Results for 'Nothing from Infinity paradox'

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  1. The Nothing from Infinity paradox versus Plenitudinous Indeterminism.Nicholas Shackel - 2022 - European Journal for Philosophy of Science 12 (online early):1-14.
    The Nothing from Infinity paradox arises when the combination of two infinitudes of point particles meet in a supertask and disappear. Corral-Villate claims that my arguments for disappearance fail and concedes that this failure also produces an extreme kind of indeterminism, which I have called plenitudinous. So my supertask at least poses a dilemma of extreme indeterminism within Newtonian point particle mechanics. Plenitudinous indeterminism might be trivial, although easy attempts to prove it so seem to fail (...)
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  2.  56
    On Shackel’s nothing from infinity paradox.Amaia Corral-Villate - 2020 - European Journal for Philosophy of Science 10 (3):1-13.
    The objective of this article is to provide a discussion that counters the infinite particle disappearance conclusion argued by Shackel, 417–433, 2018). In order to do this, clear criteria to disprove the results of the applications of his continuity principles are provided, in addition to the consideration of the fundamental Classical Mechanical principle of mass conservation as an independent and clear basis for this disproof.
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  3. The Infinity from Nothing paradox and the Immovable Object meets the Irresistible Force.Nicholas Shackel - 2018 - European Journal for Philosophy of Science 8 (3):417-433.
    In this paper I present a novel supertask in a Newtonian universe that destroys and creates infinite masses and energies, showing thereby that we can have infinite indeterminism. Previous supertasks have managed only to destroy or create finite masses and energies, thereby giving cases of only finite indeterminism. In the Nothing from Infinity paradox we will see an infinitude of finite masses and an infinitude of energy disappear entirely, and do so despite the conservation of energy (...)
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  4. Benardete Paradoxes, Causal Finitism, and the Unsatisfiable Pair Diagnosis.Joseph C. Schmid & Alex Malpass - forthcoming - Mind.
    We examine two competing solutions to Benardete paradoxes: causal finitism, according to which nothing can have infinitely many causes, and the unsatisfiable pair diagnosis (UPD), according to which such paradoxes are logically impossible and no metaphysical thesis need be adopted to avoid them. We argue that the UPD enjoys notable theoretical advantages over causal finitism. Causal finitists, however, have levelled two main objections to the UPD. First, they urge that the UPD requires positing a ‘mysterious force’ that prevents paradoxes (...)
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  5.  21
    An Economic Paradox.Donald V. Poochigian - 2008 - Proceedings of the Xxii World Congress of Philosophy 22:97-105.
    Economics presents the paradox of the entropy of the law of diminishing returns and infinity of the substitution effect. Resolution assumes the substitution effect is greater than diminishing returns. Technology presupposing entropy, introduced is a new paradox of entropic technology generating infinite growth. Resolution assumes serial substitution of technologies, generating an infinite continuum. Physics and economics contest mechanic entropy and organic growth conceptions. A mechanic conception resolves set disjunctives exclusively, every set disjoined from a contiguous set, (...)
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  6.  15
    Nothing and Infinity: Black Life’s Response to Ontological Terror.Edward O’Byrn - 2024 - Critical Philosophy of Race 12 (2):382-400.
    ABSTRACT This article explores the conclusion of Calvin Warren’s book Ontological Terror and the nihilistic suggestion for Black life to reject humanism. In the text’s final chapter, Warren unexpectedly references Danish philosopher Søren Kierkegaard’s leap of faith and reflects on Black life’s enduring spirit through an anti-Black world. This article’s analysis faithfully traces Warren’s nihilistic arguments against humanism and scaffolds them through his reference to Kierkegaard. Utilizing the methods of critical philosophy of race and Black existential philosophy, the first section (...)
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  7. The 1900 Turn in Bertrand Russell’s Logic, the Emergence of his Paradox, and the Way Out.Nikolay Milkov - 2016 - Siegener Beiträge Zur Geschichte Und Philosophie der Mathematik 7:29-50.
    Russell’s initial project in philosophy (1898) was to make mathematics rigorous reducing it to logic. Before August 1900, however, Russell’s logic was nothing but mereology. First, his acquaintance with Peano’s ideas in August 1900 led him to discard the part-whole logic and accept a kind of intensional predicate logic instead. Among other things, the predicate logic helped Russell embrace a technique of treating the paradox of infinite numbers with the help of a singular concept, which he called ‘denoting (...)
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  8.  29
    The Semiotics of Learning New Words.Winfried Nöth - 2014 - Journal of Philosophy of Education 48 (3):446-456.
    In several of his papers, Charles S. Peirce illustrates processes of interpreting and understanding signs by examples from second language vocabulary teaching and learning. The insights conveyed by means of these little pedagogical scenarios are not meant as contributions to the psychology of second language learning, but they aim at elucidating fundamental semiotic implications of knowledge acquisition in general. Peirce's semiotic premise that a well-understood sign is one that represents an object and creates an interpretant is essential to the (...)
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  9.  82
    Infinity, Causation, and Paradox.Alexander R. Pruss - 2018 - Oxford, England: Oxford University Press.
    Alexander R. Pruss examines a large family of paradoxes to do with infinity - ranging from deterministic supertasks to infinite lotteries and decision theory. Having identified their common structure, Pruss considers at length how these paradoxes can be resolved by embracing causal finitism.
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  10.  46
    Signifying Nothing?: The Paradoxical Passage from Tragedy to Eudaimonia.Ormund Smythe - 2014 - Semiotics:213-226.
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  11.  11
    Vacuum Polarisation Without Infinities.Dirk-André Deckert, Franz Merkl & Markus Nöth - 2024 - In Angelo Bassi, Sheldon Goldstein, Roderich Tumulka & Nino Zanghi (eds.), Physics and the Nature of Reality: Essays in Memory of Detlef Dürr. Springer. pp. 249-265.
    In honour of Detlef Dürr, we report on a mathematical rigorous computation of the electric vacuum polarisation current and extract the well-known expression for the second order perturbation. Intermediate steps in the presented calculation demonstrate, to the knowledge of the authors for the first time, mathematical rigorous versions of the combined dimensional and Pauli-Villars regularisation schemes. These are employed as computational tools to infer convenient integral representations during the computation. The said second order expression is determined up to a remaining (...)
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  12.  17
    Vicious circles and infinity: a panoply of paradoxes.Patrick Hughes - 1975 - Garden City, N.Y.: Doubleday. Edited by George Brecht.
    "'There is only one thing that is certain, namely that we can have nothing certain; and therefore it is not certain that we can have nothing certain,' Samuel Butler once said, expressing in that mindbloggler all the elements required to form a classical paradox. Throughout the ages wise men and jesters alike have been intrigued by such mental twists and riddles which defy common sense and yet appear to be true." -- Dust jacket.
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  13.  66
    The Challenge of Paradox: Infinity and Contradiction in Western and Chinese Philosophy.Guido Kreis - 2017 - Journal of Chinese Philosophy 44 (3-4):193-211.
    Kant claimed that it is impossible for us to have a consistent notion of the infinite. I shall concentrate on three versions of the paradoxes of the infinite: Kant’s first antinomy, the paradoxes of Cantorian set theory, and applications of Cantorian arguments to the metaphysics of the world. I shall dare two side-glance looks at Ancient Chinese Philosophy, where analogies to the Western paradoxes can be found. I shall first discuss key passages from the Chinese sophists, and then consider (...)
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  14.  11
    Gambling on God: Essays on Pascal's Wager (review).Leslie Armour - 1995 - Journal of the History of Philosophy 33 (4):688-689.
    In lieu of an abstract, here is a brief excerpt of the content:688 JOURNAL OF THE HISTORY OF PHILOSOPHY 33:4 OCTOBER 1995 ters by Robert Payne and Gilbert Sheldon. (To my knowledge the only library in the United States that has The Theologian and Ecclesia.,tic is The Newbury Library in Chicago.) There are also letters in A Collection of Letters Illustrative of the Progress of Science, ed. J. Halliwell (London, 1840. Scholars in recent years have complained, usually justifiably, about the (...)
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  15.  11
    Infinity and the brain: a unified theory of mind, matter, and God.Glenn G. Dudley - 2002 - St. Paul, Minn.: Paragon House.
    Infinity and the Brain proposes a logical and scientific way to resolve the paradox of mind and matter -- by explaining how the perception of a finite image is dependent upon the contrasting infinitude of God. The theory holds that awareness is equal to a tension between existence and nonexistence, such that the self is illuminated to itself (becomes conscious) to the exact measure that it anticipates the infinitude of its own nonexistence. This "anticipation" is actually a "tendency (...)
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  16.  25
    The Kalām Cosmological Argument: Criticisms and Defenses.Paul Copan & William Lane Craig (eds.) - 2017 - New York: Bloomsbury Academic, an imprint of Bloomsbury Publishing.
    Did the universe begin to exist? If so, did it have a cause? Or could it have come into existence uncaused, from nothing? These questions are taken up by the medieval-though recently-revived-kalam cosmological argument, which has arguably been the most discussed philosophical argument for God's existence in recent decades. The kalam's line of reasoning maintains that the series of past events cannot be infinite but rather is finite. Since the universe could not have come into being uncaused, there (...)
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  17. Six Groups of Paradoxes in Ancient China From the Perspective of Comparative Philosophy.Chen Bo - 2014 - Asian Philosophy 24 (4):363-392.
    This paper divides the sophisms and paradoxes put forth by Chinese thinkers of the pre-Qin period of China into six groups: paradoxes of motion and infinity, paradoxes of class membership, semantic paradoxes, epistemic paradoxes, paradoxes of relativization, other logical contradictions. It focuses on the comparison between the Chinese items and the counterparts of ancient Greek and even of contemporary Western philosophy, and concludes that there turn out to be many similar elements of philosophy and logic at the beginnings of (...)
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  18.  21
    The Paradox Topos.Lisa Gorton - 2000 - Journal of the History of Ideas 61 (2):343-346.
    In lieu of an abstract, here is a brief excerpt of the content:Journal of the History of Ideas 61.2 (2000) 343-346 [Access article in PDF] The Paradox Topos Lisa Gorton As William Egginton points out, 1 when Dante and Beatrice step outside the cosmos, they step into another set of concentric spheres. 2 These surround our (supposedly) geocentric cosmos, and yet they center upon God. The image affronts our logic of space. If these concentric spheres encompass us, how can (...)
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  19. Objects as Temporary Autonomous Zones.Tim Morton - 2011 - Continent 1 (3):149-155.
    continent. 1.3 (2011): 149-155. The world is teeming. Anything can happen. John Cage, “Silence” 1 Autonomy means that although something is part of something else, or related to it in some way, it has its own “law” or “tendency” (Greek, nomos ). In their book on life sciences, Medawar and Medawar state, “Organs and tissues…are composed of cells which…have a high measure of autonomy.”2 Autonomy also has ethical and political valences. De Grazia writes, “In Kant's enormously influential moral philosophy, autonomy (...)
     
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  20.  93
    (1 other version)Infinity and the mind: the science and philosophy of the infinite.Rudy von Bitter Rucker - 1982 - Princeton, N.J.: Princeton University Press.
    In Infinity and the Mind, Rudy Rucker leads an excursion to that stretch of the universe he calls the "Mindscape," where he explores infinity in all its forms: potential and actual, mathematical and physical, theological and mundane. Here Rucker acquaints us with Gödel's rotating universe, in which it is theoretically possible to travel into the past, and explains an interpretation of quantum mechanics in which billions of parallel worlds are produced every microsecond. It is in the realm of (...)
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  21.  30
    Paradoxes.Roy T. Cook - 2013 - Malden, MA: Polity.
    Paradoxes are arguments that lead from apparently true premises, via apparently uncontroversial reasoning, to a false or even contradictory conclusion. Paradoxes threaten our basic understanding of central concepts such as space, time, motion, infinity, truth, knowledge, and belief. In this volume Roy T Cook provides a sophisticated, yet accessible and entertaining, introduction to the study of paradoxes, one that includes a detailed examination of a wide variety of paradoxes. The book is organized around four important types of (...): the semantic paradoxes involving truth, the set-theoretic paradoxes involving arbitrary collections of objects, the Soritical paradoxes involving vague concepts, and the epistemic paradoxes involving knowledge and belief. In each of these cases, Cook frames the discussion in terms of four different approaches one might take towards solving such paradoxes. Each chapter concludes with a number of exercises that illustrate the philosophical arguments and logical concepts involved in the paradoxes. _Paradoxes_ is the ideal introduction to the topic and will be a valuable resource for scholars and students in a wide variety of disciplines who wish to understand the important role that paradoxes have played, and continue to play, in contemporary philosophy. (shrink)
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  22.  24
    Infinity: A Very Short Introduction.Ian Stewart - 2017 - Oxford, United Kingdom: Oxford University Press UK.
    Infinity is an intriguing topic, with connections to religion, philosophy, metaphysics, logic, and physics as well as mathematics. Its history goes back to ancient times, with especially important contributions from Euclid, Aristotle, Eudoxus, and Archimedes. The infinitely large is intimately related to the infinitely small. Cosmologists consider sweeping questions about whether space and time are infinite. Philosophers and mathematicians ranging from Zeno to Russell have posed numerous paradoxes about infinity and infinitesimals. Many vital areas of mathematics (...)
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  23.  93
    The inverse spaceship paradox.J. P. Laraudogoitia - 2011 - Synthese 178 (3):429-435.
    In this article I propose what I call the inverse spaceship paradox. The article's interest lies in the fact that, contrary to what appears to be an implicit agreement in the literature on indeterminism, it shows that coming from infinity can be a perfectly predictable and therefore deterministic process in a classical universe.
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  24. 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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  25. A brief history of infinity: the quest to think the unthinkable.Brian Clegg - 2003 - London: Robinson.
    Infinity is a concept that fascinates everyone from a seven-year-old child to a maths professor. So remarkable and strange is it that contemplating it has driven at least two great mathematicians over the edge into insanity. Where did the concept of infinity come from? Who were the people who originally defined and later refined this paradoxical quantity? Why is infinity, a concept we can never experience or truly grasp, at the heart of science? How can (...)
     
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  26.  77
    Paradoxes of the Pineal: From Descartes to Georges Bataille.David Farrell Krell - 1987 - Royal Institute of Philosophy Lecture Series 21:215-228.
    Behind the third ventricle of the human brain a miniscule pedunculate bud, close to the optic thalamus, that is, to the two beds of optic nerves, a gland soft in substance yet containing gritty particles. Function: unknown. Because of its pine-cone shape it is called the conarium or pineal body, even though the recent photographs of it by Nilsson and Lindberg show it to be morphologically reminiscent of nothing so much as the plucked tail of a gamebird, which Simon (...)
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  27. Two Strategies to Infinity: Completeness and Incompleteness. The Completeness of Quantum Mechanics.Vasil Penchev - 2020 - High Performance Computing eJournal 12 (11):1-8.
    Two strategies to infinity are equally relevant for it is as universal and thus complete as open and thus incomplete. Quantum mechanics is forced to introduce infinity implicitly by Hilbert space, on which is founded its formalism. One can demonstrate that essential properties of quantum information, entanglement, and quantum computer originate directly from infinity once it is involved in quantum mechanics. Thus, thеse phenomena can be elucidated as both complete and incomplete, after which choice is the (...)
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  28.  20
    Nothing Is Not One: Revisiting the ex nihilo.Virginia Burrus - 2013 - Modern Theology 29 (2):33-48.
    This article seeks to encounter the late ancient doctrine of creatio ex nihilo from a new angle, gently questioning both its distinctive Christianness and its inevitable alignment with a theology of absolute sovereignty. Franz Rosenzweig's idiosyncratic elaboration of this doctrine opens up new lines of thought: multiplying the “nothing” while also emphasizing its fecundity, he articulates not only a negative theology but also a negative anthropology and cosmology; insisting on the irreducible relationality of God, human, and world, he (...)
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  29.  4
    “This Nothing of a Voice”: Kafka’s Josefine Narrative as a Modern Reflection on Revelation and Language.Bernhard Greiner - 2021 - Naharaim 15 (1):73-88.
    In reference to the paradoxical classification of art in Kafka’s Josefine story, religious aspects of the artist’s performances and their effect on the audience are scrutinized. The leading question is to what extent it evokes an allusion to the primal scene of divine revelation, following Stéphane Mosès’ commentary in his readings of the Bible. Josefine’s singing with a “nothing of a voice”, reduced to “the slightest of nullities”, the zero-point of signification, nevertheless affects an experience of presence and community (...)
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  30.  16
    Infinity: the quest to think the unthinkable.Brian Clegg - 2003 - [Berkeley, Calif.]: Publishers Group West.
    It amazes children, as they try to count themselves out of numbers, only to discover one day that the hundreds, thousands, and zillions go on forever—to something like infinity. And anyone who has advanced beyond the bounds of basic mathematics has soon marveled at that drunken number eight lying on its side in the pages of their work. Infinity fascinates; it takes the mind beyond its everyday concerns—indeed, beyond everything—to something always more. Infinity makes even the infinite (...)
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  31.  67
    Solving Zeno’s Motion Paradoxes: From Aristotle to Continuous to Discrete.Johan H. L. Oud & Theo Theunissen - manuscript
    After reporting in detail Aristotle’s texts and comments on the well-known motion paradoxes Arrow, Dichotomy, Achilles and Stadium, tracking back to the 5th century BCE and credited by Aristotle to Zeno of Elea, we next explain and dis-cuss traditional continuous solutions of the paradoxes, based on Cauchy’s limit concept. Afterward, the heated philosophical debate on supertasks and infinity machines is reported before the paradoxes are examined within the context of modern quantum theory. Already in 1905, Einstein concluded that matter (...)
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  32.  55
    The paradox of belief instability and a revision theory of belief.Byeong D. Lee - 1998 - Pacific Philosophical Quarterly 79 (4):314-328.
    The epistemic paradox of 'belief instability' has recently received notable attention from many philosophers. Understanding this paradox is very important because belief is a central notion of psychologically motivated semantic theories in philosophy, linguistics, and cognitive science, and this paradox poses serious problems for these theories. In this dissertation I criticize previous proposals and offer a new proposal, which I call a 'revision theory of belief'. ;My revision theory of belief is in many respects an application (...)
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  33. Nothing Is True.Will Gamester - 2023 - Journal of Philosophy 120 (6):314-338.
    This paper motivates and defends alethic nihilism, the theory that nothing is true. I first argue that alethic paradoxes like the Liar and Curry motivate nihilism; I then defend the view from objections. The critical discussion has two primary outcomes. First, a proof of concept. Alethic nihilism strikes many as silly or obviously false, even incoherent. I argue that it is in fact well-motivated and internally coherent. Second, I argue that deflationists about truth ought to be nihilists. Deflationists (...)
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  34. How to Use the Paradox of Hedonism.Alexander Dietz - 2021 - Journal of Moral Philosophy 18 (4):387-411.
    The paradox of hedonism is the idea that intrinsically desiring nothing other than pleasure can prevent one from obtaining pleasure. In this article, I show how the paradox of hedonism can be used as the basis for an objection against hedonism about well-being, and one that is more defensible than has been commonly recognized. Moreover, I argue that the challenge presented by the paradox can be used to target not only hedonism about well-being, but also (...)
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  35. The paradox of beginning: Hegel, Kierkegaard and philosophical inquiry.Daniel Watts - 2007 - Inquiry: An Interdisciplinary Journal of Philosophy 50 (1):5 – 33.
    This paper reconsiders certain of Kierkegaard's criticisms of Hegel's theoretical philosophy in the light of recent interpretations of the latter. The paper seeks to show how these criticisms, far from being merely parochial or rhetorical, turn on central issues concerning the nature of thought and what it is to think. I begin by introducing Hegel's conception of "pure thought" as this is distinguished by his commitment to certain general requirements on a properly philosophical form of inquiry. I then outline (...)
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  36. Mathematical Platonism and the Nature of Infinity.Gilbert B. Côté - 2013 - Open Journal of Philosophy 3 (3):372-375.
    An analysis of the counter-intuitive properties of infinity as understood differently in mathematics, classical physics and quantum physics allows the consideration of various paradoxes under a new light (e.g. Zeno’s dichotomy, Torricelli’s trumpet, and the weirdness of quantum physics). It provides strong support for the reality of abstractness and mathematical Platonism, and a plausible reason why there is something rather than nothing in the concrete universe. The conclusions are far reaching for science and philosophy.
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  37. (1 other version)A paradox of rejection.Thomas Brouwer - 2014 - Synthese 191 (18):4451-4464.
    Given any proposition, is it possible to have rationally acceptable attitudes towards it? Absent reasons to the contrary, one would probably think that this should be possible. In this paper I provide a reason to the contrary. There is a proposition such that, if one has any opinions about it at all, one will have a rationally unacceptable set of propositional attitudes—or if one doesn’t, one will end up being cognitively imperfect in some other manner. The proposition I am concerned (...)
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  38. The paradox of education: A conversation.Bernhard Poerksen & Humberto R. Maturana - 2006 - Journal of Aesthetic Education 40 (1):25-33.
    In lieu of an abstract, here is a brief excerpt of the content:The Paradox of Education:A ConversationHumberto R. Maturana and Bernhard PoerksenResponsibility of the TeacherPoerksen: Immanuel Kant writes in his essay Über Pädagogik that the wide field of education is governed by a fundamental paradox. On the one hand, we want free and self-determined individuals to leave our schools; on the other, we impose a syllabus on the future individuals, force them to attend schools, punish their failures, and (...)
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  39.  18
    The Mechanism of Paradox in the Structures of Logic, Mathematics, and Physics.Douglas C. Gill - 2023 - Open Journal of Philosophy 13 (2):155-170.
    This paper presents a model for the structure of universal frameworks in logic, mathematics, and physics that are closed to logical conclusion by the mechanism of paradox across a dualism of elements. The prohibition takes different forms defined by the framework of observation inherent to the structure. Forms include either prohibition to conclusion on the logical relationship of internal elements or prohibition to conclusion based on the existence of an element not included in the framework of a first element. (...)
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  40.  19
    Eight lessons on infinity: a mathematical adventure.Haim Shapira - 2019 - London: Duncan Baird Publishing, an imprint of Watkins Media.
    In this book, best-selling author and mathematician Haim Shapira presents an introduction to mathematical theories which deal with the most beautiful concept ever invented by humankind: infinity. Written in clear, simple language and aimed at a lay audience, this book also offers some strategies that will allow readers to try their ability at solving truly fascinating mathematical problems. Infinity is a deeply counter-intuitive concept that has inspired many great thinkers. In this book we will meet many sages, both (...)
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  41.  46
    Mathematical, Philosophical and Semantic Considerations on Infinity : General Concepts.José-Luis Usó-Doménech, Josué Antonio Nescolarde Selva & Mónica Belmonte Requena - 2016 - Foundations of Science 21 (4):615-630.
    In the Reality we know, we cannot say if something is infinite whether we are doing Physics, Biology, Sociology or Economics. This means we have to be careful using this concept. Infinite structures do not exist in the physical world as far as we know. So what do mathematicians mean when they assert the existence of ω? There is no universally accepted philosophy of mathematics but the most common belief is that mathematics touches on another worldly absolute truth. Many mathematicians (...)
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  42.  73
    The Hidden Set-Theoretical Paradox of the Tractatus.Jing Li - 2018 - Philosophia 46 (1):159-164.
    We are familiar with various set-theoretical paradoxes such as Cantor's paradox, Burali-Forti's paradox, Russell's paradox, Russell-Myhill paradox and Kaplan's paradox. In fact, there is another new possible set-theoretical paradox hiding itself in Wittgenstein’s Tractatus. From the Tractatus’s Picture theory of language we can strictly infer the two contradictory propositions simultaneously: the world and the language are equinumerous; the world and the language are not equinumerous. I call this antinomy the world-language paradox. Based (...)
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  43.  36
    A Voice and Nothing More.Mladen Dolar - 2006 - MIT Press.
    Plutarch tells the story of a man who plucked a nightingale and finding but little to eat exclaimed: "You are just a voice and nothing more." Plucking the feathers of meaning that cover the voice, dismantling the body from which the voice seems to emanate, resisting the Sirens' song of fascination with the voice, concentrating on "the voice and nothing more": this is the difficult task that philosopher Mladen Dolar relentlessly pursues in this seminal work.The voice did (...)
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  44.  46
    Truth, Objects, Infinity: New Perspectives on the Philosophy of Paul Benacerraf.Fabrice Pataut (ed.) - 2016 - Cham: Springer Verlag.
    This volume features essays about and by Paul Benacerraf, whose ideas have circulated in the philosophical community since the early nineteen sixties, shaping key areas in the philosophy of mathematics, the philosophy of language, the philosophy of logic, and epistemology. The book started as a worskhop held in Paris at the Collège de France in May 2012 with the participation of Paul Benacerraf. The introduction addresses the methodological point of the legitimate use of so-called “Princess Margaret Premises” in drawing philosophical (...)
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  45.  17
    Nothing but a human.Francesco Garibaldo & Emilio Rebecchi - 2018 - AI and Society 33 (3):313-321.
    The dream of the perpetual motion charms us since millennia, the desire of machines substituting men was present already in the imperial China and the classical Rome; the medieval alchemists tried to build automata, automata showed up in the Renaissance princes’ plays. In the Aladdin fable, the sorcerer satisfies on the instant all wishes of the lamp’s owner. In other words, the fiction of omnipotence accompanies humanity from the very beginning. Is God omnipotent? So, why not humanity? Building automatic (...)
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  46.  75
    Groups, sets, and paradox.Eric Snyder & Stewart Shapiro - 2022 - Linguistics and Philosophy 45 (6):1277-1313.
    Perhaps the most pressing challenge for singularism—the predominant view that definite plurals like ‘the students’ singularly refer to a collective entity, such as a mereological sum or set—is that it threatens paradox. Indeed, this serves as a primary motivation for pluralism—the opposing view that definite plurals refer to multiple individuals simultaneously through the primitive relation of plural reference. Groups represent one domain in which this threat is immediate. After all, groups resemble sets in having a kind of membership-relation and (...)
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  47.  23
    The paradox of belief instability and a revision theory of belief.Byeong D. Lee - 1998 - Dissertation, Indiana University, Bloomington
    The epistemic paradox of 'belief instability' has recently received notable attention from many philosophers. Understanding this paradox is very important because belief is a central notion of psychologically motivated semantic theories in philosophy, linguistics, and cognitive science, and this paradox poses serious problems for these theories. In this dissertation I criticize previous proposals and offer a new proposal, which I call a 'revision theory of belief'. -/- My revision theory of belief is in many respects an (...)
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  48. New Zeno and Actual Infinity.Casper Storm Hansen - 2011 - Open Journal of Philosophy 1 (2):57.
    In 1964 José Benardete invented the “New Zeno Paradox” about an infinity of gods trying to prevent a traveller from reaching his destination. In this paper it is argued, contra Priest and Yablo, that the paradox must be resolved by rejecting the possibility of actual infinity. Further, it is shown that this paradox has the same logical form as Yablo’s Paradox. It is suggested that constructivism can serve as the basis of a common (...)
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  49. Simpson's Paradox and Causality.Prasanta S. Bandyopadhyay, Mark Greenwood, Don Dcruz & Venkata Raghavan - 2015 - American Philosophical Quarterly 52 (1):13-25.
    There are three questions associated with Simpson’s Paradox (SP): (i) Why is SP paradoxical? (ii) What conditions generate SP?, and (iii) What should be done about SP? By developing a logic-based account of SP, it is argued that (i) and (ii) must be divorced from (iii). This account shows that (i) and (ii) have nothing to do with causality, which plays a role only in addressing (iii). A counterexample is also presented against the causal account. Finally, the (...)
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  50.  86
    How Braess’ paradox solves Newcomb's problem.A. D. Irvine - 1993 - International Studies in the Philosophy of Science 7 (2):141-160.
    Newcomb's problem is regularly described as a problem arising from equally defensible yet contradictory models of rationality. Braess’ paradox is regularly described as nothing more than the existence of non‐intuitive (but ultimately non‐contradictory) equilibrium points within physical networks of various kinds. Yet it can be shown that Newcomb's problem is structurally identical to Braess’ paradox. Both are instances of a well‐known result in game theory, namely that equilibria of non‐cooperative games are generally Pareto‐inefficient. Newcomb's problem is (...)
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