A map of simplicial modules $f \colon C \rightarrow D$ of degree $d$ is a sequence of maps $f_i \colon C_i \rightarrow D_{d+i}$. No relationship between the maps $f_i$ and the face/degeneracy maps of either $C$ or $D$ is assumed. If a simplicial module map is obtained as the image of a morphism of complexes under the Dold-Kan functor, the key complexMap will be stored for more efficient normalization computations.
The usual algebraic operations are available: addition, subtraction, scalar multiplication, and composition. The identity map from a simplicial module to itself can be produced with id. An attempt to add (subtract, or compare) a ring element to a simplicial module map will result in the ring element being multiplied by the appropriate identity map.
The object SimplicialModuleMap is a type, with ancestor classes HashTable < Thing.
The source of this document is in /build/reproducible-path/macaulay2-1.26.05+ds/M2/Macaulay2/packages/SimplicialModules/SimplicialModuleDOC.m2:1356:0.