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For example, many of the moral dilemmas that get tossed around as interesting become trivial to answer once you give a mathematically rigorous definition to wor
by yummyfajitas 10y ago
For example, many of the moral dilemmas that get tossed around as interesting become trivial to answer once you give a mathematically rigorous definition to words like "good", "moral", "utilitarian" or whatever.
Yes, but the while the conclusions become trivial, actually coming up with those rigorous definitions is not.
I'm not going to provide examples because they are likely to start a flamewar. But if you search for words like "normative" or "core principle" in my comment history, you can see how difficult it is to actually come up with those rigorous definitions. The problem is that when you do, you either come up with unsatisfying arbitrary definitions, or else you wind up implying peripherally related conclusions you probably dislike.
Yes, I am definitively guilty of being "highly mathematical" (and also highly economical and philosophical), and it pushes me to recognize incoherence in mainstream "thought".
- SatvikBeri 10y agoEven in Math, coming up with good definitions is often the hard part. For example, modern point-set topology is both extremely powerful and consists of theorems that seem obvious to prove, but that's because the definition of a topology is so well-chosen.
- catnaroek 10y agoI like how Conor McBride put it: > I usually take the presence of any proofs in my code as the cue to question my definitions. http://stackoverflow.com/a/13241158/46571 http://stackoverflow.com/a/13241158/46571