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- Q5051851 subject Q8349435.
- Q5051851 abstract "In mathematics, the category of magmas, denoted Mag, has as objects sets with a binary operation, and morphisms given by homomorphisms of operations (in the universal algebra sense).The category Mag has direct products, so the concept of a magma object (internal binary operation) makes sense. (As in any category with direct products).There is an inclusion functor: Set → Med ↪ Mag as trivial magmas, with operations given by projection: x T y = y .An important property is that an injective endomorphism can be extended to an automorphism of a magma extension, just the colimit of the (constant sequence of the) endomorphism.Because the singleton ({*}, *) is the zero object of Mag, and because Mag is algebraic, Mag is pointed and complete.".
- Q5051851 wikiPageWikiLink Q1165112.
- Q5051851 wikiPageWikiLink Q1322614.
- Q5051851 wikiPageWikiLink Q1340800.
- Q5051851 wikiPageWikiLink Q13415428.
- Q5051851 wikiPageWikiLink Q1636734.
- Q5051851 wikiPageWikiLink Q164307.
- Q5051851 wikiPageWikiLink Q182003.
- Q5051851 wikiPageWikiLink Q1948412.
- Q5051851 wikiPageWikiLink Q215111.
- Q5051851 wikiPageWikiLink Q2518298.
- Q5051851 wikiPageWikiLink Q3502010.
- Q5051851 wikiPageWikiLink Q395.
- Q5051851 wikiPageWikiLink Q4370335.
- Q5051851 wikiPageWikiLink Q5051848.
- Q5051851 wikiPageWikiLink Q529752.
- Q5051851 wikiPageWikiLink Q541563.
- Q5051851 wikiPageWikiLink Q550791.
- Q5051851 wikiPageWikiLink Q679903.
- Q5051851 wikiPageWikiLink Q719395.
- Q5051851 wikiPageWikiLink Q746264.
- Q5051851 wikiPageWikiLink Q782566.
- Q5051851 wikiPageWikiLink Q8349435.
- Q5051851 wikiPageWikiLink Q919107.
- Q5051851 comment "In mathematics, the category of magmas, denoted Mag, has as objects sets with a binary operation, and morphisms given by homomorphisms of operations (in the universal algebra sense).The category Mag has direct products, so the concept of a magma object (internal binary operation) makes sense.".
- Q5051851 label "Category of magmas".