Remembering Violence

The book is a coaching guide for anyone interested in intellectual property and those wanting to embark on or develop patent creation. It draws on the authors’ extensive experience and insights from change projects, management and leadership at Nokia. The book guides the reader through each stage of setting up a successful unit, inviting active involvement by asking vital questions about their needs and aims. Focusing on key issues and themes involved, it provides examples, diagrams and models to illustrate how they can be out in to practice. Critical chapters include the core activities of patent creation, possible organisational models, costs, quality and the comparison of external and internal allocation of tasks. Discussion concentrates on how to such define roles and responsibilities and the management techniques of external resources. The book encourages the reader to challenge their current organisational structure and strategy by introducing various methods and tactics that can be deployed when considering patent creation, then offering advice into the pros and cons of techniques and how such methods can be assessed. The book highlights how knowledge and innovation can be utilised and protected, which due to the increased importance of intellectual property rights, especially the use of patents, is essential for every business.

Linguistics: An Introduction to Linguistic Theory is a textbook, written for introductory courses in linguistic theory for undergraduate linguistics majors and first-year graduate students, by twelve major figures in the field, each bringing their expertise to one of the core areas of the field – morphology, syntax, semantics, phonetics, phonology, and language acquisition. In each section the book is concerned with discussing the underlying principles common to all languages, showing how these are revealed in language acquisition and in the specific grammars of the world's languages.

Uncover the mysteries that lie within your calculator This remarkable book explores the simple internal calculator processes—algorithms and programs—that tell us, for example, that the cosine of 56? is 0.5591929035. Using carefully constructed diagrams and figures, the author effectively demonstrates how calculator keys compute powers, roots, logarithms, and trigonometry functions, while also providing insights into simple programming, the conversion between decimal and binary numeration, and perhaps most importantly, the structure of our numeration systems. Many people believe that the processes that drive calculators demand advanced mathematical concepts; however, this book proves that a minimal understanding of algebra and geometry is all that is needed to follow the step-by-step explanations of how scientific calculators work. Inside Your Calculator: From Simple Programs to Significant Insights is a complete and multifaceted exercise in critical thinking. This book features: A detailed explanation of how to use a graphics calculator and program basic functions A discussion of the history of mathematics when appropriate, which provides a foundation for further learning Fundamental mathematical lessons and interesting applications of pre-calculus mathematics A thorough review of the fundamentals of programming, algebra, and geometry needed to gain insight into why the algorithms work and how the results are meaningful in our lives While the simultaneous use of a calculator is not needed to gain insight into how the algorithms work, those who do have a programmable graphics calculator can experiment with the programs presented in the book. These programs may be used on TI-84 and TI-83 calculators, and additional information for other Texas Instruments calculators as well as the Casio FX series is available on the book's related web site. As a result of over fifty years of award-winning teaching experience in both high school and college classrooms, Dr. Rising anticipates and answers potential questions from readers, and he successfully brings this subject alive in an illuminating and entertaining way. This book is therefore not only ideal for undergraduate mathematics majors as either a primary or supplemental text, but it also appeals to anyone with an interest in mathematics and its ideas. View Dr. Rising's book presentation: http://www.youtube.com/watch?v=aqadHbc2YOA

This book is the first comprehensive critical study of the work of Paul Feyerabend, one of the foremost twentieth-century philosophers of science. The book traces the evolution of Feyerabend's thought, beginning with his early attempt to graft insights from Wittgenstein's conception of meaning onto Popper's falsificationist philosophy. The key elements of Feyerabend's model of the acquisition of knowledge are identified and critically evaluated. Feyerabend's early work emerges as a continuation of Popper's philosophy of science, rather than as a contribution to the historical approach to science with which he is usually associated. In his more notorious later work, Feyerabend claimed that there was, and should be, no such thing as the scientific method. The roots of Feyerabend's 'epistemological anarchism' are exposed and the weaknesses of his cultural relativism are brought out. Throughout the book, Preston discusses the influence of Feyerabend's thought on contemporary philosophers and traces his stimulating but divided legacy. The book will be of interest to students of philosophy, methodology, and the social sciences.

A complete, self-contained introduction to a powerful and resurging mathematical discipline . Combinatorial Geometry presents and explains with complete proofs some of the most important results and methods of this relatively young mathematical discipline, started by Minkowski, Fejes Toth, Rogers, and Erd???s. Nearly half the results presented in this book were discovered over the past twenty years, and most have never before appeared in any monograph. Combinatorial Geometry will be of particular interest to mathematicians, computer scientists, physicists, and materials scientists interested in computational geometry, robotics, scene analysis, and computer-aided design. It is also a superb textbook, complete with end-of-chapter problems and hints to their solutions that help students clarify their understanding and test their mastery of the material. Topics covered include: * Geometric number theory * Packing and covering with congruent convex disks * Extremal graph and hypergraph theory * Distribution of distances among finitely many points * Epsilon-nets and Vapnik–Chervonenkis dimension * Geometric graph theory * Geometric discrepancy theory * And much more