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- Measuring_coalgebra abstract "In algebra, a measuring coalgebra of two algebras A and B is a coalgebra enrichment of the set of homomorphisms from A to B. In other words, if coalgebras are thought of as a sort of linear analogue of sets, then the measuring coalgebra is a sort of linear analogue of the set of homomorphisms from A to B. In particular its group-like elements are (essentially) the homomorphisms from A to B. Measuring coalgebras were introduced by Sweedler (1968, 1969).".
- Measuring_coalgebra wikiPageExternalLink books?id=8FnvAAAAMAAJ.
- Measuring_coalgebra wikiPageID "42452835".
- Measuring_coalgebra wikiPageRevisionID "604248079".
- Measuring_coalgebra authorlink "Moss Sweedler".
- Measuring_coalgebra last "Sweedler".
- Measuring_coalgebra year "1968".
- Measuring_coalgebra year "1969".
- Measuring_coalgebra subject Category:Coalgebras.
- Measuring_coalgebra comment "In algebra, a measuring coalgebra of two algebras A and B is a coalgebra enrichment of the set of homomorphisms from A to B. In other words, if coalgebras are thought of as a sort of linear analogue of sets, then the measuring coalgebra is a sort of linear analogue of the set of homomorphisms from A to B. In particular its group-like elements are (essentially) the homomorphisms from A to B. Measuring coalgebras were introduced by Sweedler (1968, 1969).".
- Measuring_coalgebra label "Measuring coalgebra".
- Measuring_coalgebra sameAs m.0108blb0.
- Measuring_coalgebra sameAs Q17098815.
- Measuring_coalgebra sameAs Q17098815.
- Measuring_coalgebra wasDerivedFrom Measuring_coalgebra?oldid=604248079.
- Measuring_coalgebra isPrimaryTopicOf Measuring_coalgebra.