Michael K. Rosenow investigates working people's beliefs, rituals of dying, and the politics of death by honing in on three overarching questions: How did workers, their families, and their communities experience death? Did various identities of class, race, gender, and religion coalesce to form distinct cultures of death for working people? And how did people's attitudes toward death reflect notions of who mattered in U.S. society? Drawing from an eclectic array of sources ranging from Andrew Carnegie to grave markers in Chicago's potter's field, Rosenow portrays the complex political, social, and cultural relationships that fueled the United States' industrial ascent. The result is an undertaking that adds emotional depth to existing history while challenging our understanding of modes of cultural transmission.

This book constitutes the refereed proceedings of the 13th International Conference on Intelligent Data Engineering and Automated Learning, IDEAL 2012, held in Natal, Brazil, in August 2012. The 100 revised full papers presented were carefully reviewed and selected from more than 200 submissions for inclusion in the book and present the latest theoretical advances and real-world applications in computational intelligence.

Crochet Master Class presents 18 crochet techniques taught by some of the world’s best crochet designers and instructors. Each chapter focuses on a different technique, inviting you to dip in, experiment, and then apply your newfound skills to create a custom piece designed by these crochet luminaries. You’ll learn Hairpin Lace from Stitch Diva Jennifer Hansen, discover the intricate color work of tapestry crochet from Carol Ventura, and explore free-form crochet with renowned fiber artist Prudence Mapstone. Filled with expert instruction, inspiring stories, and projects created exclusively for this book, Crochet Master Class is your guide to the incredible range of crochet possibilities. Techniques include: Filet Crochet • Hairpin Lace • Tapestry Crochet • Aran Crochet • Entrelac Crochet • Fashion Crochet • Tunisian Crochet • Woven Crochet • Double-Ended Crochet • Tassels • Bullion Stitch • Overlay Crochet • Bead Crochet • Bruges Crochet • Painted Crochet • Free-Form Crochet • Irish Crochet • Wire Crochet

This book offers a systematic introduction to recent achievements and development in research on the structure of finite non-simple groups, the theory of classes of groups and their applications. In particular, the related systematic theories are considered and some new approaches and research methods are described – e.g., the F-hypercenter of groups, X-permutable subgroups, subgroup functors, generalized supplementary subgroups, quasi-F-group, and F-cohypercenter for Fitting classes. At the end of each chapter, we provide relevant supplementary information and introduce readers to selected open problems.

Symmetries, coupled with the mathematical concept of group theory, are an essential conceptual backbone in the formulation of quantum field theories capable of describing the world of elementary particles. This primer is an introduction to and survey of the underlying concepts and structures needed in order to understand and handle these powerful tools. Specifically, in Part I of the book the symmetries and related group theoretical structures of the Minkowskian space-time manifold are analyzed, while Part II examines the internal symmetries and their related unitary groups, where the interactions between fundamental particles are encoded as we know them from the present standard model of particle physics. This book, based on several courses given by the authors, addresses advanced graduate students and non-specialist researchers wishing to enter active research in the field, and having a working knowledge of classical field theory and relativistic quantum mechanics. Numerous end-of-chapter problems and their solutions will facilitate the use of this book as self-study guide or as course book for topical lectures.

Set Theoretical Aspects of Real Analysis is built around a number of questions in real analysis and classical measure theory, which are of a set theoretic flavor. Accessible to graduate students, and researchers the beginning of the book presents introductory topics on real analysis and Lebesgue measure theory. These topics highlight the boundary between fundamental concepts of measurability and nonmeasurability for point sets and functions. The remainder of the book deals with more specialized material on set theoretical real analysis. The book focuses on certain logical and set theoretical aspects of real analysis. It is expected that the first eleven chapters can be used in a course on Lebesque measure theory that highlights the fundamental concepts of measurability and non-measurability for point sets and functions. Provided in the book are problems of varying difficulty that range from simple observations to advanced results. Relatively difficult exercises are marked by asterisks and hints are included with additional explanation. Five appendices are included to supply additional background information that can be read alongside, before, or after the chapters. Dealing with classical concepts, the book highlights material not often found in analysis courses. It lays out, in a logical, systematic manner, the foundations of set theory providing a readable treatment accessible to graduate students and researchers.