Results for ' Lewis Carroll's method ‐ not limited to mathematical numbers'

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  1.  2
    Investigating Memory.Martin Cohen - 2010 - In Mind Games: 31 Days to Rediscover Your Brain. Malden, MA: Wiley-Blackwell. pp. 24–25.
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  2. Lewis Carroll's visual logic.Francine F. Abeles - 2007 - History and Philosophy of Logic 28 (1):1-17.
    John Venn and Charles L. Dodgson (Lewis Carroll) created systems of logic diagrams capable of representing classes (sets) and their relations in the form of propositions. Each is a proof method for syllogisms, and Carroll's is a sound and complete system. For a large number of sets, Carroll diagrams are easier to draw because of their self-similarity and algorithmic construction. This regularity makes it easier to locate and thereby to erase cells corresponding with classes destroyed by the (...)
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  3. Language-games and nonsense: Wittgenstein's reflection in Carroll's looking-glass.Leila Silvana May - 2007 - Philosophy and Literature 31 (1):79-94.
    In lieu of an abstract, here is a brief excerpt of the content:Wittgenstein’s Reflection in Lewis Carroll’s Looking-GlassLeila S. MayAccording to one tradition in the theory of fiction, there is a kind of fantasy whose function is to invite the reader to "acknowledge the possibility of a different reality."1 In this essay I want to ask whether Lewis Carroll's Alice books fit into this category; that is, I want to explore the possibility that Alice's Adventures in Wonderland (...)
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  4.  61
    Why Make Things Simple When You Can Make Them Complicated? An Appreciation of Lewis Carroll’s Symbolic Logic.Amirouche Moktefi - 2021 - Logica Universalis 15 (3):359-379.
    Lewis Carroll published a system of logic in the symbolic tradition that developed in his time. Carroll’s readers may be puzzled by his system. On the one hand, it introduced innovations, such as his logic notation, his diagrams and his method of trees, that secure Carroll’s place on the path that shaped modern logic. On the other hand, Carroll maintained the existential import of universal affirmative Propositions, a feature that is rather characteristic of traditional logic. The object of (...)
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  5.  7
    The Game of Logic.Lewis Carroll - 2012 - London, England: Macmillan.
    This anthology is a thorough introduction to classic literature for those who have not yet experienced these literary masterworks. For those who have known and loved these works in the past, this is an invitation to reunite with old friends in a fresh new format. From Shakespeare's finesse to Oscar Wilde's wit, this unique collection brings together works as diverse and influential as The Pilgrim's Progress and Othello. As an anthology that invites readers to immerse themselves in the masterpieces of (...)
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  6.  12
    Lewis Carroll's Symbolic Logic: Part I, Elementary, 1896, Fifth Edition, Part II, Advanced, Never Previously Published : Together with Letters from Lewis Carroll to Eminent Nineteenth-century Logicians and to His "logical Sister," and Eight Versions of the Barber-shop Paradox.Lewis Carroll & William Warren Bartley - 1977 - Clarkson Potter Publishers.
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  7. The logic pamphlets of Charles lutwidge dodgson and related pieces (review).Irving H. Anellis - 2011 - Journal of the History of Philosophy 49 (4):506-507.
    In lieu of an abstract, here is a brief excerpt of the content:Reviewed by:The Logic Pamphlets of Charles Lutwidge Dodgson and Related PiecesIrving H. AnellisFrancine F. Abeles, editor. The Logic Pamphlets of Charles Lutwidge Dodgson and Related Pieces. The Pamphlets of Lewis Carroll, 4. New York-Charlottesville-London: Lewis Carroll Society of North America-University Press of Virginia, 2010. Pp. xx + 271. Cloth, $75.00.Until William Bartley’s rediscovery and reconstruction of Dodgson’s lost Part II of Symbolic Logic, Lewis Carroll’s reputation (...)
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  8.  37
    Noumenalism and Einstein's argument for the existence of God.Lewis S. Feuer - 1983 - Inquiry: An Interdisciplinary Journal of Philosophy 26 (3):251 – 285.
    Einstein argued in his latter years that the intelligibility of the world was in the nature of a miracle, and that in no way could one have expected a priori such a high degree of order; this is why he rejected the atheist, positivist standpoint, and believed in a Spinozist God. Einstein's argument, however, is essentially a form of the ?argument from design? for a personal God based on the existence of beautiful, mathematically simple laws of nature; that physical order (...)
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  9. From Metaphysics to Physics.Frederick P. van de Pitte & Geneviève Rodis-Lewis - 1993 - In Stephen Voss (ed.), Essays on the philosophy and science of René Descartes. New York: Oxford University Press.
    This chapter explains the relationship between metaphysics and science as expounded by Descartes. The topic includes the effect of concepts of God and soul into the discovery of the scientific method. Metaphysical certainty grounds the rule of evidence in God, who is the source of all truth, and then extends from mathematics to everything so demonstrated in physics, and the knowledge that material things exist. The chapter examines in particular the stages of science's subordination to God, and some of (...)
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  10.  38
    On the Diagrammatic Representation of Existential Statements with Venn Diagrams.Amirouche Moktefi & Ahti-Veikko Pietarinen - 2015 - Journal of Logic, Language and Information 24 (4):361-374.
    It is of common use in modern Venn diagrams to mark a compartment with a cross to express its non-emptiness. Modern scholars seem to derive this convention from Charles S. Peirce, with the assumption that it was unknown to John Venn. This paper demonstrates that Venn actually introduced several methods to represent existentials but felt uneasy with them. The resistance to formalize existentials was not limited to diagrammatic systems, as George Boole and his followers also failed to provide a (...)
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  11.  8
    Good math: a geek's guide to the beauty of numbers, logic, and computation.Mark C. Chu-Carroll - 2013 - Dallas, Texas: Pragmatic Programmers.
    Numbers. Natural numbers -- Integers -- Real numbers -- Irrational and transcendental numbers -- Funny numbers. Zero -- e : the unnatural natural number -- [Phi] : the golden ratio -- i : the imaginary number -- Writing numbers. Roman numerals -- Egyptian fractions -- Continued fractions -- Logic. Mr. Spock is not logical -- Proofs, truth, and trees : oh my! -- Programming with logic -- Temporal reasoning -- Sets. Cantor's diagonalization : infinity (...)
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  12.  56
    The Socratic method in teaching medical ethics: Potentials and limitations.Dieter Birnbache - 1999 - Medicine, Health Care and Philosophy 2 (3):219-224.
    The Socratic method has a long history in teaching philosophy and mathematics, marked by such names as Karl Weierstra, Leonard Nelson and Gustav Heckmann. Its basic idea is to encourage the participants of a learning group (of pupils, students, or practitioners) to work on a conceptual, ethical or psychological problem by their own collective intellectual effort, without a textual basis and without substantial help from the teacher whose part it is mainly to enforce the rigid procedural rules designed to (...)
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  13. The question of Deleuze’s Neo-Leibnizianism.Simon B. Duffy - 2012 - In Patricia Pisters, Rosi Braidotti & Alan D. Schrift (eds.), Down by Law: Revisiting Normativity with Deleuze. Bloomsbury Academic.
    Much has been made of Deleuze’s Neo-Leibnizianism,3 however not very much detailed work has been done on the specific nature of Deleuze’s critique of Leibniz that positions his work within the broader framework of Deleuze’s own philo- sophical project. The present chapter undertakes to redress this oversight by providing an account of the reconstruction of Leibniz’s metaphysics that Deleuze undertakes in The Fold. Deleuze provides a systematic account of the structure of Leibniz’s metaphys- ics in terms of its mathematical (...)
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  14.  26
    Danto's Comic Vision: Philosophical Method and Literary Style.Noel Carroll - 2015 - Philosophy and Literature 39 (2):554-563.
    Arthur Danto numbers among the few contemporary philosophers whose writing is really a pleasure to read. Although rarely recognized, the source of that pleasure is Danto’s humor. His philosophical writing is consistently comic. Of course, the humor is obviously not of the knee-slapping variety. Yet it is pervasively playful.Danto will introduce a thought experiment and then explore it in several directions. Unlike many other contemporary philosophers, he is not stingy in laying out his examples. Whereas it is customary for (...)
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  15.  77
    Art, Mind, and Intention.Noël Carroll - 2007 - Philosophy and Literature 31 (2):394-404.
    In lieu of an abstract, here is a brief excerpt of the content:Art, Mind, and IntentionNoël CarrollArt and Intention: A Philosophical Study, by Paisley Livingston ; 266 pp. oxford: oxford University Press, 2005, $74.00, $35.00 paper.The relevance of intention to the philosophy of art was perhaps first made explicit by G.W.F. Hegel who, in his monumental The Philosophy of Fine Art, narrowed the domain of aesthetics to art on the grounds that the beauty that pertains to art is the product (...)
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  16. Alan Turing and the mathematical objection.Gualtiero Piccinini - 2003 - Minds and Machines 13 (1):23-48.
    This paper concerns Alan Turing’s ideas about machines, mathematical methods of proof, and intelligence. By the late 1930s, Kurt Gödel and other logicians, including Turing himself, had shown that no finite set of rules could be used to generate all true mathematical statements. Yet according to Turing, there was no upper bound to the number of mathematical truths provable by intelligent human beings, for they could invent new rules and methods of proof. So, the output of a (...)
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  17. Leibniz, Mathematics and the Monad.Simon Duffy - 2010 - In Sjoerd van Tuinen & Niamh McDonnell (eds.), Deleuze and The fold: a critical reader. New York: Palgrave-Macmillan. pp. 89--111.
    The reconstruction of Leibniz’s metaphysics that Deleuze undertakes in The Fold provides a systematic account of the structure of Leibniz’s metaphysics in terms of its mathematical foundations. However, in doing so, Deleuze draws not only upon the mathematics developed by Leibniz—including the law of continuity as reflected in the calculus of infinite series and the infinitesimal calculus—but also upon developments in mathematics made by a number of Leibniz’s contemporaries—including Newton’s method of fluxions. He also draws upon a number (...)
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  18.  8
    Mathematical logic with special reference to the natural numbers.S. W. P. Steen - 1972 - Cambridge [Eng.]: University Press.
    This book presents a comprehensive treatment of basic mathematical logic. The author's aim is to make exact the vague, intuitive notions of natural number, preciseness, and correctness, and to invent a method whereby these notions can be communicated to others and stored in the memory. He adopts a symbolic language in which ideas about natural numbers can be stated precisely and meaningfully, and then investigates the properties and limitations of this language. The treatment of mathematical concepts (...)
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  19.  59
    The unity of logic, pedagogy and foundations in Grassmann's mathematical work.Albert C. Lewis - 2004 - History and Philosophy of Logic 25 (1):15-36.
    Hermann Grassmann's Ausdehnungslehre of 1844 and his Lehrbuch der Arithmetik of 1861 are landmark works in mathematics; the former not only developed new mathematical fields but also both contributed to the setting of modern standards of rigor. Their very modernity, however, may obscure features of Grassmann's view of the foundations of mathematics that were not adopted since. Grassmann gave a key role to the learning of mathematics that affected his method of presentation, including his emphasis on making initial (...)
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  20. What the Tortoise Said to Achilles: Lewis Carroll’s paradox in terms of Hilbert arithmetic.Vasil Penchev - 2021 - Logic and Philosophy of Mathematics eJournal (Elsevier: SSRN) 13 (22):1-32.
    Lewis Carroll, both logician and writer, suggested a logical paradox containing furthermore two connotations (connotations or metaphors are inherent in literature rather than in mathematics or logics). The paradox itself refers to implication demonstrating that an intermediate implication can be always inserted in an implication therefore postponing its ultimate conclusion for the next step and those insertions can be iteratively and indefinitely added ad lib, as if ad infinitum. Both connotations clear up links due to the shared formal structure (...)
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  21.  17
    Orthogonality properties of states, configurations, and orbitals.Balakrishnan Viswanathan & Mohamed Shajahan Gulam Razul - 2022 - Foundations of Chemistry 24 (1):73-86.
    This manuscript explores the orthogonality constraints on configurations and orbitals subject to the property that states are mutually orthogonal. The orthogonality constraints lead to properties that affect the description of chemical systems. When states are described as linear combinations of configurations, the coefficient matrix diagonalises S−1H. Therefore, single-configuration states are only possible in one-electron systems: non-orthogonal configurations yield single-configuration states only if S−1H is diagonal, but this would violate the orthonormalisation constraint. Further, the coefficient matrix is not constrained to be (...)
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  22. Dynamic Semantics.Karen S. Lewis - 2017 - Oxford Handbooks Online.
    This article focuses on foundational issues in dynamic and static semantics, specifically on what is conceptually at stake between the dynamic framework and the truth-conditional framework, and consequently what kinds of evidence support each framework. The article examines two questions. First, it explores the consequences of taking the proposition as central semantic notion as characteristic of static semantics, and argues that this is not as limiting in accounting for discourse dynamics as many think. Specifically, it explores what it means for (...)
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  23.  54
    Lewis Carroll's Formal Logic.Francine Abeles - 2005 - History and Philosophy of Logic 26 (1):33-46.
    Charles L. Dodgson's reputation as a significant figure in nineteenth-century logic was firmly established when the philosopher and historian of philosophy William Warren Bartley, III published Dodgson's ?lost? book of logic, Part II of Symbolic Logic, in 1977. Bartley's commentary and annotations confirm that Dodgson was a superb technical innovator. In this paper, I closely examine Dodgson's methods and their evolution in the two parts of Symbolic Logic to clarify and justify Bartley's claims. Then, using more recent publications and unpublished (...)
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  24. The Paradox of Junk Fiction.Noël Carroll - 1994 - Philosophy and Literature 18 (2):225-241.
    In lieu of an abstract, here is a brief excerpt of the content:Noël Carroll THE PARADOX OFJUNK FICTION Perhaps on your way to some academic conference, if you had no papers to grade, you stopped in die airport gift shop for something to read on the plane. You saw racks of novels authored by die likes of Mary Higgins Clark, Michael Crichton, John Grisham, Danielle Steele, Sidney Sheldon, Stephen King, Sue Grafton, Elmore Leonard, Sara Paretsky, Tom Clancy, and so on. (...)
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  25.  22
    Identification of a non-linear model as a new method to detect expiratory airflow limitation in mechanically ventilated patients.S. Khirani, L. Biot, P. Lavagne, A. Duguet, T. Similowski & P. Baconnier - 2004 - Acta Biotheoretica 52 (4):241-254.
    Expiratory flow limitation (EFL) can occur in mechanically ventilated patients with chronic obstructive pulmonary disease and other disorders. It leads to dynamic hyperinflation with ensuing deleterious consequences. Detecting EFL is thus clinically relevant. Easily applicable methods however lack this detection being routinely made in intensive care. Using a simple mathematical model, we propose a new method to detect EFL that does not require any intervention or modification of the ongoing therapeutic. The model consists in a monoalveolar representation of (...)
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  26. 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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  27.  21
    The Logic of Ionesco's The Lesson.Michael Wreen - 1983 - Philosophy and Literature 7 (2):229-239.
    In lieu of an abstract, here is a brief excerpt of the content:Michael Wreen THE LOGIC OF IONESCO'S THE LESSON As men abound in copiousness of language, so they become more wise, or more mad than ordinary. Hobbes, Leviathan, chap. 4 (L a RiTHMETic leads to philology, and philology leads to crime."1 This is both XXthe plot and die pessimism of Ionesco's The Lesson. As the drama unfolds, the spectator watches the world of progress-through-education crumble and a world oflust and (...)
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  28. Leibniz on Binary: The Invention of Computer Arithmetic.Lloyd Strickland & Harry R. Lewis - 2022 - Cambridge, MA, USA: The MIT Press.
    The first collection of Leibniz's key writings on the binary system, newly translated, with many previously unpublished in any language. -/- The polymath Gottfried Wilhelm Leibniz (1646–1716) is known for his independent invention of the calculus in 1675. Another major—although less studied—mathematical contribution by Leibniz is his invention of binary arithmetic, the representational basis for today's digital computing. This book offers the first collection of Leibniz's most important writings on the binary system, all newly translated by the authors with (...)
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  29.  9
    Mathematical Elegance: An Approachable Guide to Understanding Basic Concepts.Steven Goldberg - 2014 - Routledge.
    The heart of mathematics is its elegance; the way it all fits together. Unfortunately, its beauty often eludes the vast majority of people who are intimidated by fear of the difficulty of numbers. Mathematical Elegance remedies this. Using hundreds of examples, the author presents a view of the mathematical landscape that is both accessible and fascinating. At a time of concern that American youth are bored by math, there is renewed interest in improving math skills. Mathematical (...)
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  30. Transcendental Constructivism: On Method From Kant's First "Critique" to Fichte's Later Jena "Wissenschaftslehre".Kevin Zanelotti - 2003 - Dissertation, University of Kentucky
    In this dissertation, I defend an interpretation of the methodological development of transcendental philosophy from Kant's first Critique to Fichte's later Jena-period Wissenschaftslehre. Both Kant and Fichte claim that experience is founded upon certain a priori subjective structures and capacities. However, I argue that the methodology of Kant's first Critique includes a number of assumptions and explicit doctrines that limit his ability to explain experience. The chief problem of Kant's theory of method is, I claim, his distinction between the (...)
     
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  31.  32
    The Parmenides and Plato's Late Philosophy. [REVIEW]Scott Carson - 1999 - Journal of the History of Philosophy 37 (2):355-356.
    In lieu of an abstract, here is a brief excerpt of the content:Reviewed by:The Parmenides and Plato’s Late Philosophy by Robert G. TurnbullScott CarsonRobert G. Turnbull. The Parmenides and Plato’s Late Philosophy. Toronto: University of Toronto Press, 1998. Pp. xii + 209. Cloth, $50.00.Plato’s Parmenides presents a number of puzzles for the interpreter. Some of these are the result of the Neoplatonic interpretation of Plato’s late philosophy; due ultimately to Plotinus and still widely influential, it fails to give a satisfactory (...)
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  32. Numerosity, number, arithmetization, measurement and psychology.Thomas M. Nelson & S. Howard Bartley - 1961 - Philosophy of Science 28 (2):178-203.
    The paper aims to put certain basic mathematical elements and operations into an empirical perspective, evaluate the empirical status of various analytic operations widely used within psychology and suggest alternatives to procedures criticized as inadequate. Experimentation shows the "manyness" of items to be a perceptual quality for both young children and animals and that natural operations are performed by naive children analogous to those performed by persons tutored in arithmetic. Number, counting, arithmetic operations therefore can make distinctions that are (...)
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  33.  14
    On a certain fallacy, or what Lewis Carroll's paradox has in common with Hume's problem.K. Paprzycka - 2008 - Filozofia Nauki 16 (1 (61)):41-54.
    The paper is a warning against an unreserved use of reasoning, which is designed to show that a premise in an argument is missing. The reasoning is susceptible to a common equivocation. As a result, it can be systematically misleading, making us judge that certain premises are missing where they are not. It is argued that the equivocation in question lies at the bottom of Lewis Carroll's paradox, a version of Hume's problem as well as some arguments in (...)
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  34.  26
    A novel method to enhance informed consent: a prospective and randomised trial of form-based versus electronic assisted informed consent in paediatric endoscopy.Joel A. Friedlander, Greg S. Loeben, Patricia K. Finnegan, Anita E. Puma, Xuemei Zhang, Edwin F. De Zoeten, David A. Piccoli & Petar Mamula - 2011 - Journal of Medical Ethics 37 (4):194-200.
    Next SectionObjectives To evaluate the adequacy of paediatric informed consent and its augmentation by a supplemental computer-based module in paediatric endoscopy. Methods The Consent-20 instrument was developed and piloted on 47 subjects. Subsequently, parents of 101 children undergoing first-time, diagnostic upper endoscopy performed under moderate IV sedation were prospectively and consecutively, blinded, randomised and enrolled into two groups that received either standard form-based informed consent or standard form-based informed consent plus a commercial (Emmi Solutions, Inc, Chicago, Il), sixth grade level, (...)
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  35. What is required of a foundation for mathematics?John Mayberry - 1994 - Philosophia Mathematica 2 (1):16-35.
    The business of mathematics is definition and proof, and its foundations comprise the principles which govern them. Modern mathematics is founded upon set theory. In particular, both the axiomatic method and mathematical logic belong, by their very natures, to the theory of sets. Accordingly, foundational set theory is not, and cannot logically be, an axiomatic theory. Failure to grasp this point leads obly to confusion. The idea of a set is that of an extensional plurality, limited and (...)
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  36. David Lewis's Place in the History of Late Analytic Philosophy: His Conservative and Liberal Methodology.Frederique Janssen-Lauret & Fraser MacBride - 2018 - Philosophical Inquiries 5 (1):1-22.
    In 1901 Russell had envisaged the new analytic philosophy as uniquely systematic, borrowing the methods of science and mathematics. A century later, have Russell’s hopes become reality? David Lewis is often celebrated as a great systematic metaphysician, his influence proof that we live in a heyday of systematic philosophy. But, we argue, this common belief is misguided: Lewis was not a systematic philosopher, and he didn’t want to be. Although some aspects of his philosophy are systematic, mainly his (...)
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  37.  50
    Indian Science for Indian Tigers?: Conservation Biology and the Question of Cultural Values. [REVIEW]Michael Lewis - 2005 - Journal of the History of Biology 38 (2):185 - 207.
    The implementation of Project Tiger in India, 1973-1974, was justly hailed as a triumph of international environmental advocacy. It occurred as a growing number of conservation-oriented biologists were beginning to argue forcefully for scientifically managed conservation of species and ecosystems -- the same scientists who would, by the mid-1980s, call themselves conservation biologists. Although India accepted international funds to implement Project Tiger, it strictly limited research posts to Government of India Foresters, against the protests of Indian and US biologists (...)
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  38.  77
    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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  39. Organoid Biobanking, Autonomy and the Limits of Consent.Jonathan Lewis & Søren Holm - 2022 - Bioethics 36 (7):742-756.
    In the debates regarding the ethics of human organoid biobanking, the locus of donor autonomy has been identified in processes of consent. The problem is that, by focusing on consent, biobanking processes preclude adequate engagement with donor autonomy because they are unable to adequately recognise or respond to factors that determine authentic choice. This is particularly problematic in biobanking contexts associated with organoid research or the clinical application of organoids because, given the probability of unforeseen and varying purposes for which (...)
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  40.  6
    The Right to Mental Autonomy.William Ratoff - 2024 - Journal of Ethics and Social Philosophy 27 (2).
    A number of moral philosophers and legal scholars have now recognized that we possess a natural, or moral, right to mental autonomy. This right is standardly characterized as our right against significant, nonconsensual interference with our minds. However, the precise scope of this right remains under-theorized: what makes some ways of influencing someone’s thinking—rational argumentation, say—permissible, but other ways—pharmacological manipulation—impermissible? Here I argue that the right to mental autonomy should be analyzed as the right to form attitudes in light of (...)
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  41. Differential Calculus Based on the Double Contradiction.Kazuhiko Kotani - 2016 - Open Journal of Philosophy 6 (4):420-427.
    The derivative is a basic concept of differential calculus. However, if we calculate the derivative as change in distance over change in time, the result at any instant is 0/0, which seems meaningless. Hence, Newton and Leibniz used the limit to determine the derivative. Their method is valid in practice, but it is not easy to intuitively accept. Thus, this article describes the novel method of differential calculus based on the double contradiction, which is easier to accept intuitively. (...)
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  42. Optimal ways for companies to use Facebook as a marketing channel.Linnea Hansson, Anton Wrangmo & Klaus Solberg Søilen - 2013 - Journal of Information, Communication and Ethics in Society 11 (2):112-126.
    PurposeSocial media has increased as a marketing channel, and Facebook is the biggest social media company globally. Facebook contains both positive and negative information about companies; therefore, it is important for companies to manage their Facebook page to best serve their own interests. Although most users are familiar with business and marketing activities on Facebook, they use it primarily for fun and personal purposes. The most effective methods for companies to use Facebook have not been clear. The personal nature of (...)
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  43. Hilbert's program and the omega-rule.Aleksandar Ignjatović - 1994 - Journal of Symbolic Logic 59 (1):322 - 343.
    In the first part of this paper we discuss some aspects of Detlefsen's attempt to save Hilbert's Program from the consequences of Godel's Second Incompleteness Theorem. His arguments are based on his interpretation of the long standing and well-known controversy on what, exactly, finitistic means are. In his paper [1] Detlefsen takes the position that there is a form of the ω-rule which is a finitistically valid means of proof, sufficient to prove the consistency of elementary number theory Z. On (...)
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  44.  33
    On tins and tin-openers.Michael Liston - 2011 - In Herman De De Regt (ed.), EPSA Philosophy of Science: Amsterdam 2009. Springer. pp. 151-160.
    Most science requires applied mathematics. This truism underlies the Quine-Putnam indispensability argument: we cannot be mathematical nominalists without rejecting whole swaths of good science that are seamlessly linked with mathematics. One style of response (e.g. Field’s program) accepts the challenge head-on and attempts to show how to do science without mathematics. There is some consensus that the response fails because the nominalistic apparatus deployed either is not extendible to all of mathematical physics or is merely a deft reconstrual (...)
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  45. Carroll’s Regress Times Three.Gilbert Plumer - 2023 - Acta Analytica 38 (4):551-571.
    I show that in our theoretical representations of argument, vicious infinite regresses of self-reference may arise with respect to each of the three usual, informal criteria of argument cogency: the premises are to be relevant, sufficient, and acceptable. They arise needlessly, by confusing a cogency criterion with argument content. The three types of regress all are structurally similar to Lewis Carroll’s famous regress, which involves quantitative extravagance with no explanatory power. Most attention is devoted to the sufficiency criterion, including (...)
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  46.  19
    Granice fizyki w kosmologii.Leszek M. Sokołowski - 2015 - Zagadnienia Filozoficzne W Nauce 59:25-81.
    The message is that physics has an „outward bound” of scientific inquiry in the field of cosmology. I present it in the historical development. Physics and astronomy, developing since the seventeenth century, inherited from the early Greek philosophers the conception that the Universe as a whole is invariable. In nineteenth century this conception in conjunction with the conception of eternity of the Universe gave rise to contradictions with other laws of physics indicating that cosmology is not a branch of physics (...)
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  47.  7
    Exploring Strategies to Optimise the Impact of Food-Specific Inhibition Training on Children’s Food Choices.Lucy Porter, Fiona B. Gillison, Kim A. Wright, Frederick Verbruggen & Natalia S. Lawrence - 2021 - Frontiers in Psychology 12.
    Food-specific inhibition training (FSIT) is a computerised task requiring response inhibition to energy-dense foods within a reaction-time game. Previous work indicates that FSIT can increase the number of healthy foods (relative to energy-dense foods) children choose, and decrease calories consumed from sweets and chocolate. Across two studies, we explored the impact of FSIT variations (e.g., different response signals, different delivery modes) on children’s food choices within a time-limited hypothetical food-choice task. In Study 1, we varied the FSIT Go/No-Go signals (...)
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  48. Phenomenological Methods in Psychiatry: A Necessary First Step.Mona Gupta & L. Rex Kay - 2002 - Philosophy, Psychiatry, and Psychology 9 (1):93-96.
    In lieu of an abstract, here is a brief excerpt of the content:Philosophy, Psychiatry, & Psychology 9.1 (2002) 93-96 [Access article in PDF] Phenomenological Methods in Psychiatry:A Necessary First Step M. Gupta and L. Rex Kay Keywords: behavior, empathy, human science, methodology, natural science, phenomenology. WE ARE GRATEFUL to the journal for prviding the opportunity for exchange and discussion of some of the themes raised in our paper, "The impact of phenomenology on North American psychiatric assessment" and we are pleased (...)
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  49.  59
    Philosophy’s Loss of Logic to Mathematics: An Inadequately Understood Take-Over.Woosuk Park - 2018 - Cham, Switzerland: Springer Verlag.
    This book offers a historical explanation of important philosophical problems in logic and mathematics, which have been neglected by the official history of modern logic. It offers extensive information on Gottlob Frege’s logic, discussing which aspects of his logic can be considered truly innovative in its revolution against the Aristotelian logic. It presents the work of Hilbert and his associates and followers with the aim of understanding the revolutionary change in the axiomatic method. Moreover, it offers useful tools to (...)
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  50. Russell’s method of analysis and the axioms of mathematics.Lydia Patton - 2017 - In Sandra Lapointe & Christopher Pincock (eds.), Innovations in the History of Analytical Philosophy. London, United Kingdom: Palgrave-Macmillan. pp. 105-126.
    In the early 1900s, Russell began to recognize that he, and many other mathematicians, had been using assertions like the Axiom of Choice implicitly, and without explicitly proving them. In working with the Axioms of Choice, Infinity, and Reducibility, and his and Whitehead’s Multiplicative Axiom, Russell came to take the position that some axioms are necessary to recovering certain results of mathematics, but may not be proven to be true absolutely. The essay traces historical roots of, and motivations for, Russell’s (...)
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