A detailed and fairly elementary introduction is given to the techniques used by Church to prove the consistency of his set theory with a universal set by constructing models of it from models of ZF. The construction is explained and some general facts about it proved.
CITATION STYLE
Forster, T. (2001). Church’s Set Theory with a Universal Set. In Logic, Meaning and Computation (pp. 109–138). Springer Netherlands. https://doi.org/10.1007/978-94-010-0526-5_4
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