Notes on Logic and Set Theory

✍ P. T. Johnstone 📂 Library 📅 1987 🏛 Cambridge University Press 🌐 English

A succinct introduction to mathematical logic and set theory, which together form the foundations for the rigorous development of mathematics. Suitable for all introductory mathematics undergraduates, Notes on Logic and Set Theory covers the basic concepts of logic: first-order logic, consistency,

📁 Notes on Logic and Set Theory

✍ P. T. Johnstone 📂 Library 📅 1987 🏛 Cambridge University Press 🌐 English

A succinct introduction to mathematical logic and set theory, which together form the foundations for the rigorous development of mathematics. Suitable for all introductory mathematics undergraduates, Notes on Logic and Set Theory covers the basic concepts of logic: first-order logic, consistency,

Notes on logic and set theory

📁 Notes on logic and set theory

✍ Johnstone P.T. 📂 Library 📅 1987 🏛 Cambridge University Press 🌐 English

A succinct introduction to mathematical logic and set theory, which together form the foundations for the rigorous development of mathematics. Suitable for all introductory mathematics undergraduates, Notes on Logic and Set Theory covers the basic concepts of logic: first-order logic, consistency,

Notes on Logic and Set Theory

📁 Notes on Logic and Set Theory

✍ P. T. Johnstone 📂 Library 📅 1987 🏛 Cambridge University Press 🌐 English

A succinct introduction to mathematical logic and set theory, which together form the foundations for the rigorous development of mathematics. Suitable for all introductory mathematics undergraduates, Notes on Logic and Set Theory covers the basic concepts of logic: first-order logic, consistency,

Notes on Set Theory

📁 Notes on Set Theory

✍ Yiannis Moschovakis 📂 Library 📅 2005 🏛 Springer 🌐 English

Notes on Set Theory

📁 Notes on Set Theory

✍ Yiannis Moschovakis 📂 Library 📅 2006 🏛 Springer 🌐 English

<P>The axiomatic theory of sets is a vibrant part of pure mathematics, with its own basic notions, fundamental results, and deep open problems. It is also viewed as a foundation of mathematics so that ''to make a notion precise'' simply means ''to define it in set theory.'' This book gives a solid i