Description
Here
g and
f should be composable maps with
f*g equal to zero.
In the following example, we ensure that the source of f and the target of f are exactly the same, taking even the degrees into account, and we ensure that f is homogeneous.
i1 : R = QQ[x]/x^5;
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i2 : f = map(R^1,R^1,{{x^3}}, Degree => 3)
o2 = | x3 |
1 1
o2 : Matrix R <-- R
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i3 : M = homology(f,f)
o3 = subquotient (| x2 |, | x3 |)
1
o3 : R-module, subquotient of R
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i4 : prune M
o4 = cokernel {2} | x |
1
o4 : R-module, quotient of R
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