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- Q7437566 subject Q7451956.
- Q7437566 subject Q7452041.
- Q7437566 abstract "In the mathematical fields of order and domain theory, a Scott domain is an algebraic, bounded complete cpo. It has been named in honour of Dana S. Scott, who was the first to study these structures at the advent of domain theory. Scott domains are very closely related to algebraic lattices, being different only in possibly lacking a greatest element. They are also closely related to Scott information systems, which constitute a "syntactic" representation of Scott domains.While the term "Scott domain" is widely used with the above definition, the term "domain" does not have such a generally accepted meaning and different authors will use different definitions; Scott himself used "domain" for the structures now called "Scott domains". Additionally, Scott domains appear with other names like "algebraic semilattice" in some publications.".
- Q7437566 wikiPageWikiLink Q1069998.
- Q7437566 wikiPageWikiLink Q1079166.
- Q7437566 wikiPageWikiLink Q1196892.
- Q7437566 wikiPageWikiLink Q12916.
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- Q7437566 wikiPageWikiLink Q369377.
- Q7437566 wikiPageWikiLink Q395.
- Q7437566 wikiPageWikiLink Q474715.
- Q7437566 wikiPageWikiLink Q4949980.
- Q7437566 wikiPageWikiLink Q49823.
- Q7437566 wikiPageWikiLink Q5155306.
- Q7437566 wikiPageWikiLink Q7437568.
- Q7437566 wikiPageWikiLink Q7451956.
- Q7437566 wikiPageWikiLink Q7452041.
- Q7437566 wikiPageWikiLink Q895815.
- Q7437566 comment "In the mathematical fields of order and domain theory, a Scott domain is an algebraic, bounded complete cpo. It has been named in honour of Dana S. Scott, who was the first to study these structures at the advent of domain theory. Scott domains are very closely related to algebraic lattices, being different only in possibly lacking a greatest element.".
- Q7437566 label "Scott domain".