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    That's what I would have said. You need incredibly strong axioms to build proof, and it's extremely hard to find any universal axiom in philosophy. Either your axioms will be very debatable, and every resulting conclusion can be dismissed if the axioms are rejected, or they'll be so basic that you can't build anything interesting on them (and they'll still be debatable). Spinoza tried using an axiom system, but they're rather vague and it's hard to say if you want to agree to them or not. Mathematical axioms seem much more intuitively "correct" Commented Jul 15, 2019 at 15:21