You will die

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Bobby The Bandit

Bobby The Bandit

День тому

Mimic Logic

КОМЕНТАРІ: 15
@bobbythebandit292
@bobbythebandit292 2 місяці тому
EVEN MY EXPLANATION WAS DREADFUL AND WRONG!
@fachi177
@fachi177 2 місяці тому
You are a lucky guy. Because the 8th floor was a 50/50, the mimic could be at the top right or at the top left.
@RTtheman121
@RTtheman121 2 місяці тому
20:45 Since we know that red box is safe, the black box pointing to it is definitely lying, which means there is 100% a mimic among black, hence the blue box on top is lying, thus there is a mimic among blue as well. There are only 2 blue so the bottom blue is a mimic, which tracks because its telling on itself. Black box in middle left is telling the truth, thus it is the second mimic.
@sesquame9527
@sesquame9527 2 місяці тому
When playing Doubt a chest that is the only one of its color CANNOT LIE. It might be a mimic or non-mimic but it's always going to tell the truth. The initial puzzle should go, "Okay lone red chest says no mimics among black > open all three black chests in the first 2 seconds > Blue chest says "there is a mimic among blue", if there was no mimics among blue it woudn't be able to lie, and since there is a mimic among blue a blue chest telling the truth is a mimic > there's a blue chest saying a truthful statement that there are no mimics among black so that's also a mimic". 2 mimics found guaranteed nice and easy.
@flarklooney
@flarklooney 2 місяці тому
3 of the boxes all say: "There is no Mimic among the black boxes." You only have 2 Mimics maximum to find, so all 3 can't be Mimics, that's too many. All 3 are telling the truth. Since it's now true that all black boxes speak the truth, the rest of the black boxes are truthful. -That only leaves 2 boxes left and you need to find 2 mimics. The last 2 are Mimics.- 3 blue boxes remain. Box #5 : "There is a Mimic among the red boxes." is lying. Now that only leaves 2 boxes left and you need to find 2 mimics. The last 2 are Mimics.
@Mad-Lad-Chad
@Mad-Lad-Chad 2 місяці тому
Never mind my last comment, I deleted it. Didn’t realize he’s playing doubt.
@Tomix4k
@Tomix4k Місяць тому
I also commented on him playing doubt mode but it seems the comment got deleted by UKposts.
@fee6362
@fee6362 25 днів тому
I am not sure I understand you wrong or you have the. We know the statement is true, because we don't have 3 mimic that could make 3 different colour lie. ( also because the red one is the only red one) We don't know if they are telling the truth because there mimics or because there is no mimic of the same colour. ( accept for the black) However, we know from one of the blues, that one has to a mimic. So the blue "there is no black mimic" has to be a mimic. Also the blue ones, that tells there is a blue mimic is telling the truth, thus a mimic. Thus booth upper blue boxes are mimics.
@flarklooney
@flarklooney 25 днів тому
@@fee6362 Thank you for pointing out my mistake. I will leave the mistake in and add a little to make it correct. Thank you!
@iamadooddood4331
@iamadooddood4331 25 днів тому
No idea why you skipped B21… B18 16:51 Since there are only 2 Mimics, lies can only come from at most 2 different colours of boxes. Furthermore, boxes that are the only ones of their colour must be telling the truth. The 3 boxes saying that there's a Mimic among the blue boxes must therefore be telling the truth. Suppose top left is lying. Then top right must be a Mimic. So bottom right must be telling the truth. But what of bottom left? If it's telling the truth, then either all 3 blue boxes are Mimics (there are only 2) or none of them are (which is a contradiction). Therefore, top left must be telling the truth. In fact, bottom left cannot be lying, as it must share the same colour as a Mimic, yet none of the other blue boxes can be Mimics. Therefore, it must be telling the truth, and at least one blue box is a Mimic. Since there are more blue boxes than Mimics, at least one blue box must be lying. That would be bottom right, the only box left. In other words, bottom left and bottom middle are the Mimics. B22 19:29 Any box that says "I'm a Mimic" is telling you that at least one Mimic is of its colour, regardless of whether it's lying or telling the truth. Therefore, top left is lying, which means that bottom left, the other blue box, is the blue Mimic. Since top left is lying, left is telling the truth, which means it's the other Mimic. B24 23:21 The floor you died on. Using standard rules, it'd only be possible for one box (right) to be the Mimic, therefore it was obvious that you were playing Doubt. Like with B18, it's impossible for more than 2 colours of boxes saying the same thing to all be lying, so there must indeed be no Mimic among the black boxes. That means at least 1 blue box must be a Mimic. So we have 2 blue boxes (right and top right) telling the truth. They must be the Mimics.
@fee6362
@fee6362 25 днів тому
min 14 is solvable 1b 2b r1 3b 4b r2 r -red, b - black. So if r1 would be a mimic, no other box could be the mimic r2 says there is a mimic among the black boxes , that would make 3 mimics so no not you. 2b and 4b are booth saying the same, So if one would b the mimic booth had to a mimic, since booth are black. 1b tells us the right column has no mimic - which would be false if red would be a mimic, 3b tells us the upper row contains no mimic which can't if red is a mimic. So we now know r1 is save - but not if lying or not. And we now there must be at least one mimic among the black boxes ? ? S ? ? ? Let's assume 2b and 4b would tell the truth. Than 1b " the right most column contains no mimic" would also true. That would mean it i also telling the truth which mean we have to many mimics. Which means the last red box has to be the mimic r2 ? L SL ? L MT ( M mimic, L- lying, S -save) 1b tells us there is no mimic in the rightmost column - which we now know is incorrect due to rb being a mimic. So 1b is also save and 3b the least one has to be a mimic. it's statement would also be true. "there is no mimic in the top row" (pls note that I am not saying you should have solved the riddle in game or anything. I was only able to solve it because i can pause the video. btw I solved 4 more of them, not 3, you can only see 3, because you have to click on "newest first" to see the last one I think)
@fee6362
@fee6362 25 днів тому
min 15 . 50 is also solvable. 1 2 3 4 5 6 We know black, 6 has to tell the truth, because it's the only black one. It can not be influenced lie by a another bock. But booth blue boxes say the same. so either booth a lying - impossible, or booth are telling the true. They can't be booth mimic because 6, the black one already told us the box above is not a mimic. So black and blue are save, ? ? ? ? S S now, we know the mimic most be a among the red ones, and we know 4 statement is correct "the box on the right isn't a mimic" -Thus it's a mimic. the box above 1 makes an incorrect statement " the box below is not a mimic - thus it's save. Which means no 2, the right red box has to be the other mimic. (and it's statement ( the box on the left isn't a mimic is also true)
@fee6362
@fee6362 25 днів тому
17 The only red one says there is a mimic among the blue boxes, ( that has to be true) One of the blue ones says the same, middle bottom row. So it's a mimic. The blue box on it's left says " the bottom has at least on mimic. We know that to be true, so it's also a mimic. And we have our 2 mimics.
@fee6362
@fee6362 25 днів тому
min 19 n. 30 is also solvable,You question - is the one who says " I am a mimic" a mimic was already the right start. . 1 2 3 4 5 6 7 Let's assume it would tell the truth. That would mean the box "diagonal down left isn't a mimic " would be lying. Which means the other red box ( 5) would have to tell the truth and be a mimic. But this box there is a mimic among the blue ones. That would make 3 mimic, thus impossible. We now know there most be a mimic among to, that make the middle one lie. If it would 7, it's statement " Diagonal up right from me is a mimic most be true. But that the other red box, that says there is a mimic among the blue, - again three mimics. so that one also lies. 3 is the mimic. 6, one of the blue boxes says " there is a mimic among the blue boxes. This statement can not be false. If it would be false, another blue mimic would have brought it lie - which would make it statement true again. And we now it's a blue box that's telling true so it's a mimic.
@fee6362
@fee6362 25 днів тому
And for the last one The only red ones tells us "there is no mimic among the black boxes " - it renders all statements from black boxes true run(!) But we can pause the video. Even if the red one is the mimic, at least one of the blue ones has to a mimic. booth upper row boxes tell the truth. "there is no mimic among the red boxes" - true . is a mimic among the blue boxes" true. Thus booth of them are mimics.
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