Prest

In 1664, Moliere's Tartuffe was banned from public performance. This book provides a detailed, in-depth account of the five-year struggle (1664-69) to have the ban lifted and, so doing, sheds importan

Cross-gender casting was an ongoing phenomenon in the French theatre during the reign of Louis XIV. Here, Prest explores the trend and related gender issues in different theatrical genres and differen

Lawyer, judge, politician, poet, teacher, and architect, William Blackstone was a major figure in eighteenth century public life. Over his varied and brilliant career he made profound contributions to

It is possible to associate a topological space to the category of modules over any ring. This space, the Ziegler spectrum, is based on the indecomposable pure-injective modules. Although the Ziegler spectrum arose within the model theory of modules and plays a central role in that subject, this book concentrates specifically on its algebraic aspects and uses. The central aim is to understand modules and the categories they form through associated structures and dimensions, which reflect the complexity of these, and similar, categories. The structures and dimensions considered arise particularly through the application of model-theoretic and functor-category ideas and methods. Purity and associated notions are central, localisation is an ever-present theme and various types of spectrum play organising roles. This book presents a unified, coherent account of material which is often presented from very different viewpoints and clarifies the relationships between these various approaches.

This book explores the fascinating phenomenon of cross-casting and related gender issues in different theatrical genres and different performance contexts during the heyday of French theatre. Although

In recent years the interplay between model theory and other branches of mathematics has led to many deep and intriguing results. In this, the first book on the topic, the theme is the interplay between model theory and the theory of modules. The book is intended to be a self-contained introduction to the subject and introduces the requisite model theory and module theory as it is needed. Dr Prest develops the basic ideas concerning what can be said about modules using the information which may be expressed in a first-order language. Later chapters discuss stability-theoretic aspects of modules, and structure and classification theorems over various types of rings and for certain classes of modules. Both algebraists and logicians will enjoy this account of an area in which algebra and model theory interact in a significant way. The book includes numerous examples and exercises and consequently will make an ideal introduction for graduate students coming to this subject for the first ti