Rabblevox
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Sat Nov-05-11 02:15 PM
Original message |
Calling math nerds. Help me pick a lock! |
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I'm doing some fall cleaning, and ran across a cable/tumbler lock that I hadn't used for years. Combo long forgotten, but I remember clearly that it had 1,2 together in the sequence.
It's 4 tumblers, running from 1-6 (no 0's)
So the combo could be: 1,2,A,B A,1,2,B A,B,1,2
(with both A and B being positive numbers 1-6)
Can anyone help me suss out how many possibles there are? And if there's a more elegant way to go about picking it than repetitive brute force?
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Happyhippychick
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Sat Nov-05-11 02:19 PM
Response to Original message |
1. Major math nerd here. The answer: |
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A shitload
:)
Sounds like a project for a neighborhood kid!
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PoliticAverse
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Sat Nov-05-11 02:20 PM
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2. There are 36 (6 for A x 6 for B) possible combinations for each of the three lines... |
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Edited on Sat Nov-05-11 02:22 PM by PoliticAverse
for a total of 36 * 3 = 108 different possibilities - 1 (for the identical 1212 possibilities in line 1 and 3 ) = 107 different possibilities
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Rabblevox
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Sat Nov-05-11 02:29 PM
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5. 107 actually sounds do-able. It helps that I am easily amused, and currently unemployed. /nt |
napoleon_in_rags
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Sat Nov-05-11 04:17 PM
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8. Here's the general math for when these things come up: |
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http://www.mathsisfun.com/combinatorics/combinations-permutations.htmlWhat you have here is 3 instances of permutation with repetition. You identified n=6 and r=2 for each one, 36+36+36
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RUMMYisFROSTED
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Sat Nov-05-11 02:21 PM
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PoliticAverse
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Sat Nov-05-11 02:29 PM
Response to Original message |
4. It is sometimes possible to figure out the combination for such locks... |
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by putting tension of the cable while turning the dials so that you can feel where the notches are or by inserting a thin wire in to find the notch locations. Youtube/google can help you there.
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Rabblevox
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Sat Nov-05-11 02:30 PM
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saras
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Sat Nov-05-11 04:40 PM
Response to Reply #4 |
9. Sometimes = almost always, except rare expensive locks |
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there are 107 possibilities
best case: you pull on it, and one wheel is conspicuously harder to turn, and has one position it snaps into. leave it there. now, find the next hard-to-turn wheel, and turn it until it clicks. two more and you're done.
worst case: you have to set the last dial one number at a time, it has a fake click on every position, and you have to let go and pull again each time.
keep it laying around and you'll get it in a handful of 5 minute sessions.
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zbdent
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Sat Nov-05-11 03:28 PM
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7. contact the manufacturer with the serial number of the lock? |
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I'm not sure if that would work ... I doubt it, but hey, it's an idea ...
I know it was a "movie", but "Mad Money" had a similar option ...
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customerserviceguy
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Sat Nov-05-11 05:00 PM
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10. Reminds me of a briefcase I bought about twenty years ago |
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It was 70% off, and that was off of a discounted price. The catch was that it was locked, and no one had the combination. That's why it survived to the 70% off stage of that store-closing sale.
It took me only an hour to pop the thing open. I still have it.
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LiberalFighter
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Sat Nov-05-11 06:58 PM
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krispos42
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Mon Nov-07-11 03:10 AM
Response to Reply #11 |
14. Hmph, I have the same combination on my luggage n/t |
Rabblevox
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Sat Nov-05-11 07:29 PM
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12. Ka-Ching! 3,1,2,5 (guess it's a good thing it's not currently locking anything... |
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ty to all, I ended up "brute-forcing" it, took the better part of an afternoon, but feels oddly satisfying.
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GKirk
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Sun Nov-06-11 02:02 PM
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13. If you didn't recall any of the numbers |
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it would have been 6x6x6x6=1296 possibilities where if it had been a 0-9 choice on the 4 tumblers it would have been 10x10x10x10=10,000 choices that one is easy to 'see' because you can set the tumblers to all 9s and see the number 9,999 (the ten thousandth combo is 0000)
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DU
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Wed Jul 23rd 2025, 03:42 AM
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