Awesome Algebraic Album and Music Offers

In 1859, Bernhard Riemann, a little-known thirty-two year old mathematician, made a hypothesis while presenting a paper to the Berlin Academy titled “On the Number of Prime Numbers Less Than a Given Quantity ” Today, after 150 years of careful research and exhaustive study, the Riemann Hyphothesis remains unsolved, with a one-million-dollar prize earmarked for the first person to conquer it.

Alternating passages of extraordinarily lucid mathematical exposition with chapters of elegantly composed biography and history, Prime Obsession is a fascinating and fluent account of an epic mathematical mystery that continues to challenge and excite the world..
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Having learned the basic moves, how can a player improve? In this much-loved classic, Irving Chernev explains 33 complete games in detail, by explaining to the reader reasons for every single move. Playing through these games and explanations gives real insight into the power of the pieces and how to post them most effectively..
Price: $11.47 [Notify me when price goes down.]

The most ubiquitous, and perhaps the most intriguing, number pattern in mathematics is the Fibonacci sequence. In this simple pattern beginning with two ones, each succeeding number is the sum of the two numbers immediately preceding it (1, 1, 2, 3, 5, 8, 13, 21, ad infinitum). Far from being just a curiosity, this sequence recurs in structures found throughout nature - from the arrangement of whorls on a pinecone to the branches of certain plant stems. All of which is astounding evidence for the deep mathematical basis of the natural world. With admirable clarity, mathematics educators Alfred Posamentier and Ingmar Lehmann take us on a fascinating tour of the many ramifications of the Fibonacci numbers.The authors begin with a brief history of their distinguished Italian discoverer, who, among other accomplishments, was responsible for popularising the use of Arabic numerals in the West. Turning to botany, the authors demonstrate, through illustrative diagrams, the unbelievable connections between Fibonacci numbers and natural forms (pineapples, sunflowers, and daisies are just a few examples). In art, architecture, the stock market, and other areas of society and culture, they point out numerous examples of the Fibonacci sequence as well as its derivative, the 'golden ratio'.And of course in mathematics, as the authors amply demonstrate, there are almost boundless applications in probability, number theory, geometry, algebra, and Pascal's triangle, to name a few. Accessible and appealing to even the most math-phobic individual, this fun and enlightening book allows the reader to appreciate the elegance of mathematics and its amazing applications in both natural and cultural settings..
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In most major universities one of the three or four basic first-year graduate mathematics courses is algebraic topology. This introductory text is suitable for use in a course on the subject or for self-study, featuring broad coverage and a readable exposition, with many examples and exercises. The four main chapters present the basics: fundamental group and covering spaces, homology and cohomology, higher homotopy groups, and homotopy theory generally. The author emphasizes the geometric aspects of the subject, which helps students gain intuition. A unique feature is the inclusion of many optional topics not usually part of a first course due to time constraints: Bockstein and transfer homomorphisms, direct and inverse limits, H-spaces and Hopf algebras, the Brown representability theorem, the James reduced product, the Dold-Thom theorem, and Steenrod squares and powers..
Price: $33.28 [Notify me when price goes down.]

How do you draw a straight line? How do you determine if a circle is really round? These may sound like simple or even trivial mathematical problems, but to an engineer the answers can mean the difference between success and failure. How Round Is Your Circle? invites readers to explore many of the same fundamental questions that working engineers deal with every day--it's challenging, hands-on, and fun.

John Bryant and Chris Sangwin illustrate how physical models are created from abstract mathematical ones. Using elementary geometry and trigonometry, they guide readers through paper-and-pencil reconstructions of mathematical problems and show them how to construct actual physical models themselves--directions included. It's an effective and entertaining way to explain how applied mathematics and engineering work together to solve problems, everything from keeping a piston aligned in its cylinder to ensuring that automotive driveshafts rotate smoothly. Intriguingly, checking the roundness of a manufactured object is trickier than one might think. When does the width of a saw blade affect an engineer's calculations--or, for that matter, the width of a physical line? When does a measurement need to be exact and when will an approximation suffice? Bryant and Sangwin tackle questions like these and enliven their discussions with many fascinating highlights from engineering history. Generously illustrated, How Round Is Your Circle? reveals some of the hidden complexities in everyday things.

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The purpose of this book is manifold and includes more than just the author’s strict recollections Shimura not only writes about himself, but also about the atmosphere of the time. As a result, the author includes many things that are completely ordinary and known to almost everyone of my generation. I do so because since they are so ordinary, they will never be written, and as a consequence, will be forgotten.

He has also included his opinions on various historical events and thoughts about human nature. In the latter part of the book, he writes about mathematics, and inevitably he uses technical terms. The reader who is not familiar with these terms should simply read through the passages in question without trying too hard to understand them. After all, this book is not about mathematics, but about how Shimura’s life is related to the development of mathematics. To understand that interaction, it is not necessary to have any special knowledge of mathematics.

Shimura spent most of his professional career at Princeton University. This book also delves into his childhood in Japan, his college years in Tokyo and Paris, as well as his numerous travels to conferences throughout the world. Shimura provides charming stories of many of the 20th century’s most important mathematicians.

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Gary Rockswold teaches algebra in context, answering the question, “Why am I learning this?” By experiencing math through applications, students see how it fits into their lives, and they become motivated to succeed. Rockswold’s focus on conceptual understanding helps students make connections between the concepts and as a result, students see the bigger picture of math and are prepared for future courses.

 

Introduction to Functions and Graphs; Linear Functions and Equations; Quadratic Functions and Equations; More Nonlinear Functions and Equations; Exponential and Logarithmic Functions; Trigonometric Functions; Trigonometric Identities and Equations; Further Topics in Trigonometry; Systems of Equations and Inequalities; Conic Sections; Further Topics in Algebra

 

For all readers interested in college algebra.

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Price: $30.90 [Notify me when price goes down.]

Get a better grade in Physics!
Physics may be challenging, but with training and practice you can come out of your physics class with the grade you want! With Stuart Loucks' Introductory Physics with Algebra as a Second Language(TM): Mastering Problem-Solving, you'll get the practice and training you need to better understand fundamental principles, build confidence, and solve problems.

Here's how you can get a better grade in physics:

Understand the basic language of physics
Introductory Physics with Algebra as a Second Language(TM) will help you make sense of your textbook and class notes so that you can use them more effectively. The text explains key topics in algebra-based physics in clear, easy-to-understand language.
Break problems down into simple steps
Introductory Physics with Algebra as a Second Language(TM) teaches you to recognize details that tell you how to begin new problems. You will learn how to effectively organize the information, decide on the correct equations, and ultimately solve the problem.

Learn how to tackle unfamiliar physics problems
Stuart Loucks coaches you in the fundamental concepts and approaches needed to set up and solve the major problem types. As you learn how to deal with these kinds of problems, you will be better equipped to tackle problems you have never seen before.

Improve your problem-solving skills
You'll learn timesaving problem-solving strategies that will help you focus your efforts and avoid potential pitfalls..
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