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Conceptions of Set and the Foundations of Mathematics

the major conceptions of set and discusses their virtues and shortcomings, as well as introducing the fundamentals of the alternative set;

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Conceptions of Set and the Foundations of Mathematics

the major conceptions of set and discusses their virtues and shortcomings, as well as introducing the fundamentals of the alternative set;

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Reflections on the Foundations of Mathematics

This edited work presents contemporary mathematical practice in the foundational mathematical theories, in particular set theory and the;

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Reflections on the Foundations of Mathematics

This edited work presents contemporary mathematical practice in the foundational mathematical theories, in particular set theory and the;

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The Foundations of Mathematics in the Theory of Sets

This 2001 book presents a unified approach to the foundations of mathematics in the theory of sets, covering both conventional and finitary;

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The Foundations of Mathematics in the Theory of Sets

This 2001 book presents a unified approach to the foundations of mathematics in the theory of sets, covering both conventional and finitary;

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The Foundations of Mathematics

beginning graduate-level course. There are three main chapters: Set Theory, Model Theory, and Recursion Theory. The Set Theory chapter describes the;

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Foundations of Mathematics

set theory and the continuum problem, as well as connections between set theory and Banach spaces, recursion theory, and philosophy, each;

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Foundations of Geometry

Along with the writings of Hilbert's friend and correspondent Frege, Hilbert's Foundations of Geometry set the stage for Russell and;

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Practical Foundations of Mathematics

type theory and the machine representation of mathematics. Each idea is illustrated by wide-ranging examples, and followed critically along its;

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Philosophy of Logic and Mathematics

concerns first of all topics of Wittgenstein's ideas on logic and mathematics; questions about the structural complexity of propositions; the more;

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Philosophy of Mathematics

infinity, the continuum and the infinitely small, with the applicability of mathematics as well as with sets, logic, provability and truth and with;

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Wittgenstein's Lasting Significance

, mathematics and logic. The international set of contributors are renowned for their work in both Wittgenstein studies and other fields;

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Wittgenstein's Lasting Significance

, mathematics and logic. The international set of contributors are renowned for their work in both Wittgenstein studies and other fields;

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Between Logic and Intuition

group of philosophers addresses issues at the centre of contemporary debate: semantic and set-theoretic paradoxes, the set/class distinction;

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Between Logic and Intuition

group of philosophers addresses issues at the centre of contemporary debate: semantic and set-theoretic paradoxes, the set/class distinction;

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Cambridge Tracts in Mathematics

In this 1987 text Professor Jech gives a unified treatment of the various forcing methods used in set theory, and presents their important;

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Cambridge Tracts in Mathematics

In this 1987 text Professor Jech gives a unified treatment of the various forcing methods used in set theory, and presents their important;

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Fuzzy Set Theory and Advanced Mathematical Applications

Fuzzy Set Theory and Advanced Mathematical Applications contains contributions by many of the leading experts in the field, including;

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Foundations of Diatonic Theory

relates concepts in diatonic set theory directly to the study of music fundamentals through pedagogical exercises and instructions. Ideal for;

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Conceptions of Function in Textbooks from Eighteen Countries

proved to be challenging. What might students learn about functions if they were to answer all the functions tasks in their seventh- and eighth;

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From the Calculus to Set Theory 1630-1910

mathematical analysis to the developments in set theory and the foundations of mathematics in the early twentieth century. It chronicles the work;

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Set Theory & Foundations Of Mathematics

This book provides an introduction to axiomatic set theory and descriptive set theory. It is written for the upper level undergraduate or;

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Feferman on Foundations

proof theoretic strength of subsystems of analysis and set theory and provide ways of overcoming the limitations imposed by Goedel's;

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Notes on Logic and Set Theory

This short textbook provides a succinct introduction to mathematical logic and set theory, which together form the foundations for the;

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Logic, Mathematics, and Computer Science

and theoretical computer science from logic and set theory. The focuses is on foundations, with specific statements of all the associated;

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Foundations of Mathematics

Foundations of Mathematics is a unique offering from a trusted publisher and authors. This text covers all of the core material that;

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