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YOU'RE NOT AFRAID TO COME PLAY IN THE WOODS ARE YOU...? IT'S THE SUMMER OF '77 A group of boyhood friends in an idyllic rural neighborhood. An annual rite of passage in a dark and alluring Pennsylvania wood. The invocation of an ancient Presence. And a childhood game gone terribly wrong.... EIGHTEEN YEARS LATER Two brothers haunted by the unspeakable memory they would do anything to forget. An appealing tavern proprietress & psychic intuitive from New Orleans with an enigmatic past. An ancient apocryphal prophesy fulfilled. And a journey into a harrowing new reality haunted by something far more dangerous than a memory.... A thought-provoking, emotionally charged tapestry, the suspense builds to near unbearable levels as each story simultaneously unfolds in alternating chapters between the chilling events of 1977 and 1995. When Light and Dark converge in a spiritually charged climax of biblical proportions, the result is a taut and twisted supernatural thriller certain to leave you as satisfyingly on edge as you are shocked. Sweetly Nostalgic & Brutally Terrifying, THE LITTLE WOODS is a Grainy and Riveting Supernatural Suspense to the Very Last Page!
Littlewood's Miscellany, which includes most of the earlier work as well as much of the material Professor Littlewood collected after the publication of A Mathematician's Miscellany, allows us to see academic life in Cambridge, especially in Trinity College, through the eyes of one of its greatest figures. The joy that Professor Littlewood found in life and mathematics is reflected in the many amusing anecdotes about his contemporaries, written in his pungent, aphoristic style. The general reader should, in most instances, have no trouble following the mathematical passages. For this publication, the new material has been prepared by Béla Bollobás; his foreword is based on a talk he gave to the British Society for the History of Mathematics on the occasion of Littlewood's centenary.
Entering St. Bede's Academy halfway through her junior year, Cally Wood is thrust into the complex social world of the upper echelon, but she is more interested in Iris, a girl whose recent disappearance is similar to that of Cally's own sister ten years earlier.
This book investigates Joan Littlewood's theatre productions and her community-based projects and activism, drawing upon extensive primary archival material.
This book uses original archival material to consider the theatrical and cultural innovations of Joan Littlewood and her company, 'Theatre Workshop'. Littlewood had a huge impact on the way theatre was generated, rehearsed and presented during the twentieth century. Now reissued, Joan Littlewood is the first book to combine: an overview of Littlewood's career in relation to the wider social, political and cultural context an exploration of Littlewood's theatrical influences, approach to actor's training, belief in the creative ensemble, attitude to text, rehearsal methods and use of improvisation a detailed case study of the origins, research, creative process and thinking behind Littlewood's most famous production, Oh What a Lovely War, and an assessment of its impact a series of practical exercises designed to capture and illustrate the key approaches Littlewood used in the rehearsal room. As a first step towards critical understanding, and as an initial exploration before going on to further, primary research, Routledge Performace Practitioners offer unbeatable value for today's student.
Law of Miracles suggests that an individual can expect to encounter one-in-a-million experiences (known as "miracles") at a rate of around one per month. Professor John Edensor Littlewood of Cambridge University had introduced the law, which was included in his book, namely, A Mathematician's Miscellany, a 1986 anthology of his work. It aims to discredit one aspect of alleged supernatural perception. Also, it is related to the more basic law of genuinely large numbers. The Law of Miracles states that with a big enough sample size, anything absurd (about a single sample probability model) can probably happen.
This book is intended to be a detailed and carefully written account of various versions of the Littlewood-Paley theorem and of some of its applications, together with indications of its general significance in Fourier multiplier theory. We have striven to make the presentation self-contained and unified, and adapted primarily for use by graduate students and established mathematicians who wish to begin studies in these areas: it is certainly not intended for experts in the subject. It has been our experience, and the experience of many of our students and colleagues, that this is an area poorly served by existing books. Their accounts of the subject tend to be either ill-suited to the needs of a beginner, or fragmentary, or, in one or two instances, obscure. We hope that our book will go some way towards filling this gap in the literature. Our presentation of the Littlewood-Paley theorem proceeds along two main lines, the first relating to singular integrals on locally com pact groups, and the second to martingales. Both classical and modern versions of the theorem are dealt with, appropriate to the classical n groups IRn, ?L , Tn and to certain classes of disconnected groups. It is for the disconnected groups of Chapters 4 and 5 that we give two separate accounts of the Littlewood-Paley theorem: the first Fourier analytic, and the second probabilistic.
The subject of symmetric functions began with the work of Jacobi, Schur, Weyl, Young and others on the Schur polynomials. In the 1950's and 60's, far-reaching generalizations of Schur polynomials were obtained by Hall and Littlewood (independently) and, in a different direction, by Jack. In the 1980's, Macdonald unified these developments by introducing a family of polynomials associated with arbitrary root systems. The last twenty years have witnessed considerable progress in this area, revealing new and profound connections with representation theory, algebraic geometry, combinatorics, special functions, classical analysis and mathematical physics. All these fields and more are represented in this volume, which contains the proceedings of a conference on Jack, Hall-Littlewood and Macdonald polynomials held at ICMS, Edinburgh, during September 23-26, 2003. of historical material, including brief biographies of Hall, Littlewood, Jack and Macdonald; the original papers of Littlewood and Jack; notes on Hall's work by Macdonald; and a recently discovered unpublished manuscript by Jack (annotated by Macdonald). The book will be invaluable to students and researchers who wish to learn about this beautiful and exciting subject.
The Agents’ homeland lay in the greenest of all the valleys where the bluest of blue waters flowed. This was Little Woods, a place in the southernmost region of the Great Forest. Yet it was far removed—so far, in fact, the journey would take many weeks to travel from the Northern Lands of the Great Forest. Little Woods was flanked on all sides by high, impassable mountains with only one closely guarded secret way in. This land flourished in secrecy unknown to the rest of the Great Forest. Fire was unknown and so were wars and treachery. But one day a stranger happened upon Little Woods. He was on a mission. This mission would include a band of Agents from Little Woods, sworn to save the peace of the Great Forest. Although untrained in the art of warfare, they would become the greatest warriors of the Great Forest with the help of the ancient Jakarian’s magical armor.