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Attacking Probability and Statistics Problems
Concise and highly focused, this volume offers everything high school and beginning college students need to know to handle problems in probability and statistics. Numerous rigorously tested examples and coherent, to-the-point explanations are presented in an easy-to-follow format. The treatment is organized in a way that permits readers to advance sequentially or skip around between chapters. An essential companion volume to the author's Attacking Trigonometry Problems and Attacking Problems in Logarithms and Exponential Functions, this book will equip students with the skills they will need to successfully approach the problems in probability and statistics that they will encounter on exams.
Kahn on Codes
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Research Grants
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Hitler's Spies
The first full account of Hitler's extensive intelligence network-and the dramatic story of how Germany lost the battle of the secret services in World War II.
Scriptwork
Despite the popular myth that plays arrive at the theater fully formed and ready for production, the truth is that for centuries, most scripts have been developed through a collaborative process in rehearsal and in concert with other theater artists. David Kahn and Donna Breed provide the first codified approach to this time-honored method of play development, with a flexible methodology that takes into account differing environments and various stages of formation. Directors can use this unique guidebook for new play development from the beginning to the end of the process. Kahn and Breed explore ways of choosing new projects, talk about where to find new scripts, and explore the legal aspe...
Attacking Problems in Logarithms and Exponential Functions
Concise review of what high school and beginning college students need to know to solve problems in logarithms and exponential functions. Presents rigorously tested examples and coherent explanations in an easy-to-follow format. 2015 edition.
The Theory and Practice of Conformal Geometry
An expert on conformal geometry introduces some of the subject's modern developments. Topics include the Riemann mapping theorem, invariant metrics, automorphism groups, harmonic measure, extremal length, analytic capacity, invariant geometry, and more. 2016 edition.
