Set theory

This compilation of papers presented at the 2000 European Summer Meeting of the Association for Symbolic Logic marks the centenial anniversery of Hilbert's famous lecture.

Fuzzy social choice theory is useful for modeling the uncertainty and imprecision prevalent in social life yet it has been scarcely applied and studied in the social sciences.

A conference on Nonstandard Methods and Applications in Mathematics (NS2002) was held in Pisa, Italy from June 12-16, 2002.

Fuzzy Methods for Assessment and Decision Making presents the assessment of learning and problem-solving skills with qualitative grades.

This introduction to mathematical logic takes Godel's incompleteness theorem as a starting point.

This book presents articles of L.

Mathematical Theory of Fuzzy Sets presents the mathematical theory of non-normal fuzzy sets such that it can be rigorously used as a basic tool to study engineering and economic problems under a fuzzy environment.

This book presents articles of L.

Handbook of Mathematical Induction: Theory and Applications shows how to find and write proofs via mathematical induction.

Mathematical Theory of Fuzzy Sets presents the mathematical theory of non-normal fuzzy sets such that it can be rigorously used as a basic tool to study engineering and economic problems under a fuzzy environment.

Introduction to Mathematical Proofs helps students develop the necessary skills to write clear, correct, and concise proofs.

The two works titled "e;What Are and What Should the Numbers Be?

Naive Set Theory: A Rigorous Approach aims to provide a complete and unitary presentation of naive set theory as the foundation of the whole mathematics.

This comprehensive introductory textbook is designed for undergraduate mathematics students seeking to gain a strong understanding of fuzzy sets and relations.

This comprehensive introductory textbook is designed for undergraduate mathematics students seeking to gain a strong understanding of fuzzy sets and relations.

This monograph is a testament to the potency of the method of singular integrals of layer potential type in solving boundary value problems for weakly elliptic systems in the setting of Muckenhoupt-weighted Morrey spaces and their pre-duals.

The new edition of this classic textbook, Introduction to Mathematical Logic, Sixth Edition explores the principal topics of mathematical logic.

Naive Set Theory: A Rigorous Approach aims to provide a complete and unitary presentation of naive set theory as the foundation of the whole mathematics.

Combinatory logic is a versatile field that is connected to philosophical, mathematical, and computational logic.

Parabola is a mathematics magazine published by UNSW, Sydney.

Parabola is a mathematics magazine published by UNSW, Sydney.

The theory of the measure of noncompactness has proved its significance in various contexts, particularly in the study of fixed point theory, differential equations, functional equations, integral and integrodifferential equations, optimization, and others.

The theory of the measure of noncompactness has proved its significance in various contexts, particularly in the study of fixed point theory, differential equations, functional equations, integral and integrodifferential equations, optimization, and others.

Set theory can be rigorously and profitably studied through an intuitive approach, thus independently of formal logic.

Set theory can be rigorously and profitably studied through an intuitive approach, thus independently of formal logic.

Although sequent calculi constitute an important category of proof systems, they are not as well known as axiomatic and natural deduction systems.

This book is ideal for a first or second year discrete mathematics course for mathematics, engineering, and computer science majors.

This book is ideal for a first or second year discrete mathematics course for mathematics, engineering, and computer science majors.

This book introduces the basic concepts of set theory, measure theory, the axiomatic theory of probability, random variables and multidimensional random variables, functions of random variables, convergence theorems, laws of large numbers, and fundamental inequalities.

This book introduces the basic concepts of set theory, measure theory, the axiomatic theory of probability, random variables and multidimensional random variables, functions of random variables, convergence theorems, laws of large numbers, and fundamental inequalities.

This book not only presents essential material to understand fuzzy metric fixed point theory, but also enables the readers to appreciate the recent advancements made in this direction.

This book not only presents essential material to understand fuzzy metric fixed point theory, but also enables the readers to appreciate the recent advancements made in this direction.

The notion of proof is central to mathematics yet it is one of the most difficult aspects of the subject to teach and master.