1,B2] | |
| def coeff(term, log3Degree): | |
| return -prod([B[2-x] for x in Integer(term).digits(3, padto=log3Degree)]).trace() | |
| for i in range(20): | |
| print i, coeff(i, 5) |
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