Jean Le Rond D'alembert A New Theory of The Resistance of Fluids (studies in History And Philosophy of Science)

This book explores the key conceptual stakes underpinning historical epistemology. The strong Anglophone interest in historical epistemology, since at least the 1990s, is typically attributed to its simultaneously philosophical and historical synthetic approach to the study of science. Yet this account, considered by critics to be an unreflective assumption, has prevented historical epistemology from developing a clear understanding and definition, especially regarding how precisely historical and philosophical reflections on the sciences should be combined. Thus, this book uniquely analyses how the problems and tensions inherent to the “contemporary” phase of historical epistemology can be clarified by reference to the “classical” French phase. The archaeological method of Michel Foucault, which draws on and transforms fundamental insights by Gaston Bachelard and Georges Canguilhem, is used to exert an enduring influence on the field—especially through the work of Ian Hacking and his philosophical cum historical analyses of “styles of scientific reasoning”. Though this book is of great value to academic specialists and graduate students, the fact it addresses questions broad in scope ensures it is also relevant to a range of scholars in many disciplines and will provoke discussion among those interested in foundational issues in history and philosophy of science.

Why is belief in an afterlife so persistent across times and cultures? And how can it coexist with disbelief in an afterlife? Most modern thinkers hold that afterlife belief serves such important psychological and social purposes as consoling survivors, enforcing morality, dispensing justice, or giving life meaning. Yet the earliest, and some more recent, afterlives strikingly fail to satisfy those needs.

The Italian mathematician Mario Pieri (1860–1913) played a major role in the development of algebraic geometry and foundations of mathematics around the turn of the twentieth century. This volume is the second in a series intended to make Pieri’s research in diverse fields—mathematical logic and philosophy of mathematics, foundations of projective, inversive, and elementary geometry, algebraic and differential geometry, and vector analysis—accessible to today’s scholars and to assess its importance (yet little recognized) in historical and modern contexts.