Assertion: algebra's v | /r/HasProperty | module
Facets:
value: over a commutative ring
type: LOCATION
value: not necessarily
type: DEGREE
Source sentences:
text: All these definitions and properties extend naturally to the case where V is a module (not necessarily a free one) over a commutative ring.
text: If V is a module that is not free, it can be written V = L / M , {\displaystyle V=L/M,} where L is a free module, and M is a submodule of L.