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    The logical derivability of geometric theorems from forma... — Carmelics
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    Challenges→Geometric knowledge is grounded in the pure intuition of space rather than in empirical observation or logical analysis alone

    The logical derivability of geometric theorems from formal axioms is sufficient to explain geometric knowledge without positing a faculty of pure intuition.

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    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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    Geometric knowledge is grounded in the pure intuition of space rather than in em...

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