| W. Phoa. An introduction to fibrations, topos theory, the effective topos and modest sets. Report ECS-LFCS-92-208, Univ. of Edinburgh (1992). |
....Term = j= Phi ctr . Then Theorem 3.35 tells us that Phi ctr , which is what we concluded in Example 3.31. And vice versa. We believe that the above development would go through, mutatis mutandis, for Henkin models [Hen50] as well as in a constructive framework like that of topos theory [Pho92], see Section 3.9 of [TvD88] In the absence of the axiom of choice, e.g. in topos theory, one must replace the function in the proof of Theorem 3.35 by a relation which is functional up to . 18 4 Behavioural equivalence and indistinguishability We now consider specific definitions of ....
W. Phoa. An introduction to fibrations, topos theory, the effective topos and modest sets. Report ECS-LFCS-92-208, Univ. of Edinburgh (1992).
....j= Phi ctr . Then Theorem 3.35 tells us that Term 1 j= Phi ctr , which is what we concluded in Example 3.31. And vice versa. We believe that the above development would go through, mutatis mutandis, for Henkin models [Hen50] as well as in a constructive framework like that of topos theory [Pho92], see Section 3.9 of [TvD88] In the absence of the axiom of choice, e.g. in topos theory, one must replace the function in the proof of Theorem 3.35 by a relation which is functional up to . 18 4 Behavioural equivalence and indistinguishability We now consider specific definitions of ....
W. Phoa. An introduction to fibrations, topos theory, the effective topos and modest sets. Report ECS-LFCS-92-208, Univ. of Edinburgh (1992).
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