Uploaded by gklr on Mar 29, 2007
There is a man who is a barber in a village, who only shaves all those men who do not shave themselves.
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28 likes, 7 dislikes
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Uploader Comments (gklr)
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"Easy fix. Just state that the barber lives in the village, that the barber is a man, and that he shaves all the men of the village. That closes the loopholes. "
Then he does not shave all those men who do not shave themselves, as he would shave himself.
gklr 3 months ago
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It's not the barber that doesn't exist. It's the relation 'shaves' that doesn't exist.
Suppose there is a man living in the village who is the barber. Suppose further that there exists a binary relation 'shaves' defined on the set of all men in that village such that the barber 'shaves' those and only those men in the village who do not shave themselves. You can resolve the paradox by showing that no such relation can exist. See my video, "The Barber Paradox, A Mathematical Analysis."
dcproof1 3 months ago
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Easy fix. Just state that the barber lives in the village, that the barber is a man, and that he shaves all the men of the village. That closes the loopholes.
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Why does everyone Make this paradox so complicated!!
8EDW 2 days ago
@8EDW,
simplify it then... I thought that was what I did here....
gklr 2 days ago
@gklr No your explanation is fine.. I was talking to the rest of the people that say that the barber is a girl or he doesn't exist or he shaves himself ect....you know
8EDW 2 days ago
@8EDW,
Oh ok. lol.
I think mostly... people fly trial balloons just to test the idea.
gklr 1 day ago
Well we never specified the barber's gender, so they could be a girl, so she doesn't have to shave, and because she is a girl that does not shave herself instead of a man that does shave himself she doesn't have to shave herself. So the barbers a girl.
humansound1 3 months ago
@humansound1,
"Well we never specified the barber's gender"
Yes we did.
gklr 3 months ago