This brilliantly illustrated book is a visual compendium on Mod style. For some Mod means a way of life: London clubs and Lambrettas, cigarettes and speed. For others it's clothes: trim suits, sunglasses and loafers. Combining style savvy with cultural anthropology, this guide to the many aspects of Mods takes an alphabetical approach to the most enduring of youth cults. Beginning with À bout de souffle and ending with Zoot Money, authors and Mod experts Paolo Hewitt and Mark Baxter touch on every facet of the fad. Entries such as Eel Pie Island, Otis Redding, Mary Quant, and Ready Steady Go give intriguing background information, history and facts, while colorful illustrations bring Mod style to life. Style hounds, pop music fans, and Anglophiles of all ages will be entertained and inspired by this book that proves that, while "mod"-ernism has gone through several phases, it's never gone out of style. AUTHORS: Paolo Hewitt began his writing career at Melody Maker and New Musical Express. His articles have appeared in newspapers and magazines as well as a series of books on sports, fashion, and music. He served as the official biographer for the groups Oasis and The Jam, runs his own Mod-style knitwear label in Italy, and is the author of Fab Gear: The Beatles and Fashion (Prestel). Mark Baxter has been fascinated with fashion his entire life and has been the owner of a vintage clothing boutique. He is the author, with Paolo Hewitt, of The Fashion of Football and The Mumper. Martin Freeman is a British actor best known for his work on television shows The Office and Sherlock and in feature films such as The Hitchhiker's Guide to the Galaxy and Love Actually. ILLUSTRATIONS: 300 colour

This book is a comprehensive guide to Linear Algebra and covers all the fundamental topics such as vector spaces, linear independence, basis, linear transformations, matrices, determinants, inner products, eigenvectors, bilinear forms, and canonical forms. It also introduces concepts such as fields, rings, group homomorphism, and binary operations early on, which gives students a solid foundation to understand the rest of the material. Unlike other books on Linear Algebra that are either too theory-oriented with fewer solved examples or too problem-oriented with less good quality theory, this book strikes a balance between the two. It provides easy-to-follow theorem proofs and a considerable number of worked examples with various levels of difficulty. The fundamentals of the subject are explained in a methodical and straightforward way. This book is aimed at undergraduate and graduate students of Mathematics and Engineering Mathematics who are studying Linear Algebra. It is also a useful resource for students preparing for exams in higher education competitions such as NET, GATE, lectureships, etc. The book includes some of the most recent and challenging questions from these exams.

Includes section "Recent publications."

A thorough, accessible, and rigorous presentation of the central theorems of mathematical logic . . . ideal for advanced students of mathematics, computer science, and logic Logic of Mathematics combines a full-scale introductory course in mathematical logic and model theory with a range of specially selected, more advanced theorems. Using a strict mathematical approach, this is the only book available that contains complete and precise proofs of all of these important theorems: * Gödel's theorems of completeness and incompleteness * The independence of Goodstein's theorem from Peano arithmetic * Tarski's theorem on real closed fields * Matiyasevich's theorem on diophantine formulas Logic of Mathematics also features: * Full coverage of model theoretical topics such as definability, compactness, ultraproducts, realization, and omission of types * Clear, concise explanations of all key concepts, from Boolean algebras to Skolem-Löwenheim constructions and other topics * Carefully chosen exercises for each chapter, plus helpful solution hints At last, here is a refreshingly clear, concise, and mathematically rigorous presentation of the basic concepts of mathematical logic-requiring only a standard familiarity with abstract algebra. Employing a strict mathematical approach that emphasizes relational structures over logical language, this carefully organized text is divided into two parts, which explain the essentials of the subject in specific and straightforward terms. Part I contains a thorough introduction to mathematical logic and model theory-including a full discussion of terms, formulas, and other fundamentals, plus detailed coverage of relational structures and Boolean algebras, Gödel's completeness theorem, models of Peano arithmetic, and much more. Part II focuses on a number of advanced theorems that are central to the field, such as Gödel's first and second theorems of incompleteness, the independence proof of Goodstein's theorem from Peano arithmetic, Tarski's theorem on real closed fields, and others. No other text contains complete and precise proofs of all of these theorems. With a solid and comprehensive program of exercises and selected solution hints, Logic of Mathematics is ideal for classroom use-the perfect textbook for advanced students of mathematics, computer science, and logic.

The American Journal of Mathematics publishes research papers and articles of broad appeal covering the major areas of contemporary mathematics.