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Testing with GPT4, it didn't catch on with "philosophers" (even after correcting the typo) but it did figure it out for "logicians": > User > Please explain th
by throwaway4a4a6 4y ago
Testing with GPT4, it didn't catch on with "philosophers" (even after correcting the typo) but it did figure it out for "logicians":
> User
> Please explain this joke: Three logicians walk by a fortune teller's booth at the fair. The fortune teller asks, "do none of you want your fortunes read?" The first logicians says "I don't know." The second logicians says "I don't know." The third logicians says "No thank you."
> Assistant
> This joke is based on the principles of logic and the way logicians would answer questions. The fortune teller asks if none of them want their fortunes read, which is a question about the collective preferences of all three logicians.
> When the first logician says "I don't know," it implies that they might want their fortune read, but they are not sure about the preferences of the other two logicians. The second logician also says "I don't know," which means they might want their fortune read as well, but they now know that at least one of them (the first logician) might want it.
> Finally, the third logician says "No thank you," which implies that they don't want their fortune read. Since the first two logicians have already expressed that they might want it, the third logician's answer confirms that not all three of them want to refuse the service, and therefore, the answer to the fortune teller's question is "No."
> The humor comes from the indirect and logical way the logicians communicate their preferences, which is quite different from how ordinary people would respond in such a situation.
- klyrs 4y agoThanks for that. It guessed at the form, but still fails at the logic at hand. > When the first logician says "I don't know," it implies that they might want their fortune read, but they are not sure about the preferences of the other two logicians. This is wrong. None of the logicians wants their fortune read. When the first logician says "I don't know," it implies that they do not want their fortune read but they are unsure whether or not the others do. When the third logician says "No thank you," they understand that the first two do not want their fortunes read, and therefor all of the logicians do not want their fortunes read. ChatGPT4, here, is still cribbing the answer from the internet, and failing to map the reasoning of that answer to the negated form of the question.