Why did you quote my entire post yet refer to only part of it.
And the easiest way to get out is to ask one of them is the other one would tell you is the left door leads you out. You are either asking a liar what a truthful person would say, or you are asking a truthful person what a liar would say, in both instances you you get the same No. It doesn't matter which one you ask.
For it to work, though one must be the liar and one must be truthful one. Otherwise it doesn't work. And that is part of the whole point of the liar's paradox. SO you can't have both lying, or none lying.
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-Humankind cannot gain anything without first giving something in return. To obtain, something of equal value must be lost. That is alchemy's First Law of Equivalent Exchange. In those days, we really believed that to be the world's one, and only, truth.
That is probably one of my favourite, and only episodes of Yu Gi Oh I have seen, if only for that riddle.
Riddles like that are a great test of maturity. Or am a wasting your time with my blatant lie. Yes, I only tell lies, I never ever say anything that is true. A curious dilemma, because if what I said is true then I wasn't lying, and if what I said was false then that would mean I do tell the truth. How do you resolve this perplexing contradiction.
Rollback Post to RevisionRollBack
-Humankind cannot gain anything without first giving something in return. To obtain, something of equal value must be lost. That is alchemy's First Law of Equivalent Exchange. In those days, we really believed that to be the world's one, and only, truth.
Yeah I've been somewhat busy as of late as well, that is partially why I would just forward them straight to you as opposed to making a test myself.
I'll see what I can do.
Rollback Post to RevisionRollBack
-Humankind cannot gain anything without first giving something in return. To obtain, something of equal value must be lost. That is alchemy's First Law of Equivalent Exchange. In those days, we really believed that to be the world's one, and only, truth.
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And the easiest way to get out is to ask one of them is the other one would tell you is the left door leads you out. You are either asking a liar what a truthful person would say, or you are asking a truthful person what a liar would say, in both instances you you get the same No. It doesn't matter which one you ask.
For it to work, though one must be the liar and one must be truthful one. Otherwise it doesn't work. And that is part of the whole point of the liar's paradox. SO you can't have both lying, or none lying.
That is probably one of my favourite, and only episodes of Yu Gi Oh I have seen, if only for that riddle.
Riddles like that are a great test of maturity. Or am a wasting your time with my blatant lie. Yes, I only tell lies, I never ever say anything that is true. A curious dilemma, because if what I said is true then I wasn't lying, and if what I said was false then that would mean I do tell the truth. How do you resolve this perplexing contradiction.
I'll see what I can do.