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- |list1=[[semigroup]] {{M|\supset}} [[monoid]] {{M|\supset}} [[group]] |list2=[[Abelian semigroup]] [[Abelian monoid]] {{M|\supset}} [[Abelian group]]3 KB (357 words) - 11:26, 20 February 2016
- |list1=[[semigroup]] {{M|\supset}} [[monoid]] {{M|\supset}} [[group]] {{M|\supset}} [[Abelian |list2=[[Homomorphism (group)|Group homomorphism]], [[Isomorphism (group)|Group isomorphism]]2 KB (185 words) - 23:58, 21 July 2016
- * {{M|(R,\odot)}} is a [[semigroup]] ** Semigroup definition:<!--4 KB (728 words) - 16:29, 19 October 2016
- ...homomorphism induced by a continuous map]] being 1) a map, and 2) a group homomorphism. See that page for the definition. ...by {{M|\varphi_\ast:[f]\mapsto[\varphi\circ f]}} is a [[group homomorphism|homomorphism of the fundamental groups of {{M|X}} and {{M|Y}}]]8 KB (1,475 words) - 07:35, 14 December 2016