Substitute a chain complex cc to a new ring R.
i1 : R=QQ[x_1..x_8]; |
i2 : Z=QQ[z]; |
i3 : cc=cycResDef(4,R,Z); |
i4 : S= ring cc; |
i5 : cc 1 16 30 16 1 o5 = S <-- S <-- S <-- S <-- S 0 1 2 3 4 o5 : ChainComplex |
i6 : print cc.dd_1 | x_1x_3x_5 x_1x_3x_6 x_1x_4x_6 x_2x_4x_6 x_2x_4x_7 x_2x_5x_7 x_3x_5x_7 x_8zx_3-x_1x_3x_7 x_8zx_4-x_1x_4x_7 x_8x_2x_4 x_8zx_5-x_1x_5x_7 x_8x_2x_5 x_8x_3x_5 x_8x_2x_6 x_8x_3x_6 x_8x_4x_6 | |
i7 : cs=substitute(cc,R) 1 16 30 16 1 o7 = R <-- R <-- R <-- R <-- R 0 1 2 3 4 o7 : ChainComplex |
i8 : print cs.dd_1 | x_1x_3x_5 x_1x_3x_6 x_1x_4x_6 x_2x_4x_6 x_2x_4x_7 x_2x_5x_7 x_3x_5x_7 -x_1x_3x_7 -x_1x_4x_7 x_2x_4x_8 -x_1x_5x_7 x_2x_5x_8 x_3x_5x_8 x_2x_6x_8 x_3x_6x_8 x_4x_6x_8 | |