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Kappy
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Originally Posted by Rainecloud ^
Okay.

You approach two talking doors. One door leads to the City of Truth, while the other door leads to the City of Liars. You do not know which door is which. They are both identical in appearance. You are able to ask only one question to one of the doors in order to determine which door is which (you can choose which door to ask). The door that leads to the City of Liars always speaks lies, while the door that leads to the City of Truth always speaks the truth. You want to go to the City of Truth. What question do you ask to determine which door leads to the City of Truth?

If you're a classic movie fan, you'll know the answer to this one.
That reminds me of a forest with different coloured flowers in Shadow Hearts: Covenant.
Old 10-06-2006, 09:53 PM
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I have a super hard riddle posted underneath this one. It's there if anyone wants to answer it. But for the sake of keeping the riddles coming, I posted a slightly easier one to be answered. If someone answers below, then you post the next riddle.

There were three things on a table, and there were 4 people. They each got 1 thing, how did this happen?






Hard Riddle 10 straight-jacketed prisoners are on death row. Tomorrow they will be arranged in single file, all facing one direction. The guy in the front of the line (he can't see anything in front of him) will be called the 1st guy, and the guy in the back of the line (he can see the heads of the other nine people) will be called the 10th guy. An executioner will then put a hat on everyone's head; the hat will either be black or white, totally random. Prisoners cannot see the color of their own hat. The executioner then goes to the 10th guy and asks him what color hat he is wearing; the prisoner can respond with either "black" or "white". If what he says matches the color of the hat he's wearing, he will live. Else, he dies. The executioner then proceeds to the 9th guy, and asks the same question, then asks the 8th guy ... this continues until all of the prisoners have been queried.

This is the night before the execution. The prisoners are allowed to get together to discuss a plan for maximizing the number of lives saved tomorrow. What is the optimal plan?

Hint: Guaranteed that 9 survive.
Old 10-06-2006, 10:07 PM
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Originally Posted by My_car_is_faster_than_you ^
Hard Riddle 10 straight-jacketed prisoners are on death row. Tomorrow they will be arranged in single file, all facing one direction. The guy in the front of the line (he can't see anything in front of him) will be called the 1st guy, and the guy in the back of the line (he can see the heads of the other nine people) will be called the 10th guy. An executioner will then put a hat on everyone's head; the hat will either be black or white, totally random. Prisoners cannot see the color of their own hat. The executioner then goes to the 10th guy and asks him what color hat he is wearing; the prisoner can respond with either "black" or "white". If what he says matches the color of the hat he's wearing, he will live. Else, he dies. The executioner then proceeds to the 9th guy, and asks the same question, then asks the 8th guy ... this continues until all of the prisoners have been queried.

This is the night before the execution. The prisoners are allowed to get together to discuss a plan for maximizing the number of lives saved tomorrow. What is the optimal plan?

Hint: Guaranteed that 9 survive.
I'm working under the assumption that the only sources of information available to each prisoner are 1) Seeing the hats of the people in front of him in line, and 2) The answers of the people behind him in line. And possibly 3) The knowledge of whether the person behind him in line has died or not, after answering.

1) Given that the hats are "totally random", seeing the colors of the hats in front of you doesn't give you any help as to what color YOUR hat is. No information is imparted.

2) By extension, given that 9 out of 10 people have to say the correct colors of their OWN hats, and given that their hats are "totally random", that means that 9/10 people are going to say an answer that is totally random, from the perspective of all other people in line. That means the prisoners are precluded from imparting any information to the people in front of them by way of their own answers, i.e. their answers will be as "totally random" as each of their individual hats.

3) Given that 9/10 people survive, their life / death will impart no information to the people in front of them. Each will live regardless of whether the hat on his head is white or black.

That leaves everything to the 10th person in line; since he's assumed to die anyways, he's free to use any means to communicate with people in front of him. i.e. his answer is the only one that's variable. So what means of imparting information are available to the 10th person?

The 10th person in line has no control over his own death, because as I said, it's a 50/50 chance for him. So this leaves him with one bit of information: he can say either black or white. It's impossible to impart 9 yes/no answers to the people in front of him, via one bit of information.

I think the riddle is stated incorrectly, unless I'm missing something. I see two ways this riddle could work:

1) There is more starting information for the prisoners. Do they perhaps know beforehand how many hats of each color there are?

2) There is another method of imparting information, i.e. I'm either missing something or the prisoners break the rules (*cough" before answering means "The guy's hat in front of me is black"). The latter is not a very satisfying answer to the riddle.
Old 10-06-2006, 10:53 PM
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Amazingly enough, you don't need any more information than is stated to solve this riddle, and the only thing that the guys can say is black or white. Like it states in the title, it's very difficult, but good observations.

Does anyone know the answer to the items riddle?
Old 10-06-2006, 10:59 PM
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Probably not right but:

1 cough black 2 coughs white(or vice-versa). They cough before they're shot so the person in front can guess right.

EG: (9 = white.)

10:*guessing* "cough... black cough"
he coughs 2 times so 9 knows he's white. That way at least 9 people would survive.
Old 10-06-2006, 11:03 PM
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sephirothishere
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--------------------------------------------------------------------------------

Probably not right but:

1 cough black 2 coughs white(or vice-versa). They cough before they're shot so the person in front can guess right.

EG: (9 = white.)

10:*guessing* "cough... black cough"
he coughs 2 times so 9 knows he's white. That way at least 9 people would survive.
yeh but the first dude that has nobody in front of him cud probly see what colour was goin on.....
Old 10-06-2006, 11:16 PM
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M&M's No.1 Fan is on the right track, but you can't cough during asking time.

Hint: The actual survival rate of everyone is 95%, but it's guaranteed to allow 90% to survive.
Old 10-06-2006, 11:41 PM
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fire_of_avalon
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Each prisoner can see the hat of the person in front of them? Well, the tenth prisoner ahs a 50/50 shot at dying because no one can see his hat, but the best plan to work out would be to say the color or the opposite of the color of the person in front of you's hat. But then that doesn't make sense either. I don't know. Hmm.
Old 10-07-2006, 12:00 AM
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