
AbstractGiven a resplendent model for Peano arithmetic there exists a full satisfaction class over , i.e. an assignment of truth-values, to all closed formulas in the sense of with parameters from , which satisfies the usual semantic rules. The construction is based on the consistency of an appropriate system of -logic which is proved by an analysis of standard approximations of nonstandard formulas.
Nonstandard models of arithmetic, Peano arithmetic, satisfaction of nonstandard formulas
Nonstandard models of arithmetic, Peano arithmetic, satisfaction of nonstandard formulas
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