^McLarty, Colin (4 June 1992). Elementary Categories, Elementary Toposes. Clarendon Press. ISBN0191589497. Retrieved 13 February 2017.
^Carboni, Aurelio; Lack, Stephen; Walters, R.F.C. (3 February 1993). "Introduction to extensive and distributive categories". Journal of Pure and Applied Algebra. 84 (2): 145–158. doi:10.1016/0022-4049(93)90035-R.
strict, initial, object, mathematical, discipline, category, theory, strict, initial, object, initial, object, category, with, property, that, every, morphism, with, codomain, isomorphism, cartesian, closed, category, every, initial, object, strict, also, dist. In the mathematical discipline of category theory a strict initial object is an initial object 0 of a category C with the property that every morphism in C with codomain 0 is an isomorphism In a Cartesian closed category every initial object is strict 1 Also if C is a distributive or extensive category then the initial object 0 of C is strict 2 References Edit McLarty Colin 4 June 1992 Elementary Categories Elementary Toposes Clarendon Press ISBN 0191589497 Retrieved 13 February 2017 Carboni Aurelio Lack Stephen Walters R F C 3 February 1993 Introduction to extensive and distributive categories Journal of Pure and Applied Algebra 84 2 145 158 doi 10 1016 0022 4049 93 90035 R External links EditStrict initial object at the nLab This category theory related article is a stub You can help Wikipedia by expanding it vte Retrieved from https en wikipedia org w index php title Strict initial object amp oldid 1032089813, wikipedia, wiki, book, books, library,
