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This bibliography of Raymond Clare Archibald (7 October 1875-26 July 1955) has been compiled from 1) the Publications list in the Raymond Clare Archibald fonds at Mount Allison University, 2) the curriculum vitae of R. C. Archibald in the George Sarton Archives at Harvard University, 3) the bibliography in Sarton's obituary in Osiris 4) on-line resources and 5) the author's own complete holding of the two journals to which R. C. Archibald made significant contributions, Mathematical Tables and Other Aids to Computation and Scripta Mathematica.
Originally published in 1915, this book contains an English translation of a reconstructed version of Euclid's study of divisions of geometric figures, which survives only partially and in only one Arabic manuscript. Archibald also gives an introduction to the text, its transmission in an Arabic version and its possible connection with Fibonacci's Practica geometriae. This book will be of value to anyone with an interest in Greek mathematics, the history of science or the reconstruction of ancient texts.
"This collection of original historical essays examines aspects of the relationship between science and the nation's oldest academic institution. This is history as viewed from the varying perspectives of a group of scholars for whom science at Harvard University is a significant component of their ongoing research. Thus, the essays are of specialist interest, while collectively the volume is a case study of science in an institutional setting. In conducting their research, the authors have used a wealth of primary sources from the Harvard Archives and other repositories." "The volume opens with a thematic introduction by Margaret Rossiter reflecting the picture of Harvard science drawn in t...
Part of the "History of Mathematics" series, this book presents a variety of perspectives on the political, social, and mathematical forces that have shaped the American mathematical community.
Leonardo da Pisa, perhaps better known as Fibonacci (ca. 1170 – ca. 1240), selected the most useful parts of Greco-Arabic geometry for the book known as De Practica Geometrie. This translation offers a reconstruction of De Practica Geometrie as the author judges Fibonacci wrote it, thereby correcting inaccuracies found in numerous modern histories. It is a high quality translation with supplemental text to explain text that has been more freely translated. A bibliography of primary and secondary resources follows the translation, completed by an index of names and special words.
A reprint of the Harvard University Press edition of 1961. Includes a new preface and a new appendix with footnotes keyed to the manuscript classifications by Max Fisch.