ok, how did YOU do that then?Originally posted by tigsmom
cool site, but it didn't get the right number. :wave:
Originally posted by SpongeScott
ok, how did YOU do that then?
Originally posted by garyhoov
I can see the logic. With some time and thought (which I'm not going to spend), I think I could produce the algorithm.
Consider a number: wxyz
Now rearrange the digits: zwxy
You have four variables and quite a bit of information. Assume all the digits in the first number are greater than all the digits of the second (if they're not, it adds an extra dimension to the equation, but it's managable) Now assume your final answer is something like 2156. You take out the 1.
The computer now knows that w-z = 2 (it doesn't necessarily know that it's dealing with w and z but there are only four digits so the options are limited. w might be 8 and z might be 6 or w might be 4 and z might be 2, but again you see, the options are limited.
y - x = 5, so you can see this is even more limiting. y might be 8 and x 3, but x can't be greater 4 (see my original simplification).
The key is there are only 4 digits and a limited number of possibilities. With a lot of time, and a lot of paper, you could, by simple trial and error, figure out a friend's number. With the calculating ability of the computer, I'm sure it's quite simple.
But I knew if someone could figure it out, it would be him.Originally posted by tigsmom
Damn Gary, you take the fun out of everything!
:lol: :wave:
Originally posted by garyhoov
I can see the logic. With some time and thought (which I'm not going to spend), I think I could produce the algorithm.
Consider a number: wxyz
Now rearrange the digits: zwxy
You have four variables and quite a bit of information. Assume all the digits in the first number are greater than all the digits of the second (if they're not, it adds an extra dimension to the equation, but it's managable) Now assume your final answer is something like 2156. You take out the 1.
The computer now knows that w-z = 2 (it doesn't necessarily know that it's dealing with w and z but there are only four digits so the options are limited. w might be 8 and z might be 6 or w might be 4 and z might be 2, but again you see, the options are limited.
y - x = 5, so you can see this is even more limiting. y might be 8 and x 3, but x can't be greater 4 (see my original simplification).
The key is there are only 4 digits and a limited number of possibilities. With a lot of time, and a lot of paper, you could, by simple trial and error, figure out a friend's number. With the calculating ability of the computer, I'm sure it's quite simple.
Originally posted by tigsmom
Damn Gary, you take the fun out of everything!
:lol: :wave:
Originally posted by garyhoov
I can see the logic. With some time and thought (which I'm not going to spend), I think I could produce the algorithm.
Consider a number: wxyz
Now rearrange the digits: zwxy
You have four variables and quite a bit of information. Assume all the digits in the first number are greater than all the digits of the second (if they're not, it adds an extra dimension to the equation, but it's managable) Now assume your final answer is something like 2156. You take out the 1.
The computer now knows that w-z = 2 (it doesn't necessarily know that it's dealing with w and z but there are only four digits so the options are limited. w might be 8 and z might be 6 or w might be 4 and z might be 2, but again you see, the options are limited.
y - x = 5, so you can see this is even more limiting. y might be 8 and x 3, but x can't be greater 4 (see my original simplification).
The key is there are only 4 digits and a limited number of possibilities. With a lot of time, and a lot of paper, you could, by simple trial and error, figure out a friend's number. With the calculating ability of the computer, I'm sure it's quite simple.
Originally posted by tenchu
Even freaky could work out how this one is done though i suspect.
:animwink:
:lol:
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