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Was (wer) ist Queens$506871$ - definition
FEDERAL ELECTORAL DISTRICT OF CANADA
Queens--Lunenburg; Queens–Lunenburg; Queens-Lunenburg
Eight queens puzzle
![min-conflicts]] solution to 8 queens](https://commons.wikimedia.org/wiki/Special:FilePath/8queensminconflict.gif?width=200 "min-conflicts]] solution to 8 queens")
MATHEMATICAL CHESS PROBLEM OF PLACING EIGHT CHESS QUEENS ON AN 8×8 CHESSBOARD SO THAT NO TWO QUEENS THREATEN EACH OTHER
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The eight queens puzzle is the problem of placing eight chess queens on an 8×8 chessboard so that no two queens threaten each other; thus, a solution requires that no two queens share the same row, column, or diagonal. There are 92 solutions.
8 queens puzzle
MATHEMATICAL CHESS PROBLEM OF PLACING EIGHT CHESS QUEENS ON AN 8×8 CHESSBOARD SO THAT NO TWO QUEENS THREATEN EACH OTHER
8 queens problem; 8 queens puzzle; Eight queens problem; 8 queens; N-queens problem; N queens puzzle; N-queens; Eight-queens problem; N queens; N queens problem; Chessboard quiz; Eight queens; Queens problem; Eight queen problem; 8-Queens Problem; N Queens; Nqueens; Queen's independence problem; Eight-queens puzzle; N-Queens problem; Eight Queens puzzle; N-Queens; 8-queens
eight queens puzzle
MATHEMATICAL CHESS PROBLEM OF PLACING EIGHT CHESS QUEENS ON AN 8×8 CHESSBOARD SO THAT NO TWO QUEENS THREATEN EACH OTHER
8 queens problem; 8 queens puzzle; Eight queens problem; 8 queens; N-queens problem; N queens puzzle; N-queens; Eight-queens problem; N queens; N queens problem; Chessboard quiz; Eight queens; Queens problem; Eight queen problem; 8-Queens Problem; N Queens; Nqueens; Queen's independence problem; Eight-queens puzzle; N-Queens problem; Eight Queens puzzle; N-Queens; 8-queens
<algorithm> A puzzle in which one has to place eight queens on
a chessboard such that no queen is attacking any other,
i.e. no two queens occupy the same row, column or diagonal.
One may have to produce all possible such configurations or
just one.
It is a common students assignment to devise a program to
solve the eight queens puzzle. The brute force algorithm
tries all 64*63*62*61*60*59*58*57 = 178,462,987,637,760
possible layouts of eight pieces on a chessboard to see which
ones meet the criterion. More intelligent algorithms use the
fact that there are only ten positions for the first queen
that are not reflections of each other, and that the first
queen leaves at most 42 safe squares, giving only
10*42*41*40*39*38*37*36 = 1,359,707,731,200 layouts to try,
and so on.
The puzzle may be varied with different number of pieces and
different size boards.
[Best algorithm? ]
(1999-07-28)
Wikipedia
Queens—Lunenburg
Queens—Lunenburg was a federal electoral district in the province of Nova Scotia, Canada, that was represented in the House of Commons of Canada from 1925 to 1949 and from 1953 to 1968.
This riding was created in 1924 from parts of Lunenburg and Shelburne and Queen's ridings. It consisted of the counties of Queens and Lunenburg. It was abolished in 1947 when it was redistributed into Lunenburg and Queens—Shelburne ridings.
The district was re-created in 1952 from Lunenburg and Queens—Shelburne, and was abolished in 1966 when it was merged into South Shore riding.
