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Metamathematics of First-Order Arithmetic

in the Perspectives in Logic series, is a much-needed monograph on the metamathematics of first-order arithmetic. The authors pay particular;

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Basic Proof Theory

(intuitionistic as well as classical); the theory of logic programming; category theory; modal logic; linear logic; first-order arithmetic and second;

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London Mathematical Society Lecture Note Series

in order to define arithmetic operators in general. Features of the book include a comparison of the behaviour of these operators over the p-adic;

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Subsystems of Second Order Arithmetic

, analysis, and topology, focusing on the language of second-order arithmetic, the weakest language rich enough to express and develop the bulk;

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Subsystems of Second Order Arithmetic

, analysis, and topology, focusing on the language of second-order arithmetic, the weakest language rich enough to express and develop the bulk;

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Logic of Arithmetic

method to decide this for the quantified formulas of those fragments of arithmetic which express the properties of order-plus-successor and;

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Logic of Arithmetic

method to decide this for the quantified formulas of those fragments of arithmetic which express the properties of order-plus-successor and;

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Acquisition of Complex Arithmetic Skills and Higher-Order Mathematics Concepts

Acquisition of Complex Arithmetic Skills and Higher-Order Mathematics Concepts focuses on typical and atypical learning of complex;

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Recursive Functions and Metamathematics

theory of recursive functions. This theory is first introduced and discussed. Then Goedel's incompleteness theorems are presented, together;

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Mathematics

secrets of the mathematics of money. These first 100 lessons are presented in learning order to maximize your progress.;

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Metamathematics and the Philosophical Tradition

Metamathematics and the Philosophical Tradition is the first work to explore in such historical depth the relationship between fundamental;

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Metamathematics and the Philosophical Tradition

Metamathematics and the Philosophical Tradition is the first work to explore in such historical depth the relationship between fundamental;

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Mathematics

secrets of the mathematics of money. These first 100 lessons are presented in learning order to maximize your mathematical progress.;

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Metamathematics, Machines and Godel's Proof

Mathematicians from Leibniz to Hilbert have sought to mechanise the verification of mathematical pro;...

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First Mental Arithmetic Book 3

First Mental Arithmetic provides carefully graded questions that develop children's essential mathematics skills. A downwards extension;

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First Mental Arithmetic Book 6

First Mental Arithmetic provides carefully graded questions that develop children's essential mathematics skills. A downwards extension;

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Mathematical Logic

of difficulty, many with solutions.A survey of the propositional calculus is followed by chapters on first-order logic and first-order recursive;

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Introduction to Mathematical Logic

second incompleteness theorem as well as restoring an appendix on consistency proofs for first-order arithmetic. This appendix last appeared;

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First Mental Arithmetic Book 4

First Mental Arithmetic provides carefully graded questions that develop children's essential mathematics skills. A downwards extension;

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Computer Arithmetic

arithmetic, in order to address the fact that arithmetic functions are increasingly being implemented on field-programmable gate arrays (FPGAs) and;

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Introduction to Mathematical Logic

first-order logic are widely explored for application in the foundations of mathematics. The classical logic systems such as second-order logic;

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First Mental Arithmetic Answer Book 1

First Mental Arithmetic provides carefully graded questions that develop children's essential mathematics skills. A downwards extension;

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First Mental Arithmetic Answer Book 3

First Mental Arithmetic provides carefully graded questions that develop children's essential mathematics skills. A downwards extension;

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Cryptography Arithmetic

is essentially one on the arithmetic of prime fields and binary fields in the context of cryptography. The book has three main parts. The first part;

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Automated Reasoning

satisfiability of Boolean formulas, satisfiability modulo theory, rewriting, arithmetic reasoning and mechanizing mathematics, first-order logic and;

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Constructivism in Mathematics, Vol 2

various studies in mathematics and logic, including metric spaces, polynomial rings, and Heyting algebras. The publication first takes a;

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Number Theory and Geometry

first course in number theory or for a subsequent course on arithmetic (or diophantine) geometry at the junior-senior level.;

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