Whirligig is a raucous, joyous, often poignant comedy about the redemptive power of the countryside. Written with peerless wit, it"s a timely fable that takes its place within the tradition of the Great English Comic Novel. It"s The Wicker Man as told by P.G. Wodehouse.
From a bold new voice in British comic fiction, a hilarious story of a middle-aged man who drops everything to move to the wilds of Scotland--discovering both a strange breed of capitalism and the redemptive power of nature. Claypole is not "a large man." He is a fat man. A fat man with thin limbs, like an egg with tentacles. And life is not going well. He's alone, idle, and on the brink of a medical crisis when a childhood acquaintance makes him an offer he can't understand, can't talk about, but ultimately can't refuse. A week later, he finds himself in rural Scotland, plunged into an eccentric community at war over a wind farm. Claypole is supposed to be a backer, but he has no idea what side he's on, even though it may earn him a lot of money. All he wants is to look like a hero in front of the woman with the bright blue eyes who brought him here. To do so he must run the gauntlet of a family with many dark secrets, some dangerous hippies and their hallucinogenic potions, and the wilderness itself with all its threats and dangers. Whirligig is a raucous, joyous, often poignant comedy about the redemptive power of the countryside. Written with wit and an intuitive sense of pace and focus, it's a timeless classic about how--or how not--to turn your life around.
The Varieties of Transcendence traces American pragmatist thought on religion and its relevance for theorizing religion today. The volume establishes pragmatist concepts of religious individualization as powerful alternatives to the more common secularization discourse. In stressing the importance of Josiah Royce’s work, it emphasizes religious individualism’s compatibility with community. At the same time, by covering all of the major classical pragmatist theories of religion, it shows their kinship and common focus on the interrelation between the challenges of contingency and the semiotic significance of transcendence.
This book develops a method called intimate reading to investigate how ordinary readers are deeply moved by what they read, and the transformative impact such experiences have on their sense of self. The book presents unique narratives of such experiences and suggests a theory of transformative affective patterns that may form the basis of an affective literary theory.
One of the pervasive phenomena in the history of science is the development of independent disciplines from the solution or attempted solutions of problems in other areas of science. In the Twentieth Century, the creation of specialties witqin the sciences has accelerated to the point where a large number of scientists in any major branch of science cannot understand the work of a colleague in another subdiscipline of his own science. Despite this fragmentation, the development of techniques or solutions of problems in one area very often contribute fundamentally to solutions of problems in a seemingly unrelated field. Therefore, an examination of this phenomenon of the formation of independent disciplines within the sciences would contrib ute to the understanding of their evolution in modern times. We believe that in this context the history of combinatorial group theory in the late Nineteenth Century and the Twentieth Century can be used effectively as a case study. It is a reasonably well-defined independent specialty, and yet it is closely related to other mathematical disciplines. The fact that combinatorial group theory has, so far, not been influenced by the practical needs of science and technology makes it possible for us to use combinatorial group theory to exhibit the role of the intellectual aspects of the development of mathematics in a clearcut manner. There are other features of combinatorial group theory which appear to make it a reasona ble choice as the object of a historical study.
This textbook offers a comprehensive undergraduate course in real analysis in one variable. Taking the view that analysis can only be properly appreciated as a rigorous theory, the book recognises the difficulties that students experience when encountering this theory for the first time, carefully addressing them throughout. Historically, it was the precise description of real numbers and the correct definition of limit that placed analysis on a solid foundation. The book therefore begins with these crucial ideas and the fundamental notion of sequence. Infinite series are then introduced, followed by the key concept of continuity. These lay the groundwork for differential and integral calculus, which are carefully covered in the following chapters. Pointers for further study are included throughout the book, and for the more adventurous there is a selection of "nuggets", exciting topics not commonly discussed at this level. Examples of nuggets include Newton's method, the irrationality of π, Bernoulli numbers, and the Gamma function. Based on decades of teaching experience, this book is written with the undergraduate student in mind. A large number of exercises, many with hints, provide the practice necessary for learning, while the included "nuggets" provide opportunities to deepen understanding and broaden horizons.
This textbook offers an engaging account of the theory of ordinary differential equations intended for advanced undergraduate students of mathematics. Informed by the author’s extensive teaching experience, the book presents a series of carefully selected topics that, taken together, cover an essential body of knowledge in the field. Each topic is treated rigorously and in depth. The book begins with a thorough treatment of linear differential equations, including general boundary conditions and Green’s functions. The next chapters cover separable equations and other problems solvable by quadratures, series solutions of linear equations and matrix exponentials, culminating in Sturm–Liouville theory, an indispensable tool for partial differential equations and mathematical physics. The theoretical underpinnings of the material, namely, the existence and uniqueness of solutions and dependence on initial values, are treated at length. A noteworthy feature of this book is the inclusion of project sections, which go beyond the main text by introducing important further topics, guiding the student by alternating exercises and explanations. Designed to serve as the basis for a course for upper undergraduate students, the prerequisites for this book are a rigorous grounding in analysis (real and complex), multivariate calculus and linear algebra. Some familiarity with metric spaces is also helpful. The numerous exercises of the text provide ample opportunities for practice, and the aforementioned projects can be used for guided study. Some exercises have hints to help make the book suitable for independent study.fsfsfsscs
Contesting the widely-held assumption that Hegel shows a clear preference for the sign over the symbol, this book expounds the indispensable importance of the symbol for spirit's ultimate determination. Employing Derrida's critique of Hegel as the impetus for a new understanding of Hegel's concept of spirit, the book forces readers to take a fresh look at issues in the philosophy of language, aesthetics, and theology. Magnus shows how the collective power Hegel calls "spirit" remains relevant to the contemporary human situation, even in light of the serious and pressing objections of postmodern philosophy.
This textbook presents the theory of Metric Spaces necessary for studying analysis beyond one real variable. Rich in examples, exercises and motivation, it provides a careful and clear exposition at a pace appropriate to the material. The book covers the main topics of metric space theory that the student of analysis is likely to need. Starting with an overview defining the principal examples of metric spaces in analysis (chapter 1), it turns to the basic theory (chapter 2) covering open and closed sets, convergence, completeness and continuity (including a treatment of continuous linear mappings). There is also a brief dive into general topology, showing how metric spaces fit into a wider theory. The following chapter is devoted to proving the completeness of the classical spaces. The text then embarks on a study of spaces with important special properties. Compact spaces, separable spaces, complete spaces and connected spaces each have a chapter devoted to them. A particular feature of the book is the occasional excursion into analysis. Examples include the Mazur–Ulam theorem, Picard’s theorem on existence of solutions to ordinary differential equations, and space filling curves. This text will be useful to all undergraduate students of mathematics, especially those who require metric space concepts for topics such as multivariate analysis, differential equations, complex analysis, functional analysis, and topology. It includes a large number of exercises, varying from routine to challenging. The prerequisites are a first course in real analysis of one real variable, an acquaintance with set theory, and some experience with rigorous proofs.
Have gaps in health outcomes between the poor and better off grown? Are they larger in one country than another? Are health sector subsidies more equally distributed in some countries than others? Are health care payments more progressive in one health care financing system than another? What are catastrophic payments and how can they be measured? How far do health care payments impoverish households? Answering questions such as these requires quantitative analysis. This in turn depends on a clear understanding of how to measure key variables in the analysis, such as health outcomes, health expenditures, need, and living standards. It also requires set quantitative methods for measuring inequality and inequity, progressivity, catastrophic expenditures, poverty impact, and so on. This book provides an overview of the key issues that arise in the measurement of health variables and living standards, outlines and explains essential tools and methods for distributional analysis, and, using worked examples, shows how these tools and methods can be applied in the health sector. The book seeks to provide the reader with both a solid grasp of the principles underpinning distributional analysis, while at the same time offering hands-on guidance on how to move from principles to practice.
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