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In Paper Parties, designer-maker Erin has carefully curated over 50 paper projects for chic, fabulous celebrations that will delight and inspire anyone who loves to make playful and beautiful things.Paper Parties was born out of Erin Hung's love affair with paper as a medium and her passion for celebrations that are bursting with fun. Gone are the days when ‘papercrafts'conjure up images of shabby-chic scrapbooks and heaps of unnecessary embellishment. Erin proves that these projects can be modern, stunning and relevant, through a unique format that combines the beauty of an inspirational, illustrated coffee table book, with the simplicity of a practical craft manual.Whether you fancy sending a Secret Love Message, want to dazzle and delight guests with a 3D Gem Stone place name and Flower Bomb confetti piñata, or celebrate the passing seasons with an Origami Advent Calendar, there is something to create and celebrate for every occasion.

A practical step-by-step guide to creating and flying 25 amazing paper planes.Whether you fly them indoors or outdoors, the pleasure of building and flying a paper plane appeals to all ages. Paper Planes contains everything you need to know about how to fold and fly a squadron of custom-designed paper aircraft.Learn how to perform loops, dives and other stunts and get to know your drag from your lift with this fantastic guide. Featuring 25 designs, each project is laid out with clear step-by-step diagrams.Learn how to make a variety of aircraft including stunt planes, jet fighters, basic gliders and even a helicopter with this easy-to-use book. Suitable for everyone including children, it also makes a perfect Father's Day present.Word count: 14,000

With a distinctly graphic aesthetic, Esther Thorpe's first book contains step-by-step instructions for 15 stunning origami projects for the home.Origami has been around for hundreds of years, but this is a thoroughly modern take on the art of paper folding. Basing her work on simple, traditional shapes and techniques, Esther creates simple, striking items that appear much more intricate than they are.The book contains projects with varying levels of difficulty. If you consider yourself an origami novice, it might be worth trying slightly simpler projects, like the Triangular Box or Star Garland. These simpler projects are designed to ease you in gently, and many of the items require you to fold multiples of the same shape – an ideal way to practice your skills. Mastering projects that use a similar origami technique is also a good way to develop your folding ability. Projects that lend themselves well together are the Photo Holder, Cube (in the Geometric Mobile) & Vase, which are all based on sonobe origami modules.Make paper cranes into a child's mobile or string tiny stars onto a garland before moving on to a functional set of'feltigami'storage baskets and the more ambitious, and incredibly impressive, concertina lampshade.

Sommaire 1. Gabriel Bonnot de Mably et le droit naturel moderne : un essai de réévaluation, par Jean Dellemotte et Julie Ferrand 2. Les avant-courriers de l'entrepreneur innovateur à l'époque du capitalisme mercantiliste : faits et théories, par Domenico Catalano 3. De l'homo oeconomicus à l'homo sympathicus : les apports de la sympathie smithienne à la compréhension des comportements prosociaux, par Vanessa Michel 4. La'valeur nouvellement créée'de Marx et la valeur ajoutée de la comptabilité nationale, par Pierre Le Masne 5. Keynes et les « fondements ricardiens du marxisme », par Nicolas Piluso et Edouard Cottin-Euziol 6. Monétiser ou ne pas monétiser la dette publique… Est-ce vraiment la question? Une perspective postkeynésienne néo-chartaliste, par Jonas Grangeray 7. La mise à distance du « darwinisme social » de Spencer par Hayek, par Vincent Ortiz Recensions 8. Un nouvel éclairage théologico-politique sur les communs. Note de lecture de l'ouvrage Composer un monde commun, de Gaël Giraud, par Hervé Defalvard 9. A History of Ecological Economic Thought, Marco P. Vianna Franco et Antoine Missemer, par Jérôme Deyris

Assistant Woodbury County Attorney Hillary Reed believes God_controls the world and nothing is random. Her new significant_other, Sioux City Sentinel-Leader reporter Tom Kingman, isn__t so_sure. After a corporate attorney is killed in her office in Omaha,_Tom wonders how that is anything but senseless. He gets his chance_to find out when the company__s CEO, Tom__s friend from college,_makes him a proposition: come to Omaha, pose as an employee,_and find the rat in the corporate cube maze.Tom convinces Hillary to spend a week with him at his_parents__ house just across the Missouri River in Council Bluffs,_and they suddenly have the freedom (as well as encouragement_from Tom__s parents and gregarious sister) to explore their feelings_and faith. Tom Kingman always gets the story, but will he get the_girl? And which__the story or the girl__is really more important_to him? For now, only God knows.

The famous equation that bears Erwin Schrödinger's name encapsulates his profound contributions to quantum mechanics using wave mechanics. This third, augmented edition of his papers on the topic contains the six original, famous papers in which Schrödinger created and developed the subject of wave mechanics as published in the original edition. As the author points out, at the time each paper was written the results of the later papers were largely unknown to him. This edition also contains three papers that were written shortly after the original edition was published and four lectures delivered by Schrödinger at the Royal Institution in London in 1928. The papers and lectures in this volume were revised by the author and translated into English, and afford the reader a striking and valuable insight into how wave mechanics developed.

These famous papers, with their characteristic mixture of deep insight and inevitable confusion, are here presented complete and in English for the first time, with a commentary by their translator, John Stillwell, that guides the reader into the heart of the subject. One of the finest works of one of the great mathematicians is now available anew for students and experts alike. —Jeremy Gray The AMS and John Stillwell have made an important contribution to the mathematics literature in this translation of Poincaré. For many of us, these great papers on the foundations of topology are given greater clarity in English. Moreover, reading Poincaré here illustrates the ultimate in research by successive approximations (akin to my own way of mathematical thinking). — Stephen Smale I am a proud owner of the original complete works in green leather in French bought for a princely sum in Paris around 1975. I have read them extensively, and often during topology lectures I refer to parts of these works. I am happy that there is now the option for my students to read them in English. —Dennis Sullivan The papers in this book chronicle Henri Poincaré's journey in algebraic topology between 1892 and 1904, from his discovery of the fundamental group to his formulation of the Poincaré conjecture. For the first time in English translation, one can follow every step (and occasional stumble) along the way, with the help of translator John Stillwell's introduction and editorial comments. Now that the Poincaré conjecture has finally been proved, by Grigory Perelman, it seems timely to collect the papers that form the background to this famous conjecture. Poincaré's papers are in fact the first draft of algebraic topology, introducing its main subject matter (manifolds) and basic concepts (homotopy and homology). All mathematicians interested in topology and its history will enjoy this book. This volume is one of an informal sequence of works within the History of Mathematics series. Volumes in this subset, “Sources”, are classical mathematical works that served as cornerstones for modern mathematical thought.

It's 1872 and China – still bruised from its defeat in the two Opium Wars – sends a group of boys, including seven-year-old Chen Mu, to America to study and bring back the secrets of the West. But nine years on Chen Mu becomes a fugitive and flees to Umberumberka, a mining town in outback Australia. He eventually finds peace working for Matthew Dawson, a rich pastoralist. When the bubonic plague ravages Sydney, Matthew Dawson's daughter returns to her father's property with her son, Edward. But it's a lonely life for a small boy surrounded only by adults, and he soon befriends Chen Mu, forging a friendship that will last a lifetime. Years later, Edward visits a mysterious and decadent Shanghai, where he falls in love with Ming Li, the beautiful young wife of a Chinese businessman. Invading Japanese armies tear the couple apart and years pass before they reunite, each scarred by the events of World War II and the Korean War. But will it be only to be torn apart once again? The Yellow Papers is a story of love, obsession and friendship set against a backdrop of war and racial prejudice. ‘Moving and though-provoking. An outstanding novel of originality and psychological depth.'Julienne van Loon ‘Will satisfy a readership hungry for a gripping, grandiose read.'Bookseller & Publisher

I just can't imagine me without you...It's the mid-1990s, and fifteen year-old Guernsey schoolgirls, Renée and Flo, are not really meant to be friends. Thoughtful, introspective and studious Flo couldn't be more different to ambitious, extroverted and sexually curious Renée. But Renée and Flo are united by loneliness and their dysfunctional families, and an intense bond is formed. Although there are obstacles to their friendship (namely Flo's jealous ex-best friend and Renée's growing infatuation with Flo's brother), fifteen is an age where anything can happen, where life stretches out before you, and when every betrayal feels like the end of the world. For Renée and Flo it is the time of their lives.With graphic content and some scenes of a sexual nature, PAPER AEROPLANES is a gritty, poignant, often laugh-out-loud funny and powerful novel. It is an unforgettable snapshot of small-town adolescence and the heart-stopping power of female friendship.ABOUT THE AUTHORDawn O'Porter is a broadcaster, novelist and print journalist who lives in Los Angeles with her husband Chris, cat Lilu and dog Potato. She has made numerous documentaries about all sorts of things: polygamy, childbirth, Geisha, body image, breast cancer and even the movie DIRTY DANCING. Dawn is currently a columnist for Glamour Magazine in the UK, and writes regularly for many other publications. Her first novel, PAPER AEROPLANES, was published by Hot Key Books in 2013, to critical acclaim. GOOSE is the sequel, and two more novels in the series are planned.She is also a highly prolific Tweeter (@hotpatooties) and manages her own website www.dawnoporter.co.uk. Dawn is obsessed with vintage clothing and can be seen in This Old Thing on C4, trying to convert high-streetaholics to the way of old threads. Dawn is also in the process of setting up her own clothing label, BOB (she also has a bob...)REVIEWSShe has nailed every high school girl's defining moments', Jo Elvin, editor, Glamour'Funny, touching and packed with cultural references, this is a must for anyone who has experienced the joy - and pain - of teenage friendship'', Grazia'A really gorgeous and nostalgic read', Marie Claire'Dawn O'Porter's first novel is just as brilliant as you would expect... Funny, sad and incredibly poignant, it's the novel you wish you'd read at 15', Stylist'Dawn O'Porter's debut novel is a treat that can be enjoyed by all ages', Now'O'Porter perfectly captures the sometimes ludicrous complexities of adolescence, and everyone should relate to this heartbreakingly funny depiction of friendship and loss.', The Irish Times'Brought us right back. And made us LOL. A lot!', Company'One of the best debut novels I've read.', Alex Jones, The Mail on Sunday'A laugh out loud read. A heart-warming tale about two teenage friends', Sunday Express

This collection of eleven papers covers a broad spectrum of topics in analysis, from the study of certain classes of analytic functions to the solvability of singular problems for differential and integral equations to computational schemes for the partial differential equations and singular integral equations.

This book contains six papers in logic translated from the Russian.

The topics in this collection range over several diverse areas, such as graph theory, continued fractions, complex manifolds, and group theory.

This collection focuses primarily on topics in the area of the theory of functions of a complex variable.

This book presents cutting-edge research in translation studies, offering stimulating discussions on translation and providing fresh perspectives on the field. Papers in Translation Studies features a selection of papers originally authored for this volume, addressing a variety of issues from different points of view and offering interesting contributions to the critical literature of the field. The volume provides useful resources that will be of great benefit for academics, students and practitioners.The contributions to this book promote research on translation theory and practice, and suggest ways of dealing with translation problems. The volume chapters are written by researchers from around the world, and consider various different languages and contexts. Areas of investigation include contrastive linguistics and translation, corpus-based translation studies, natural language processing, machine translation, and translator training.

Part One of this book, “Sequences of primes and conjectures on them”, brings together thirty-two papers regarding sequences of primes, sequences of squares of primes, sequences of certain types of semiprimes, also few types of pairs, triplets and quadruplets of primes and conjectures on all of these sequences. Part Two of this book, “Sequences of Fermat pseudoprimes and conjectures on them”, brings together seventeen papers on sequences of Poulet numbers and Carmichael numbers, i.e. the Fermat pseudoprimes to base 2 and the absolute Fermat pseudoprimes, two classes of numbers that fascinated the author for long time. Part Three of this book, “Prime producing quadratic polynomials”, contains three papers which list some already known such polynomials, that generate more than 20, 30 or even 40 primes in a row, and few such polynomials discovered by the author himself.

There are a number of specialties in low-dimensional topology that can find in their “family tree” a common ancestry in the theory of surface mappings. These include knot theory as studied through the use of braid representations and 3-manifolds as studied through the use of Heegaard splittings. The study of the surface mapping class group (the modular group) is of course a rich subject in its own right, with relations to many different fields of mathematics and theoretical physics. But its most direct and remarkable manifestation is probably in the vast area of low-dimensional topology. Although the scene of this area has been changed dramatically and experienced significant expansion since the original publication of Professor Joan Birman's seminal work, Braids, Links, and Mapping Class Groups (Princeton University Press), she brought together mathematicians whose research span many specialties, all of common lineage. The topics covered are quite diverse. Yet they reflect well the aim and spirit of the conference in low-dimensional topology held in honor of Joan S.Birman's 70th birthday at Columbia University (New York, NY), which was to explore how these various specialties in low-dimensional topology have diverged in the past 20–25 years, as well as to explore common threads and potential future directions of development.

This book presents papers that originally appeared in the Japanese journal Sugaku. The papers fall into the general area of mathematical analysis as it pertains to probability and statistics, dynamical systems, differential equations and analytic function theory. Among the topics discussed are: stochastic differential equations, spectra of the Laplacian and Schrödinger operators, nonlinear partial differential equations which generate dissipative dynamical systems, fractal analysis on self-similar sets and the global structure of analytic functions.