This classic life of the economist Adam Smith, by British biographer JOHN RAE (1845-1915), has been the standard backgrounder on the author of The Wealth of Nations for more than a century. First published in 1895 and astonishingly complex, this highly readable work explores all the influences on Smith's economic philosophies, from his early life in then-poor, hardscrabble Scotland to his university experiences to his life in London and friendship with Ben Franklin. Complete with illustrative tidbits on everything from Smith's supposed helplessness in business transactions to his absentmindedness and brimming with personal letters and firsthand observations, this is an essential work for understanding the thinking of one of history's most influential economists.

The essays in this volume derive in the main, though not exclusively, from the 13th annual conference held in Houston in November 1994. Written by an international group of scholars, they centre on the history of England and its neighbours during the Anglo-Saxon, Viking, Anglo-Norman and Angevin periods. Of particular interest is a wide-ranging and well-illustrated article on medieval bridges; other topics include the Anglo-Norman patrons of Bury St Edmunds, Anglo-Welsh relations before 1066, the legal status of the Britons in seventh-century Wessex, and the Hundred Rolls. There is also a particular focus on the roles played by women, with articles on Henry I's queen Adeliza of Louvain, and the Anglo-Norman countesses of Chester.Dr C.P. LEWIS teaches in the Department of History at the University of Liverpool; Dr EMMA COWNIE teaches in the Department of History, King's College, London. Contents and Contributors: EMMA COWNIE, NICHOLAS BROOKS, LOUIS M. ALEXANDER, JOHNR.E. BLIESE, FREDERICK C. SUPPE, W. SCOTT JESSEE, H.B. TEUNIS, JULIE POTTER, LAURA WERTHEIMER, SUSAN JOHNS, R.H. HELMHOLZ, S.F.C. MILSOM, DAVID ROFFE.

A detailed comparison of Machiavelli with Shakespeare, grounded in their common use of rhetoric. Although the question of Machiavellian influence on Shakespeare has been thoroughly debated, this book represents the first attempt to compare the two authors in detail. The playwright and the political philosopher share a commonground, a fascination with the motives and morality of political action, which makes for remarkable similarities in their presentation of the subject. In his deploying of the argument, the author of Il Principe emerges as a dramatic writer, like his English counterpart. The book, while taking in an obvious "Machiavel" figure such as Richard III, considers Machiavelli in relation to Shakespeare's depiction of more conventionally noble princes such as HenryV, together with other monarchs from the Henriad - Richard II and Henry IV - as well as King John. Though the Shakespearean focus falls on the histories, tragic heroes such as Hamlet and Macbeth also receive attention. The study concludes with two chapters on the Roman plays and assesses Shakespeare's representation of the problem of conscience (Julius Caesar) and magnanimity (Antony and Cleopatra) in the light of Machiavelli's republicanism. JOHN ROE is Senior Lecturer at the University of York.

This book acquaints the reader with the esental ideas of K-homology and develops some of its applications. It includes a detailed introduction to the necessary functional analysis, followed by an exploration of the connections between K-homology and operator theory, coarse geometry, index theory, and assembly maps.

This is a fully annotated edition of all the poems which are now generally regarded as Shakespeare's, excluding the Sonnets. It contains Venus and Adonis, The Rape of Lucrece, The Phoenix and the Turtle, The Passionate Pilgrim, and A Lover's Complaint. The introduction to the two long narrative poems examines their place within the classical and Renaissance European traditions, an issue which also applies to The Phoenix and the Turtle. John Roe analyses the conditions in which the collection was produced, and weighs the evidence for and against Shakespeare's authorship of A Lover's Complaint and the much-debated question of its genre. He demonstrates how in his management of formal tropes Shakespeare, like the best Elizabethans, fashions a living language out of handbook oratory. This updated edition contains a new introductory section on recent critical interpretations and an updated reading list.

Martial arts transport us to the realms of legends. Every single day, in sweat-soaked training halls across the globe, stories of heroic warriors from the past are told. Tales of men and women that could overpower wild beasts with their bare hands, walk through a barrage of swords or bullets unharmed or defeat scores of attackers while barely breaking a sweat. But from where does our fascination with these tales stem? Why are they so widely told? Why are there near-universal aspects that appear throughout? This book intends to answer these questions and more. Telling us the tales of ten of the greatest martial arts legends of all time, looking at the facts behind these stories and discussing the functions that they play within the study of martial arts.

Ten years after publication of the popular first edition of this volume, the index theorem continues to stand as a central result of modern mathematics-one of the most important foci for the interaction of topology, geometry, and analysis. Retaining its concise presentation but offering streamlined analyses and expanded coverage of important examples and applications, Elliptic Operators, Topology, and Asymptotic Methods, Second Edition introduces the ideas surrounding the heat equation proof of the Atiyah-Singer index theorem. The author builds towards proof of the Lefschetz formula and the full index theorem with four chapters of geometry, five chapters of analysis, and four chapters of topology. The topics addressed include Hodge theory, Weyl's theorem on the distribution of the eigenvalues of the Laplacian, the asymptotic expansion for the heat kernel, and the index theorem for Dirac-type operators using Getzler's direct method. As a "dessert," the final two chapters offer discussion of Witten's analytic approach to the Morse inequalities and the L2-index theorem of Atiyah for Galois coverings. The text assumes some background in differential geometry and functional analysis. With the partial differential equation theory developed within the text and the exercises in each chapter, Elliptic Operators, Topology, and Asymptotic Methods becomes the ideal vehicle for self-study or coursework. Mathematicians, researchers, and physicists working with index theory or supersymmetry will find it a concise but wide-ranging introduction to this important and intriguing field.

Ten years after publication of the popular first edition of this volume, the index theorem continues to stand as a central result of modern mathematics-one of the most important foci for the interaction of topology, geometry, and analysis. Retaining its concise presentation but offering streamlined analyses and expanded coverage of important examples and applications, Elliptic Operators, Topology, and Asymptotic Methods, Second Edition introduces the ideas surrounding the heat equation proof of the Atiyah-Singer index theorem. The author builds towards proof of the Lefschetz formula and the full index theorem with four chapters of geometry, five chapters of analysis, and four chapters of topology. The topics addressed include Hodge theory, Weyl's theorem on the distribution of the eigenvalues of the Laplacian, the asymptotic expansion for the heat kernel, and the index theorem for Dirac-type operators using Getzler's direct method. As a "dessert," the final two chapters offer discussion of Witten's analytic approach to the Morse inequalities and the L2-index theorem of Atiyah for Galois coverings. The text assumes some background in differential geometry and functional analysis. With the partial differential equation theory developed within the text and the exercises in each chapter, Elliptic Operators, Topology, and Asymptotic Methods becomes the ideal vehicle for self-study or coursework. Mathematicians, researchers, and physicists working with index theory or supersymmetry will find it a concise but wide-ranging introduction to this important and intriguing field.

The first English-language book to detail the combat systems and martial culture of a land shaped by centuries of conflict. The Martial Arts of Vietnam presents an engaging overview of the evolution of Vietnamese martial arts from 2,000 BCE until today. We will look at the mythical origins of the Vietnamese people and the impact that invasions from neighboring countries had on the martial culture of Vietnam. We will discover how kings and governments promoted and, in some cases, crushed martial traditions; alongside how Vietnams' unusual geography both protected and exposed martial styles and lineages. This work offers stunning photography, era timelines, and regional maps that allow for an engaging adventure through Vietnam's northern, central, and southern regions, all in search of events and catalysts that shaped its martial history through the ages. When we arrive at modern Vietnams' martial arts society, we meet with many teachers from the northern, central, and southern regions who, through courageous efforts, are attempting to codify and preserve their unique combat systems for the benefit of all martial artists. We explore the ethnic minority martial arts, Sino-Vietnamese and Chinese martial arts, as well as various imported and foreign systems and how they are positioned in relation to modern Vietnam's martial arts practices. The Martial Arts of Vietnam lifts the veil of secrecy long surrounding this socialist state to reveal its combat systems and their thousand years of evolution.

This text is a careful introduction to geometry. While developing geometry, the book also emphasizes the links between geometry and other branches of pure and applied mathematics.