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Mar 31, 2015 at 23:16 comment added Brilliand @mbeckish I think Novarg was making the same assumption as me, though.
Mar 31, 2015 at 22:18 comment added mbeckish @Brilliand - I think I see the confusion. We are assuming the game ends when the 1 hatted logician identifies his hat, while you are assuming everyone needs to identify their number of hats.
Mar 31, 2015 at 21:04 comment added Brilliand @mbeckish If someone says "I don't know", that means they see at least one 1-hat logician among the others. If it's your turn, and the only other person with 1 hat already said "I don't know", then you must be the other person with 1 hat who he saw - so you know you have 1 hat even with only 8 hats in play total. As far as the logicians who said "I don't know" know, that's exactly what happened.
Mar 31, 2015 at 20:35 comment added mbeckish @Brilliand - No, this is correct. How do you justify your statement " if the logician with 1 hat didn't go first, he could have figured out that he had 1 hat even with only a total of 8 hats in play"?
Mar 31, 2015 at 20:04 comment added Brilliand @Brian The flaw is that if the logician with 1 hat didn't go first, he could have figured out that he had 1 hat even with only a total of 8 hats in play, so his answer doesn't solve the puzzle for everyone unless he goes first. This answer pretends that "I don't know" provides no information.
Mar 31, 2015 at 20:02 comment added Brian @IanMacDonald Could you explain where the flaw is? I come to the same conclusion as Novarg.
Mar 31, 2015 at 16:30 comment added Ian MacDonald Not quite true.
Mar 31, 2015 at 16:24 history answered Novarg CC BY-SA 3.0