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Автор ADÁMEK, JIŘÍ
Дата выпуска 1997
dc.description Algebraic CPOs naturally generalize to finitely accessible categories, and Scott domains (i.e., consistently complete algebraic CPOs) then correspond to what we call Scott-complete categories: finitely accessible, consistently (co-)complete categories. We prove that the category SCC of all Scott-complete categories and all continuous functors is cartesian closed and provides fixed points for a large collection of endofunctors. Thus, SCC can serve as a basis for semantics of computer languages.
Издатель Cambridge University Press
Название A categorical generalization of Scott domains
Electronic ISSN 1469-8072
Print ISSN 0960-1295
Журнал Mathematical Structures in Computer Science
Том 7
Первая страница 419
Последняя страница 443
Аффилиация ADÁMEK JIŘÍ; Technical University of Braunschweig
Выпуск 5

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