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Jun 4, 2021 at 23:32 comment added forest This answer is incorrect. Imaginary numbers do not somehow disprove the reflexive axiom, because it does not apply to values that aren't real.
Jun 4, 2021 at 17:49 comment added David Callanan You say that x = 0/0, y = 0/0 but x != y (so sometimes there isn't equality). I would go as far as saying x = 0/0 is an invalid statement altogether. x = 0/0 is not saying "x is undefined", but rather it is saying "we are failing to define x in this statement" (however an alternative statement could succeed in defining x). And thus if you interpret that statement in that way, then there is no need to define an x != y exception to this scenario. Instead, the scenario x = 0/0 does not exist. (This is just my opinion, and my point might be confusing)
Jun 2, 2021 at 22:40 history edited Nullius in Verba CC BY-SA 4.0
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Jun 15, 2021 at 8:11
Jun 2, 2021 at 22:18 history answered Nullius in Verba CC BY-SA 4.0