The Rise and Decline of International Communism analyses the changing fortunes of the communist movement from the time of the Comintern to the diffuse and diverse array of socialist and workers parties of today. It argues that while the Bolshevik experiment has left an indelible imprint, still serving as a model for some and a warning to others, national preoccupation's and conflicts of interpretation have produced serious rifts - rifts which have shattered the myth of global communist solidarity and raised question marks over the future of 'communism' as an ideology, movement and way of life.

Die Großstädte und das Geistesleben ist ein 1903 erschienener Aufsatz des Soziologen Georg Simmel, mit dem dieser die Grundlagen der Stadtsoziologie schuf. Das tiefste Problem des modernen Lebens ist nach Georg Simmel der Anspruch des Individuums nach der Selbstständigkeit und Eigenart seines Daseins gegen die Übermächte der Gesellschaft, das geschichtlich Ererbte der äußerlichen Kultur und Technik des Lebens zu bewahren. Der Großstädter ist - im Gegensatz zum Kleinstädter - einer "Steigerung des Nervenlebens" ausgesetzt. Darin besteht die Basis für den Typus großstädtischer Individualität. Georg Simmel (1858-1918) war ein deutscher Philosoph und Soziologe. Er leistete wichtige Beiträge zur Kulturphilosophie, war Begründer der "formalen Soziologie" und der Konfliktsoziologie. Simmel stand in der Tradition der Lebensphilosophie, aber auch der des Neukantianismus.

These essays explore what happens when a skilful economist makes unconventional assumptions. Economic theory has traditionally relied upon a tacit and 'classical' set of assumptions that have gradually acquired a life of their own in defining how economists write and how they justify economic models. Similarly, these assumptions have acquired an autonomous character: they guide the way economists think about the world. In consequence, consideration of alternative assumptions has become taboo. These essays are substantively and stylistically novel because they break these taboos and bring new assumptions into economic theory. The papers apply this adventurous approach to a wide range of issues - from insurance markets and trade in underdeveloped countries to unemployment and discrimination. Some of the essays derive the implications for economic markets of costly asymmetric information. Others explore the findings of other social sciences such as anthropology, psychology and sociology.

The influential book that established the mathematical discipline of linear programming In the worlds of finance, business, and management, mathematicians and economists frequently encounter problems of optimization. In this classic book, George Dantzig shows how the methods of linear programming can provide solutions. Drawing on a wealth of examples, he introduces the basic theory of linear inequalities and describes the powerful simplex method used to solve them. He discusses the price concept, the transportation problem, and matrix methods, and covers key mathematical concepts such as the properties of convex sets and linear vector spaces. Dantzig demonstrates how linear programming can be applied to a host of optimization problems, from minimizing traffic congestion to maximizing the scheduling of airline flights. An invaluable resource for students and practitioners alike, Linear Programming and Extensions is an extraordinary account of the development and uses of this versatile mathematical technique, blending foundational research in mathematical theory with computation, economic analysis, and applications to industrial problems.

I Love Her, That's Why! is an entertaining look at the life and career of comedian George Burns and his wife Gracie Allen. From humble beginnings in New York, Burns and Allen went on to become much-loved stars of stage, radio, television, and the big-screen, one of the few entertainers to be successful in each venue. The book begins with Burns' childhood and early struggles in vaudeville before he meets Gracie Allen. Burns then details his efforts to win her affections; their marriage and adoptions of two children; radio, film, and TV productions (including the script for their television series). Included are numerous illustrated pages of photographs.

After spending two weeks in Cuba, George Gershwin was inspired to write this masterpiece. Elements of Cuban rhythms and dance are incorporated, making this a colorful and exciting piece to play. Originally written for full orchestra, this version is expertly transcribed for two pianos, four hands by Gregory Stone. National Federation Selection 2008-2010

George Mikes has written many successful books on a variety of interesting subjects, but one so successful as those on the subject most central to his own experience: his adopted country. The first of these came out in 1946: the ever famous "How to be an Alien." Later he enlarges the picture with "How to be inimitable" and "How to be Decadent." All three books were illustrated by the master of the cartoonists’ art, the late Nicolas Bentley. Here they are, all in one volume, which will make life much easier for today's would-be Brits than it was for those who pervaded them. It is said that a few of the latter actually failed to become indistinguishable from the genuine British article because they found it too tiresome to seek out three separate books: a misfortune that need never again occur to anyone.

One Infinite Series and Infinite Sequences.- 1 Operations with Power Series.- Additive Number Theory, Combinatorial Problems, and Applications.- Binomial Coefficients and Related Problems.- Differentiation of Power Series.- Functional Equations and Power Series.- Gaussian Binomial Coefficients.- Majorant Series.- 2 Linear Transformations of Series. A Theorem of Cesàro.- Triangular Transformations of Sequences into Sequences.- More General Transformations of Sequences into Sequences.- Transformations of Sequences into Functions. Theorem of Cesàro.- 3 The Structure of Real Sequences and Series.- The Structure of Infinite Sequences.- Convergence Exponent.- The Maximum Term of a Power Series.- Subseries.- Rearrangement of the Terms.- Distribution of the Signs of the Terms.- 4 Miscellaneous Problems.- Enveloping Series.- Various Propositions on Real Series and Sequences.- Partitions of Sets, Cycles in Permutations.- Two Integration.- 1 The Integral as the Limit of a Sum of Rectangles.- The Lower and the Upper Sum.- The Degree of Approximation.- Improper Integrals Between Finite Limits.- Improper Integrals Between Infinite Limits.- Applications to Number Theory.- Mean Values and Limits of Products.- Multiple Integrals.- 2 Inequalities.- Inequalities.- Some Applications of Inequalities.- 3 Some Properties of Real Functions.- Proper Integrals.- Improper Integrals.- Continuous, Differentiate, Convex Functions.- Singular Integrals. Weierstrass' Approximation Theorem.- 4 Various Types of Equidistribution.- Counting Function. Regular Sequences.- Criteria of Equidistribution.- Multiples of an Irrational Number.- Distribution of the Digits in a Table of Logarithms and Related Questions.- Other Types of Equidistribution.- 5 Functions of Large Numbers.- Laplace's Method.- Modifications of the Method.- Asymptotic Evaluation of Some Maxima.- Minimax and Maximin.- Three Functions of One Complex Variable. General Part.- 1 Complex Numbers and Number Sequences.- Regions and Curves. Working with Complex Variables.- Location of the Roots of Algebraic Equations.- Zeros of Polynomials, Continued. A Theorem of Gauss.- Sequences of Complex Numbers.- Sequences of Complex Numbers, Continued: Transformation of Sequences.- Rearrangement of Infinite Series.- 2 Mappings and Vector Fields.- The Cauchy-Riemann Differential Equations.- Some Particular Elementary Mappings.- Vector Fields.- 3 Some Geometrical Aspects of Complex Variables.- Mappings of the Circle. Curvature and Support Function.- Mean Values Along a Circle.- Mappings of the Disk. Area.- The Modular Graph. The Maximum Principle.- 4 Cauchy's Theorem • The Argument Principle.- Cauchy's Formula.- Poisson's and Jensen's Formulas.- The Argument Principle.- Rouche's Theorem.- 5 Sequences of Analytic Functions.- Lagrange's Series. Applications.- The Real Part of a Power Series.- Poles on the Circle of Convergence.- Identically Vanishing Power Series.- Propagation of Convergence.- Convergence in Separated Regions.- The Order of Growth of Certain Sequences of Polynomials.- 6 The Maximum Principle.- The Maximum Principle of Analytic Functions.- Schwarz's Lemma.- Hadamard's Three Circle Theorem.- Harmonic Functions.- The Phragmén-Lindelöf Method.- Author Index.

Few mathematical books are worth translating 50 years after original publication. Polyá-Szegö is one! It was published in German in 1924, and its English edition was widely acclaimed when it appeared in 1972. In the past, more of the leading mathematicians proposed and solved problems than today. Their collection of the best in analysis is a heritage of lasting value.

Contents: * · Preface · George R. R. Martin · pr * · The Campbell Touch · Isaac Asimov · in * · Beatnik Bayou · John Varley · nv * * · Haute Falaise Bay · Brenda Pearce · nv * * · Scorched Supper on New Niger · Suzy McKee Charnas · nv * * · Stage Whisper · Alan Brennert · nv * * · Queen of the Magic Kingdom · Alan Brennert · ss * * · The Wishes of Maidens · Felix C. Gotschalk · nv * * · Virtual Image · P. J. Plauger · na * * · The John W. Campbell, Jr. Awards, 1973-1978 · Misc. · bi

Science fiction-noveller.

Superheroes and villains do battle over the human heart in this delightful anthology featuring all-new stories from a wide range of contributors, all set in the Wild Cards universe, where an alien virus mutates some and grants superpowers to others, created by the #1 New York Times bestselling author of A Game of Thrones . An alien virus ravages the world, its results as random as a hand of cards. Those infected either draw the black queen and die, draw an ace and receive superpowers, or draw the joker and are bizarrely mutated. Nevertheless, human nature reigns supreme. And one of the most enduring human drives is the search for love. Aces and jokers alike both want to find it, or have lost it . . . or perhaps just want to use it for personal gain. Crazy, unconventional, touching, strange, and oh-so-familiar, this is love, Wild Cards-style. Within these stories: • A jewel thief seduces a popular actor just so she can track down a long-lost treasure. • A teenager trapped in the body of a giant snail attempts to win his love à la Cyrano de Bergerac. • A man discovers his purpose in life after meeting a beautiful butterfly woman. • A young hero who has been awarded the hideous name of Hero McHeroface finds some solace in the arms of an astrologer hiding her own unique powers. Pairing Up is the Wild Cards take on love—finding it, seeking it, losing it, or achieving it—as aces and jokers enter into the highest-stake game of all: gambling on their heart's desire. With stories by Kevin Andrew Murphy • Christopher Rowe • Marko Kloos • Melinda M. Snodgrass • Bradley Denton • Walton Simons • Peter Newman • Gwenda Bond • David Anthony Durham • Edited by George R. R. Martin

By means of a series of scenes shown in reverse chronological order, we are permitted to see the steps by which a young and ambitious playwright became merely a materialistic symbol of success.

English, Hebrew (translation)