A math book for “non-math” people, this book—based on a popular course at Harvard University—communicates to readers some idea of the mathematical view of world, and what attracts people to math in the first place. It uses a sense of humor and lighthearted tone to give learners a positive, enjoyable experience of thinking in math, and an understanding of the increasingly important role that science and technology play in our lives. A four-part format presents readers with a fundamental introduction, shows how they can think about arithmetic in a new way—based on what they already know, introduces them to truly abstract mathematics, and teaches them about the special properties of modular arithmetic that are central to modern life. For anyone who has taken an algebra class in high school, and wants to take their understanding of math a little farther—and into everyday life.

The Magic of Numbers

Science & Math

Harris, Joe

Gross, Benedict H.

Mathematics

Pearson College Div

The Belly Book (Beginner Books(R))

Bellies come in all shapes and sizes. There are big ones, small ones, hot ones, cold ones, and even green ones! Learn about all kinds of bellies and the best way to take care of your very own belly–no matter what kind you have! Originally created by Dr. Seuss, Beginner Books encourage children to read all by themselves, with simple words and illustrations that give clues to their meaning.

Children's Books

Literature & Fiction

Random House Books for Young Readers

Halloween Ball

Random House]

Bellies come in all shapes and sizes. There are big ones, small ones, hot ones, cold ones, and even green ones! Learn about all kinds of bellies and the best way to take care of your very own belly–no matter what kind you have!Originally created by Dr. Seuss, Beginner Books encourage children to read all by themselves, with simple words and illustrations that give clues to their meaning.From the Hardcover edition.

The primary goal of these lectures is to introduce a beginner to the finite dimensional representations of Lie groups and Lie algebras. Since this goal is shared by quite a few other books, we should explain in this Preface how our approach differs, although the potential reader can probably see this better by a quick browse through the book. Representation theory is simple to define: it is the study of the ways in which a given group may act on vector spaces. It is almost certainly unique, however, among such clearly delineated subjects, in the breadth of its interest to mathematicians. This is not surprising: group actions are ubiquitous in 20th century mathematics, and where the object on which a group acts is not a vector space, we have learned to replace it by one that is {e. g. , a cohomology group, tangent space, etc. }. As a consequence, many mathematicians other than specialists in the field {or even those who think they might want to be} come in contact with the subject in various ways. It is for such people that this text is designed. To put it another way, we intend this as a book for beginners to learn from and not as a reference. This idea essentially determines the choice of material covered here. As simple as is the definition of representation theory given above, it fragments considerably when we try to get more specific.

Representation Theory: A First Course (Graduate Texts in Mathematics, 129)

Fulton, William

Springer

"This book succeeds brilliantly by concentrating on a number of core topics...and by treating them in a hugely rich and varied way. The author ensures that the reader will learn a large amount of classical material and perhaps more importantly, will also learn that there is no one approach to the subject. The essence lies in the range and interplay of possible approaches. The author is to be congratulated on a work of deep and enthusiastic scholarship." --MATHEMATICAL REVIEWS

Algebraic Geometry: A First Course (Graduate Texts in Mathematics, 133)

Moduli of Curves (Graduate Texts in Mathematics, 187)

A guide to a rich and fascinating subject: algebraic curves and how they vary in families. Providing a broad but compact overview of the field, this book is accessible to readers with a modest background in algebraic geometry. It develops many techniques, including Hilbert schemes, deformation theory, stable reduction, intersection theory, and geometric invariant theory, with the focus on examples and applications arising in the study of moduli of curves. From such foundations, the book goes on to show how moduli spaces of curves are constructed, illustrates typical applications with the proofs of the Brill-Noether and Gieseker-Petri theorems via limit linear series, and surveys the most important results about their geometry ranging from irreducibility and complete subvarieties to ample divisors and Kodaira dimension. With over 180 exercises and 70 figures, the book also provides a concise introduction to the main results and open problems about important topics which are not covered in detail.

Morrison, Ian

The Geometry of Schemes (Graduate Texts in Mathematics, 197)

Grothendieck’s beautiful theory of schemes permeates modern algebraic geometry and underlies its applications to number theory, physics, and applied mathematics. This simple account of that theory emphasizes and explains the universal geometric concepts behind the definitions. In the book, concepts are illustrated with fundamental examples, and explicit calculations show how the constructions of scheme theory are carried out in practice.

Eisenbud, David

See the best price to sell, buy, or rent books by Harris, Joe. BookScouter helps to compare book prices from 25+ online bookstores and 30+ buyback vendors with a single search.

Books by Harris, Joe

See the best price to sell, buy, or rent books by Harris, Joe. BookScouter helps to compare book prices from 25+ online bookstores and 30+ buyback vendors with a single search.

The Magic of Numbers

The Belly Book (Beginner Books(R))

Halloween Ball

The Belly Book (Beginner Books(R))

Halloween Ball

Representation Theory: A First Course (Graduate Texts in Mathematics, 129)

Representation Theory: A First Course (Graduate Texts in Mathematics, 129)

Algebraic Geometry: A First Course (Graduate Texts in Mathematics, 133)

Moduli of Curves (Graduate Texts in Mathematics, 187)

The Geometry of Schemes (Graduate Texts in Mathematics, 197)