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    Philosophers like Dear and Mahoney have argued that pedag... — Carmelics
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    Challenges→Lefèvre used mathematics to clarify and exemplify Aristotelian physical concepts rather than to make natural philosophy mathematical.

    Philosophers like Dear and Mahoney have argued that pedagogical mathematization in Renaissance Aristotelianism was a transitional form of genuine mathematization, not merely illustration.

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    Key Terms

    Dear and Mahoney(as referenced philosophers making an argument about Renaissance education)
    Historians of philosophy and science who studied how mathematics was taught and used in European universities during the Renaissance period.
    Genuine mathematization(as a contrast to merely using math as an illustration tool)
    The deep integration of mathematics as the core language and logic of a field of study, rather than just using it for explanatory purposes.
    Pedagogical mathematization(as a specific educational approach in Renaissance universities)
    The practice of using mathematical methods and language as a teaching tool to explain ideas, rather than as the fundamental foundation of a subject.
    Renaissance Aristotelianism(as the historical period and philosophical tradition being discussed)
    A revival of the ancient Greek philosopher Aristotle's ideas and methods that became popular in European universities from roughly the 14th-17th centuries.

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    Transitional form(as describing the relationship between pedagogical and genuine mathematization)
    An intermediate stage between two different approaches—in this case, between pure illustration and full mathematical foundation.

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    Truth & Knowledge1 linkedPhilosophy of Language1 linked

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    Lefèvre used mathematics to clarify and exemplify Aristotelian physical concepts...

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