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"Three gods A, B, and C are called, in some order, True, False, and Random. True always speaks truly, False always speaks falsely, but whether Random speaks truly or falsely is a completely random matter. Your task is to determine the identities of A, B, and C by asking three yes-no questions; each question must be put to exactly one god. The gods understand English, but will answer all questions in their own language in which the words for 'yes' and 'no' are 'da' and 'ja', in some order. You do not know which word means which."
Welcome to the "Hardest Logic Puzzle Ever". If you should happen upon three questions that will unmask the gods, don't stop there. Your next task: make the puzzle even harder.
Source: en.wikipedia.org...
Originally posted by Byrd...
In pure logic, you can answer whether a statement such as "If the Kremlin is in Ireland, then the Pope is a penguin" -- that happens to be a true statement (if the first part is true (it isn't) and the second part isn't true (it isn't), then the statement is true.
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Originally posted by Ophiuchus 13
reply to post by Byrd
Q1 for A
are you the first of three I am asking this question
Q1 for B
are you the second of the three I am asking this question
Q1 for C
are you the 3rd of three I am asking this question
edit on 12/30/12 by Ophiuchus 13 because: (no reason given)
Originally posted by Byrd
Originally posted by Ophiuchus 13
reply to post by Byrd
Q1 for A
are you the first of three I am asking this question
Q1 for B
are you the second of the three I am asking this question
Q1 for C
are you the 3rd of three I am asking this question
edit on 12/30/12 by Ophiuchus 13 because: (no reason given)
Clever. Quite clever! It would work if you knew which word was "yes" and which was "no."
Originally posted by GoOfYFoOt
Originally posted by cconn487
93 does not equal 6 is the first I come up with. Equal sign with line through it. If changing the match sticks from a 90 degree angle to a 45 degree angle isn't against the rules
Actually, its 9 minus 3 equals 6. And if you take the "matchstick" from the 6 that would make it into a 5 and place it back into the same position on the 8, you would solve the puzzle...edit on 12/30/2012 by GoOfYFoOt because: I did...
Can you move one matchstick and still have an equation that is correct? I think there are at least three answers – can you find all three?
LINK