From Simon & Schuster, This Book Needs No Title is Raymond Smullyan's budget of living paradoxes—the author of What is the Name of This Book? Including eighty paradoxes, logical labyrinths, and intriguing enigmas progress from light fables and fancies to challenging Zen exercises and a novella and probe the timeless questions of philosophy and life.

Bestselling author Harvey Mackay reveals his techniques for the most essential tool in business--networking, the indispensable art of building contacts. Now in paperback, Dig Your Well Before You're Thirsty is Harvey Mackay's last word on how to get what you want from the world through networking. For everyone from the sales rep facing a career-making deal to the entrepreneur in search of capital, Dig Your Well explains how meeting these needs should be no more than a few calls away. This shrewdly practical book distills Mackay's wisdom gleaned from years of "swimming with sharks," including: What kinds of networks exist How to start a network, and how to wring the most from it The smart way to downsize your list--who to keep, who to dump How to keep track of favors done and favors owed--Is it my lunch or yours? What you can do if you are not good at small talk Dig Your Well Before You're Thirsty is a must for anyone who wants to get ahead by reaching out.

Bringing together 17 foundational texts in contemporary modernist criticism in one accessible volume, this book explores the debates that have transformed the field of modernist studies at the turn of the millennium and into the 21st century. The New Modernist Studies Reader features chapters covering the major topics central to the study of modernism today, including: · Feminism, gender, and sexuality · Empire and race · Print and media cultures · Theories and history of modernism Each text includes an introductory summary of its historical and intellectual contexts, with guides to further reading to help students and teachers explore the ideas further. Includes essential texts by leading critics such as: Anne Anlin Cheng, Brent Hayes Edwards, Rita Felski, Susan Stanford Friedman, Mark Goble, Miriam Bratu Hansen, Andreas Huyssen, David James, Heather K. Love, Douglas Mao, Mark S. Morrisson, Michael North, Jessica Pressman, Lawrence Rainey, Paul K. Saint-Amour, Bonnie Kime Scott, Urmila Seshagiri, Robert Spoo, and Rebecca L. Walkowitz.

Paul R. Halmos, eminent mathematician, is also a snapshot addict. For the past 45 years, Halmos has snapped mathematicians, their spouses, their brothers and sisters and other relatives, their offices, their dogs, and their carillon towers. From 6000 or so photographs in his collection, Halmos chose about 600 for this book. The pictures are candid shots showing mathematicians just being themselves, and the accompanying captions, in addition to identifying the subjects, contain anecdotes and bits of history that reveal Halmos' inimitable wit and insight.

'This delightful book connects mathematical concepts in a dozen areas to magic tricks. Expositions of the mathematics precede description and analysis of the tricks. The expositions are too short for in-depth learning; the intent is to give sophomores a taste of the content and ideas of later mathematics courses. Each chapter features exercises on the mathematics, and students can have fun practicing the tricks.'Mathematics MagazineTeixeira and Park present over 60 different magic tricks while introducing students to high-level math areas. Readers will learn really interesting ideas that will better prepare them for future courses and help them finding areas they might want to study deeper. And as a 'side effect' students will learn amazing magic tricks, century-old secrets, and details from famous magicians and mathematicians.The material was written to quickly present key concepts in several mathematical areas in direct way. Little or no proficiency in math is assumed. In fact, students do not require any Calculus knowledge. And since chapters are almost independent from each other, this book also work as introduction to several other courses.Topics covered include mathematical proofs, probability, abstract algebra, linear algebra, mathematical computing, number theory, coding theory, geometry, topology, real analysis, numerical analysis and history of math.