Author Manuel Velasquez combines clear prose and primary source readings to take you on a meaningful exploration of a range of philosophical topics, such as human nature, feminist theory, diversity, and aesthetics. Plus, the text's carefully crafted built-in learning aids will help you succeed in your course.

    Baudrillard classifies the everyday objects of the “new technical order” as functional, nonfunctional and metafunctional. He contrasts “modern” and “traditional” functional objects, subjecting home furnishing and interior design to a celebrated semiological analysis. His treatment of nonfunctional or “marginal” objects focuses on antiques and the psychology of collecting, while the metafunctional category extends to the useless, the aberrant and even the “schizofunctional.” Finally, Baudrillard deals at length with the implications of credit and advertising for the commodification of everyday life.The System of Objects is a tour de force of the materialist semiotics of the early Baudrillard, who emerges in retrospect as something of a lightning rod for all the live ideas of the day: Bataille's political economy of “expenditure” and Mauss's theory of the gift; Reisman's lonely crowd and the “technological society” of Jacques Ellul; the structuralism of Roland Barthes in The System of Fashion; Henri Lefebvre's work on the social construction of space; and last, but not least, Guy Debord's situationist critique of the spectacle.

    In this book he delivers a sustained indictment of systematic moral theory from Kant onward and offers a persuasive alternative.Kant's ideas involved a view of the self we can no longer accept. Modern theories such as utilitarianism and contractualism usually offer criteria that lie outside the self altogether, and this, together with an emphasis on system, has weakened ethical thought. Why should a set of ideas have any special authority over our sentiments just because it has the structure of a theory? How could abstract theory help the individual answer the Socratic question "How should I live?"Williams's goal is nothing less than to reorient ethics toward the individual. He accuses modern moral philosophers of retreating to system and deserting individuals in their current social context. He believes that the ethical work of Plato and Aristotle is nearer to the truth of what ethical life is, but at the same time recognizes that the modern world makes unparalleled demands on ethical thought. He deals with the most thorny questions in contemporary philosophy and offers new ideas about issues such as relativism, objectivity, and the possibility of ethical knowledge. Williams has written an imaginative, ingenious book that calls for philosophers to transcend their self-imposed limits and to give full attention to the complexities of the ethical life.

    Topics covered in the book include linear equations, ratios, quadratic equations, special factorizations, complex numbers, graphing linear and quadratic equations, linear and quadratic inequalities, functions, polynomials, exponents and logarithms, absolute value, sequences and series, and much more!The text is structured to inspire the reader to explore and develop new ideas. Each section starts with problems, giving the student a chance to solve them without help before proceeding. The text then includes solutions to these problems, through which algebraic techniques are taught. Important facts and powerful problem solving approaches are highlighted throughout the text. In addition to the instructional material, the book contains well over 1000 problems.This book can serve as a complete Algebra I course, and also includes many concepts covered in Algebra II. Middle school students preparing for MATHCOUNTS, high school students preparing for the AMC, and other students seeking to master the fundamentals of algebra will find this book an instrumental part of their mathematics libraries.656About the author: Richard Rusczyk is a co-author of Art of Problem Solving, Volumes 1 and 2, the author of Art of Problem Solving's Introduction to Geometry. He was a national MATHCOUNTS participant, a USA Math Olympiad winner, and is currently director of the USA Mathematical Talent Search.

    Jules imagines a dream school, which includes 12 of the greatest and most colourful thinkers the world has ever known. Each of these ancient philosophers teaches a technique we can use to transform our selves and live better lives. These practical techniques are illustrated by the extraordinary stories of real people who are using them today - from marines to magicians, from astronauts to anarchists and from CBT psychologists to soldiers. Jules also explores how ancient philosophy is inspiring modern communities - Socratic cafes, Stoic armies, Platonic sects, Sceptic summer camps - and even whole nations in their quest for the good life.

    St. Thomas Aquinas has much to teach us--most especially how to confront the classic questions that are still with us after centuries of thought.

    The Golden Section—otherwise known as phi, the golden mean, or the golden ratio—is one of the most elegant and beautiful rations in the universe.Defined as a line segment divided into two unequal parts, such that the ratio of the shorter portion to the longer portion is the same as the ratio of the longer portion to the whole, it pops up throughout nature—in water, DNA, the proportions of fish and butterflies, and the number of teeth we possess—as well as in art and architecture, music, philosophy, science, and mathematics.Beautifully illustrated, The Golden Section tells the story of this remarkable construct and its wide-ranging impact on civilization and the natural world.

    Following closely behind is y, or gamma, a constant that arises in many mathematical areas yet maintains a profound sense of mystery. In a tantalizing blend of history and mathematics, Julian Havil takes the reader on a journey through logarithms and the harmonic series, the two defining elements of gamma, toward the first account of gamma's place in mathematics. Introduced by the Swiss mathematician Leonhard Euler (1707-1783), who figures prominently in this book, gamma is defined as the limit of the sum of 1 + 1/2 + 1/3 + . . . Up to 1/n, minus the natural logarithm of n--the numerical value being 0.5772156. . . . But unlike its more celebrated colleagues π and e, the exact nature of gamma remains a mystery--we don't even know if gamma can be expressed as a fraction. Among the numerous topics that arise during this historical odyssey into fundamental mathematical ideas are the Prime Number Theorem and the most important open problem in mathematics today--the Riemann Hypothesis (though no proof of either is offered!). Sure to be popular with not only students and instructors but all math aficionados, Gamma takes us through countries, centuries, lives, and works, unfolding along the way the stories of some remarkable mathematics from some remarkable mathematicians.-- "Notices of the American Mathematical Society"

    It provides a simple, thorough survey of elementary topics, starting with set theory and advancing to metric and topological spaces, connectedness, and compactness. 1975 edition.