21 Dec 2007
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21 Dec 2007
Download:
20 Dec 2007
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See also
I Am Alive
Grand Theft Auto: San Andreas
References
External links
GameSpy
Test Drive Unlimited
Test Drive Unlimited Trainer Files
Category:2008 video games
Category:Open world video games
Category:PlayStation Portable games
Category:PlayStation Portable-only games
Category:Vehicular combat games
Category:Video games developed in Germany
Category:Video games developed in the United Kingdom
Category:Video games developed in the United States
Category:Video games set in California
Category:Video games set in Los Angeles
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Category:Video games with expansion packsQ:
$n$ diagonals of an $n$ by $n$ square
(My previous question seems to have been very unclear to you guys, so I'll try to be clearer now. Thank you.)
Given an $n imes n$ square, can we find a number of diagonals which is not divisible by the given number (which will be different for every $n$ by $n$ square.)
Example:
1 1 1
2 1 1
1 2 1
2 2 1
Here, no number is divisible by 2, hence the answer is yes.
A:
Yes, there are at least $n$ (and by stars and bars, probably exactly $n$).
$n$ is the sum of the entries of the first row; the sum of the entries of the second row is the same; the sum of the entries of the third row is the same; and so on.
(
2
*
r
-
r
-
3
*
r
)
*
(
2
*
r
- 01e38acffe
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