map(...,Degree=>...) -- specify the degree of a map of simplicial modules

When constructing a map of simplicial modules, this option specifies the degree $d$ of the resulting map. A map of degree $d$ consists of component maps $f_i : C_i \to D_{i+d}$. By default, the degree is 0.

Functions with optional argument named Degree:

• basis(...,Degree=>...) -- see basis -- basis or generating set of all or part of a ring, ideal or module
• cohomology(...,Degree=>...) -- see cohomology -- general cohomology functor
• inducedMap(...,Degree=>...) -- specify the degree of a map
• map(...,Degree=>...) -- specify the degree of a map
• matrix(...,Degree=>...) -- see matrix(List) -- create a matrix from a doubly-nested list of ring elements or matrices
• randomComplexMap(...,Degree=>...) -- see randomComplexMap(Complex,Complex) -- a random map of chain complexes
• randomSimplicialMap(...,Degree=>...) -- see randomSimplicialMap(SimplicialModule,SimplicialModule) -- a random map of simplicial modules

Further information

• Default value: null
• Function: map -- make a map
• Option key: Degree -- an optional argument