And while you're at it, let me provide some insight into this other system.
Eyes_Only wrote:Master Key = 47638
Change Key 1 = 69850
Change Key 2 = 69250
Change Key 3 = 69450
Change Key 4 = 69650
The following doors will accept the following keys:
door1: 47630, 47638 (MK), 47650, 47658, 47830, 47838, 47850, 49858, 49630, 49638, 49650, 49658, 49830, 49838, 49850, 49858, 67630, 67638, 67650, 67658, 67830, 67838, 67850, 69858, 69630, 69638, 69650, 69658, 69830, 69838, 69850 (CK1), 69858. (32 keys)
door2: 47230, 47238, 47250, 47258, 47630, 47638 (MK), 47650, 47658, 49230, 49238, 49250, 49258, 49630, 49638, 49650, 49658, 67230, 67238, 67250, 67258, 67630, 67638, 67650, 67658, 69230, 69238, 69250 (CK2), 69258, 69630, 69638, 69650, 69658. (32 keys)
door3: 47430, 47438, 47450, 47458, 47630, 47638 (MK), 47650, 47658, 49430, 49438, 49450, 49458, 49630, 49638, 49650, 49658, 67430, 67438, 67450, 67458, 67630, 67638, 67650, 67658, 69430, 69438, 69450 (CK3), 69458, 69630, 69638, 69650, 69658. (32 keys)
door 4: 47630, 47638 (MK), 47650, 47658, 49630, 49638, 49650, 49658, 67630, 67638, 67650, 67658, 69630, 69638, 69650 (CK4), 69658. (16 keys)
Subtracting the fact that the MK naturally appears all 4 times, there are a total of 109 unique keys that WILL open doors in this system, when there are only 5 keys that SHOULD open doors in this system. That means there are 104 free radicals (phantom keys) to worry about. Not only that, but this makes the locks ORDERS OF MAGNITUDE easier to pick.
Consider now that you have 104 phantom keys to worry about. What happens when you try adding another lock to this system. Will you be able to prevent cross keying?
However, notice that "door 4" has much fewer combinations. Why is this?
