Unital magma: Difference between revisions
(Created page with "{{semibasicdef}} ==Definition== A '''unital magma''' is a magma with an identity (i.e. neutral) element. That is, a unital magma is a set <math>M</math> with a binary op...") |
No edit summary |
||
| Line 9: | Line 9: | ||
===Stronger than=== | ===Stronger than=== | ||
* [[Stronger than:Magma]] | * [[Stronger than::Magma]] | ||
===Weaker than=== | ===Weaker than=== | ||
* [[Weaker than:Monoid]] | * [[Weaker than::Monoid]] | ||
* [[Weaker than:Loop]] | * [[Weaker than::Loop]] | ||
* [[Weaker than:Group]] | * [[Weaker than::Group]] | ||
Latest revision as of 18:46, 9 January 2024
This article is about a standard (though not very rudimentary) definition in group theory. The article text may, however, contain more than just the basic definition
VIEW: Definitions built on this | Facts about this: (facts closely related to Unital magma, all facts related to Unital magma) |Survey articles about this | Survey articles about definitions built on this
VIEW RELATED: Analogues of this | Variations of this | Opposites of this |
View a complete list of semi-basic definitions on this wiki
Definition
A unital magma is a magma with an identity (i.e. neutral) element. That is, a unital magma is a set with a binary operation such that there exists with for all .