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    Aquinas argues in De Ente et Essentia that quantitative e... — Carmelics
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    Challenges→Extension is not an accident but an essential and inseparable differentia of 'the three-dimensional'.

    Aquinas argues in De Ente et Essentia that quantitative extension follows from matter as a principle of individuation, making it a consequent property rather than a constitutive differentia.

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    Key Terms

    Aquinas
    Thomas Aquinas was a medieval Italian priest and philosopher (1225-1274) who became one of the most influential thinkers in Western history. He attempted to show that Christian faith and human reason are compatible, arguing that we can use logic and observation to understand God and the natural world. His ideas deeply shaped Catholic theology and continue to influence how religious and secular institutions think about ethics, knowledge, and the relationship between science and belief.
    Consequent property(the category Aquinas assigns to quantitative extension)
    A characteristic that follows from or results from something else, rather than being essential to it—like 'being wet' is a consequent property of being a raindrop, not what makes it a raindrop.
    Constitutive differentia(what quantitative extension is NOT, according to Aquinas)
    A defining characteristic that actually makes something what it is—for example, 'being rational' is a constitutive differentia of humans because it helps define what a human is.
    De Ente et Essentia(the specific text being referenced)

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    A Latin title meaning 'On Being and Essence'—it's one of Aquinas's most famous short works where he explores what it means for something to exist and what makes it what it is.
    Matter (as a principle)(what Aquinas claims causes quantitative extension)
    In philosophy, 'matter' means the physical stuff that makes things up; as a 'principle' here, it means the foundation or source that causes something to happen.
    Quantitative extension(the property being discussed)
    The property of taking up physical space—basically, how much room something occupies in three dimensions.
    principle of individuation(Used to explain why an object cannot fall under more than one ultimate sortal without contradiction)
    A criterion associated with a sortal kind that determines the conditions under which an object of that kind persists and remains the same object over time

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    Truth & Knowledge1 linkedModality & Possibility1 linked

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