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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

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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Practical Foundations of Mathematics

natural path, transcending disciplinary boundaries between universal algebra, type theory, category theory, set theory, sheaf theory, topology and;

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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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Foundations of Diatonic Theory

provides an easy entry point into the challenging field of diatonic set theory, a division of music theory that applies the techniques of discrete;

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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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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 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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From the Calculus to Set Theory 1630-1910

From the Calculus to Set Theory traces the development of the calculus from the early seventeenth century through its expansion into;

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Feferman on Foundations

philosophical issues that tie into mathematics. Feferman's work was largely based in mathematical logic (namely model theory, set theory, proof theory;

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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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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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Between Logic and Intuition

, foundations of set theory, mathematical intuition and many others. The volume includes Hilary Putnam's 1995 Alfred Tarski lectures.;

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Between Logic and Intuition

, foundations of set theory, mathematical intuition and many others. The volume includes Hilary Putnam's 1995 Alfred Tarski lectures.;

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Logic, Mathematics, and Computer Science

logic, proofs, sets, and number theory. It also serves as an excellent independent study reference and resource for instructors. Adapted from;

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Set Theory An Introduction To Independence Proofs

Studies in Logic and the Foundations of Mathematics, Volume 102: Set Theory: An Introduction to Independence Proofs offers an introduction;

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Topos Theory

. Additional topics include natural number objects, theorems of Deligne and Barr, cohomology, and set theory. Each chapter concludes with a series;

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Foundations of Point Set Theory

Foundations of Point Set Theory is een boek van R.L. Moore;

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Introduction to Mathematical Logic

systems and the expressive power of formal systems are the unifying themes in mathematical logic. Set theory, recursion theory, proof theory and;

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Axiomatic Set Theory

most impressive answers has been the axiomatic development of set theory. The question raised is: "Exactly what assumptions, beyond those;

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Theory Of Named Sets

Set theory has become one of the most respected fields in mathematics due to the situation in which sets are used to build all mathematical;

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Principles of Mathematics

in the Department of Mathematical Sciences at DePaul University. His research interests include mathematical physics, set theory, foundations;

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Set Theory

Set theory is a branch of mathematics with a special subject matter, the infinite, but also a general framework for all modern mathematics;

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