Includes entries for maps and atlases.

Catalogue of offprints from vols. 1-20 in v. 20, p. [527]-541.

This volume of contributed essays, a follow-up to Noretta Koertge's successful book on the science wars, A House Built on Sand, takes an affirming, positive view of the relationship between the values embodied in science, and the nature of a civil society. It argues that recent attacks on the probity of science undermine the possibility of rational discourse in the political arena. While science has traditionally been viewed as incorporating intellectual virtues like honesty and precision of language, the contributors to this volume point to additional benefits, examining the idea that science can serve as a source of, and inspiration for, civic virtues--in the need to be well-informed about the way the world works, in tolerating the viewpoints of others, and in functioning as a fully global enterprise dedicated to the public good. The contributors--who include philosophers, political scientists, physicists, biologists and engineers--look at examples of scientific virtues in action and how they might be used as inspirations and practical resources for improving civic society. The volume will appeal to a similarly broad audience interested in the relationship between science and society.

Medieval Europe was a meeting place for the Christian, Jewish, and Islamic civilizations, and the fertile intellectual exchange of these cultures can be seen in the mathematical developments of the time. This sourcebook presents original Latin, Hebrew, and Arabic sources of medieval mathematics, and shows their cross-cultural influences. Most of the Hebrew and Arabic sources appear here in translation for the first time. Readers will discover key mathematical revelations, foundational texts, and sophisticated writings by Latin, Hebrew, and Arabic-speaking mathematicians, including Abner of Burgos's elegant arguments proving results on the conchoid—a curve previously unknown in medieval Europe; Levi ben Gershon’s use of mathematical induction in combinatorial proofs; Al-Mu’taman Ibn Hūd’s extensive survey of mathematics, which included proofs of Heron’s Theorem and Ceva’s Theorem; and Muhyī al-Dīn al-Maghribī’s interesting proof of Euclid’s parallel postulate. The book includes a general introduction, section introductions, footnotes, and references. The Sourcebook in the Mathematics of Medieval Europe and North Africa will be indispensable to anyone seeking out the important historical sources of premodern mathematics.