A radically new way of thinking about form and context in literature, politics, and beyond Forms offers a powerful new answer to one of the most pressing problems facing literary, critical, and cultural studies today—how to connect form to political, social, and historical context. Caroline Levine argues that forms organize not only works of art but also political life—and our attempts to know both art and politics. Inescapable and frequently troubling, forms shape every aspect of our experience. Yet, forms don't impose their order in any simple way. Multiple shapes, patterns, and arrangements, overlapping and colliding, generate complex and unpredictable social landscapes that challenge and unsettle conventional analytic models in literary and cultural studies. Borrowing the concept of "affordances" from design theory, this book investigates the specific ways that four major forms—wholes, rhythms, hierarchies, and networks—have structured culture, politics, and scholarly knowledge across periods, and it proposes exciting new ways of linking formalism to historicism and literature to politics. Levine rereads both formalist and antiformalist theorists, including Cleanth Brooks, Michel Foucault, Jacques Rancière, Mary Poovey, and Judith Butler, and she offers engaging accounts of a wide range of objects, from medieval convents and modern theme parks to Sophocles's Antigone and the television series The Wire. The result is a radically new way of thinking about form for the next generation and essential reading for scholars and students across the humanities who must wrestle with the problem of form and context.

Filling in a form may be an everyday experience, yet as an aspect of design that affects all our lives, forms are quite often overlooked. This is a handbook on form design for designers, students and anyone interested in improving client communication and information handling.

Award-winning author-illustrator Barbara McClintock’s meticulous research and vibrant watercolor illustrations breathe life into this frenzied, fictionalized exploration of China’s ancient Five Forms. When a young girl finds a mysterious, discarded book of martial arts poses, she ignores the warning printed in bold inside its cover: DO NOT ATTEMPT THESE FORMS WITHOUT AN EXPERIENCED TEACHER! She decides to attempt them herself . . . but is shocked to find that doing so conjures real animals right into her home! The chaos escalates as she releases a leopard, a snake, and a dragon, each creature larger and more destructive than the last. It is only once she manages the fifth and final form that things return to normal. But will she be able to clean up the mess she’s created before her mother returns home? A New York City Public Library Notable Best Book for Kids

Modular forms and Jacobi forms play a central role in many areas of mathematics. Over the last 10–15 years, this theory has been extended to certain non-holomorphic functions, the so-called “harmonic Maass forms”. The first glimpses of this theory appeared in Ramanujan's enigmatic last letter to G. H. Hardy written from his deathbed. Ramanujan discovered functions he called “mock theta functions” which over eighty years later were recognized as pieces of harmonic Maass forms. This book contains the essential features of the theory of harmonic Maass forms and mock modular forms, together with a wide variety of applications to algebraic number theory, combinatorics, elliptic curves, mathematical physics, quantum modular forms, and representation theory.

Forms make or break the most crucial online interactions: checkout (commerce), registration (community), data input (participation and sharing), and any task requiring information entry. In Web Form Design, Luke Wroblewski draws on original research, his considerable experience at Yahoo! and eBay, and the perspectives of many of the field's leading designers to show you everything you need to know about designing effective and engaging Web forms.

The theory of topological modular forms is an intricate blend of classical algebraic modular forms and stable homotopy groups of spheres. The construction of this theory combines an algebro-geometric perspective on elliptic curves over finite fields with techniques from algebraic topology, particularly stable homotopy theory. It has applications to and connections with manifold topology, number theory, and string theory. This book provides a careful, accessible introduction to topological modular forms. After a brief history and an extended overview of the subject, the book proper commences with an exposition of classical aspects of elliptic cohomology, including background material on elliptic curves and modular forms, a description of the moduli stack of elliptic curves, an explanation of the exact functor theorem for constructing cohomology theories, and an exploration of sheaves in stable homotopy theory. There follows a treatment of more specialized topics, including localization of spectra, the deformation theory of formal groups, and Goerss-Hopkins obstruction theory for multiplicative structures on spectra. The book then proceeds to more advanced material, including discussions of the string orientation, the sheaf of spectra on the moduli stack of elliptic curves, the homotopy of topological modular forms, and an extensive account of the construction of the spectrum of topological modular forms. The book concludes with the three original, pioneering and enormously influential manuscripts on the subject, by Hopkins, Miller, and Mahowald.