Results for 'Newton, Descartes, definition of motion, body, force, absolute space'

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  1.  14
    Newton’s Criticism of Descartes’s Concept of Motion.Matjaž Vesel - 2022 - Filozofski Vestnik 42 (3).
    The author argues that Newton’s distinction between absolute and relative motion, i.e. the refusal to define motion in relation to sensible things, in “Scholium on time, space, place and motion” from _Mathematical Principles of Natural Philosophy_, stems in great part from his critical stance towards Descartes’s philosophy of nature. This is apparent from the comparison of “Scholium”, in which Descartes is not mentioned at all, with Newton’s criticism of him in his manuscript _De gravitatione_. The positive results of (...)
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  2.  49
    Newton's Scholium on Time, Space, Place and Motion.Robert Rynasiewicz - unknown
    In the Scholium to the Definitions at the beginning of the {\em Principia\/} Newton distinguishes absolute time, space, place and motion from their relative counterparts and attempts to justify they are indeed ontologically distinct in that the absolute quantity cannot be reduced to some particular category of the relative, as Descartes had attempted by defining absolute motion to be relative motion with respect to immediately ambient bodies. Newton's bucket experiment, rather than attempting to show that (...) motion exists, is one of five arguments from the properties, causes and effects of motion that attempts to show that no such program can succeed, and thus that true motion can be adequately analyzed only by invoking immovable places, i.e., the parts of absolute space. (shrink)
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  3. Absolute Space and the Riddle of Rotation: Kant’s Response to Newton.Marius Stan - 2016 - Oxford Studies in Early Modern Philosophy 7:257-308.
    Newton had a fivefold argument that true motion must be motion in absolute space, not relative to matter. Like Newton, Kant holds that bodies have true motions. Unlike him, though, Kant takes all motion to be relative to matter, not to space itself. Thus, he must respond to Newton’s argument above. I reconstruct here Kant’s answer in detail. I prove that Kant addresses just one part of Newton’s case, namely, his “argument from the effects” of rotation. And, (...)
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  4.  28
    Absolute Space: Did Newton Take Leave of His (Classical) Empirical Senses?L. A. Whitt - 1982 - Canadian Journal of Philosophy 12 (4):709-724.
    It is in the scholium of thePrincipiaon time, space, place and motion that Newton delivers what is — arguably — a reluctant kiss of betrayal to empiricism. Right there, ‘in the main body of his chief work,’ as E.A. Burtt observes, the deed is done: ‘When we come to Newton's remarks on space and time … he takes personal leave of his empiricism.’ Reichenbach registers the event less charitably, dismissing the ‘crude reification of space that Newton shares (...)
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  5. By their properties, causes and effects: Newton's scholium on time, space, place and motion—I. The text.Robert Rynasiewicz - 1995 - Studies in History and Philosophy of Science Part A 26 (1):133-153.
    As I have read the scholium, it divides into three main parts, not including the introductory paragraph. The first consists of paragraphs one to four in which Newton sets out his characterizations of absolute and relative time, space, place, and motion. Although some justificatory material is included here, notably in paragraph three, the second part is reserved for the business of justifying the characterizations he has presented. The main object is to adduce grounds for believing that the (...) quantities are indeed distinct from their relative measures and are not reducible to them. Paragraph five takes this up for the case of time. Paragraphs eight to twelve endeavor to do this for rest and motion by appealing to their properties, causes and effects. In arguing that absolute motion is not reducible to any particular form of the relative motion of bodies with respect to one another, and thus, as is directly argued in the third argument, must be understood in terms of motionless places, Newton thereby constructs an indirect case that absolute space is indeed something distinct from any relative space. Paragraph thirteen functions as conclusion to this line of inquiry and comments on how, in the light of this, the names of these quantities are to be interpreted in the scriptures. The third and final part consists of paragraph fourteen alone, and addresses the question: given that true motion is motion with respect to absolute space, but the parts of the latter are not perceivable, is it possible for us to know the true motions of individual bodies? Newton illustrates how this may be done from the evidence provided by their apparent motions and the forces which are the causes and effects of true motion. This forms a bridge to the body of the work insofar as the purpose of the Principia, according to Newton, is to show how this, and the converse problem, of inferring true and apparent motions from the forces, can be dealt with.Part II of this paper will appear in the next issue of Studies in History and Philosophy of Science. (shrink)
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  6. Embodied Cognition in Berkeley and Kant: The Body's Own Space.Jennifer Mensch - 2019 - In Miranda Richardson, George Rousseau & Mike Wheeler (eds.), Distributed Cognition in Enlightenment and Romantic Culture. University of Edinburgh Press. pp. 74-94.
    Berkeley and Kant are known for having developed philosophical critiques of materialism, critiques leading them to propose instead an epistemology based on the coherence of our mental representations. For all that the two had in common, however, Kant was adamant in distinguishing his own " empirical realism " from the immaterialist consequences entailed by Berkeley's attack on abstract ideas. Kant focused his most explicit criticisms on Berkeley's account of space, and commentators have for the most part decided that Kant (...)
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  7. Leibniz and Newton on Space.Ori Belkind - 2013 - Foundations of Science 18 (3):467-497.
    This paper reexamines the historical debate between Leibniz and Newton on the nature of space. According to the traditional reading, Leibniz (in his correspondence with Clarke) produced metaphysical arguments (relying on the Principle of Sufficient Reason and the Principle of Identity of Indiscernibles) in favor of a relational account of space. Newton, according to the traditional account, refuted the metaphysical arguments with the help of an empirical argument based on the bucket experiment. The paper claims that Leibniz’s and (...)
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  8. Space and relativity in Newton and Leibniz.Richard Arthur - 1994 - British Journal for the Philosophy of Science 45 (1):219-240.
    In this paper I challenge the usual interpretations of Newton's and Leibniz's views on the nature of space and the relativity of motion. Newton's ‘relative space’ is not a reference frame; and Leibniz did not regard space as defined with respect to actual enduring bodies. Newton did not subscribe to the relativity of intertial motions; whereas Leibniz believed no body to be at rest, and Newton's absolute motion to be a useful fiction. A more accurate rendering (...)
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  9. Why the parts of absolute space are immobile.Nick Huggett - 2008 - British Journal for the Philosophy of Science 59 (3):391-407.
    Newton's arguments for the immobility of the parts of absolute space have been claimed to licence several proposals concerning his metaphysics. This paper clarifies Newton, first distinguishing two distinct arguments. Then, it demonstrates, contrary to Nerlich ([2005]), that Newton does not appeal to the identity of indiscernibles, but rather to a view about de re representation. Additionally, DiSalle ([1994]) claims that one argument shows Newton to be an anti-substantivalist. I agree that its premises imply a denial of a (...)
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  10.  6
    The Principia: The Authoritative Translation: Mathematical Principles of Natural Philosophy.Isaac Newton - 2016 - University of California Press.
    In his monumental 1687 work, _Philosophiae Naturalis Principia Mathematica_, known familiarly as the _Principia_, Isaac Newton laid out in mathematical terms the principles of time, force, and motion that have guided the development of modern physical science. Even after more than three centuries and the revolutions of Einsteinian relativity and quantum mechanics, Newtonian physics continues to account for many of the phenomena of the observed world, and Newtonian celestial dynamics is used to determine the orbits of our space vehicles. (...)
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  11. Newton’s Conceptual Argument for Absolute Space.Ori Belkind - 2007 - International Studies in the Philosophy of Science 21 (3):271 – 293.
    While many take Newton's argument for absolute space to be an inference to the best explanation, some argue that Newton is primarily concerned with the proper definition of true motion, rather than with independent existence of spatial points. To an extent the latter interpretation is correct. However, all prior interpretations are mistaken in thinking that 'absolute motion' is defined as motion with respect to absolute space. Newton is also using this notion to refer to (...)
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  12. Absolute and relational theories of space and motion.Nick Huggett - 2008
    Since antiquity, natural philosophers have struggled to comprehend the nature of three tightly interconnected concepts: space, time, and motion. A proper understanding of motion, in particular, has been seen to be crucial for deciding questions about the natures of space and time, and their interconnections. Since the time of Newton and Leibniz, philosophers’ struggles to comprehend these concepts have often appeared to take the form of a dispute between absolute conceptions of space, time and motion, and (...)
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  13. Space and Time: Inertial Frames.Robert DiSalle - unknown
    A “frame of reference” is a standard relative to which motion and rest may be measured; any set of points or objects that are at rest relative to one another enables us, in principle, to describe the relative motions of bodies. A frame of reference is therefore a purely kinematical device, for the geometrical description of motion without regard to the masses or forces involved. A dynamical account of motion leads to the idea of an “inertial frame,” or a reference (...)
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  14. Music, Geometry, and the Listener: Space in The History of Western Philosophy and Western Classical Music.M. Buck - unknown
    This thesis is directed towards a philosophy of music by attention to conceptions and perceptions of space. I focus on melody and harmony, and do not emphasise rhythm, which, as far as I can tell, concerns time rather than space. I seek a metaphysical account of Western Classical music in the diatonic tradition. More specifically, my interest is in wordless, untitled music, often called 'absolute' music. My aim is to elucidate a spatial approach to the world combined (...)
     
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  15. Mad Speculation and Absolute Inhumanism: Lovecraft, Ligotti, and the Weirding of Philosophy.Ben Woodard - 2011 - Continent 1 (1):3-13.
    continent. 1.1 : 3-13. / 0/ – Introduction I want to propose, as a trajectory into the philosophically weird, an absurd theoretical claim and pursue it, or perhaps more accurately, construct it as I point to it, collecting the ground work behind me like the Perpetual Train from China Mieville's Iron Council which puts down track as it moves reclaiming it along the way. The strange trajectory is the following: Kant's critical philosophy and much of continental philosophy which has followed, (...)
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  16. On the electrodynamics of moving bodies.Albert Einstein - 1920 - In The Principle of Relativity. [Calcutta]: Dover Publications. pp. 35-65.
    It is known that Maxwell’s electrodynamics—as usually understood at the present time—when applied to moving bodies, leads to asymmetries which do not appear to be inherent in the phenomena. Take, for example, the reciprocal electrodynamic action of a magnet and a conductor. The observable phenomenon here depends only on the relative motion of the conductor and the magnet, whereas the customary view draws a sharp distinction between the two cases in which either the one or the other of these bodies (...)
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  17. Newton's views on space, time, and motion.Robert Rynasiewicz - 2008 - Stanford Encyclopedia of Philosophy.
    Isaac Newton founded classical mechanics on the view that space is something distinct from body and that time is something that passes uniformly without regard to whatever happens in the world. For this reason he spoke of absolute space and absolute time, so as to distinguish these entities from the various ways by which we measure them (which he called relative spaces and relative times). From antiquity into the eighteenth century, contrary views which denied that (...) and time are real entities maintained that the world is necessarily a material plenum. Concerning space, they held that the idea of empty space is a conceptual impossibility. Space is nothing but an abstraction we use to compare different arrangements of the bodies constituting the plenum. Concerning time, they insisted, there can be no lapse of time without change occurring somewhere. Time is merely a measure of the cycles of change within the world. (shrink)
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  18.  33
    Newton’s Bucket (Thought) Experiment.Maja Malec - 2019 - Balkan Journal of Philosophy 11 (2):125-132.
    The bucket experiment in Newton’s Principia is quite simple. Nonetheless, physicists as well as philosophers and historians of science are still debating its purpose and success. I present two interpretations found in the literature. According to the first, Newton tries to prove absolute rotation and thus the existence of absolute space. According to the second, he tries to provide a definition of absolute rotation as it is used in his mechanics. Closely connected to this is (...)
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  19.  65
    The Concepts of Space and Time. Their Structure and Their Development. [REVIEW]B. W. A. - 1976 - Review of Metaphysics 29 (4):728-729.
    This useful anthology comprises seventy-nine selections arranged under three headings. Part I is titled "Ancient and Classical Ideas of Space"; part II, "The Classical and Ancient Concepts of Time"; part III, "Modern Views of Space and Time and their Anticipations." According to the general editors of the Boston series, R. S. Cohen and Marx W. Wartofsky, Capek’s choice of contents was governed by the desire to show that "parts of our view of nature greatly and mutually influence other (...)
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  20.  35
    Barrow and Newton.Edward W. Strong - 1970 - Journal of the History of Philosophy 8 (2):155-172.
    In lieu of an abstract, here is a brief excerpt of the content:Barrow and Newton E. W. STRONG As E. A. Buxrr HAS ADDUCED,Isaac Barrow (1630-1677) in his philosophy of space, time, and mathematical method strongly influenced the thinking of Newton: The recent publication of an early paper written by Newton (his De gravitatione et aequipondio fluidorum)2 affords evidence not known to Burtt of Newton's indebtedness in philosophy to Barrow, his teacher. Prior to its publication in 1962, this paper (...)
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  21. Cutting It Up, Cartesian Style: Individuation and Motion in Descartes's Ontology of Body.Alice Sowaal - 2001 - Dissertation, University of California, Irvine
    When Descartes famously claimed that he could explain the world in terms of matter in motion, he was sounding the mantra of seventeenth century science. Though his enthusiasm about this new science has been appreciated and is well documented, the details of his contribution are viewed as riddled with paradox. These purported paradoxes revolve around Descartes's circular definition of 'motion' and 'a body', which seems to render his account of individuation implausible. ;I argue for a new interpretation of the (...)
     
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  22.  92
    Absolute space and absolute motion in Kant's critical philosophy.Robert Palter - 1972 - Synthese 23 (1-2):47 - 62.
    The significance of absolute space and absolute motion in the Critical philosophy is clarified by analysis of relevant passages in Kant's Metaphysical Foundations of Natural Science. Newton's absolute space is rejected in favor of absolute space conceived of as an idea of reason serving to unify the infinity of possible relative kinematic spaces. On the other hand, something like newton's concept of absolute motion (e.g., in the case of rotation) is accepted by (...)
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  23. The Laws of Motion from Newton to Kant.Eric Watkins - 1997 - Perspectives on Science 5 (3):311-348.
    It is often claimed (most recently by Michael Friedman) that Kant intended to justify Newton’s most fundamental claims expressed in the Principia, such as his laws of motion and the law of universal gravitation. In this article, I argue that the differences between Newton’s laws of motion and Kant’s laws of mechanics are not superficial or merely apparent. Rather, they reflect fundamental differences in their respective projects. This point can be seen especially clearly by considering the nature of the various (...)
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  24.  9
    The idea of quantity at the origin of the legitimacy of mathematization in physics.Michel Paty - 2003 - In C. Gould (ed.), Constructivism and Practice: Towards a Social and Historical Epistemology. Rowman& Littlefield. pp. 109-135.
    Newton's use of mathematics in mechanics was justified by him from his neo-platonician conception of the physical world that was going along with his «absolute, true and mathematical concepts» such as space, time, motion, force, etc. But physics, afterwards, although it was based on newtonian dynamics, meant differently the legitimacy of being mathematized, and this difference can be seen already in the works of eighteenth century «Geometers» such as Euler, Clairaut and d'Alembert (and later on Lagrange, Laplace and (...)
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  25. Meillassoux’s Virtual Future.Graham Harman - 2011 - Continent 1 (2):78-91.
    continent. 1.2 (2011): 78-91. This article consists of three parts. First, I will review the major themes of Quentin Meillassoux’s After Finitude . Since some of my readers will have read this book and others not, I will try to strike a balance between clear summary and fresh critique. Second, I discuss an unpublished book by Meillassoux unfamiliar to all readers of this article, except those scant few that may have gone digging in the microfilm archives of the École normale (...)
     
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  26. Einstein, Newton and the empirical foundations of space time geometry.Robert DiSalle - 1992 - International Studies in the Philosophy of Science 6 (3):181 – 189.
    Abstract Einstein intended the general theory of relativity to be a generalization of the relativity of motion and, therefore, a radical departure from previous spacetime theories. It has since become clear, however, that this intention was not fulfilled. I try to explain Einstein's misunderstanding on this point as a misunderstanding of the role that spacetime plays in physics. According to Einstein, earlier spacetime theories introduced spacetime as the unobservable cause of observable relative motions and, in particular, as the cause of (...)
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  27.  80
    Criticism in the history of science: Newton on absolute space, time, and motion, I.Stephen Toulmin - 1959 - Philosophical Review 68 (1):1-29.
  28. Criticism in the history of science: Newton on absolute space, time, and motion, II.Stephen Toulmin - 1959 - Philosophical Review 68 (2):203-227.
  29.  54
    Newton and Descartes: Theology and natural philosophy.Andrew Janiak - 2012 - Southern Journal of Philosophy 50 (3):414-435.
    Scholars have long recognized that Newton regarded Descartes as his principal philosophical interlocutor when composing the first edition of Philosophiae Naturalis Principia Mathematica in 1687. The arguments in the Scholium on space and time, for instance, can profitably be interpreted as focusing on the conception of space and motion in part two of Descartes's Principles of Philosophy (1644). What is less well known, however, is that this Cartesian conception, along with Descartes's attempt to avoid Galileo's fate in 1633, (...)
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  30.  11
    Conventionalism and the Origins of the Inertial Frame Concept.Robert DiSalle - 1990 - PSA Proceedings of the Biennial Meeting of the Philosophy of Science Association 1990 (2):138-147.
    The obvious metaphysical differences between Newton and Leibniz concerning space, time, and motion reflect less obvious differences concerning the relation between geometry and physics, expressed in the questions: what are the invariant quantities of classical mechanics, and what sort of geometrical frame of reference is required to represent those quantities? Leibniz thought that the fundamental physical quantity was “living force” (mv2), of which every body was supposed to have a definite amount; this notion violates the classical principle of relativity, (...)
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  31. Beeckman, Descartes and the force of motion.Richard Arthur - 2007 - Journal of the History of Philosophy 45 (1):1-28.
    In this reassessment of Descartes' debt to his mentor Isaac Beeckman, I argue that they share the same basic conception of motion: the force of a body's motion—understood as the force of persisting in that motion, shorn of any connotations of internal cause—is conserved through God's direct action, is proportional to the speed and magnitude of the body, and is gained or lost only through collisions. I contend that this constitutes a fully coherent ontology of motion, original with Beeckman and (...)
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  32.  84
    Fundamental measurement of force and Newton's first and second laws of motion.David H. Krantz - 1973 - Philosophy of Science 40 (4):481-495.
    The measurement of force is based on a formal law of additivity, which characterizes the effects of two or more configurations on the equilibrium of a material point. The representing vectors (resultant forces) are additive over configurations. The existence of a tight interrelation between the force vector and the geometric space, in which motion is described, depends on observations of partial (directional) equilibria; an axiomatization of this interrelation yields a proof of part two of Newton's second law of motion. (...)
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  33.  13
    Orbital motion and force in Newton’s Principia\documentclass[12pt]{minimal} \usepackage{amsmath} \usepackage{wasysym} \usepackage{amsfonts} \usepackage{amssymb} \usepackage{amsbsy} \usepackage{mathrsfs} \usepackage{upgreek} \setlength{\oddsidemargin}{-69pt} \begin{document}$$\textit{Principia}$$\end{document}; the equivalence of the descriptions in Propositions 1 and 6. [REVIEW]Michael Nauenberg - 2014 - Archive for History of Exact Sciences 68 (2):179-205.
    In Book 1 of the Principia, Newton presented two different descriptions of orbital motion under the action of a central force. In Prop. 1, he described this motion as a limit of the action of a sequence of periodic force impulses, while in Prop. 6, he described it by the deviation from inertial motion due to a continuous force. From the start, however, the equivalence of these two descriptions has been the subject of controversies. Perhaps the earliest one was the (...)
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  34.  7
    The Importance of Being Equivalent: Newton’s Two Models of One-Body Motion.Bruce Pourciau - 2004 - Archive for History of Exact Sciences 58 (4):283-321.
    Abstract.As an undergraduate at Cambridge, Newton entered into his ‘Waste Book’ an assumption that we have named the Equivalence Assumption (The Younger): ‘‘ If a body move progressively in some crooked line [about a center of motion]..., [then this] crooked line may bee conceived to consist of an infinite number of streight lines. Or else in any point of the croked line the motion may bee conceived to be on in the tangent.’’ In this assumption, Newton somewhat imprecisely describes two (...)
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  35.  88
    Life as “Self Motion”: Descartes and 'The Aristotelians' on the Soul as the Life of the Body.Sarah Byers - 2006 - Review of Metaphysics 59 (4):723-755.
    Argues that Descartes mistook the sense of 'motion' intended by Aristotle in the latter's definition of life as the capacity for self-motion. Descartes' arguments against Aristotelian soul-as-life-principle consequently commit the 'straw man' fallacy.
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  36.  39
    From centripetal forces to conic orbits: a path through the early sections of Newton’s Principia.Bruce Pourciau - 2007 - Studies in History and Philosophy of Science Part A 38 (1):56-83.
    In this study, we test the security of a crucial plank in the Principia’s mathematical foundation, namely Newton’s path leading to his solution of the famous Inverse Kepler Problem: a body attracted toward an immovable center by a centripetal force inversely proportional to the square of the distance from the center must move on a conic having a focus in that center. This path begins with his definitions of centripetal and motive force, moves through the second law of motion, then (...)
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  37.  51
    Infinity and Newton’s Three Laws of Motion.Chunghyoung Lee - 2011 - Foundations of Physics 41 (12):1810-1828.
    It is shown that the following three common understandings of Newton’s laws of motion do not hold for systems of infinitely many components. First, Newton’s third law, or the law of action and reaction, is universally believed to imply that the total sum of internal forces in a system is always zero. Several examples are presented to show that this belief fails to hold for infinite systems. Second, two of these examples are of an infinitely divisible continuous body with finite (...)
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  38.  15
    Investigating Total Collisions of the Newtonian N-Body Problem on Shape Space.Paula Reichert - 2021 - Foundations of Physics 51 (2):1-29.
    We analyze the points of total collision of the Newtonian gravitational system on shape space (the relational configuration space of the system). While the Newtonian equations of motion, formulated with respect to absolute space and time, are singular at the point of total collision due to the singularity of the Newton potential at that point, this need not be the case on shape space where absolute scale doesn’t exist. We investigate whether, adopting a relational (...)
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  39. Newton and Kant: Quantity of matter in the Metaphysical Foundations of Natural Science.Michael Friedman - 2012 - Southern Journal of Philosophy 50 (3):482-503.
    Immanuel Kant's Metaphysical Foundations of Natural Science (1786) provides metaphysical foundations for the application of mathematics to empirically given nature. The application that Kant primarily has in mind is that achieved in Isaac Newton's Principia (1687). Thus, Kant's first chapter, the Phoronomy, concerns the mathematization of speed or velocity, and his fourth chapter, the Phenomenology, concerns the empirical application of the Newtonian notions of true or absolute space, time, and motion. This paper concentrates on Kant's second and third (...)
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  40. Principia: Vol. 1 The Motion of Bodies.Isaac Newton - 2010 - Apeiron: Studies in Infinite Nature 17 (1).
  41.  35
    Animals versus the Laws of Inertia.R. F. Hassing - 1992 - Review of Metaphysics 46 (1):29 - 61.
    THIS PAPER INVESTIGATES THE LAWS OF MOTION in Newton and Descartes, focusing initially on the first laws of each. Newton's first law and Descartes' first law were later conjoined in the minds of philosophic interpreters in what thereafter came to be called the law of inertia. Our analysis of this law will lead to the special significance of Newton's third law, and thus to a consideration of the philosophical implications of Newton's three laws of motion taken as a whole. This (...)
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  42. Reconsidering Kantian Absolute Space in the Metaphysical Foundations of Natural Science from a Huygensian Frame.Edward Slowik - 2017 - Journal of Early Modern Studies 6 (2):119-141.
    This essay explores Kant’s concept of absolute space in the Metaphysical Foundations from the perspective of the development of the relationist interpretation of bodily interactions in the center-of-mass reference frame, a strategy that Huygens had originally pioneered and which Mach also endorsed. In contrast to the interpretations of Kant that stress a non-relationist, Newton-inspired orientation in his critical period work, it will be argued that the content and function of Kant’s utilization of this reference frame strategy places him (...)
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  43.  59
    Analyticity and Grammar.Newton Garver - 1967 - The Monist 51 (3):397-425.
    Kant’s distinction between analytic and synthetic judgments is best known through his metaphoric definition of an analytic judgment as one in which “the predicate B belongs to the subject A, as something which is contained in this subject A”. Although this is the most famous formulation of Kant’s distinction, what strikes a student most forcefully about Kant’s discussion of analyticity is the variety of different ways in which he explains the idea. One can identify passages which seem to make (...)
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  44.  16
    The Quality of Man.Newton P. Stallknecht - 1956 - Review of Metaphysics 9 (4):531 - 547.
    Now, it seems to me that there is much philosophy written today that does not justify our recognizing such relativism as characteristic of recent thought. In fact, however dominant this way of thinking may appear in other fields, a freshly oriented concern for an absolute may be detected in twentieth-century philosophy. Such concern is for an absolute within rather than behind or above our experience--if you will, for a finite absolute. For such a philosophy, the absolute (...)
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  45.  8
    Body and motion in early modern philosophy of nature: Newton against Descartes.Sune Frølund - 2008 - Danish Yearbook of Philosophy 43:97-117.
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  46. The meaning and status of Newton's law of inertia and the nature of gravitational forces.J. Earman & M. Friedman - 1973 - Philosophy of Science 40 (3):329-359.
    A four dimensional approach to Newtonian physics is used to distinguish between a number of different structures for Newtonian space-time and a number of different formulations of Newtonian gravitational theory. This in turn makes possible an in-depth study of the meaning and status of Newton's Law of Inertia and a detailed comparison of the Newtonian and Einsteinian versions of the Law of Inertia and the Newtonian and Einsteinian treatments of gravitational forces. Various claims about the status of Newton's Law (...)
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  47.  17
    Cartesian Spacetime: Descartes' Physics and Relational Theory of Space and Motion.Edward Slowik - 2002 - Dordrecht, The Netherlands: Kluwer.
    Although Descartes’ natural philosophy marked an important advance in the development of modern science, many of his specific concepts of science have been largely discarded, and consequently neglected, since their introduction in the seventeenth century. Many critics over the years, such as Newton (in his early paper De gravitatione), have presented a series of apparently devastating arguments against Descartes' theory of space and motion; a generally negative historical verdict which, moreover, most contemporary scholars accept. Nevertheless, it is also true (...)
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  48. Perfect Solidity: Natural Laws and the Problem of Matter in Descartes' Universe.Edward Slowik - 1996 - History of Philosophy Quarterly 13 (2):187 - 204.
    In the Principles of Philosophy, Descartes attempts to explicate the well-known phenomena of varying bodily size through an appeal to the concept of "solidity," a notion that roughly corresponds to our present-day concept of density. Descartes' interest in these issues can be partially traced to the need to define clearly the role of matter in his natural laws, a problem particularly acute for the application of his conservation principle. Specifically, since Descartes insists that a body's "quantity of motion," defined as (...)
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  49.  40
    Space and motion in nature and Scripture: Galileo, Descartes, Newton.Andrew Janiak - 2015 - Studies in History and Philosophy of Science Part A 51:89-99.
  50. L'automa spirituale. La teoria della mente e delle passioni in Spinoza.Sergio Cremaschi - 1979 - Milan, Metropolitan City of Milan, Italy: Vita e Pensiero.
    Preface -/- 1. 'Anima' and 'res cogitans'. The Cartesian idea of nature and mind as a residual concept. The first chapter discusses the genesis of the concept of mind in Cartesian Philosophy; the claim is advanced that 'res cogitans' is a residual concept, defined on the basis of a previous definition of matter as 'res extensa'. As a consequence, a contradictory ontology of the mind is Descartes's poisoned bequest to the following tradition of 'scientific' psychology. -/- 2. The Mathematical (...)
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