MODULE
Module
In abstract algebra, the concept of a module over a ring is a generalization of the notion of vector space over a field, wherein the corresponding scalars are the elements of an arbitrary ring. Modules also generalize the notion of abelian groups, which are modules over the ring of integers.The above text is a snippet from Wikipedia: Module (mathematics)
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module
Noun
- A self-contained component of a system, often interchangeable, which has a well-defined interface to the other components.
- A standard unit of measure used for determining the proportions of a building.
- A section of a program; a subroutine or group of subroutines.
- A unit of education covering a single topic.
- Which modules are you studying next year?
- A pre-prepared adventure scenario with related materials for a role-playing game.
- An abelian group.
- K-module, module over K
- An algebraic structure which behaves just like a vector space over a field F, except that F is replaced by K, a commutative ring with unit.
- Any module extends easily into a <math>\mathbb{Z}</math>-module.
- A file containing a music sequence that can be played in a tracker (called also mod or music module).
- (hydraulics) A contrivance for regulating the supply of water from an irrigation channel.
The above text is a snippet from Wiktionary: module
and as such is available under the Creative Commons Attribution/Share-Alike License.