| ▲ | sigbottle 5 hours ago | ||||||||||||||||
From what I understand, it's a proof technique (other techniques include Kant's Transcendental Deduction or Descartes's pure doubt) that requires generating new conceptual thoughts via internal contradiction and showing necessarily that you lead from one category to the next. The necessity thing is the big thing - why unfold in this way and not some other way. Because the premises in which you set up your argument can lead to extreme distortions, even if you think you're being "charitable" or whatever. Descartes introduced mind-body dualisms with the method of pure doubt, which at a first glance seemingly is a legitimate angle of attack. Unfortunately that's about as nuanced as I know. Importantly this excludes out a wide amount of "any conflict that ends in a resolution validates Hegel" kind of sophistry. | |||||||||||||||||
| ▲ | viccis 4 hours ago | parent [-] | ||||||||||||||||
>other techniques include Kant's Transcendental Deduction or Descartes's pure doubt This is not quite accurate. Kant says very explicitly in the (rarely studied) Transcendental Doctrine of Method (Ch 1 Section 4, A789/B817) that this kind of proof method (he calls it "apagogic") is unsuitable to transcendental proofs. You might be thinking of the much more well studied Antinomies of Pure Reason, in which he uses this kind of proof negatively (which is to say, the circumscribe the limits of reason) as part of his proof against the way the metaphysical arguments from philosophers of his time (which he called "dogmatic" use of reason) about the nature of the cosmos were posed. The method he used in his Deduction is a transcendental argument, which is typically expressed using two things, X and Y. X is problematic (can be true but not necessarily so), and Y is dependent on X. So then if Y is true, then X must necessarily be true as well. | |||||||||||||||||
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