Proofs of Genius: Collected Editions from the American Revolution to the Digital Age is the first extensive study of the collected edition as an editorial genre within American literary history. Unlike editions of an author’s “selected works” or thematic anthologies, which clearly indicate the presence of non-authorial editorial intervention, collected editions have typically been arranged to imply an unmediated documentary completeness. By design, the collected edition obscures its own role in shaping the cultural reception of the author. In Proofs of Genius, Amanda Gailey argues that decisions to re-edit major authorial corpora are acts of canon-formation in miniature that indicate more foundational shifts in the way a culture views its literature and itself. By combining a theoretically-informed approach with a broad historical view of collected editions from the late eighteenth century to the present (including the rise of digital editions), Gailey fills a gap in the textual scholarship of the editing history of major figures like Emily Dickinson and Walt Whitman and of the American literary canon itself.

Proofs of Genius: Collected Editions from the American Revolution to the Digital Age is the first extensive study of the collected edition as an editorial genre within American literary history. Unlike editions of an author’s “selected works” or thematic anthologies, which clearly indicate the presence of non-authorial editorial intervention, collected editions have typically been arranged to imply an unmediated documentary completeness. By design, the collected edition obscures its own role in shaping the cultural reception of the author. In Proofs of Genius, Amanda Gailey argues that decisions to re-edit major authorial corpora are acts of canon-formation in miniature that indicate more foundational shifts in the way a culture views its literature and itself. By combining a theoretically-informed approach with a broad historical view of collected editions from the late eighteenth century to the present (including the rise of digital editions), Gailey fills a gap in the textual scholarship of the editing history of major figures like Emily Dickinson and Walt Whitman and of the American literary canon itself.

Like masterpieces of art, music, and literature, great mathematical theorems are creative milestones, works of genius destined to last forever. Now William Dunham gives them the attention they deserve. Dunham places each theorem within its historical context and explores the very human and often turbulent life of the creator — from Archimedes, the absentminded theoretician whose absorption in his work often precluded eating or bathing, to Gerolamo Cardano, the sixteenth-century mathematician whose accomplishments flourished despite a bizarre array of misadventures, to the paranoid genius of modern times, Georg Cantor. He also provides step-by-step proofs for the theorems, each easily accessible to readers with no more than a knowledge of high school mathematics. A rare combination of the historical, biographical, and mathematical, Journey Through Genius is a fascinating introduction to a neglected field of human creativity. “It is mathematics presented as a series of works of art; a fascinating lingering over individual examples of ingenuity and insight. It is mathematics by lightning flash.” —Isaac Asimov

THE STORY: On the eve of her twenty-fifth birthday, Catherine, a troubled young woman, has spent years caring for her brilliant but unstable father, a famous mathematician. Now, following his death, she must deal with her own volatile emotions; the

This book is an introduction to the language and standard proof methods of mathematics. It is a bridge from the computational courses (such as calculus or differential equations) that students typically encounter in their first year of college to a more abstract outlook. It lays a foundation for more theoretical courses such as topology, analysis and abstract algebra. Although it may be more meaningful to the student who has had some calculus, there is really no prerequisite other than a measure of mathematical maturity.

According to the great mathematician Paul Erdös, God maintains perfect mathematical proofs in The Book. This book presents the authors candidates for such "perfect proofs," those which contain brilliant ideas, clever connections, and wonderful observations, bringing new insight and surprising perspectives to problems from number theory, geometry, analysis, combinatorics, and graph theory. As a result, this book will be fun reading for anyone with an interest in mathematics.

Like masterpieces of art, music, and literature, great mathematical theorems are creative milestones, works of genius destined to last forever. Now William Dunham gives them the attention they deserve. Dunham places each theorem within its historical context and explores the very human and often turbulent life of the creator — from Archimedes, the absentminded theoretician whose absorption in his work often precluded eating or bathing, to Gerolamo Cardano, the sixteenth-century mathematician whose accomplishments flourished despite a bizarre array of misadventures, to the paranoid genius of modern times, Georg Cantor. He also provides step-by-step proofs for the theorems, each easily accessible to readers with no more than a knowledge of high school mathematics. A rare combination of the historical, biographical, and mathematical, Journey Through Genius is a fascinating introduction to a neglected field of human creativity. “It is mathematics presented as a series of works of art; a fascinating lingering over individual examples of ingenuity and insight. It is mathematics by lightning flash.” —Isaac Asimov