(Paperback, First Edition, First ed.)

Introduction to calculus for both undergraduate math majors and those pursuing other areas of science and engineering for whom calculus will be a vital tool. Solutions available as free downloads. 1967 edition.

(Paperback)

Introduction to concepts of category theory - categories, functors, natural transformations, the Yoneda lemma, limits and colimits, adjunctive, monads - revisits a broad range of mathematical examples from the categorical perspective. 2016 edition.

(Hardback)

Make your own luck by understanding probability

(Hardback)

Synopsis coming soon.......

(Paperback)

Self-contained development of cohomological theory of manifolds with various sheaves and its application to differential geometry covers categories and functions, sheaves and cohomology, fiber and vector bundles, and cohomology classes and differential forms. 1973 edition.

(Paperback)

Concise introductory treatment, suitable for college undergraduates in mathematics as well as students of physics and engineering, covers vector algebra, vector calculus, and standard applications. Rich in exercises and examples. 1963 edition.

(Paperback)

From the codebreakers and problem solvers, to the engineers, mathematicians and other problem-solvers what the secret world can teach us about performance and creativity

(Paperback, 2nd Revised edition)

One of the most widely used texts in its field, this volume's clear, well-written exposition is enhanced by many examples and exercises, some with hints and answers. 1976 edition.

(Paperback, First Edition, First ed.)

This versatile, original approach, which focuses on learning to read and write proofs, serves as both an introductory treatment and a bridge between elementary calculus and more advanced courses. 2015 edition.

(Paperback, First Edition, First ed.)

Part I: rigorous presentation of tensor calculus as a develoment of vector analysis. Part II: important applications of tensor calculus. Concluding section: field equations of general relativity theory. 1962 edition.

(Paperback)

For students who need and enjoy the challenge of working with material which encourages the application of higher order thinking.

(Hardback)

Using a county fair, this volume explains how decimals, fractions, and percentages are calculated and used.

(Paperback)

Using a county fair, this volume explains how decimals, fractions, and percentages are calculated and used.

(Paperback)

Comprehensive text for beginning graduate-level students and professionals. "The clarity of the author's thought and the carefulness of his exposition make reading this book a pleasure." - Bulletin of the American Mathematical Society. 1955 edition.

(Paperback, First Edition, First ed.)

Outstanding introductory treatment, geared toward advanced undergraduates and graduate students who require knowledge of graph theory. The first nine chapters constitute an excellent overview; the remaining chapters are more advanced and provide material for a variety of courses. 1974 edition.

(Paperback, Updated and expanded ed)

Revised and updated, this self-contained treatment covers a wide range of theory and applications including robotics, mechanics, tomography, sensor calibration, estimation and control, liquid crystal analysis, and conformational statistics of macromolecules. 2000 edition.

(Paperback)

Revised and updated edition of the classic of advanced statistics. Uses concepts of gambling to develop important ideas in probability theory. "Strongly recommended." - Journal of the American Statistical Association. 2014 edition.

(Paperback)

A short, practical, timely guide to the tools you need to understand the numbers we read in the news everyday - and how we often get them wrong

(Paperback, First Edition, First ed.)

Rigorous course for advanced undergraduates and graduate students requires a strong background in undergraduate mathematics. Complete, detailed treatment, enhanced with philosophical and historical asides and more than 200 exercises. 2016 edition.

(Paperback)

Well-known, concise lecture notes present fundamentals of the Lebesgue theory of integration and introduce some applications. Topics include measures, integration, theorems of Fubini, representations of measures, Lebesgue spaces, differentiation, Fourier series. 1969 edition.

(Paperback, 2nd Revised edition)

Advanced text for undergraduate and graduate students introduces mathematical logic with an emphasis on proof theory and procedures for algorithmic construction of formal proofs. Self-contained treatment; useful for computer scientists. 2003 edition.

(Paperback)

A gripping exploration of how cartography shapes the world we see and the role of mathematics in completing the picture.

(Paperback, Main)

A fascinating exploration of an unexpected advantage that humans will have over our incoming robot masters: we're actually good at maths

(Paperback)