The works of Gödel, Tarski, Kleene and Church are fundamental to our understanding of the foundations of mathematics. In Deducibility and Decidability, their results and significance are presented in a new, unified manner.
The works of Gödel, Tarski, Kleene and Church are fundamental to our understanding of the foundations of mathematics. In Deducibility and Decidability, their results and significance are presented in a new, unified manner.
Chapter I: The Natural Numbers and their Conventional Ordering II: Addition, Multiplication and Exponentiation III: The Theory of ¿-Forms IV: Effectiveness V: Recursively Defined Predicates VI: The 'Arithmetization of Syntax' VII: Diagonalization VIII: Gödel's Theorems, and their Relatives IX: The Limits of Representability X: The Arithmetical Hierarchy, Envoi
Chapter I: The Natural Numbers and their Conventional Ordering II: Addition, Multiplication and Exponentiation III: The Theory of ¿-Forms IV: Effectiveness V: Recursively Defined Predicates VI: The 'Arithmetization of Syntax' VII: Diagonalization VIII: Gödel's Theorems, and their Relatives IX: The Limits of Representability X: The Arithmetical Hierarchy, Envoi
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