Harry Gensler engages students with the basics of logic through practical examples and important arguments both in the history of philosophy and from contemporary philosophy. Using simple and manageable methods for testing arguments, students are led step-by-step to master the complexities of logic.The companion LogiCola instructional program and various teaching aids (including a teacher's manual) are available from the book's website: www.routledge.com/textbooks/gensler_l...

    You may find it for free on the web. Purchase of the Kindle edition includes wireless delivery.

    Articles from Game Theory Tuesdays have been referenced in The Freakonomics Blog, Yahoo Finance, and CNN.com. The second edition includes many streamlined explanations and incorporates suggestions from readers of the first edition. Game theory is the study of interactive decision making--that is, in situations where each person's action affects the outcome for the whole group. Game theory is a beautiful subject and this book will teach you how to understand the theory and practically implement solutions through a series of stories and the aid of over 30 illustrations. This book has two primary objectives. (1) To help you recognize strategic games, like the Prisoner's Dilemma, Bertrand Duopoly, Hotelling's Game, the Game of Chicken, and Mutually Assured Destruction. (2) To show you how to make better decisions and change the game, a powerful concept that can transform no-win situations into mutually beneficial outcomes. You'll learn how to negotiate better by making your threats credible, sometimes limiting options or burning bridges, and thinking about new ways to create better outcomes. As these goals indicate, game theory is about more than board games and gambling. It all seems so simple, and yet that definition belies the complexity of game theory. While it may only take seconds to get a sense of game theory, it takes a lifetime to appreciate and master it. This book will get you started.

    As we enter the year 2000, zero is once again making its presence felt. Nothing itself, it makes possible a myriad of calculations. Indeed, without zero mathematicsas we know it would not exist. And without mathematics our understanding of the universe would be vastly impoverished. But where did this nothing, this hollow circle, come from? Who created it? And what, exactly, does it mean? Robert Kaplan's The Nothing That Is: A Natural History of Zero begins as a mystery story, taking us back to Sumerian times, and then to Greece and India, piecing together the way the idea of a symbol for nothing evolved. Kaplan shows us just how handicapped our ancestors were in trying to figurelarge sums without the aid of the zero. (Try multiplying CLXIV by XXIV). Remarkably, even the Greeks, mathematically brilliant as they were, didn't have a zero--or did they? We follow the trail to the East where, a millennium or two ago, Indian mathematicians took another crucial step. By treatingzero for the first time like any other number, instead of a unique symbol, they allowed huge new leaps forward in computation, and also in our understanding of how mathematics itself works. In the Middle Ages, this mathematical knowledge swept across western Europe via Arab traders. At first it was called dangerous Saracen magic and considered the Devil's work, but it wasn't long before merchants and bankers saw how handy this magic was, and used it to develop tools likedouble-entry bookkeeping. Zero quickly became an essential part of increasingly sophisticated equations, and with the invention of calculus, one could say it was a linchpin of the scientific revolution. And now even deeper layers of this thing that is nothing are coming to light: our computers speakonly in zeros and ones, and modern mathematics shows that zero alone can be made to generate everything.Robert Kaplan serves up all this history with immense zest and humor; his writing is full of anecdotes and asides, and quotations from Shakespeare to Wallace Stevens extend the book's context far beyond the scope of scientific specialists. For Kaplan, the history of zero is a lens for looking notonly into the evolution of mathematics but into very nature of human thought. He points out how the history of mathematics is a process of recursive abstraction: how once a symbol is created to represent an idea, that symbol itself gives rise to new operations that in turn lead to new ideas. Thebeauty of mathematics is that even though we invent it, we seem to be discovering something that already exists.The joy of that discovery shines from Kaplan's pages, as he ranges from Archimedes to Einstein, making fascinating connections between mathematical insights from every age and culture. A tour de force of science history, The Nothing That Is takes us through the hollow circle that leads to infinity.

    Freud was a complicated, often irascible man, who in 19th-century Vienna developed his still-controversial ideas and the new discipline of psychoanalysis.

    From using microphones to deciding on EQ settings, choosing outboard gear to understanding how, when and why to process your signal, the seemingly never-ending choices can be very confusing. Professional Audio's bestselling author Bobby Owsinski (The Mixing Engineer's Handbook, The Mastering Engineer's Handbook) takes you into the tracking process for all manner of instruments and vocals-- providing you with the knowledge and skill to make sense of the many choices you have in any given project. From acoustic to electronic instruments, mic placement to EQ settings, everything you need to know to capture professionally recorded audio tracks is in this guide.

    By linking research ranging from the ancient Greek "dream temples" and modern experiments in telepathy, REM, and lucid dreaming to his own research on human consciousness, he theorizes that dreaming is the basis for consciousness, and that it is through dreaming that we are able to manifest a sense of ourselves.

    I Volume X was published in 1966. Its editor, Rudolf Boehm, provided the title: Zur Phiinomen%gie des inneren Zeitbewusst- seins (1893-1917). Some of the texts included in Volume X were published during HusserI's lifetime, but the majority were not. Given the fact that the materials assembled in Volume X do not constitute a single and previously published Husserlian work, some acquaintance with their history and chronology is indis- pensable to understanding them. These introductory remarks are intended to provide the outlines of such an acquaintance, together with a brief account of the main themes that appear in the texts. The Status of the Texts In 1928, HusserI's "Vorlesungen zur Phanomenologie des inneren Zeitbewusstseins" appeared in the Jahrbuch fur Philoso- I Edmund Husserl, Zur Phiinomen%gie des inneren Zeitbewusstseins (1893 1917) [On the phenomenology of the consciousness of internal time (l893 1917)I, herausgegeben von Rudolf Boehm, Husserliana X (The Hague: Martinus Nijhoff, 1966). The references in Roman numerals that occur in parentheses in this Introduction are to Rudolf Boehm's "Editor's Introduction" to Husserliana X. References in Arabic numerals, unless otherwise noted, will be to this translation. Corresponding page numbers of Husserliana X will be found in the margins of the translation. The translation includes Parts A and B of Husserliana X, with Boehm's notes.

    This book is an easy-to-understand and fun reference to this challenging subject. It explains the principles of organic chemistry in simple terms and includes worked-out problems to help readers get up to speed on the basics.

    Written toward the end of his life in order to support a metaphysics of simple substances, it's thus about formal atoms which aren't physical but metaphysical. The Monadology is written in 90 logical paragraphs, each generally following from the previous. Its name is due to the fact that Leibniz, imitating Marsilio Ficino, Giordano Bruno & Viscountess Anne Conway, wanted to keep together the meanings of monas (Greek, unity) & logos (treatise/science/word/reason). Therefore, the Monadology came to be the science of the unity. The text is dialectically reasoned, facing questions & problems helping readers to advance. For instance, it can be accepted that composed bodies are something derived, extended, phenomenal or repeated according to simple substances (later expressed by Kant's phenomena-noumena dichotomy). Is the soul a monad? If affirmative, then the soul is a simple substance. If it's an aggregate of matter, then it cannot be a monad. Leibniz, 1st using the term in 1696, ties almost all ancient & early modern meanings of "monad" together in his metaphysical hypothesis of infinitely many simple substances. Monads are everywhere in matter & are either noticeably active (awake), when they form the central or governing monad, which is the center of activity & of perception within an organism, or they are only weakly active (asleep), when they belong to the countless subordinate monads w/in or outside of an organic body. Monads are the sources of any spontaneous action unexplainable in mechanical terms. They constitute the unity of any individual. All monads are living mirrors representing the whole universe, because of the lack of any vacuum they have an irrecognizably obscure recognition of every body in the world; & they appetite, which means they strive from one perception to the next. Nevertheless all monads differ in the degree of clarity & distinction with which they perceive the surrounding world according to the organic body in which they're incorporated. The most fundamental level in the hierarchy of monads are the entelechies, which are genuine centers of a non-physical force, namely a spontaneous activity in organisms. If these centers are capable of sentiment & memory, as in animals, they're called souls. The highest level of monads are souls endowed with reason, or spirits, reflectively self-conscious. Leibniz characterizes monads as metaphysical points, animate points or metaphysical atoms. In contrast to those physical atoms postulated by classic atomism they aren't extended & thus aren't bodies. As he explains in letters to Burchard de Volder & Bartholomew des Bosses, this doesn't imply that monads are immaterial. They rather consist of two inseparable principles constituting together a complete substance or monad: the innermost center of a monad, i.e. the mathematical point, where the entelechy, soul or spirit is located, is the monad's inner form. This form has no existence in itself, but is incarnated in a physical point or an infinitesimally small sphere, the "vehicle of the soul". This hull consists of a special matter, called primary matter (materia prima-matière primitive). The problem that monads are supposed to have some kind of matter on the one hand, but to have neither any parts nor extension on the other, may be explained by the dynamic nature of primary matter. Leibniz conceives primary matter in contrast to the 2nd matter (materia secunda), i.e. extended & purely phenomenal bodies. Primary matter is a very fine, fluid & elastic matter, which he identifies in his early "Hypothesis physica nova" (1671) with aether, spiritus or matter of light, flowing anywhere thru every body. Strictly taken, this primary matter or matter of light doesn't consist in "extension, but in the desire to extension": "The nature of light strives to extend itself". The animate centre of a monad cannot exist w/out the encasing coating fluid of light, because 1stly monads w/out this passive principle couldn't perceive any impressions from the exterior world, & because 2ndly they'd have no limitation of power. "It follows that God can never strip any created substance bare of its primary matter, even tho by his absolute power he can take off her 2ndary matter; otherwise he would make it become pure activity, which can only be himself." Only God is free from any matter, he's the creating 1st monad, out of which all created monads derive by continuous effulgurations. The punch-line of the monad or metaphysical point is its dynamical unity of the mathematical centre & the encasing physical point: The fluid ethereal sphere of the monad is extended, has parts & can be destroyed, but in every deformation or division of the sphere the mathematical point in which the soul is incarnated shall outlive within the smallest remaining fluid. Indestructible therefore isn't the whole sphere consisting in matter of light, but only the dynamic point within the monad. Leibniz understands monads as the intellectual answer to the mind-body problem, radically exposed by Descartes. Because he conceives soul (not the monad) as an immaterial centre, he denies any direct interaction or physical influence (influxus physicus) between body & soul. He allocates the causal connection between both w/in the monad, because its fluid ethereal matter is the substantial bond (vinculum substantiale) between body & mind. The circulation of the aether or matter of light thru visible worldly bodies is the preestablished divine artifice, which constitutes the exact correspondence & harmony between the perceptions of the soul & the bodies' movements. Preestablished harmony doesn't only govern the relation between body & soul, but also between monads. According to Leibniz’ slogan, monads have "no windows" or portals, thru which something could enter from the outside or could escape from the inside since the monad's center in which the soul is incarnated is always encased by its own primary matter. Despite that, the monad represents in a spontaneous act the surrounding world with an individual perspective, constituted by its punctual structure of centre, radius & circumference. The Monadology tried to put an end from a monist point of view to the main question of what is reality & particularly to the problem of communication of substances, both studied by Descartes. Leibniz offered a new solution to mind/matter interaction by means of a preestablished harmony expressed as the Best of all possible worlds form of optimism; in other words, he drew the relationship between “the kingdom of final causes”, or teleological ones, & “the kingdom of efficient causes”, or mechanical ones, which wasn't causal, but synchronous. Monads & matter are only apparently linked. There isn't even any communication between different monads, as far as they act according to their degree of distinction only, as they were influenced by bodies & vice versa. Leibniz fought against Cartesian dualism in his Monadology & tried to surpass it thru a metaphysical system considered at the same time monist (since only the unextended is substantial) & pluralist (as substances are disseminated in the world in infinite number). For that reason the monad is an irreducible force, which makes it possible for the bodies to have the characteristics of inertia & impenetrability, & which contains in itself the source of all its actions. Monads are the 1st elements of every composed thing.

    . . yes, every last word that appeared in The Onion between mid-October 2003 and mid-November 2004. And this is the biggest book yet in the series. That’s right—Embedded in America includes eight additional weeks of award-winning coverage from The Onion, including two extra weeks of post-presidential election coverage.Here they are at last: all the issues of The Onion that you missed because you had a life to live. And each page takes 0.0 seconds to load!Embedded in America is Volume 16 in the popular and bestselling Onion series. Look for a new volume every year.

    Discover the vibrant regions of Spain from the outstanding art of Madrid to tapas in Barcelona and foot-stamping Flamenco in Southern Spain. New full-colour features explore the best Spanish wine, walks in Spain and Spain’s key fiestas whilst an increased Spanish language section will get you started on Catalan, Basque and Gelego. Find detailed practical advice on what to see and do in Spain whilst relying on up-to-date descriptions of the best hotels in Spain, bars in Spain, restaurants in Spain, shops in Spain and Spanish festivals for all budgets. You’ll find expert tips on exploring Spain’s varied landscapes, from the rías of Galicia to the coves of the Balearics; and authoritative background on Spain''s history and wildlife, with the low-down on every major fiesta. Explore all corners of Spain with the clearest maps of any guide.Make the most of your holiday with The Rough Guide to Spain.

    In this book Bira Almeida--or Mestre Acordeon as he is respectfully called in capoeira circles--documents his own tradition with both the panoramic eye of the historian and the passionate heart of the capoeirista. He transports the reader from the damn of New World history in Brazil to the streets of twentieth-century Bahia (the spiritual home of capoeira) to the giant urban centers of North America (wher capoeira is now spreading in new lineages from the old masters). This book is valuable for anyone interested in ethnocultural traditions, martial arts, and music, as well as for those who want to listen to the words of an actual mestre dedicated to preserving his Afro-Brazilian legacy.

    Sometimes provocative, sometimes fanciful, always elegantly conceived and written, these meditations offer readers a fascinating look into the creative compulsions shared by the scientist and the artist. Reading tour.

    Comprehensive introduction to "new statistics" in baseball.