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  1. (4 other versions)The Logic of Scientific Discovery.Karl Popper - 1959 - Studia Logica 9:262-265.
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  • The Ontogenesis of Mathematical Objects.Barry Smith - 1975 - Journal of the British Society for Phenomenology 6 (2):91-101.
    Mathematical objects are divided into (1) those which are autonomous, i.e., not dependent for their existence upon mathematicians’ conscious acts, and (2) intentional objects, which are so dependent. Platonist philosophy of mathematics argues that all objects belong to group (1), Brouwer’s intuitionism argues that all belong to group (2). Here we attempt to develop a dualist ontology of mathematics (implicit in the work of, e.g., Hilbert), exploiting the theories of Meinong, Husserl and Ingarden on the relations between autonomous and intentional (...)
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  • The plight of the platonist.Philip Kitcher - 1978 - Noûs 12 (2):119-136.
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  • Karl Popper's philosophy of biology.Michael Ruse - 1977 - Philosophy of Science 44 (4):638-661.
    In recent years Sir Karl Popper has been turning his attention more and more towards philosophical problems arising from biology, particularly evolutionary biology. Popper suggests that perhaps neo-Darwinian evolutionary theory is better categorized as a metaphysical research program than as a scientific theory. In this paper it is argued that Popper can draw his conclusions only because he is abysmally ignorant of the current status of biological thought and that Popper's criticisms of biology are without force and his suggestions for (...)
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  • Differentials, higher-order differentials and the derivative in the Leibnizian calculus.H. J. M. Bos - 1974 - Archive for History of Exact Sciences 14 (1):1-90.
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  • Laudan's Progress and Its ProblemsProgress and Its Problems. Larry Laudan.Ernan McMullin - 1979 - Philosophy of Science 46 (4):623-644.
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  • (1 other version)Conjectures and Refutations.K. Popper - 1963 - Les Etudes Philosophiques 21 (3):431-434.
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  • On Popper's definitions of verisimilitude.Pavel Tichý - 1974 - British Journal for the Philosophy of Science 25 (2):155-160.
    2 Popper's Logical Definition of Verisimilitude. 3 Popper's Probabilistic Definition of Verisimilitude. 4 Conclusion.
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  • The Vortex Theory of Planetary Motions.E. J. Aiton - 1977 - Studia Leibnitiana 9 (1):146-147.
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  • Zen and the Art of Motorcycle Maintenance.Robert M. Pirsig - 1974 - Philosophy and Rhetoric 9 (4):267-270.
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  • Polyhedra and the Abominations of Leviticus.David Bloor - 1978 - British Journal for the History of Science 11 (3):245-272.
    How are social and institutional circumstances linked to the knowledge that scientists produce? To answer this question it is necessary to take risks: speculative but testable theories must be proposed. It will be my aim to explain and then apply one such theory. This will enable me to propose an hypothesis about the connexion between social processes and the style and content of mathematical knowledge.
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  • CCR: A Refutation.J. W. N. Watkins - 1971 - Philosophy 46 (175):56-.
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  • Quantitative relations between infinite sets.Robert Bunn - 1977 - Annals of Science 34 (2):177-191.
    Given the old conception of the relation greater than, the proposition that the whole is greater than the part is an immediate consequence. But being greater in this sense is not incompatible with being equal in the sense of one-one correspondence. Some who failed to recognize this formulated invalid arguments against the possibility of infinite quantities. Others who did realize that the relations of equal and greater when so defined are compatible, concluded that such relations are not appropriately taken as (...)
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  • Les mathématiques et l'intelligible.René Thom - 1975 - Dialectica 29 (1):71-80.
    RésuméCet exposé vise à replacer l'ensemble de la pensée mathématique dans le cadre biologique et anthropologique d'une théorie de l'évolution. La pensée mathématique s'est développée chez l'homme sous la nécessité de simuler les processus du monde extérieur, simulation plus fine que celle fournie par le langage usuel. Mais elle présente par rapport à l'infrastructure biologique l'innovation radicale de structures arithmétiques et algébriques fondées sur l'itération indéfinie d'une opération. La pensée algébrique simule en la poussant à l'extrěme l'opposition indéterminisme‐déterminisme sous la (...)
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  • Cauchy, convergence and continuity.John P. Cleave - 1971 - British Journal for the Philosophy of Science 22 (1):27-37.
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  • Essai sur l'Incompréhension mathématique.R. Dugas & M. G. Bouligaud - 1945 - Revue de Métaphysique et de Morale 50 (1):145-145.
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  • Is It True What They Say about Tarski?Susan Haack - 1976 - Philosophy 51 (197):323 - 336.
    Popper welcomes Tarski's theory of truth as a vindication of the ‘objective or absolute or correspondence theory of truth’: -/- Tarski's greatest achievement, and the real significance of his theory for the philosophy of the empirical sciences, is that he rehabilitated the correspondence theory of absolute or objective truth … He vindicated the free use of the intuitive idea of truth as correspondence to the facts ….
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  • CCR: A Refutation: PHILOSOPHY.J. W. N. Watkins - 1971 - Philosophy 46 (175):56-61.
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  • (1 other version)L'Infini mathématique. [REVIEW]Louis Couturat - 1896 - Ancient Philosophy (Misc) 7:291.
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  • Essay review.[author unknown] - 1979 - Annals of Science 36 (4):403-408.
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