Original paper
Generalizing realizability and Heyting models for constructive set theory
Abstract
This article presents a common generalization of the two main methods for obtaining class models of constructive set theory. Heyting models are a generalization of the Boolean models for classical set theory which are a variant of forcing, while realizability is a decidedly constructive method that has first been developed for number theory by Kleene and was later very fruitfully adapted to constructive set theory. In order to achieve the...
Paper Details
Title
Generalizing realizability and Heyting models for constructive set theory
Published Date
Feb 1, 2012
Volume
163
Issue
2
Pages
175 - 184
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Notes
History