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    Only what can be grounded in geometric principles meets t... — Carmelics
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    Supports→Each branch of knowledge must be reducible to geometry to count as knowledge in the strong sense

    Only what can be grounded in geometric principles meets the standard of rigorous knowledge

    Philosophy of LanguageTruth & Knowledge
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    Philosophy of LanguageTruth & Knowledge

    Key Terms

    knowledge(Distinguished from mere true belief, which may be the product of indoctrination and need not exercise deliberative capacities.)
    Justified true belief — true belief that has been arrived at through the exercise of deliberative capacities, including comparison of and deliberation among alternatives.

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    While in philosophical questions related to mathematics, Proclus and Plato were Kepler’s most important inspirational sources, he did not always see Plato and Aristotle as completely opposed, for the latter—in Kepler’s interpretation—also accepted “a certain existence of the mathematical entities” (KGW 14, let. N° 226, p. 265; see Peters, p. 130). To a great extent Kepler understood his mathematical investigations of HM as a continuation of Euclid’s Elements, especially of the analysis of irrati

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