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Win Every Argument
MSNBC’s Mehdi Hasan isn’t one to avoid arguments. He relishes them, as the lifeblood of democracy and the only surefire way to establish the truth. Arguments help us solve problems, uncover new ideas we might not have considered, and nudge our disagreements toward mutual understanding. A good argument, made in good faith, has intrinsic value—and can also simply be fun. Arguments are everywhere—and especially given the fierce debates we’re all embroiled in today, everyone wants to win. In this riveting guide to the art of argument and rhetoric, Hasan shows you how. As a journalist, anchor, and interviewer who has clashed with politicians, generals, spy chiefs, and celebrities from across the world, Hasan reveals his tricks of the trade for the first time. Win Every Argument shows how anyone can communicate with confidence, rise above the tit for tats on social media, and triumph in a successful and productive debate in the real world. Whether you are making a presentation at work or debating current political issues with a friend, Mehdi Hasan will teach you how to sharpen your speaking skills to make the winning case.
New York Supplement
None
Living on Air
A girl caught between tract-house suburbia, bohemia, and elite society in the late sixties.
You Can Be Right (or You Can Be Married)
A voyeuristic peek into the lives of our friends and neighbors. No subject is too taboo, and these anonymous interviews reveal heartbreaking, heartwarming insights about sex, fighting, money, addiction, in-laws, and the Internet.
Finite Element Methods with B-splines
Finite Element Methods with B-Splines describes new weighted approximation techniques, combining the computational advantages of B-splines and standard finite elements. In particular, no grid generation is necessary, which eliminates a difficult and often time-consuming preprocessing step. The meshless methods are very efficient and yield highly accurate solutions with relatively few parameters. This is illustrated for typical boundary value problems in fluid flow, heat conduction, and elasticity. Topics discussed by the author include basic finite element theory, algorithms for B-splines, weighted bases, stability and error estimates, multigrid techniques, applications, and numerical examples.
