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This document provides an introduction to first order logic. It begins with an overview of the syntax of first order logic, including predicates, functions, quantifiers, and signatures. It then discusses the semantics of first order logic, including how structures and assignments determine whether a formula is true or false. Finally, it provides three exercises for practice: 1) writing a formula that differentiates the natural numbers from the real numbers, 2) proving there is no bijection between the natur

Author

Mihir Vahanwala

Language

EN