GradedModule -- the class of all graded modules
Description
A new graded module can be made with 'M = new GradedModule'. The i-th module can be installed with a statement like M#i=N, and can be retrieved with an expression like M_i. The ground ring should be installed with a statement like M.ring = R.
Types of graded module:
Functions and methods returning a graded module:
- ambient(GradedModule) (missing documentation)
- GradedModule ++ GradedModule -- see ChainComplex ++ ChainComplex -- direct sum
- coimage(GradedModuleMap) (missing documentation)
- cokernel(GradedModuleMap) (missing documentation)
- cover(GradedModule) (missing documentation)
- directSum(GradedModule) (missing documentation)
- GradedModule ** GradedModule -- a binary operator, usually used for tensor product or Cartesian product
- GradedModule ** Module -- a binary operator, usually used for tensor product or Cartesian product
- Module ** GradedModule -- see GradedModule ** Module -- a binary operator, usually used for tensor product or Cartesian product
- GradedModule ++ Module (missing documentation)
- GradedModule Array -- degree shift
- gradedModule(ChainComplex) -- see gradedModule(List) -- make a graded module
- gradedModule(List) -- make a graded module
- gradedModule(Module) -- see gradedModule(List) -- make a graded module
- gradedModule(Sequence) -- see gradedModule(List) -- make a graded module
- HH ChainComplex -- homology of a chain complex
- image(GradedModuleMap) (missing documentation)
- kernel(GradedModuleMap) -- see kernel(ChainComplexMap) -- kernel of a chain complex map
- minimalPresentation(GradedModule) (missing documentation)
- Module ++ GradedModule (missing documentation)
- prune(GradedModule) (missing documentation)
- source(GradedModuleMap) -- find the source of a map of graded modules
- super(GradedModule) (missing documentation)
- target(GradedModuleMap) -- find the target of a map of graded modules
Methods that use a graded module:
The source of this document is in OldChainComplexes/docs/doc9.m2:45:0.