Erschienen: 28.12.2015 Abbildung von Clark | Jost Bürgi's Aritmetische und Geometrische Progreß Tabulen (1620) | 1. Auflage | 2015 | 53 | beck-shop.de

Clark

Jost Bürgi's Aritmetische und Geometrische Progreß Tabulen (1620)

Edition and Commentary

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auch verfügbar als eBook (PDF) für 96.29 €

Fachbuch

Buch. Hardcover

1st ed. 2015. 2015

xiii, 258 S. 4 s/w-Abbildungen, 93 Farbabbildungen, 3 s/w-Tabelle, Bibliographien.

In englischer Sprache

Birkhäuser. ISBN 978-1-4939-3160-6

Format (B x L): 15,5 x 23,5 cm

Gewicht: 5325 g

Das Werk ist Teil der Reihe: Science Networks. Historical Studies; 53

Produktbeschreibung

This monograph presents a groundbreaking scholarly treatment of the Swiss mathematician Jost Bürgi’s original work on logarithms, Aritmetische und Geometrische Progreß Tabulen. It provides the first-ever English translation of Bürgi’s text and illuminates his role in the development of the conception of logarithms, for which John Napier is traditionally given priority. High-resolution scans of each page of his handwritten text are reproduced for the reader and as a means of preserving an important work for which there are very few surviving copies. The book begins with a brief biography of Bürgi to familiarize readers with his life and work, as well as to offer a historical context in which to explore his contributions. The second chapter then describes the extant copies of the Aritmetische und Geometrische Progreß Tabulen, with a detailed description of the copy that is the focus of this book, the 1620 “Graz manuscript”. A complete facsimile of the text is included in the next chapter, along with a corresponding transcription and an English translation; a transcription of a second version of the manuscript (the “Gdansk manuscript”) is included alongside that of the Graz manuscript so that readers can easily and closely examine the differences between the two. The final chapter considers two important questions about Bürgi’s work, such as who was the copyist of the Graz manuscript and what the relationship is between the Graz and Gdansk versions. Appendices are also included that contain a timeline of Bürgi’s life, the underlying concept of Napier’s construction of logarithms, and scans of all 58 sheets of the tables from Bürgi’s text. Anyone with an appreciation for the history of mathematics will find this book to be an insightful and interesting look at an important and often overlooked work. It will also be a valuable resource for undergraduates taking courses in the history of mathematics, researchers of the history of mathematics, and professors of mathematics education who wish to incorporate historical context into their teaching.

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