Is there any way to refute a staunch Pyrrhonean skeptic
It would be great if there is a way to refute this school of thought but I have come across none that I thought were satisfactory. The Pyrrhonean skeptics seem to have made the least disagreeable premises for their argument they could possibly make. Generally, as I understand it, the argument goes like:
P1: One must presuppose a premise to make an argument (like right now)
P2: There is an infinite number of presupposible premises
P3: There is no way to know the truth of a presupposed premise (by definition, it is presupposed)
P4: Sufficiently different premises lead to different conclusions
C: There is no way to know the truth of a conclusion for certain
Now, this goes back and applies to itself, so P1/2/3/4 may be doubted as presupposed premises and I am asking how that may be done. It seems to me that P1/2/3/4 are too elementary to be doubted and so the skeptic conclusion must follow.
Is there a premise that must be accepted apriori by all schools of thought equally that is NOT P1/2/3/4? If so I would really like to know what it is.
Similarly, is it possible to dispense with any one of P1/2/3/4? Wouldn't the act of doubting premises as elementary as P1/2/3/4 just be a demonstration of how C still stands no matter what? In the act of doubting such elementary premises, you'd only be demonstrating that any premise is doubtable
P1: One must presuppose a premise to make an argument (like right now)
P2: There is an infinite number of presupposible premises
P3: There is no way to know the truth of a presupposed premise (by definition, it is presupposed)
P4: Sufficiently different premises lead to different conclusions
C: There is no way to know the truth of a conclusion for certain
Now, this goes back and applies to itself, so P1/2/3/4 may be doubted as presupposed premises and I am asking how that may be done. It seems to me that P1/2/3/4 are too elementary to be doubted and so the skeptic conclusion must follow.
Is there a premise that must be accepted apriori by all schools of thought equally that is NOT P1/2/3/4? If so I would really like to know what it is.
Similarly, is it possible to dispense with any one of P1/2/3/4? Wouldn't the act of doubting premises as elementary as P1/2/3/4 just be a demonstration of how C still stands no matter what? In the act of doubting such elementary premises, you'd only be demonstrating that any premise is doubtable
Comments (4)
1- Are there any more elementary presuppositions such as P1/2/3/4 that would sway the conclusion of this argument (for example, is there one premise that is completely undoubtable therefore making P3 false?)
2- Is there a way to do away with any of P1/2/3/4 (Is any of them false? Specifically, is there a way to show P2/3 is false?)
Pyrrhonean skeptics were so skeptical they didn't even have a stance on whether or not knowledge was possible. I'm trying to find good arguments for both cases in this thread
If knowledge acquisition is to be deductive, then we run into the diallelus (links below).
Knowledge acquisition in general isn't purely deductive, however, which means we'll need good standards of justification, perhaps something like evidence and reason together (starting out in that order).
Regress argument (Wikipedia)
The Problem of the Criterion (IEP)
Now there is quite a strong school of thought that Pyrrho got these ideas from Buddhism. He was alive during the reign of Alexander the Great, whose kingdom extended East to Bactria and Gandhara, which is present day Afghanistan and Pakistan. These at the time were thriving centres of Mahayana Buddhism, and Pyrrho of Elis was said to have travelled there to engage in dialog with the Indian 'gymnosophists' (i.e. ascetic philosophers.)
There's been a lot written on this theme, with one of the seminal papers being Pyrrho and India, Edward Flintoff; also Pyrrhonism: How the Ancient Greeks Reinvented Buddhism (Studies in Comparative Philosophy and Religion), Adrian Kuzminski, http://a.co/d/dCobqIm , and Sunyata and Epoché by Jay Garfield (the latter showing how the idea of 'suspension of judgement' or Epoché was used by Husserl in the establishment of phenomenology, which is one of the factors that has lead to a recent confluence of Buddhism and phenomenology in cognitive science and philosophy (e.g. here.)
That is the only thing that is interesting about it to me. The interminable arguments about 'what is a true proposition' on philosophy forums are a hamster wheel.