Editing Talk:246: Labyrinth Puzzle

'''SOLUTION 2 DOES NOT WORK''' ONE QUESTION, NOT TWO, AND YOU DONT KNOW WHO THE LIAR IS. one answer of "this is the door" doesnt help beacuse you wont know the answer of the other guy. in which solution one will always get you the same door, and you pick the other one. solution 2 just gives you two different doors. no matter who you ask you will randomly get a door. if the guy says the truth you wont know that hes the truthfull one or not. AGAIN thruthful guy points to a door, the liar would have( if you asked him instead, OR could even ask both) pointed to the other door. again, asking that question does not give you two answers, because you. dont. know. who. the. liar. is. 


'''SOLUTION 2 DOES WORK'''
Solution 2 does work. It IS one question. The question consists of a premise and a concluding statement "If I were to ask you ..." being the premise and "What would your answer be?" being the concluding statement of the question. You are not asking two questions. You are asking ONE question about another question. It may be a logical dodge but it is the SAME logical dodge as the first solution, except that it is asking them about themselves rather than about their brother which takes the form "If I was to ask your brother..." "what would his answer be"  In many ways it's neater and more logical and does NOT require the brothers to know how the other would answer.

Solution 1: In mathematical terms takes the form (-1) × (+1) or (+1) × (-1) the result of both being =-1 however for it to work we have to assume that the brother being asked knows what his brother would say. However, nowhere in the question is this usually stated. So we're actualy dealing with either
a × (+1) or a × (-1) with a being an unknown variable which is either +1 or +1 or 0 (zero denoting that the brother doesn't actually know). This is a truer representation of the kind of answer you could expect to get from Solution 1.

Solution 2: As you are asking them about themselves then you are multiplying by themselves in mathematical terms so either (-1)×(-1) or (+1)×(+1). Multiplying either a positive or negative by itself will result in a positive. The brother doesn't need to know what he would answer, he just needs to know what answer HE would give IF he was asked the question. 

[[User:SpiroExDeus|SpiroExDeus]] ([[User talk:SpiroExDeus|talk]]) 14:24, 19 November 2020 (UTC)


Just ask which color is the sky.. {{unsigned|‎175.110.37.200}}
:Oh, although the strip doesn't explicitly say so; in those riddles you can normally only ask one question. --[[User:St.nerol|St.nerol]] ([[User talk:St.nerol|talk]]) 23:00, 27 January 2013 (UTC)
::There's another (more traditional) three-guard variation where one guard always tells the truth, one guard always tells a lie and the third alternates between pure truth and pure lie (and you don't know which flip they're currently flopped upon).  But you ''still'' only get to ask one question of one guard.  Have fun with that one.  My personal solution certainly has a degree of convolution, but I've heard other workable answers. [[Special:Contributions/178.98.31.27|178.98.31.27]] 02:24, 21 June 2013 (UTC)
:::@‎175.110.37.200, you would know which one lies but you would not know which door leads out. [[User:Tharkon|Tharkon]] ([[User talk:Tharkon|talk]]) 23:13, 10 October 2013 (UTC)
::::Eh, well, even if you had a perfect question to ask in this case, a lot of good would that do you: it'd only reveal the truth behind the setup, that ''none'' of the doors lead out. :p -- [[Special:Contributions/173.245.51.210|173.245.51.210]] 08:20, 8 November 2013 (UTC)
:::::Well yes it says that in the title-text.  But good pick-up.  [[Special:Contributions/108.162.219.58|108.162.219.58]] 02:31, 6 February 2014 (UTC)

One question, of one guard. I really like the original form of this riddle. It's a bit of a trick, though.  It is crucial that the guards "know" each other's rules, but this is not even implied.  And if it was stated in the question, that would probably be a good enough clue to get you to the answer.  Of course, once you know the answer it seems trivial, but I wonder what percentage of people actually worked it out for themselves?  Another good one is Monty Hall, even though that is pure, straightforward probability.  [[Special:Contributions/108.162.219.223|108.162.219.223]] 18:11, 17 January 2014 (UTC)

:With two guards, they wouldn't need to know each others role. If they know their own role - which they do - each can infer the role of the other. [[Special:Contributions/162.158.34.137|162.158.34.137]] 13:01, 21 April 2016 (UTC)

:I think somebody needs a hug!  [[Special:Contributions/108.162.219.223|108.162.219.223]] 18:11, 17 January 2014 (UTC)

The whole problem with this entire riddle is that if they are both liars you are screwed! Nothing in the riddle establishes a fact that they aren't liars. Now if there was a known truth teller in the riddle that explains the nature of the guards or the narrator does it, then the above solution works. {{unsigned ip|108.162.216.28

As you aren't given a limit to the number of questions, you can just ask each guard if they're the stabby guard. If two say yes, the third one is the truthful guard and you can ask him which way the exit is. If two say no, the third one is the lying guard and you can ask him where the exit isn't. No tricky questions so the stabby guard shouldn't stab you.[[Special:Contributions/162.158.255.195|162.158.255.195]] 18:14, 14 August 2015 (UTC)

I have a solution, but you need to ask multiple questions: <br>
''If the Stab Guard tells the truth:'' <br>
Ask each guard, firstly, "Are you the Stab Guard?" <br>
Truth Guard will answer "No." <br>
Stab Guard will answer "Yes." <br>
Liar Guard knows the answer is no, but, because he lies, will answer "Yes." <br>
The one who said no is the Truth Guard, so you can ask him which door leads to freedom. <br>
''If the Stab Guard lies:'' <br>
Point to the guard on the left, and ask each guard, "Does that guard lie?" <br>
If that guard is Truth Guard, then Truth Guard will answer "No," while Stab Guard and Liar Guard answer "Yes." <br>
If that guard is a liar, then Truth Guard will answer "Yes," while Stab Guard and Liar Guard answer "No." <br>
Whichever guard gives a unique answer is Truth Guard, so you can ask him which door leads to freedom. [[User:NickOfFørvania|NickOfFørvania]] ([[User talk:NickOfFørvania|talk]]) 23:37, 3 November 2015 (UTC)

:It's been solved on puzzling.stackexchange.com (given a specific definition of a tricky question): http://puzzling.stackexchange.com/questions/43092/xkcd-inspired-logic-puzzle [[Special:Contributions/141.101.98.130|141.101.98.130]] 12:14, 24 September 2016 (UTC)

I remember a book where the main character kicked one guard in the face and asked if it hurt. {{unsigned ip|162.158.252.137}}

There's another unspoken rule:  That the lie is either a yes or a no.  If you asked the liar something, he could lie and say, "I don't know," which would leave you with nothing.  Also, as Stabby MacStabberson does not appear to have any restrictions on what he tells you (that is, he has the choice between truth or falsehood,) there's no sure way out even if he wasn't tasked with stabbing you.[[Special:Contributions/162.158.255.69|162.158.255.69]] 05:32, 30 April 2016 (UTC)

Who said the Stab Guard has a true sense of complex? He could just stab you anytime. [[User:Dontknow|Dontknow]] ([[User talk:Dontknow|talk]]) 00:37, 16 March 2017 (UTC)

What's wrong with "Are you gonna stab me?"? They'll either answer or not and stab you or not, that's around 2 bits, which seems like it should maybe help decide in a space of 3. I ask Lie, he says yes, yet doesn't stab me. I ask True, he says no, and doesn't stab me. I ask Stabby, and he says no and doesn't stab me because it's a really simple question. [[Special:Contributions/108.162.216.48|108.162.216.48]] 16:44, 29 December 2020 (UTC) with [[Special:Contributions/108.162.216.48|108.162.216.48]] 16:44, 29 December 2020 (UTC)

Here's a solution, but it's quite stupid, and might not work, depending on if the guards appreciate their mothers:
Just ask a random guard, point to another, and say this: "That guard told me your mom was wearing their shirt last night!"
Then stand back, and let the chaos ensue.[[Special:Contributions/108.162.216.126|108.162.216.126]] 16:14, 25 November 2019 (UTC)

"What would you say is the way out?" It doesn't seem tricky, but it's actually a meta-question. The guard knows what they would say is the way out. If the guard tells the truth, they would say the correct door. The guard tells the truth about telling the truth and says the correct door. If the guard lies, they know they would lie about what the correct door is. The guard lies about lying and says the correct door. [[Special:Contributions/162.158.79.47|162.158.79.47]] 21:19, 3 February 2020 (UTC)

Assuming there are three doors (as shown in the picture), at least one door leads out, and at least one door does not, the single non tricky question of "Which doors lead out?" will always yield a useful answer. For two safe doors, if two door are pointed at, they are safe. if one door is pointed at, it's deadly. If only one door is safe, it's the opposite.  If there are only two doors, (as in the standard puzzle) there's nothing you can door, as any question that both the liar and the truth teller would answer identically and tells you which door to go through is a tricky question. [[Special:Contributions/172.68.37.38|172.68.37.38]] 23:42, 2 May 2021 (UTC)
:Assuming only "door 1" leads out and I ask the liar "which doors lead out?", he may give any answer apart from "door 1", e.g. "all doors" or "doors 1 and 2" - this is not helpful. Similarily for 2 safe doors the answer to "which doors lead out?" could be a lie without of being the complete opposite of truth. (e.g. doors 1/2 lead out, liar could say 1/3 lead out - not useful) --[[User:Lupo|Lupo]] ([[User talk:Lupo|talk]]) 07:56, 3 May 2021 (UTC)

My friend Umnikos came up with a solution for the version where the stabber acts randomly or adversarially for nontricky questions (tricky questions are those that could be used on their own to determine whether the stabber is lying, or to extract information without knowing whether someone is lying).

Q1: "does door 1 lead to freedom?"

Two guards will answer in one way, the third in another.

to the third, unique guard:

Q2: "if I asked you if door 1 lead to freedom, would you say yes?"

Q3: "if I asked you if door 2 lead to freedom, would you say yes?"

Q4: "if I asked you if door 3 lead to freedom, would you say yes?" [[User:AndrewTheXKCDer|AndrewTheXKCDer]] ([[User talk:AndrewTheXKCDer|talk]]) 18:49, 26 June 2021 (UTC)

;Does the actual Labyrinth Puzzle's solution work?

First of all, both of the gaurds in the Liar-Truthteller solution don't necessarily have to answer your question. And even if the fact that they have to answer your question was implied, couldn't the liar just say that none of them lead out? {{unsigned ip|172.70.211.129|18:43, 16 February 2024}}