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> No, "both sidesing" is not at all how philosophers or mathematicians train to establish the truth: they learn to identify overt and hidden assumptions and que
by edanm 3y ago
> No, "both sidesing" is not at all how philosophers or mathematicians train to establish the truth: they learn to identify overt and hidden assumptions and question the validity of this assumptions.
I disagree with this.
It's not "both sidesing" in the same sense as debate, but for sure mathematicians often engage in similar ways of learning. Almost always, you'd learn something new, like a new definition, by considering other ways to define the same thing and see how that affects things.
And at the high level of maths, there sometimes are actual debates about which direction to go with certain axioms/etc.
> What you describe is plainly an exercise in rhetoric, the central conceit that one can simply switch positions after a fixed period of debate is clear enough evidence that truth seeking is not the goal.
Hard disagree. Being able to switch sides is essential to being able to understand why one side is better than the other. If you're trying to decide which ice cream flavor to order, but literally cannot see one of the options, it is meaningless to say you chose not to take that one. Only by actually seeing it, tasting it, and deciding against it, have you actually made a choice that one flavor is better than another.
- SiempreViernes 3y ago> It's not "both sidesing" in the same sense as debate, but [emphasis mine] Ha! Seeing you use a literal non-sequitur to as a counter is a perfect illustration of why rhetoric exercises aren't an automatic pathway to sound logical reasoning. (Explicitly the argument by edanm goes: "I hold the proposition 'A does not do B' is not true, because A does C")