isComplexMorphism f
For a complex map $f : C \to D$ of degree $d$, this method checks whether $d = 0$ and, for all $i$, we have $dd^D_{i+d} * f_i = (-1)^d * (f_{i-1} * dd^C_i)$.
We first construct a random complex morphism.
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We next generate a complex morphism that (likely) induces a nontrivial map on homology.
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When the degree is non-zero, the map is not a complex morphism. If the debugLevel is greater than zero, then information about the failure is displayed.
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