| Title | : | True and False? Dialethism and the Liar Paradox | Attic Philosophy |
| Lasting | : | 12.31 |
| Date of publication | : | |
| Views | : | 1,2 rb |
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True or false:brbrA) This sentence is truebrB) This sentence is falsebrC) This sentence is dialethismbrD) All of the above Comment from : Evan Sturzl |
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Isn’t the liar paradox just a category error or a sign that we don’t have a truth predicate definable by our system for our system? Comment from : Patrick Withee |
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My favorite paradox is „you will never know for a fact that this sentence is true!“brbr[if you believe it, you believe a falsehood, but if you don’t believe it, it becomes true and there’s a true statement in the world that you don’t believe] Comment from : Markus Kasperczyk |
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Congratulations on your video and your channel I have one doubt From the point of view of classic logic natural deduction, are the explosion principle and the contradiction elimination rule the same thing? If they are the same thing, since the rule of elimination of contradiction is an abbreviation of the rule of introduction of negation, does Dialethism by rejecting the explosion principle also reject the introduction of negation? Comment from : Donato Lisio |
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Hi there! I'm quite new here and a lot of this nomenclature is new to me as well, but what I would truly appreciate is if you could talk for a second about, let's say, a simple down-to-earth example of a logical problem that could be approached from a dialethistic point of view and how something that comes to my mind naturally as a paradox, could be seen as totally fine to be both true and falsebrbrSee, this is where I struggle a lot in all the talks about different kinds of logic - I feel like they exist in this weird speculative bubble and outside of that there's really no use for them in real world And I'm most probably wrong here, I just struggle to see their potential since, I guess, I've been stuck with classical logic for so long brbrLet's say a "round square" This triggers a red light in my head How could one approach this and say something can be a square AND be round at the same time? My head screams: No, it couldn't - one would literally deny the definition of the other, that's the end of discussion for me and I simply can't imagine any other way to discuss thatbrbrHow would you approach, let's say, the round square example with a dialethistic mindset? Comment from : Wojciech Drzymała |
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great video! not a fan of dialetheism myself, but it's fun to read about it Comment from : Dominik S |
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