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    Meinongian object theory demonstrates that non-existent o... — Carmelics
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    Challenges→For any thing x and magnitude m, if m is the magnitude of x, and it is not possible that there is a thing y and a magnitude n such that n is the magnitude of y and n is greater than m, and x does not exist in reality, then it is not possible that if x exists in reality then there is a magnitude n such that n is greater than m and n is the magnitude of x.

    Meinongian object theory demonstrates that non-existent objects can possess properties and magnitudes without any modal deficiency relative to existent counterparts.

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