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    A proof against relative identity works by showing that a... — Carmelics
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    Supports→The formal proof that there is no such thing as relative identity requires that there are no ad hoc sortals.

    A proof against relative identity works by showing that allowing relative identity leads to contradiction (a is G, a = b, and b is not G).

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    If ad hoc sortals were permitted, any putative contradiction generated by relati...If no contradiction can ever arise under a proof strategy, that proof has no for...The formal proof that there is no such thing as relative identity requires that ...

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    If relative identity were allowed, one could reach a situation where a...89%The formal proof that there is no such thing as relative identity requ...81%Relative identity is logically untenable because it entails a contradi...80%The contradiction used to refute relative identity dissolves if one so...79%

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    More importantly, that there are no ad hoc sortals is essential to the significance of the formal proof that there is no such thing as relative identity. In logic and in the application of Leibniz’s Law, ‘a is F’ is normally equivalent to ‘a was, is or will be F’, otherwise the Law would not apply to such accidental properties as ‘is brown’. This is also the way phase sortals work: a human being is, was, or will be a baby. The argument against relative identity works by arguing that, if one allo

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