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  • Pre-modern Mathematical Thought: The Latin Discussion (13th-16th Centuries)

    Pre-modern Mathematical Thought by Crialesi, Clelia V.;

    The Latin Discussion (13th-16th Centuries)

    Series: Investigating Medieval Philosophy; 25;

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      • Publisher's listprice EUR 159.00
      • The price is estimated because at the time of ordering we do not know what conversion rates will apply to HUF / product currency when the book arrives. In case HUF is weaker, the price increases slightly, in case HUF is stronger, the price goes lower slightly.

        65 945 Ft (62 805 Ft + 5% VAT)
      • Discount 8% (cc. 5 276 Ft off)
      • Discounted price 60 670 Ft (57 781 Ft + 5% VAT)

    65 945 Ft

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    Availability

    Estimated delivery time: In stock at the publisher, but not at Prospero's office. Delivery time approx. 3-5 weeks.
    Not in stock at Prospero.

    Why don't you give exact delivery time?

    Delivery time is estimated on our previous experiences. We give estimations only, because we order from outside Hungary, and the delivery time mainly depends on how quickly the publisher supplies the book. Faster or slower deliveries both happen, but we do our best to supply as quickly as possible.

    Product details:

    • Publisher BRILL
    • Date of Publication 24 July 2025

    • ISBN 9789004729520
    • Binding Hardback
    • No. of pages370 pages
    • Size 235x155 mm
    • Weight 758 g
    • Language English
    • 681

    Categories

    Short description:

    The book focuses on the diverse manifestations of mathematical thought at the end of the Middle Ages and right before modernity, revealing how mathematics was understood as both a tool for inquiry and a subject of philosophical reflection in its own right.

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    Long description:

    This book takes readers through an exploration of fundamental discussions that redefined mathematics and its philosophical significance in the centuries foregoing modernity. From William of Auvergne’s paradoxes of infinity to Christoph Clavius’ interpretation of Euclidean principles, it examines the evolving understanding of central issues among which continuity, the existence of mathematical objects such as numbers, and the way humans can make true statements regarding such things. Each chapter sheds light on how premodern scholars bridged mathematics and philosophy, forging concepts and approaches that continued to influence early modern thought. A compelling read for historians, philosophers, and anyone intrigued by the origins and enduring legacy of mathematical ideas as both tools for inquiry and objects of reflection.

    Contributors are Joël Biard, Stephen Clucas, Clelia V. Crialesi, Vincenzo De Risi, Daniel Di Liscia, André Goddu, Kamil Majcherek, Paolo Mancosu, Aurélien Robert, Sabine Rommevaux, Sylvain Roudaut, and Cecilia Trifogli.

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    Table of Contents:

    List of Figures and Tables

    Notes on Contributors



    Introduction



    Part 1 13th Century





    1 William of Auvergne on Paradoxes of Infinity

    Paolo Mancosu



    2 John Duns Scotus and Walter Chatton on Geometry and the Composition of a Continuum

    Cecilia Trifogli



    3 A Science of mathematicalia in Radulphus Brito&&&x2019;s Questiones mathematice

    Sabine Rommevaux



    Part 2 14th Century





    4 Can an Accident Inhere in More Than One Subject? A Problem for Medieval Realism about Numbers

    Kamil Majchereck



    5 Marco Trevisano on the Ontology of Numbers: A Pythagorean and Platonic Philosophy of Mathematics

    Aur&&&x00E9;lien Robert



    6 Conceiving Mathematical Terms and Propositions in the 14th Century

    Clelia V. Crialesi



    Part 3 15th Century





    7 The &&&x201C;Latitudes of Forms&&&x201D; as a New Middle Science

    Daniel A. Di Liscia



    8 The Use of Richard Swineshead&&&x2019;s Calculationes in 15th-Century Natural Philosophy

    Sylvain Roudaut



    9 From Blasius of Parma to Alexander Achillini: A New Conception of Relations Between Mathematics and Physics

    Jo&&&x00EB;l Biard



    Part 4 16th Century





    10 The Derivability Theory of Axioms: Logic and Mistranslations in the Middle Ages and the Renaissance

    Vincenzo De Risi



    11 Beyond the Praeface: John Dee&&&x2019;s Contributions to Henry Billingsley&&&x2019;s Euclid and French Humanist Commentaries on Book X of Euclid&&&x2019;s Elements

    Stephen Clucas



    12 The Renaissance of Greek Mathematics and Early Modern Empiricism

    Andr&&&x00E9; Goddu



    Bibliography

    Index

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