Results for 'Absolute geometry'

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  1.  22
    Review: Wanda Szmielew, New Foundations of Absolute Geometry[REVIEW]Thomas Frayne - 1972 - Journal of Symbolic Logic 37 (1):201-201.
  2.  33
    Wanda Szmielew. New foundations of absolute geometry. Logic, methodology and philosophy of science, Proceedings of the 1960 International Congress, edited by Ernest Nagel, Patrick Suppes, and Alfred Tarski, Stanford University Press, Stanford, Calif., 1962, pp. 168–175. [REVIEW]Thomas Frayne - 1972 - Journal of Symbolic Logic 37 (1):201.
  3.  54
    Absolute Selbstähnlichkeit in der euklidischen Geometrie. Zu Kants Erklärung der Möglichkeit der reinen Geometrie als einer synthetischen Erkenntnis a priori.Michael Wolff - 2009 - Kant Studien 100 (3):285-308.
    Kant's theory of space includes the idea that straight lines and planes can be defined in Euclidean geometry by a concept which nowadays has been revived in the field of fractal geometry: the concept of self-similarity. Absolute self-similarity of straight lines and planes distinguishes Euclidean space from any other geometrical space. Einstein missed this fact in his attempt to refute Kant's theory of space in his article ‘Geometrie und Erfahrung’. Following Hilbert and Schlick he took it for (...)
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  4.  23
    Constructive Axiomatizations of Plane Absolute, Euclidean and Hyperbolic Geometry.Victor Pambuccian - 2001 - Mathematical Logic Quarterly 47 (1):129-136.
    In this paper we provide quantifier-free, constructive axiomatizations for 2-dimensional absolute, Euclidean, and hyperbolic geometry. The main novelty consists in the first-order languages in which the axiom systems are formulated.
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  5.  36
    The Simplest Axiom System for Hyperbolic Geometry Revisited, Again.Jesse Alama - 2014 - Studia Logica 102 (3):609-615.
    Dependencies are identified in two recently proposed first-order axiom systems for plane hyperbolic geometry. Since the dependencies do not specifically concern hyperbolic geometry, our results yield two simpler axiom systems for absolute geometry.
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  6. The two dozen pages that changed the space (geometry). Notes in the margins to the absolute science of space by Janos bolyai.Paolo Valore - 2010 - Rivista di Storia Della Filosofia 65 (1):131-134.
     
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  7. 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 with a (...)
     
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  8.  12
    Philosophy and Geometry: Theoretical and Historical Issues.L. Magnani - 2001 - Kluwer Academic Publisher.
    The total irrelevance of absolute space to scientific observation and experiment led him early to a most radical conclusion: experience cannot teach us anything about the true structure of space; consequently, the choice of a geometry for the ...
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  9. Kant on Euclid: Geometry in Perspective.Stephen R. Palmquist - 1990 - Philosophia Mathematica (1-2):88-113.
    There is a common assumption among philosophers, shared even by many Kant scholars, that Kant had a naive faith in the absolute valid­ity of Euclidean geometry, Aristotelian logic, and Newtonian physics, and that his primary goal in the Critique of Pure Reason was to pro­vide a rational foundation upon which these classical scientific theories could be based. This, it might be thought, is the essence of his attempt to solve the problem which, as he says in a footnote (...)
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  10.  35
    Ethics of Geometry and Genealogy of Modernity.Marc Richir - 1994 - Graduate Faculty Philosophy Journal 17 (1-2):315-324.
    The work of David R. Lachterman, The Ethics of Geometry, subtitled A Genealogy of Modernity, concerns essentially the status of geometry in Euclid’s Elements and in Descartes’s Geometry. It is a remarkable work, at once by the declared breadth of its ambitions and by the very great precision of its analyses, which are always supported by a prodigious philosophical culture. David Lachterman’s concern is to grasp, by way of an in-depth commentary of certain, particularly crucial passages of (...)
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  11.  70
    Newton and Proclus: Geometry, imagination, and knowing space.Mary Domski - 2012 - Southern Journal of Philosophy 50 (3):389-413.
    I aim to clarify the argument for space that Newton presents in De Gravitatione (composed prior to 1687) by putting Newton's remarks into conversation with the account of geometrical knowledge found in Proclus's Commentary on the First Book of Euclid's Elements (ca. 450). What I highlight is that both Newton and Proclus adopt an epistemic progression (or “order of knowing”) according to which geometrical knowledge necessarily precedes our knowledge of metaphysical truths concerning the ontological state of affairs. As I argue, (...)
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  12. Firstness, evolution and the absolute in Peirce's Spinoza.Shannon Dea - 2008 - Transactions of the Charles S. Peirce Society 44 (4):pp. 603-628.
    Inspired by Peirce’s repeated claim in the final decade of his life that Spinoza was a pragmati(ci)st, this article examines whether or not Peirce also believed that Spinoza’s metaphysics leaves room for Firstness. He engaged this issue explicitly in his third “Lecture on Pragmatism” (1903), listing Spinoza’s among the metaphysics that include Firstness, Secondness and Thirdness. Moreover, over a decade earlier, in the context of his exploration of hyperbolic geometry and the evolutionary cosmology that he regarded as corresponding to (...)
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  13.  9
    Vitali’s generalized absolute differential calculus.Alberto Cogliati - 2021 - Archive for History of Exact Sciences 76 (1):15-43.
    The paper provides an analysis of Giuseppe Vitali’s contributions to differential geometry over the period 1923–1932. In particular, Vitali’s ambitious project of elaborating a generalized differential calculus regarded as an extension of Ricci-Curbastro tensor calculus is discussed in some detail. Special attention is paid to describing the origin of Vitali’s calculus within the context of Ernesto Pascal’s theory of forms and to providing an analysis of the process leading to a fully general notion of covariant derivative. Finally, the reception (...)
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  14.  41
    The simplest axiom system for plane hyperbolic geometry.Victor Pambuccian - 2004 - Studia Logica 77 (3):385 - 411.
    We provide a quantifier-free axiom system for plane hyperbolic geometry in a language containing only absolute geometrically meaningful ternary operations (in the sense that they have the same interpretation in Euclidean geometry as well). Each axiom contains at most 4 variables. It is known that there is no axiom system for plane hyperbolic consisting of only prenex 3-variable axioms. Changing one of the axioms, one obtains an axiom system for plane Euclidean geometry, expressed in the same (...)
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  15. 3D/4D equivalence, the twins paradox and absolute time.Storrs McCall & E. J. Lowe - 2002 - Analysis 63 (2):114–123.
    The thesis of 3D/4D equivalence states that every three-dimensional description of the world is translatable without remainder into a four-dimensional description, and vice versa. In representing an object in 3D or in 4D terms we are giving alternative descriptions of one and the same thing, and debates over whether the ontology of the physical world is "really" 3D or 4D are pointless. The twins paradox is shown to rest, in relativistic 4D geometry, on a reversed law of triangle inequality. (...)
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  16.  20
    Geometrical Changes: Change and Motion in Aristotle’s Philosophy of Geometry.Chiara Martini - 2023 - Proceedings of the Aristotelian Society (3):385-394.
    Graduate Papers from the 2022 Joint Session. It is often said that Aristotle takes geometrical objects to be absolutely unmovable and unchangeable. However, Greek geometrical practice does appeal to motion and change, and geometers seem to consider their objects apt to be manipulated. In this paper, I examine if and how Aristotle’s philosophy of geometry can account for the geometers’ practices and way of talking. First, I illustrate three different ways in which Greek geometry appeals to change. Second, (...)
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  17. 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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  18.  11
    Robust Bearing-Only Localization Using Total Least Absolute Residuals Optimization.Ji-An Luo, Chang-Cheng Xue & Dong-Liang Peng - 2020 - Complexity 2020:1-13.
    Robust techniques critically improve bearing-only target localization when the relevant measurements are being corrupted by impulsive noise. Resistance to isolated gross errors refers to the conventional least absolute residual method, and its estimate can be determined by linear programming when pseudolinear equations are set. The LAR approach, however, cannot reduce the bias attributed to the correlation between system matrices and noise vectors. In the present study, perturbations are introduced into the elements of the system matrix and the data vector (...)
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  19. Anselm W. Muller.Conceptual Surroundings Of Absolute - 1991 - In H. G. Lewis (ed.), Peter Geach: Philosophical Encounters. Kluwer Academic Publishers. pp. 185.
     
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  20. La lucha por el reconocimiento en Hegel como prefiguración de la eticidad absoluta.Hegel as A. Prefiguration Of Absolute - 2007 - Ideas y Valores. Revista Colombiana de Filosofía 56 (133):95.
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  21. Harald Schwaetzer.Bunte Geometrie - 2009 - In Klaus Reinhardt, Harald Schwaetzer & Franz-Bernhard Stammkötter (eds.), Heymericus de Campo: Philosophie Und Theologie Im 15. Jahrhundert. Roderer. pp. 28--183.
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  22.  4
    Approach, interactive, 203 approach, practice oriented, 86.Hegel’S. Absolute - 2012 - In Judith M. Green, Stefan Neubert & Kersten Reich (eds.), Pragmatism and diversity: Dewey in the context of late twentieth century debates. New York: Palgrave-Macmillan. pp. 75--233.
  23.  9
    D'Erehwon à l'Antre du Cyclope.Géométrie de L'Incommunicable & La Folie - 1994 - In Barry Smart (ed.), Michel Foucault: Critical Assessments. Routledge.
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  24.  14
    Trinity and Spirit, DALE M. SCHLITT.Absolute Spirit Revisited & Physical Determinism - 1991 - American Philosophical Quarterly 28 (1).
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  25. Vigier III.Spin Foam Spinors & Fundamental Space-Time Geometry - 2000 - Foundations of Physics 30 (1).
  26. Bas C. Van Fraassen.I. Absolute Obligations - 1973 - In Mario Augusto Bunge (ed.), Exact Philosophy; Problems, Tools, and Goals. Boston: D. Reidel. pp. 50--151.
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  27. Instruction to Authors 279–283 Index to Volume 20 285–286.Christian Lotz, Corinne Painter, Sebastian Luft, Harry P. Reeder, Semantic Texture, Luciano Boi, Questions Regarding Husserlian Geometry, James R. Mensch & Postfoundational Phenomenology Husserlian - 2004 - Husserl Studies 20:285-286.
     
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  28. Chapter outline.A. Personal, Corporate Indispensability, B. Personal, Corporate Infallibility, A. God—Humanism, C. Family—Career, D. Work—Leisure, E. Interdependence—Independence, I. Thrift—Debt & J. Absolute—Relative - forthcoming - Moral Management: Business Ethics.
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  29.  20
    Negation-Free and Contradiction-Free Proof of the Steiner–Lehmus Theorem.Victor Pambuccian - 2018 - Notre Dame Journal of Formal Logic 59 (1):75-90.
    By rephrasing quantifier-free axioms as rules of derivation in sequent calculus, we show that the generalized Steiner–Lehmus theorem admits a direct proof in classical logic. This provides a partial answer to a question raised by Sylvester in 1852. We also present some comments on possible intuitionistic approaches.
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  30.  58
    Espinosa, melancolia E o absolutamente Infinito na geometria dos indivisíveis do século XVII.Henrique Piccinato Xavier - 2016 - Cadernos Espinosanos 35:295-347.
    The article aims to reconstruct the seventeenth-century debate of the scientific nature of mathematics and the possibility of conceiving an idea of a positive infinite to address the philosophical implications of mathematics in Spinoza’s work, emphasizing the geometric ordering in his Ethics. We will approach the mathematical thinking of that philosopher from three perspectives: the pedagogical, the epistemological and the ontological. In the pedagogical sense, his synthetic geometry aims to inhabit the evidence as rhetorical and pedagogical expression of a (...)
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  31.  16
    Rewolucja relatywistyczna a ontologia fizyki.Ja Czerniawski - 2008 - Roczniki Filozoficzne 56 (1):379-395.
    In the course of the development of physics until the beginning of the twentieth century there was an evolutionary progress within its ontological frameworks. Its continuity was violated by A. Einstein’s works of 1905 and his so-called „quantum and relativistic revolution.” In its course people gave up a series of results they had achieved, and replaced them by some radical solutions that differed from common sense intuitions. In particular, in the context of the theory of relativity the concept of electromagnetic (...)
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  32.  47
    Information, Universality, and Consciousness: A Relational Perspective.Paul Baird - 2013 - Mind and Matter 11 (1):21-43.
    In a relational universe, the only properties of a system that have meaning are those that arise from correlations with other systems. No state exists in an absolute sense independently of other states. Our basic premise is that the universe is built from elementary combinatorial (or relational) structures. These structures change and if we are not to suppose the existence of laws over and above the universe, then they must encode the rules for their own change. Geometry, time (...)
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  33.  25
    Husserl and His Alter Ego Kant.Judson Webb - 2017 - In Stefania Centrone (ed.), Essays on Husserl’s Logic and Philosophy of Mathematics. Dordrecht, Netherland: Springer Verlag.
    Husserl’s lifelong interest in Kant eventually becomes a preoccupation in his later years when he finds his phenomenology in competition with Neokantianism for the title of transcendental philosophy. Some issues that Husserl is concerned with in Kant are bound up with the works of Lambert. Kant believed that the role played by principles of sensibility in metaphysics should be determined by a “general phenomenology” on which Lambert had written. Kant initially believed that man is capable only of symbolic cognition, not (...)
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  34. Background-independence.Gordon Belot - 2011 - General Relativity and Gravitation 43:2865-2884.
    Intuitively, a classical field theory is background-in- dependent if the structure required to make sense of its equations is itself subject to dynamical evolution, rather than being imposed ab initio. The aim of this paper is to provide an explication of this intuitive notion. Background-independence is not a not formal property of theories: the question whether a theory is background-independent depends upon how the theory is interpreted. Under the approach proposed here, a theory is fully background-independent relative to an interpretation (...)
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  35.  43
    Isaac Barrow on the Mathematization of Nature: Theological Voluntarism and the Rise of Geometrical Optics.Antoni Malet - 1997 - Journal of the History of Ideas 58 (2):265-287.
    In lieu of an abstract, here is a brief excerpt of the content:Isaac Barrow on the Mathematization of Nature: Theological Voluntarism and the Rise of Geometrical OpticsAntoni MaletIntroductionIsaac Newton’s Mathematical Principles of Natural Philosophy embodies a strong program of mathematization that departs both from the mechanical philosophy of Cartesian inspiration and from Boyle’s experimental philosophy. The roots of Newton’s mathematization of nature, this paper aims to demonstrate, are to be found in Isaac Barrow’s (1630–77) philosophy of the mathematical sciences.Barrow’s attitude (...)
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  36.  33
    Pavel Florensky on space and time.Michael Chase - 2015 - Schole 9 (1):105-118.
    An investigation of the views on space and time of the Russian polymath Pavel Florensky. After a brief account of his life, I study Florensky’s conception of time in The Meaning of Idealism, where he first confronts Einstein’s theory of special relativity, comparing it to Plato’s metaphor of the Cave and Goethe’s myth of the Mothers. Later, in his Analysis of spatiality and time, Florensky speaks of a person’s biography as a four-dimensional unity, in which the temporal coordinate is examined (...)
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  37. Wahrheitsgewissheitsverlust. Hermann von Helmholtz' Mechanismus im Anbruch der Moderne. Eine Studie zum Übergang von klassischer zu moderner Naturphilosophie.Gregor Schiemann - 1997 - Wissenschaftliche Buchgesellschaft.
    Der Verzicht auf absolut gültige Erkenntnis, heute in den Naturwissenschaften beinahe schon selbstverständlich, ist erst jüngeren Datums. Noch im vergangenen Jahrhundert zweifelte die experimentelle Forschung kaum an der vollkommenen Begreifbarkeit der Welt. Diesen Wandel zu erkunden und aufzuzeigen ist Thema der vorliegenden Studie. Der erste Teil präsentiert verschiedene Typen neuzeitlicher und moderner Wissenschaftsauffassungen von Galilei über Newton bis hin zu Kant. Im zweiten Teil werden Entwicklung und Wandel der Wissenschafts- und Naturauffassung bei Helmholtz (1821-1895) erstmals mittels detaillierter Textanalysen einer umfassenden (...)
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  38. The regularity account of relational spacetime.Nick Huggett - 2006 - Mind 115 (457):41--73.
    A version of relationism that takes spatiotemporal structures—spatial geometry and a standard of inertia—to supervene on the history of relations between bodies is described and defended. The account is used to explain how the relationist should construe models of Newtonian mechanics in which absolute acceleration manifestly does not supervene on the relations; Ptolemaic and Copernican models for example. The account introduces a new way in which a Lewis-style ‘best system’ might capture regularities in a broadly Humean world; a (...)
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  39.  75
    Breve storia dell'etica.Sergio Cremaschi - 2012 - Roma RM, Italia: Carocci.
    The book reconstructs the history of Western ethics. The approach chosen focuses the endless dialectic of moral codes, or different kinds of ethos, moral doctrines that are preached in order to bring about a reform of existing ethos, and ethical theories that have taken shape in the context of controversies about the ethos and moral doctrines as means of justifying or reforming moral doctrines. Such dialectic is what is meant here by the phrase ‘moral traditions’, taken as a name for (...)
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  40.  21
    Kant, Kuhn, and the Rationality of Science.Michael Friedman - 2002 - Vienna Circle Institute Yearbook 9:25-41.
    In the Introduction to the Critique of Pure Reason Kant formulates what he calls “the general problem of pure reason,” namely, “How are synthetic a priori judgements possible?” Kant explains that this general problem involves two more specific questions about particular a priori sciences: “How is pure mathematics possible?” and “How is pure natural science possible?”— where the first concerns, above all, the possibility of Euclidean geometry, and the second concerns the possibility of fundamental laws of Newtonian mechanics such (...)
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  41. New Water in Old Buckets: Hypothetical and Counterfactual Reasoning in Mach’s Economy of Science.Lydia Patton - 2019 - In Friedrich Stadler (ed.), Ernst Mach – Life, Work, Influence. Springer Verlag.
    Ernst Mach’s defense of relativist theories of motion in Die Mechanik involves a well-known criticism of Newton’s theory appealing to absolute space, and of Newton’s “bucket” experiment. Sympathetic readers (Norton 1995) and critics (Stein 1967, 1977) agree that there’s a tension in Mach’s view: he allows for some constructed scientific concepts, but not others, and some kinds of reasoning about unobserved phenomena, but not others. Following Banks (2003), I argue that this tension can be interpreted as a constructive one, (...)
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  42. Theories of space-time in modern physics.Luciano Boi - 2004 - Synthese 139 (3):429 - 489.
    The physicist's conception of space-time underwent two major upheavals thanks to the general theory of relativity and quantum mechanics. Both theories play a fundamental role in describing the same natural world, although at different scales. However, the inconsistency between them emerged clearly as the limitation of twentieth-century physics, so a more complete description of nature must encompass general relativity and quantum mechanics as well. The problem is a theorists' problem par excellence. Experiment provide little guide, and the inconsistency mentioned above (...)
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  43. Non-standard models in a broader perspective.Haim Gaifman - manuscript
    Non-standard models were introduced by Skolem, first for set theory, then for Peano arithmetic. In the former, Skolem found support for an anti-realist view of absolutely uncountable sets. But in the latter he saw evidence for the impossibility of capturing the intended interpretation by purely deductive methods. In the history of mathematics the concept of a nonstandard model is new. An analysis of some major innovations–the discovery of irrationals, the use of negative and complex numbers, the modern concept of function, (...)
     
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  44. On Reality of Events in the Philosophy of Time; An Examination of the Notion of Relative Reality in 20th-Century Debate about Inconsistency of Dynamic Models and Special Theory of Relativity.Hassan Amiriara - 2019 - Journal of Philosophical Investigations 13 (26):53-82.
    There are two main camps in 20th-century philosophy of time: A-theorists who believe in the dynamic model of reality, and B-theorists who maintain a static model of reality. After the publication of Putnam’s influential article, “time and physical geometry”, the implications of the Special Theory of Relativity became serious in metaphysical discussions about temporal reality. Some philosophers argued that this theory contradicts the dynamic model and implies the ontology of the static model, namely, the objective reality of the present, (...)
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  45.  28
    A Companion to Hobbes.Marcus P. Adams (ed.) - 2021 - Hoboken, NJ: Wiley-Blackwell.
    Offers comprehensive treatment of Thomas Hobbes’s thought, providing readers with different ways of understanding Hobbes as a systematic philosopher As one of the founders of modern political philosophy, Thomas Hobbes is best known for his ideas regarding the nature of legitimate government and the necessity of society submitting to the absolute authority of sovereign power. Yet Hobbes produced a wide range of writings, from translations of texts by Homer and Thucydides, to interpretations of Biblical books, to works devoted to (...)
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  46.  9
    Science and hypothesis: the complete text.Henri Poincaré - 2018 - London, UK: Bloomsbury Academic, an imprint of Bloomsbury Publsihing Plc. Edited by Mélanie Frappier, Andrea Smith & David J. Stump.
    On the nature of mathematical reasoning -- Mathematical magnitude and experience -- Non-Euclidian geometries -- Space and geometry -- Experience and geometry -- Classical mechanics -- Relative and absolute motion -- Energy and thermodynamics -- Hypotheses in physics -- Theories of modern physics -- Probability calculus -- Optics and electricity -- Electrodynamics -- The end of matter.
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  47.  89
    Temporal Synechism: A Peircean Philosophy of Time.Jon Alan Schmidt - 2020 - Axiomathes 32 (2):233-269.
    Charles Sanders Peirce is best known as the founder of pragmatism, but the name that he preferred for his overall system of thought was ‘‘synechism’’ because the principle of continuity was its central thesis. He considered time to be the paradigmatic example and often wrote about its various aspects while discussing other topics. This essay draws from many of those widely scattered texts to formulate a distinctively Peircean philosophy of time, incorporating extensive quotations into a comprehensive and coherent synthesis. Time (...)
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  48. Spinoza on Activity and Passivity: The Problematic Definition Revisited.Valtteri Viljanen - 2019 - In Frans Svensson & Martina Reuter (eds.), Mind, Body, and Morality: New Perspectives on Descartes and Spinoza. New York: Routledge. pp. 157-174.
    This chapter takes a fresh look at 3d2 of Spinoza’s Ethics, an absolutely pivotal definition for the ethical theory that ensues. According to it, “we act when something happens, in us or outside us, of which we are the adequate cause,” whereas we are passive “when something happens in us, or something follows from our nature, of which we are only a partial cause.” The definition of activity has puzzled scholars: how can we be an adequate, i.e. complete, cause of (...)
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  49.  94
    More About Hume's Debt to Spinoza.Wim Klever - 1993 - Hume Studies 19 (1):55-74.
    In lieu of an abstract, here is a brief excerpt of the content:More About Hume's Debt to Spinoza Wim Klever In a recent contribution to the question of Hume's relationship to SpinozaIadvocatedamoreorlessSpinozisticinterpretationofthefirst bookofA Treatise ofHumanNature.1 Ofthe Understanding, sowasmy claim, is not only very close to De natura et origine mentis (Ethica, second part) as far as its main affirmations are concerned; the convergence ofexternal and internal evidence makes it also probable that there is a remarkable influence from the one's work (...)
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  50.  64
    A modest remark about Reichenbach, rotation, and general relativity.David Malament - 1985 - Philosophy of Science 52 (4):615-620.
    An interesting difficulty arises if one tries to reconcile Reichenbach's views about "absolute" rotation in general relativity with his commitment to a "causal theory of space-time structure." This difficulty is made precise in the form of a simple theorem about relativistic space-time geometry.
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