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Make it N logicians, have the same structure: (N-1) x I don't know, one Yes!! And pick N so it is not 3 (which is the common version on the internets). If it c
by jgeada 4y ago
Make it N logicians, have the same structure: (N-1) x I don't know, one Yes!!
And pick N so it is not 3 (which is the common version on the internets). If it can explain that version, then it is going somewhere.
I tried it with 5 and the answer no longer indicates understanding of details of the puzzle:
"""
Explain this joke:
5 logicians walk into a bar.
The bartender asks: "Do you all want a drink?"
The first logician says: I don't know
The 2nd logician says: I don't know
The third logician says: I don't know
The 4th logician says: I don't know
The fifth logician says: Yes!!
OpenAI::
This joke is a variation of a classic logic puzzle called the "liar paradox." In the joke, five logicians walk into a bar, and the bartender asks if they all want a drink. The first four logicians respond with "I don't know," indicating that they cannot answer the question definitively.
The fifth logician's response of "Yes!" seems to contradict the previous answers, but it is actually a valid answer based on a logical interpretation. The joke plays on the idea that logicians are known for their precise and analytical thinking, and the unexpected response from the fifth logician adds a humorous twist to the traditional paradox.
"""
- s1artibartfast 4y agoI think that is still a valid answer, it just doesn't explain why as well. The fist for can not answer definitively but the 5th can. That said, i didn't bother to look up the liar paradox, so that part could be BS.