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  1. Falsification of Interpretive Hypotheses in the Humanities.Joanna Klara Teske - 2018 - Roczniki Filozoficzne 66 (2):87-106.
    This paper reconsiders the possibility of applying the procedure of falsification, which consists in testing a theory by confronting hypotheses derived from the theory with empirical data, in the studies of culture, in particular when evaluating interpretive hypotheses. Falsification, to which, according to Popper and his followers, the natural sciences owe their success, is viewed with strong suspicion when the object of investigation is meanings and values rather than material phenomena. If by interpretation one understands reconstruction of the artefact’s meaning, (...)
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  • Theoretical reduction: The limits and alternatives to reductive methods in scientific explanation.Richard B. Hovard - 1971 - Philosophy of the Social Sciences 1 (1):83-100.
  • Communication: Science as a social system.Paul Durbin - 1968 - World Futures 7 (1):55-72.
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  • Transforming the African philosophical place through conversations: An inquiry into the Global Expansion of Thought.Jonathan O. Chimakonam - 2015 - South African Journal of Philosophy 34 (4):462-479.
  • The Euclidean Egg, the Three Legged Chinese Chicken 2.Walter Benesch - 1993 - Journal of Chinese Philosophy 20 (2):109-131.
    SUMMARY1 The rational soul becomes the constant and dimensionless Euclidean point in all experience - defining the situations in which it finds itself, but itself undefined and undefinable in any situation. It is in nature but not of nature. Just as the dimensionless Euclidean point can occupy infinite positions on a line and yet remain unaltered, so the immortal, active intellect remains unaffected by the world in which it finds itself. It is not influenced by age, sense data, sickness or (...)
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  • Can Philosophic Methods without Metaphysical Foundations Contribute to the Teaching of Mathematics?John Roemischer - 2013 - Analytic Teaching and Philosophical Praxis 34 (1):25-36.
    In the complex teaching paradigm constructed and celebrated in classical Greek philosophy, geometry was the gateway to knowledge. Historically, mathematics provided the generational basis of education in Western civilization. Its impact as a disciplining subject was philosophically served by Plato’s most influential metaphysical involvement with the dialectical interplay of form and content, ideas and images, and the formal, hierarchic divisions of reality. Mathematics became a key--perhaps the key--for the establishment of natural, social and intellectual hierarchies in Plato’s work, and mathematical (...)
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