G. K. Chesterton is remembered as a brilliant creator of nonsense and satirical verse, author of the Father Brown stories and the innovative novel, The Man who was Thursday, and yet today he is not counted among the major English novelists and poets. However, this major new biography argues that Chesterton should be seen as the successor of the great Victorian prose writers, Carlyle, Arnold, Ruskin, and above all Newman. Chesterton's achievement as one of the great English literary critics has not hitherto been fully recognized, perhaps because his best literary criticism is of prose rather than poetry. Ian Ker remedies this neglect, paying particular attention to Chesterton's writings on the Victorians, especially Dickens. As a social and political thinker, Chesterton is contrasted here with contemporary intellectuals like Bernard Shaw and H. G. Wells in his championing of democracy and the masses. Pre-eminently a controversialist, as revealed in his prolific journalistic output, he became a formidable apologist for Christianity and Catholicism, as well as a powerful satirist of anti-Catholicism. This full-length life of G. K. Chesterton is the first comprehensive biography of both the man and the writer. It draws on many unpublished letters and papers to evoke Chesterton's joyful humour, his humility and affinity to the common man, and his love of the ordinary things of life.
John Henry Newman is often described as 'the Father of the Second Vatican Council'. He anticipated most of the Council's major documents, as well as being an inspiration to the theologians who were behind them. His writings offer an illuminating commentary both on the teachings of the Council and the way these have been implemented and interpreted in the post-conciliar period. This book is the first sustained attempt to consider what Newman's reaction to Vatican II would have been. As a theologian who on his own admission fought throughout his life against theological liberalism, yet who pioneered many of the themes of the Council in his own day, Newman is best described as a conservative radical who cannot be classed simply as either a conservative or liberal Catholic. At the time of the First Vatican Council, Newman adumbrated in his private letters a mini-theology of Councils, which casts much light on Vatican II and its aftermath. The leading Newman scholar, Ian Ker, argues that Newman would have greatly welcomed the reforms of the Council, but would have seen them in the light of his theory of doctrinal development, insisting that they must certainly be understood as changes but changes in continuity rather than discontinuity with the Church's tradition and past teachings. He would therefore have endorsed the so-called 'hermeneutic of reform in continuity' in regard to Vatican II, a hermeneutic first formulated by Pope Benedict XVI and subsequently confirmed by his successor, Pope Francis, and rejected both 'progressive' and ultra-conservative interpretations of the Council as a revolutionary event. Newman believed that what Councils fail to speak of is of great importance, and so a final chapter considers the kind of evangelization—a topic notably absent from the documents of Vatican II—Newman thought appropriate in the face of secularization.
In this new and up-to-date biography, the renowned Newman scholar Fr Ian Ker sets out the amazing life of John Henry Newman from his formative Anglican years, following his path to Rome, his founding of the Oratory, and his busy and often controversial Catholic years.While a very thorough portrait of the man himself, this account also examines Cardinal Newman's rich legacy and tells the complete story leading to his beatification in 2010.
An excellent, very readable summary of Cardinal Newman's intellectual achievement - Ker's most original contribution lies in his attempt to credit Newman with an original theory of knowledge and enduring significance as a philosopher.' Library Journal
A multi-part story? In MY Sonic Boom comic?? You got that right! It's wacky-racin' adventure in "Everybody’s Super Sonic Racing" Part Two: Dr. Eggman’s fun and “friendly” go-kart challenge has turned deadly! But, really, who didn’t see that “twist” coming? Can Sonic salvage the race and prove to the bad doctor he can win fair and square? More importantly—can Sonic survive long enough to return to the race course?! Discover the fate of life, limb and ego in this super-fast story with cover art from Sonic comic fav Jamal Peppers! …And BOOM goes the dynamite!
Within the subject of topological dynamics, there has been considerable recent interest in systems where the underlying topological space is a Cantor set. Such systems have an inherently combinatorial nature, and seminal ideas of Anatoly Vershik allowed for a combinatorial model, called the Bratteli-Vershik model, for such systems with no non-trivial closed invariant subsets. This model led to a construction of an ordered abelian group which is an algebraic invariant of the system providing a complete classification of such systems up to orbit equivalence. The goal of this book is to give a statement of this classification result and to develop ideas and techniques leading to it. Rather than being a comprehensive treatment of the area, this book is aimed at students and researchers trying to learn about some surprising connections between dynamics and algebra. The only background material needed is a basic course in group theory and a basic course in general topology.
KER-POOM! Tom swerves his bike, narrowly avoids a tree, and crashes into a silver spacecraft. Hang on, a SPACECRAFT? Next to the spacecraft is Wayne, who looks just exactly like that footballer on the telly, except for being bright blue. Tom couldn't be talking to an ... ALIEN, could he? Ian Whybrow's BOOKS FOR BOYS are funny, pacy reads from one of the UK's best-loved authors - collect all sixteen!
Algebraic K-theory encodes important invariants for several mathematical disciplines, spanning from geometric topology and functional analysis to number theory and algebraic geometry. As is commonly encountered, this powerful mathematical object is very hard to calculate. Apart from Quillen's calculations of finite fields and Suslin's calculation of algebraically closed fields, few complete calculations were available before the discovery of homological invariants offered by motivic cohomology and topological cyclic homology. This book covers the connection between algebraic K-theory and Bökstedt, Hsiang and Madsen's topological cyclic homology and proves that the difference between the theories are ‘locally constant’. The usefulness of this theorem stems from being more accessible for calculations than K-theory, and hence a single calculation of K-theory can be used with homological calculations to obtain a host of ‘nearby’ calculations in K-theory. For instance, Quillen's calculation of the K-theory of finite fields gives rise to Hesselholt and Madsen's calculations for local fields, and Voevodsky's calculations for the integers give insight into the diffeomorphisms of manifolds. In addition to the proof of the full integral version of the local correspondence between K-theory and topological cyclic homology, the book provides an introduction to the necessary background in algebraic K-theory and highly structured homotopy theory; collecting all necessary tools into one common framework. It relies on simplicial techniques, and contains an appendix summarizing the methods widely used in the field. The book is intended for graduate students and scientists interested in algebraic K-theory, and presupposes a basic knowledge of algebraic topology.
Updated to reflect current research, Algebraic Number Theory and Fermat’s Last Theorem, Fourth Edition introduces fundamental ideas of algebraic numbers and explores one of the most intriguing stories in the history of mathematics—the quest for a proof of Fermat’s Last Theorem. The authors use this celebrated theorem to motivate a general study of the theory of algebraic numbers from a relatively concrete point of view. Students will see how Wiles’s proof of Fermat’s Last Theorem opened many new areas for future work. New to the Fourth Edition Provides up-to-date information on unique prime factorization for real quadratic number fields, especially Harper’s proof that Z(√14) is Euclidean Presents an important new result: Mihăilescu’s proof of the Catalan conjecture of 1844 Revises and expands one chapter into two, covering classical ideas about modular functions and highlighting the new ideas of Frey, Wiles, and others that led to the long-sought proof of Fermat’s Last Theorem Improves and updates the index, figures, bibliography, further reading list, and historical remarks Written by preeminent mathematicians Ian Stewart and David Tall, this text continues to teach students how to extend properties of natural numbers to more general number structures, including algebraic number fields and their rings of algebraic integers. It also explains how basic notions from the theory of algebraic numbers can be used to solve problems in number theory.
If $G$ is a reductive algebraic group acting rationally on a smooth affine variety $X$, then it is generally believed that $D(X) $ has properties very similar to those of enveloping algebras of semisimple Lie algebras. In this book, the authors show that this is indeed the case when $G$ is a torus and $X=k \times (k ) $. They give a precise description of the primitive ideals in $D(X) $ and study in detail the ring theoretical and homological properties of the minimal primitive quotients of $D(X) $. The latter are of the form $B =D(X) /({\germ g}-\chi({\germ g}))$ where ${\germ g}= {\rm Lie}(G)$, $\chi\in {\germ g} ast$ and ${\germ g}-\chi({\germ g})$ is the set of all $v-\chi(v)$ with $v\in {\germ g}$. They occur as rings of twisted differential operators on toric varieties. It is also proven that if $G$ is a torus acting rationally on a smooth affine variety, then $D(X/\!/G)$ is a simple ring.
This revelatory study explores how Scottish history plays, especially since the 1930s, raise issues of ideology, national identity, historiography, mythology, gender and especially Scottish language. Covering topics up to the end of World War Two, the book addresses the work of many key figures from the last century of Scottish theatre, including Robert McLellan and his contemporaries, and also Hector MacMillan, Stewart Conn, John McGrath, Donald Campbell, Bill Bryden, Sue Glover, Liz Lochhead, Jo Clifford, Peter Arnott, David Greig, Rona Munro and others often neglected or misunderstood. Setting these writers’ achievements in the context of their Scottish and European predecessors, Ian Brown offers fresh insights into key aspects of Scottish theatre. As such, this represents the first study to offer an overarching view of historical representation on Scottish stages, exploring the nature of ‘history’ and ‘myth’ and relating these afresh to how dramatists use – and subvert – them. Engaging and accessible, this innovative book will attract scholars and students interested in history, ideology, mythology, theatre politics and explorations of national and gender identity.
Bifurcation theory studies how the structure of solutions to equations changes as parameters are varied. The nature of these changes depends both on the number of parameters and on the symmetries of the equations. Volume I discusses how singularity-theoretic techniques aid the understanding of transitions in multiparameter systems. This volume focuses on bifurcation problems with symmetry and shows how group-theoretic techniques aid the understanding of transitions in symmetric systems. Four broad topics are covered: group theory and steady-state bifurcation, equicariant singularity theory, Hopf bifurcation with symmetry, and mode interactions. The opening chapter provides an introduction to these subjects and motivates the study of systems with symmetry. Detailed case studies illustrate how group-theoretic methods can be used to analyze specific problems arising in applications.
The framework of ‘symmetry’ provides an important route between the abstract theory and experimental observations. The book applies symmetry methods to dynamical systems, focusing on bifurcation and chaos theory. Its exposition is organized around a wide variety of relevant applications. From the reviews: "[The] rich collection of examples makes the book...extremely useful for motivation and for spreading the ideas to a large Community."--MATHEMATICAL REVIEWS
The earlier chapter of this self-contained text provide a route from first principles through standard linear and quadratic algebra to geometric algebra, with Clifford's geometric algebras taking pride of place. In parallel with this is an account, also from first principles, of the elementary theory of topological spaces and of continuous and differentiable maps that leads up to the definitions of smooth manifolds and their tangent spaces and of Lie groups and Lie algebras. The calculus is presented as far as possible in basis free form to emphasize its geometrical flavour and its linear algebra content. In this second edition Dr Porteous has taken the opportunity to add a chapter on triality which extends earlier work on the Spin groups in the chapter on Clifford algebras. The details include a number of important transitive group actions and a description of one of the exceptional Lie groups, the group G2. A number of corrections and improvements have also been made. There are many exercises throughout the book and senior undergraduates in mathematics as well as first-year graduate students will continue to find it stimulating and rewarding.
What…What is that sound? No, really—what on earth is that noise? Waitaminute… is that the sound of go-karts??? IT… IT—IS! LET THE RACE BEGIN IN "EVERYBODY'S SUPER SONIC RACING" PART ONE! (IS THE CAPS LOCK STILL ON, OH WAITAMINUTE, there we go. Much better.) When Dr. Eggman sponsors a go-kart race around Sonic's Island home, you know that dude is up to no good. The rules are as follows: no special powers, no weapons, and everyone has to drive a kart to keep things fair. Since when does Eggy care about "fair"? What will happen to throw this race into a SPIN? How many rhetorical questions can we ask in one paragraph of solicit text?? Find out in this hyperbole-packed issue! Featuring cover art from Sonic comic extraordinaire Tracy Yardley!
The transition from school mathematics to university mathematics is seldom straightforward. Students are faced with a disconnect between the algorithmic and informal attitude to mathematics at school, versus a new emphasis on proof, based on logic, and a more abstract development of general concepts, based on set theory. The authors have many years' experience of the potential difficulties involved, through teaching first-year undergraduates and researching the ways in which students and mathematicians think. The book explains the motivation behind abstract foundational material based on students' experiences of school mathematics, and explicitly suggests ways students can make sense of formal ideas. This second edition takes a significant step forward by not only making the transition from intuitive to formal methods, but also by reversing the process- using structure theorems to prove that formal systems have visual and symbolic interpretations that enhance mathematical thinking. This is exemplified by a new chapter on the theory of groups. While the first edition extended counting to infinite cardinal numbers, the second also extends the real numbers rigorously to larger ordered fields. This links intuitive ideas in calculus to the formal epsilon-delta methods of analysis. The approach here is not the conventional one of 'nonstandard analysis', but a simpler, graphically based treatment which makes the notion of an infinitesimal natural and straightforward. This allows a further vision of the wider world of mathematical thinking in which formal definitions and proof lead to amazing new ways of defining, proving, visualising and symbolising mathematics beyond previous expectations.
The NEW ONGOING SONIC COMIC BOOK SERIES from Archie Comics keeps on BOOMIN’ with Sonic Boom #4: Sticks and Stones! Dr. Eggman’s Big Boy mech has been refined into its final, deadly form. Sonic and his friends are on the ropes—but have no fear! Sticks has brought her secret weapon! It’s a… wait, seriously? This thinks THAT’s going to help?! Find out what her secret weapon is in the weird and wacky conclusion to the first story arc of the brand-new series SONIC BOOM! Featuring cover art from Sonic art guru Tracy Yardley!
The Clifford algebras of real quadratic forms and their complexifications are studied here in detail, and those parts which are immediately relevant to theoretical physics are seen in the proper broad context. Central to the work is the classification of the conjugation and reversion anti-involutions that arise naturally in the theory. It is of interest that all the classical groups play essential roles in this classification. Other features include detailed sections on conformal groups, the eight-dimensional non-associative Cayley algebra, its automorphism group, the exceptional Lie group G(subscript 2), and the triality automorphism of Spin 8. The book is designed to be suitable for the last year of an undergraduate course or the first year of a postgraduate course.
The study of Cambodian religion has long been hampered by a lack of easily accessible scholarship. This impressive new work by Ian Harris thus fills a major gap and offers English-language scholars a booklength, up-to-date treatment of the religious aspects of Cambodian culture. Beginning with a coherent history of the presence of religion in the country from its inception to the present day, the book goes on to furnish insights into the distinctive nature of Cambodia's important yet overlooked manifestation of Theravada Buddhist tradition and to show how it reestablished itself following almost total annihilation during the Pol Pot period. Historical sections cover the dominant role of tantric Mahayana concepts and rituals under the last great king of Angkor, Jayavarman VII (1181–c. 1220); the rise of Theravada traditions after the collapse of the Angkorian civilization; the impact of foreign influences on the development of the nineteenth-century monastic order; and politicized Buddhism and the Buddhist contribution to an emerging sense of Khmer nationhood. The Buddhism practiced in Cambodia has much in common with parallel traditions in Thailand and Sri Lanka, yet there are also significant differences. The book concentrates on these and illustrates how a distinctly Cambodian Theravada developed by accommodating itself to premodern Khmer modes of thought. Following the overthrow of Prince Sihanouk in 1970, Cambodia slid rapidly into disorder and violence. Later chapters chart the elimination of institutional Buddhism under the Khmer Rouge and its gradual reemergence after Pol Pot, the restoration of the monastic order's prerevolutionary institutional forms, and the emergence of contemporary Buddhist groupings.
Njals saga, the greatest of the sagas of the Icelanders, was written around 1280. It tells the story of a complex feud that starts innocently enough--in a tiff over seating arrangement at a local feast--and expands over the course of 20 years to engulf half the country, in which both sides are effectively exterminated, Njal and his family burned to death in their farmhouse, the other faction picked off over the entire course of the feud. Law and feud feature centrally in the saga, Njal, its hero, being the greatest lawyer of his generation. No reading of the saga can do it justice unless it takes its law, its feuding strategies, as well as the author's stunning manipulation and saga conventions. In 'Why is Your Axe Bloody?' W.I. Miller offers a lively, entertaining, and completely orignal personal reading of this lengthy saga.
The theory of o-trees has its origin in the work of Lyndon on length functions in groups. The first definition of an R -tree was given by Tits in 1977. The importance of o-trees was established by Morgan and Shalen, who showed how to compactify a generalisation of Teichmller space for a finitely generated group using R -trees. In that work they were led to define the idea of a o-tree, where o is an arbitrary ordered abelian group. Since then there has been much progress in understanding the structure of groups acting on R -trees, notably Rips'' theorem on free actions. There has also been some progress for certain other ordered abelian groups o, including some interesting connections with model theory. Introduction to o-Trees will prove to be useful for mathematicians and research students in algebra and topology. Contents: o-Trees and Their Construction; Isometries of o-Trees; Aspects of Group Actions on o-Trees; Free Actions; Rips'' Theorem. Readership: Mathematicians and research students in algebra and topology.
ARE YOU READY FOR THE BOOM?!The NEW ONGOING SONIC COMIC BOOK SERIES from Archie Comics continues its frantic fun with Sonic Boom #3: Hammer Spaced! Amy’s most precious possession, her piko hammer, has gone missing! And if she can’t find it, her hammer won’t be the only thing she’ll lose! While the boys are on a hammer-hunting quest, Sticks tries to show Amy a new arsenal—but will she survive the experience?! Don’t miss the exclusive tie-in comic to the new TV Show and Video Games from Sega, featuring cover art from Sonic comics legend Tracy Yardley!
Lie superalgebras are a natural generalization of Lie algebras, having applications in geometry, number theory, gauge field theory, and string theory. This book develops the theory of Lie superalgebras, their enveloping algebras, and their representations. The book begins with five chapters on the basic properties of Lie superalgebras, including explicit constructions for all the classical simple Lie superalgebras. Borel subalgebras, which are more subtle in this setting, are studied and described. Contragredient Lie superalgebras are introduced, allowing a unified approach to several results, in particular to the existence of an invariant bilinear form on $\mathfrak{g}$. The enveloping algebra of a finite dimensional Lie superalgebra is studied as an extension of the enveloping algebra of the even part of the superalgebra. By developing general methods for studying such extensions, important information on the algebraic structure is obtained, particularly with regard to primitive ideals. Fundamental results, such as the Poincare-Birkhoff-Witt Theorem, are established. Representations of Lie superalgebras provide valuable tools for understanding the algebras themselves, as well as being of primary interest in applications to other fields. Two important classes of representations are the Verma modules and the finite dimensional representations. The fundamental results here include the Jantzen filtration, the Harish-Chandra homomorphism, the Sapovalov determinant, supersymmetric polynomials, and Schur-Weyl duality. Using these tools, the center can be explicitly described in the general linear and orthosymplectic cases. In an effort to make the presentation as self-contained as possible, some background material is included on Lie theory, ring theory, Hopf algebras, and combinatorics.
This book is based on lectures given at a summer school on motivic homotopy theory at the Sophus Lie Centre in Nordfjordeid, Norway, in August 2002. Vladimir Voevodsky is one of the founders of the theory and received the Fields medal for his work.
A textbook for graduate and advanced undergraduate students introducing microwave filter design and the circuit theory and network synthesis that are necessary to it. A variety of design theories are presented followed by specific examples with numerical simulations of the designs and when possible pictures of real devices. c. Book News Inc.
Here comes the BOOM! FIRST ISSUE in an ALL-NEW ONGOING SONIC COMIC BOOK SERIES! Based on the new hit TV and video game comes SONIC BOOM #1—a new Sonic the Hedgehog comic book series from Archie Comics! Sonic the Hedgehog and his friends are back and ready to do battle with the evil DR. EGGMAN and his diabolical death-machines! This ground-breaking new chapter in the Sonic the Hedgehog franchise puts a new "spin" on all your favorite heroes and villains—plus new faces and hilarious new stories chock-full of action—and it's all brought to you by the folks that bring the hit series Sonic the Hedgehog and Sonic Universe to you each and every month! Featuring a stunning first issue cover by Sonic art legend Patrick "SPAZ" Spaziante! Get ready for the BOOM, baby!
In recent years, there has been an explosion of interest in network-based modeling in many branches of science. This book synthesizes some of the common features of many such models, providing a general framework analogous to the modern theory of nonlinear dynamical systems. How networks lead to behavior not typical in a general dynamical system and how the architecture and symmetry of the network influence this behavior are the book’s main themes. Dynamics and Bifurcation in Networks: Theory and Applications of Coupled Differential Equations is the first book to describe the formalism for network dynamics developed over the past 20 years. In it, the authors introduce a definition of a network and the associated class of “admissible” ordinary differential equations, in terms of a directed graph whose nodes represent component dynamical systems and whose arrows represent couplings between these systems. They also develop connections between network architecture and the typical dynamics and bifurcations of these equations and discuss applications of this formalism to various areas of science, including gene regulatory networks, animal locomotion, decision-making, homeostasis, binocular rivalry, and visual illusions. This book will be of interest to scientific researchers in any area that uses network models, which includes many parts of biology, physics, chemistry, computer science, electrical and electronic engineering, psychology, and sociology.
Since 1973, Galois theory has been educating undergraduate students on Galois groups and classical Galois theory. In Galois Theory, Fifth Edition, mathematician and popular science author Ian Stewart updates this well-established textbook for today’s algebra students. New to the Fifth Edition Reorganised and revised Chapters 7 and 13 New exercises and examples Expanded, updated references Further historical material on figures besides Galois: Omar Khayyam, Vandermonde, Ruffini, and Abel A new final chapter discussing other directions in which Galois theory has developed: the inverse Galois problem, differential Galois theory, and a (very) brief introduction to p-adic Galois representations This bestseller continues to deliver a rigorous, yet engaging, treatment of the subject while keeping pace with current educational requirements. More than 200 exercises and a wealth of historical notes augment the proofs, formulas, and theorems.
*** SHORTLISTED IN THE SPORTS WRITING CATEGORY AT THE 2024 SPORTS BOOK AWARDS *** *** LONGLISTED FOR THE WILLIAM HILL SPORTS BOOK OF THE YEAR 2023 *** *** ONE OF THE DAILY TELEGRAPH'S SPORTS BOOKS OF THE YEAR 2023 *** *** ONE OF THE TIMES' SPORTS BOOKS OF THE YEAR 2023 *** The remarkable inside story of how two Hollywood A-listers, Rob McElhenney and Ryan Reynolds, stunned the football world by buying a non-league club in North Wales. 'astute, lovingly detailed ... so entertaining ... so charming' Victoria Segal, the Sunday Times 'A superb account of a modern-day success story, told beautifully by one of the best writers in the business. This is one of the great football stories of recent years. No matter who you support, if you love football, you will love the story of Tinseltown.' Daniel Taylor, The Athletic 'This is a compelling, multi-layered, page turner, underpinned by a real sense of both place and connection with the eclectic characters involved. It will appeal to anyone with even the slightest interest in the game's enduring place in a changing world.' Louise Taylor, Guardian '...the best sports book I've read all year for many years...It's full on factual but funny, exhaustive but not exhausting and well written and wonderful.' Paul Ross, talkSPORT 'terrific ... A richly layered and fascinating story of a club and community reborn' FourFourTwo 'This book comes from the heart. It tells the story of how Wrexham, the club I love, has always been special and achieved so much in the past, as well as the present. I really enjoyed it.' Mickey Thomas, Wrexham FC legend and 1992 FA Cup hero It was one of the most extraordinary takeovers British football has known. In February 2021, Ryan Reynolds joined with Rob McElhenney to buy Wrexham FC, a non-league team in North Wales. Wrexham, a former coal and steel town dealing with its post-industrial legacy, suddenly found itself at the centre of global attention, with broadcast networks around the world descending to discover what was going on. The club became the subject of a smash hit Disney+ docu-series, Welcome to Wrexham. Tinseltown tells the story of this extraordinary, unpredictable and often surreal football takeover and the remarkable events that followed. Written with the full cooperation of Wrexham FC, it is the inside story of what happened when Hollywood met a dot on a map. How a town was transformed when its football club, aspiring only to survive on the fifth rung of the British football ladder, was sprinkled with gold dust and found ambition again. With unique access to key figures, the book charts the club's attempts to climb up the pyramid, providing a vivid sense of what it is like to play for this 'Hollywood' team and the pressure and spotlight that comes with it. At their only press conference since buying the club, nobody laughed when Reynolds and McElhenney said the Premier League could be an aspiration. 'Couldn't we theoretically make this happen?' McElhenney asked. 'Why not dream big?' added Reynolds. 'If you don't dream big, you will never go there, so why not?' Tinseltown is the story of how they did just that.
The distinguished diplomat Sir Ernest Satow's retirement began in 1906 and continued until his death in August 1929. From 1907 he settled in the small town of Ottery St. Mary in rural East Devon, England. He was very active, serving as a British delegate at the Second Hague Peace Conference in 1907 and on various committees related to church, missionary and other more local affairs: he was a magistrate and chairman of the Urban District Council. He had a very wide social circle of family, friends and former colleagues, with frequent distinguished visitors. He produced two seminal books: A Guide to Diplomatic Practice (1917, now in its seventh revised edition and referred to as 'Satow') and A Diplomat in Japan (1921). The latter is highly evaluated as a rare foreigner's view of the years leading to the Meiji Restoration of 1868. This book in two volumes is the last in a series of Satow's diaries edited by Ian Ruxton. This is the first-ever publication.
The essays that comprise this study range from detailed discussion of the forms of particular runes in the runic alphabet to the wider matters on which runes throw light, such as magic, paganism, literacy and linguistic change.
Australian Bird Names is aimed at anyone with an interest in birds, words, or the history of Australian biology and bird-watching. It discusses common and scientific names of every Australian bird, to tease out the meanings, which may be useful, useless or downright misleading! The authors examine every species: its often many-and-varied common names, its full scientific name, with derivation, translation and a guide to pronunciation. Stories behind the name are included, as well as relevant aspects of biology, conservation and history. Original descriptions, translated by the authors, have been sourced for many species. As well as being a book about names this is a book about the history of ever-developing understandings of birds, about the people who contributed and, most of all, about the birds themselves. 2013 Whitley Award Commendation for Zoological Resource.
Since 1973, Galois Theory has been educating undergraduate students on Galois groups and classical Galois theory. In Galois Theory, Fourth Edition, mathematician and popular science author Ian Stewart updates this well-established textbook for today's algebra students. New to the Fourth EditionThe replacement of the topological proof of the fundame
Serviceability failures of concrete structures involving excessive cracking or deflection are relatively common, even in structures that comply with code requirements. This is often as a result of a failure to adequately account for the time-dependent deformations of concrete in the design of the structure. The serviceability provisions embodied in codes of practice are relatively crude and, in some situations, unreliable and do not adequately model the in-service behaviour of structures. In particular, they fail to adequately account for the effects of creep and shrinkage of the concrete. Design for serviceability is complicated by the non-linear and inelastic behaviour of concrete at service loads. Providing detailed information, this book helps engineers to rationally predict the time-varying deformation of concrete structures under typical in-service conditions. It gives analytical methods to help anticipate time-dependent cracking, the gradual change in tension stiffening with time, creep induced deformations and the load independent strains caused by shrinkage and temperature changes. The calculation procedures are illustrated with many worked examples. A vital guide for practising engineers and advanced students of structural engineering on the design of concrete structures for serviceability and provides a penetrating insight into the time-dependent behaviour of reinforced and prestressed concrete structures.
The Mathematical Theory of Coding focuses on the application of algebraic and combinatoric methods to the coding theory, including linear transformations, vector spaces, and combinatorics. The publication first offers information on finite fields and coding theory and combinatorial constructions and coding. Discussions focus on self-dual and quasicyclic codes, quadratic residues and codes, balanced incomplete block designs and codes, bounds on code dictionaries, code invariance under permutation groups, and linear transformations of vector spaces over finite fields. The text then takes a look at coding and combinatorics and the structure of semisimple rings. Topics include structure of cyclic codes and semisimple rings, group algebra and group characters, rings, ideals, and the minimum condition, chains and chain groups, dual chain groups, and matroids, graphs, and coding. The book ponders on group representations and group codes for the Gaussian channel, including distance properties of group codes, initial vector problem, modules, group algebras, andrepresentations, orthogonality relationships and properties of group characters, and representation of groups. The manuscript is a valuable source of data for mathematicians and researchers interested in the mathematical theory of coding.
This definitive work on the introduction of domestic animals to Australia begins with the first white settlement at Botany Bay. It explores the foundations of our wool and beef industries, examining the role of early leaders like Phillip, King, Macarthur and Bligh.The book considers the successful introduction of the horse, Australia's first live animal export, and goes on to explore the role of the acclimatisation societies, the development of the veterinary profession and the control and eradication of some of the major exotic and introduced diseases of sheep and cattle. The author, Dr Ian Parsonson, retired as Assistant Chief of the Australian Animal Health Laboratory at Geelong, Victoria, after a long career in veterinary practice and research. His areas of expertise include bacterial and viral diseases, pathology and microbiological laboratory safety. He is a committee member of the International Embryo Transfer Society and the Animal Gene Storage and Resource Centre of Australia.
In part 2, games are introduced, and used to axiomatise various classes of algebras. Part 3 discusses approximations to representability, using bases, relation algebra reducts, and relativised representations. Part 4 presents some constructions of relation algebras, including Monk algebras and the 'rainbow construction', and uses them to show that various classes of representable algebras are non-finitely axiomatisable or even non-elementary. Part 5 shows that the representability problem for finite relation algebras is undecidable, and then in contrast proves some finite base property results. Part 6 contains a condensed summary of the book, and a list of problems. There are more than 400 exercises. P The book is generally self-contained on relation algebras and on games, and introductory text is scattered throughout. Some familiarity with elementary aspects of first-order logic and set theory is assumed, though many of the definitions are given.-
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