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    God did not will mathematical truths because he saw they ... — Carmelics
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    Supports→True and immutable natures, such as mathematical truths, possess only consequent necessity, not antecedent necessity.

    God did not will mathematical truths because he saw they could not be otherwise.

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    Consequent necessity means necessity that follows from a prior act of will, not ...

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    In virtue of God's free will, mathematical truths are necessarily as they are.
    True and immutable natures, such as mathematical truths, possess only consequent...

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    In virtue of God's free will, mathematical truths are necessarily as t...77%Therefore T is not the set of all truths; the assumption that it is le...76%God willing that certain truths be necessary does not mean God was nec...75%There is no set of all truths.74%

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    Whereas the creation of true and immutable natures was the work of God’s freewill (not dictated according to his Wisdom, as Malebranche and other critics held), once created, they were necessary. In order to tie this necessity to the immutability of God’s will without limiting God in any way, Le Grand drew on a Scholastic distinction between antecedent and consequent necessity. He argued that true and immutable natures, such as mathematical truths, only possessed a consequent necessity. God did

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