Introduzione
Abstract
En
We show two-valued finitely addative probability measures on a set J allow the study of nonstandard models.This is accomplished via a set ...$ is a superstructure built on R by considering inductively the power set), i.e. a property is true in R if it holds almost certainly in J.Some applications to a few examples in classical analusis are also given.
We show two-valued finitely addative probability measures on a set J allow the study of nonstandard models.This is accomplished via a set ...$ is a superstructure built on R by considering inductively the power set), i.e. a property is true in R if it holds almost certainly in J.Some applications to a few examples in classical analusis are also given.
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