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Method for finding all the solutions of the $n$ queens problem for a given $n$?
Announcing the arrival of Valued Associate #679: Cesar Manara
Planned maintenance scheduled April 23, 2019 at 00:00UTC (8:00pm US/Eastern)Understanding an algorithm for computing a matrix polynomialResource to improve ability to interpret and understand formulas and algorithmsLeast quadratic non residue algorithmIs there an efficient method for the calculation of $e^1/e$?Algorithm for obtaining the surface of a mirrorDetails of the Goldberg-Radzik algorithm for computing shortest pathsSanta is secretly deranged! or, how to hand-generate assignments for a gift exchange?How do I solve congruences with two variables and distinct moduli?Choose X s.t. $Pr[X geq k] = 1/k$Outer product reformulation of LU decomposition
$begingroup$
Is there an easy way of obtaining all the solutions of the $n$ queens problem for a given $n$? An algorithm online? Paper, or something?
I only found a code written in c, but I'm not a c programmer, if I could find a more general algorithm so I could implement it myself, it'd be far better
Or maybe a theorem of an alternative way of computing which could be easily implementable?
any ideas?
Algorithm complexity is irrelevant since I'm only going to use it for small examples
reference-request algorithms chessboard
$endgroup$
add a comment |
$begingroup$
Is there an easy way of obtaining all the solutions of the $n$ queens problem for a given $n$? An algorithm online? Paper, or something?
I only found a code written in c, but I'm not a c programmer, if I could find a more general algorithm so I could implement it myself, it'd be far better
Or maybe a theorem of an alternative way of computing which could be easily implementable?
any ideas?
Algorithm complexity is irrelevant since I'm only going to use it for small examples
reference-request algorithms chessboard
$endgroup$
$begingroup$
I don't get it? It redirects to another question I made a while ago in this site?
$endgroup$
– karlabos
Apr 1 at 19:00
add a comment |
$begingroup$
Is there an easy way of obtaining all the solutions of the $n$ queens problem for a given $n$? An algorithm online? Paper, or something?
I only found a code written in c, but I'm not a c programmer, if I could find a more general algorithm so I could implement it myself, it'd be far better
Or maybe a theorem of an alternative way of computing which could be easily implementable?
any ideas?
Algorithm complexity is irrelevant since I'm only going to use it for small examples
reference-request algorithms chessboard
$endgroup$
Is there an easy way of obtaining all the solutions of the $n$ queens problem for a given $n$? An algorithm online? Paper, or something?
I only found a code written in c, but I'm not a c programmer, if I could find a more general algorithm so I could implement it myself, it'd be far better
Or maybe a theorem of an alternative way of computing which could be easily implementable?
any ideas?
Algorithm complexity is irrelevant since I'm only going to use it for small examples
reference-request algorithms chessboard
reference-request algorithms chessboard
asked Apr 1 at 18:50
karlaboskarlabos
406414
406414
$begingroup$
I don't get it? It redirects to another question I made a while ago in this site?
$endgroup$
– karlabos
Apr 1 at 19:00
add a comment |
$begingroup$
I don't get it? It redirects to another question I made a while ago in this site?
$endgroup$
– karlabos
Apr 1 at 19:00
$begingroup$
I don't get it? It redirects to another question I made a while ago in this site?
$endgroup$
– karlabos
Apr 1 at 19:00
$begingroup$
I don't get it? It redirects to another question I made a while ago in this site?
$endgroup$
– karlabos
Apr 1 at 19:00
add a comment |
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$begingroup$
I don't get it? It redirects to another question I made a while ago in this site?
$endgroup$
– karlabos
Apr 1 at 19:00