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  1. Hilbert mathematics versus (or rather “without”) Gödel mathematics: V. Ontomathematics!Vasil Penchev - forthcoming - Logic and Philosophy of Mathematics eJournal (Elsevier: SSRN).
    The paper is the final, fifth part of a series of studies introducing the new conceptions of “Hilbert mathematics” and “ontomathematics”. The specific subject of the present investigation is the proper philosophical sense of both, including philosophy of mathematics and philosophy of physics not less than the traditional “first philosophy” (as far as ontomathematics is a conservative generalization of ontology as well as of Heidegger’s “fundamental ontology” though in a sense) and history of philosophy (deepening Heidegger’s destruction of it from (...)
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  • Biomorphism and Models in Design.Cameron Shelley - 2015 - In Woosuk Park, Ping Li & Lorenzo Magnani (eds.), Philosophy and Cognitive Science Ii: Western & Eastern Studies. Cham: Springer Verlag.
  • Mechanics Lost: Husserl’s Galileo and Ihde’s Telescope.Harald A. Wiltsche - 2017 - Husserl Studies 33 (2):149-173.
    Don Ihde has recently launched a sweeping attack against Husserl’s late philosophy of science. Ihde takes particular exception to Husserl’s portrayal of Galileo and to the results Husserl draws from his understanding of Galilean science. Ihde’s main point is that Husserl paints an overly intellectualistic picture of the “father of modern science”, neglecting Galileo’s engagement with scientific instruments such as, most notably, the telescope. According to Ihde, this omission is not merely a historiographical shortcoming. On Ihde’s view, it is only (...)
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  • Infinity and continuum in the alternative set theory.Kateřina Trlifajová - 2021 - European Journal for Philosophy of Science 12 (1):1-23.
    Alternative set theory was created by the Czech mathematician Petr Vopěnka in 1979 as an alternative to Cantor’s set theory. Vopěnka criticised Cantor’s approach for its loss of correspondence with the real world. Alternative set theory can be partially axiomatised and regarded as a nonstandard theory of natural numbers. However, its intention is much wider. It attempts to retain a correspondence between mathematical notions and phenomena of the natural world. Through infinity, Vopěnka grasps the phenomena of vagueness. Infinite sets are (...)
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  • Robert Boyle and Mathematics: Reality, Representation, and Experimental Practice.Steven Shapin - 1988 - Science in Context 2 (1):23-58.
    The ArgumentThis paper is a study of the role of language in scientific activity. It recommends that language be viewed as a community's means of patterning its affairs. Language represents where the boundaries of the community are and who is entitled to speak within it, and it displays the structures of authority in the community. Moreover, language precipitates the community's view of what the world is like, such that linguistic usages can be taken as referring to that world. Thus, language (...)
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  • The Husserlian Lebenswelt and the Semantic Conception of Theories.Raúl Milone - 2007 - Ideas Y Valores 56 (135):89–99.
    This article establishes some important similarities between Husserl’sthoughts about the nature of science and the semantic view of scientific theories. This last conception affirms that empirical theories do not describe the world as it is, but that they idealize and represent it using structural models. In this sense and prima facie, the semantic conception coincides with Husserl’s point of view regarding the life-world and the world of science.
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  • Phantasie and Phenomenological Inquiry - Thinking with Edmund Husserl.Andreea Smaranda Aldea - 2012 - Dissertation,
    This dissertation explores and argues for the import of the imagination (Phantasie) in Edmund Husserl's phenomenological method of inquiry. It contends that Husserl's extensive analyses of the imagination influenced how he came to conceive the phenomenological method throughout the main stages of his philosophical career. The work clarifies Husserl's complex method of investigation by considering the role of the imagination in his main methodological apparatuses: the phenomenological, eidetic, and transcendental reductions, and eidetic variation - all of which remained ambiguous despite (...)
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