The Correspondence of John Wallis (1616-1703)

The Correspondence of John Wallis (1616-1703) PDF

Author: John Wallis

Publisher: Oxford University Press on Demand

Published: 2003

Total Pages: 723

ISBN-13: 0198566018

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This is the second volume of a six volume compendium on the correspondences of John Wallis (1616-1703). Wallis was Savilian Professor of Geometry at Oxford from 1649 until his death, and was a founding member of the Royal Society and a central figure in the scientific and intellectual history of England. Along with his role as decipherer on the Parlimentary side during the Civil War, he prepared the ground for the discovery of infinitesimal calculus by Newton and Leibniz and played a decisive role in modernization of English mathematics. This volume provides fascinating insight into the life of Wallis through his correspondences with intellectual and political figures of the latter part of the 17th century.

Correspondence of John Wallis (1616-1703).

Correspondence of John Wallis (1616-1703). PDF

Author: John Wallis

Publisher:

Published: 2015

Total Pages:

ISBN-13: 9780191824111

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This is the second in a six volume compendium on the correspondences of John Wallis (1616-1703). Wallis was Savilian Professor of Geometry at Oxford from 1649 until his death, and was a founding member of the Royal Society and a central figure in the scientific and intellectual history of England.

Correspondence of John Wallis (1616-1703)

Correspondence of John Wallis (1616-1703) PDF

Author: Philip Beeley

Publisher: OUP Oxford

Published: 2012-05-03

Total Pages: 664

ISBN-13: 0198569475

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Containing many previously unpublished letters, this third volume of a six volume collection of the complete correspondence of John Wallis (1616-1703), documents an important period in the history of the Royal Society, University of Oxford, and the intellectual culture on which the growth of scientific knowledge in early modern Europe was based.

The Correspondence of John Wallis (1616-1703)

The Correspondence of John Wallis (1616-1703) PDF

Author: Philip Beeley

Publisher: OUP Oxford

Published: 2005-01-13

Total Pages: 720

ISBN-13: 0191524131

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This is the second volume of a six volume compendium on the correspondences of John Wallis (1616-1703). Wallis was Savilian Professor of Geometry at Oxford from 1649 until his death, and was a founding member of the Royal Society and a central figure in the scientific and intellectual history of England. Along with his role as decipherer on the Parlimentary side during the Civil War, he prepared the ground for the discovery of infinitesimal calculus by Newton and Leibniz and played a decisive role in modernization of English mathematics. This volume provides fascinating insight into the life of Wallis through his correspondences with intellectual and political figures of the latter part of the 17th century.

The Correspondence of John Wallis (1616-1703)

The Correspondence of John Wallis (1616-1703) PDF

Author: Philip Beeley

Publisher: OUP Oxford

Published: 2003-07-24

Total Pages: 700

ISBN-13: 9780198510666

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This is the first of a six volume edition of the correspondence of John Wallis, who was a central figure in the scientific revolution in 17th century England. The letters contained in this volume, which covers the mid-century, give unique insight into the scientific, cultural, and political developments of the time, against the background of the Civil Wars and the Commonwealth.

The Correspondence of John Wallis: 1672-April 1675

The Correspondence of John Wallis: 1672-April 1675 PDF

Author: John Wallis

Publisher: Correspondence of John Wallis

Published: 2003

Total Pages: 653

ISBN-13: 0198569483

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Vol. 2: This is the second in a six volume compendium on the correspondences of John Wallis (1616-1703). Wallis was Savilian Professor of Geometry at Oxford from 1649 until his death, and was a founding member of the Royal Society and a central figure in the scientific and intellectual history of England.

Correspondence of John Wallis (1616-1703)

Correspondence of John Wallis (1616-1703) PDF

Author: Philip Beeley

Publisher: OUP Oxford

Published: 2014-07-31

Total Pages: 688

ISBN-13: 0191030694

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The Correspondence of John Wallis (1616 -1703) is a critically acclaimed resource in the history of early modern science. Volume IV covers the period from 1672 to April 1675 and contains over eighty previously unpublished letters. It documents Wallis's role in the crucial debate over the method of tangents involving figures such as Sluse, James Gregory, Hudde, Barrow, Newton, and Christiaan Huygens. In this way it illuminates further an important part of the history of the calculus. Wallis's letters also provide valuable new insights into mathematical book production and the importance of the international exchange of books in the growth and dissemination of mathematical knowledge. We learn more about the part played by the intelligencer John Collins and the astronomer royal John Flamsteed in the edition of Jeremiah Horrox's Opera posthuma, published by Wallis in 1673. There are also new insights on the background to Wallis's early work on equations, and the reasons why he criticized Gaston Pardies's proposed tract on motion. The causes of the breakdown in Wallis's epistolary relation to Christiaan Huygens following the publication of the Horologium oscillatorium in 1673 are also revealed. Many letters reflect Wallis's active involvement in the Royal Society. Through the medium of correspondence the Savilian professor participated in numerous debates such as those over the anomalous suspension of mercury in the Torricellian tube or Hevelius's use of plain sights in positional astronomy. The volume allows us to gain a deeper understanding of the background to these debates. Furthermore, the volume throws important new light on the history of the University of Oxford and of the University Press in the early modern period. As keeper of the University Archives, Wallis was one of the institution's highest officers. Scarcely any event of note concerning the University did not require his involvement in some way, and this is reflected in numerous letters and documents which the volume publishes for the first time.

On Language, Theology, and Utopia

On Language, Theology, and Utopia PDF

Author: Francis Lodwick

Publisher: Oxford University Press

Published: 2011-02-24

Total Pages: 454

ISBN-13: 0199225915

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This is the first complete edition of the writings of the merchant, scholar, and F.R.S. Francis Lodwick (1619-94). He wrote extensively on language, religion, and experimental philosophy, much of it too controversial to be published during his lifetime. This edition includes an introduction, a commentary, and primary and secondary bibliographies.

The Mathematical Works of Bernard Bolzano

The Mathematical Works of Bernard Bolzano PDF

Author: Steve Russ

Publisher: OUP Oxford

Published: 2004-12-09

Total Pages: 742

ISBN-13: 9780191513701

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Bernard Bolzano (1781-1848, Prague) was a remarkable thinker and reformer far ahead of his time in many areas, including philosophy, theology, ethics, politics, logic, and mathematics. Aimed at historians and philosophers of both mathematics and logic, and research students in those fields, this volume contains English translations, in most cases for the first time, of many of Bolzano's most significant mathematical writings. These are the primary sources for many of his celebrated insights and anticipations, including: clear topological definitions of various geometric extensions; an effective statement and use of the Cauchy convergence criterion before it appears in Cauchy's work; proofs of the binomial theorem and the intermediate value theorem that are more general and rigorous than previous ones; an impressive theory of measurable numbers (a version of real numbers), a theory of functions including the construction of a continuous, non-differentiable function (around 1830); and his tantalising conceptual struggles over the possible relationships between infinite collections. Bolzano identified an objective and semantic connection between truths, his so-called 'ground-consequence' relation that imposed a structure on mathematical theories and reflected careful conceptual analysis. This was part of his highly original philosophy of mathematics that appears to be inseparable from his extraordinarily fruitful practical development of mathematics in ways that remain far from being properly understood, and may still be of relevance today.