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The Official Manchester United Illustrated Encyclopedia is a celebration of the most well-known football club in the world. From the early days of Newton Heath, through years of near-bankruptcy, the eras of Mangnall and Busby, and tragedy at Munich to triumph in Europe, this is a fascinating account of the drama, excitement and glory of United's most important moments. With contributions from well-respected sports writers and packed with fabulous color action shots, in-depth player profiles, and information on the stadium and workings of the club, The Official Manchester United Illustrated Encyclopedia is the ultimate guide to Old Trafford and the team.
This book presents the newest portfolio of prints from Peter Blake, the godfather of British pop art. Blake has always had a deep interest in the letters of the alphabet, and this book reproduces 26 of his newest prints, one for each letter of the alphabet. Each visual interpretation is a collage of images from vintage cards, magazines and books, and the finished works are both nostalgic and whimsical, humorous and fascinating. Including an interview by the renowned art writer, Mel Gooding, and a specially designed cover by the artist, this will be required reading for all Peter Blake fans.
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Includes inclusive "Errata for the Linage book."
Most people, at some time in their professional lives, find themselves faced with the prospect of making a presentation to a live audience. This practical handbook discusses how to deliver powerful presentations. It covers how to: build rapport with the audience; create a striking and a lasting impression; structure and deliver the presentation; and adapt presentations for different cultures.
Investigates trade association efforts to influence U.S. tariff policy.
Constructive mathematics is based on the thesis that the meaning of a mathematical formula is given, not by its truth-conditions, but in terms of what constructions count as a proof of it. However, the meaning of the terms `construction' and `proof' has never been adequately explained (although Kriesel, Goodman and Martin-Löf have attempted axiomatisations). This monograph develops precise (though not wholly formal) definitions of construction and proof, and describes the algorithmic substructure underlying intuitionistic logic. Interpretations of Heyting arithmetic and constructive analysis are given. The philosophical basis of constructivism is explored thoroughly in Part I. The author seeks to answer objections from platonists and to reconcile his position with the central insights of Hilbert's formalism and logic. Audience: Philosophers of mathematics and logicians, both academic and graduate students, particularly those interested in Brouwer and Hilbert; theoretical computer scientists interested in the foundations of functional programming languages and program correctness calculi.