A Scott topos is a topos-theoretic generalization of the Scott topology on a domain.
The following definition is due to Karazeris (2001).
Let be a finitely accessible category and the full subcategory of its finitely presentable objects. The topos is called the Scott topos of and denoted by .
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J. Adámek, A categorical generalization of Scott domains , Math. Struc. Comp. Sci. 7 pp.419-443.
P. Karazeris, Categorical Domain Theory: Scott Topology, Powercategories, Coherent Categories , TAC 9 (2001) pp.106-120. (abstract)
J. Velebil, Categorical Domain Theory , Diss. Prague 1998. (pdf)
J. Velebil, Categorical Generalization of a Universal Domain , Appl. Cat. Struc. 7 (1999) pp.209-226.
Last revised on March 13, 2018 at 16:05:17. See the history of this page for a list of all contributions to it.