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A specimen of dynamics

In Roger Ariew & Daniel Garber (eds.), Philosophical Essays. Hackett. pp. 117--138 (1695)

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  1. Leibniz's two realms revisited.Jeffrey K. McDonough - 2008 - Noûs 42 (4):673-696.
    Leibniz speaks, in a variety of contexts, of there being two realms—a "kingdom of power or efficient causes" and "a kingdom of wisdom or final causes." This essay explores an often overlooked application of Leibniz's famous "two realms doctrine." The first part turns to Leibniz's work in optics for the roots of his view that nature can be seen as being governed by two complete sets of equipotent laws, with one set corresponding to the efficient causal order of the world, (...)
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  • Newton’s “satis est”: A new explanatory role for laws.Lina Jansson - 2013 - Studies in History and Philosophy of Science Part A 44 (4):553-562.
    In this paper I argue that Newton’s stance on explanation in physics was enabled by his overall methodology and that it neither committed him to embrace action at a distance nor to set aside philosophical and metaphysical questions. Rather his methodology allowed him to embrace a non-causal, yet non-inferior, kind of explanation. I suggest that Newton holds that the theory developed in the Principia provides a genuine explanation, namely a law-based one, but that we also lack something explanatory, namely a (...)
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  • Leibniz on Natural Teleology and the Laws of Optics.Jeffrey K. Mcdonough - 2009 - Philosophy and Phenomenological Research 78 (3):505-544.
    This essay examines one of the cornerstones of Leibniz's defense of teleology within the order of nature. The first section explores Leibniz's contributions to the study of geometrical optics, and argues that his "Most Determined Path Principle" or "MDPP" allows him to bring to the fore philosophical issues concerning the legitimacy of teleological explanations by addressing two technical objections raised by Cartesians to non-mechanistic derivations of the laws of optics. The second section argues that, by drawing on laws such as (...)
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