this post was submitted on 27 Aug 2024
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The way I see it, axioms and notation are made up but everything that follows is absolute truth
I’d say if your axioms don’t hold you wouldn’t go far in your quest for truth.
The thing that is absolute is a predicate of the form "if [axioms] then [theorems]".
And the fun thing about if statements is that they can be true even when the premise is false.
Of course in boolean algebra "if [false] then p" is always true no matter "p", but it’s not telling us much.
That's not a gotcha. It's basically just the definition of an axiom.