Re:In Math, Rigor Is Vital. But Are Digitized Proofs Taking ...
by layer8 on Monday March 30, 2026 @12:18PM
(#47576235)
> You can understand something without rigor but you cannot prove it.
I think I disagree. There are formal proofs and informal proofs, there are rigorous proofs and less rigorous proofs. Of course, a rigorous proof requires rigor, but that’s close to tautological. What makes a proof is that it convinces other people that the consequent is true. Rigor isn’t a necessary condition for that.
I think I disagree. There are formal proofs and informal proofs, there are rigorous proofs and less rigorous proofs. Of course, a rigorous proof requires rigor, but that’s close to tautological. What makes a proof is that it convinces other people that the consequent is true. Rigor isn’t a necessary condition for that.