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An empire divided: french natural philosophy (1670-1690)

In Garber and Roux (ed.), The Mechanization of Natural Philosophy. pp. 55-98 (2013)

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  1. The Modal Equivalence Rules of the Port-Royal Logic.John Grey - 2017 - History and Philosophy of Logic 38 (3):210-221.
    The Port-Royal Logic includes a brief discussion of modal propositions, containing several mnemonic devices for rules of equivalence governing the possibility, necessity, impossibility, and contingency of propositions. When the mnemonics are decoded, it can be seen that these rules treat possibility and contingency as formally equivalent modes. The aim of this paper is twofold: to show that this identification of possibility and contingency follows from the Logic’s formal treatment of those modes; and to show that such a treatment of these (...)
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  • The experimental physics of Jacques Rohault.Aaron Spink - 2018 - British Journal for the History of Philosophy 26 (5):850-870.
    ABSTRACTJacques Rohault is often considered to be one of the most meticulous followers of Descartes. Despite this, Rohault’s natural philosophy lacks much of the metaphysical bulwark that typifies Cartesian treatises of the seventeenth century. Instead, Rohault’s work, as well as his popular weekly meetings, strongly emphasized rigorous observation and experimentation. Traditionally, this emphasis on experiment over metaphysics is seen as a pragmatic omission to avoid the perils associated with censorship and Cartesian metaphysics. However, I find that the lack of explicit (...)
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  • Humanists Hate Math: Certainty, Dubitability, and Tradition in Descartes’s Rules.Abram Kaplan - 2024 - Isis 115 (1):23-45.
    Descartes’s arguments about the certainty of mathematics in the Rules for the Direction of the Mind cannot be understood independently of his attack on the authority of ancient authors. The author maintains this view by reading Descartes’s claims about mathematics through the lens of status theory, a framework for disputation revived by Renaissance dialecticians. Within status theory, “certainty” was closely associated with consensus. The essay shows how Descartes used status to attack the authority of the ancient authors and elevate mathematics (...)
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