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Hi there, this is maybe my biggest system going with a door, ( notice that i can goes with any kind of system ). It uses pistons and all wools avaible in the game ( 15 ) i call "bar" the single 15 wooled "actioner" , on the model shown on the pic theres only 4 bars, but it can go to many more bars, the 4 bar system have over 60 possibilities, so cn you jsut immagine how much a 15 bar can have possibilities ? Around 225 :).
To switch the "actioner" you'll need to press one button and until the redstone lamp didn't switched on you can't press that button again or it ill break the "bar", knowing bars are seerated, you can press the bar 1 button and bar 2 one without waiting for the redstone lamp to show.
I'm not giving world save for the moment because i'm just a a bit scared some one steals my work and becomes popular with it...
Additionnal option:
You can aslo add redstone lamps to tell wich wool is the good one, but for a fully secret code, it's not recommended
Hi there, this is maybe my biggest system going with a door, ( notice that i can goes with any kind of system ). It uses pistons and all wools avaible in the game ( 15 ) i call "bar" the single 15 wooled "actioner" , on the model shown on the pic theres only 4 bars, but it can go to many more bars, the 4 bar system have over 60 possibilities, so cn you jsut immagine how much a 15 bar can have possibilities ? Around 225 :).
To switch the "actioner" you'll need to press one button and until the redstone lamp didn't switched on you can't press that button again or it ill break the "bar", knowing bars are seerated, you can press the bar 1 button and bar 2 one without waiting for the redstone lamp to show.
I'm not giving world save for the moment because i'm just a a bit scared some one steals my work and becomes popular with it...
Additionnal option:
You can aslo add redstone lamps to tell wich wool is the good one, but for a fully secret code, it's not recommended
2 Update Logs
Update #2 : by Tym17 02/23/2013 1:15:32 pmFebruary 23, 2013 @ 6:15 pm UTC
Added video and download :)
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To calculate the number of probabilities in this case you do: (n r-1)!
r!(n-1)!
So when you say that it has over 60 combinations you're being modest :)