[EMAIL PROTECTED] wrote:
> If you need help in figuring out how to walk through all 4096 possible
> switch sets, just ask.
Ok, thanks to your list, I figured out a program that works! It's
probably not the best, and it doesn't really display which switches are
correct in any apparent way (you have to look for them in the list), but
it works! Here's the code. I'd love to see your implementation too.
from gmpy import digits
panelOne = [0xf5fdc,0xf6edb,0xbddb7,0x6fddd,0xeb7ed,0xb977f,0xbfed3,0xedef5]
panelTwo = [0xddb7d,0xfaddb,0xde75f,0xeef7a,0xdd77b,0xdfbce,0xb77dd,0x7ef5d]
panelThree =
[0xf37bd,0xdfaee,0xddd6f,0xddfb6,0xb9efb,0xb7bbe,0xecfbd,0xb75df]
panelFour =
[0x77edb,0xbb7ee,0xdf773,0x7bdeb,0x7ddaf,0xdeeeb,0xfb35f,0xbb7dd]
for a in panelOne:
for b in panelTwo:
for c in panelThree:
for d in panelFour:
if (a & b & (c ^ d)) | (c & d & (a ^ b)) ==
1048575:
print 'Solution is:', digits(a, 16),
digits(b, 16), digits(c, 16),
digits(d, 16)
raw_input()
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