French translation for "magic constant"

constante magique

Example Sentences:

	1.	The term magic constant or magic sum is similarly applied to other "magic" figures such as magic stars and magic cubes. On parle également de constante magique dans le cas d'autres « figures magiques », comme les étoiles.
	2.	This number is the magic constant of 5 by 5 normal magic square: . {\displaystyle {\begin{bmatrix}17&24&1&8&15\\23&5&7&14&16\\4&6&13&20&22\\10&12&19&21&3\\11&18&25&2&9\end{bmatrix}}.} This number is also the magic constant of n-Queens Problem for n = 5. Ce nombre est la constante magique du carré magique 5 par 5 suivant :
	3.	This number is the magic constant of 5 by 5 normal magic square: . {\displaystyle {\begin{bmatrix}17&24&1&8&15\\23&5&7&14&16\\4&6&13&20&22\\10&12&19&21&3\\11&18&25&2&9\end{bmatrix}}.} This number is also the magic constant of n-Queens Problem for n = 5. Ce nombre est la constante magique du carré magique 5 par 5 suivant :
	4.	The first known example of a bimagic cube was given by John Hendricks in 2000; it is a semiperfect cube of order 25 and magic constant 195325. Le seul exemple connu d'un cube bimagique fut donné par John Hendricks en 2000 ; il est d'ordre 25 et de constante magique 195 325.
	5.	In mathematics, a semiperfect magic cube is a magic cube that is not a perfect magic cube, i.e., a magic cube for which the cross section diagonals do not necessarily sum up to the cube's magic constant. En mathématiques, un cube magique semi-parfait est un cube magique qui n'est pas parfait, c.a.d., un cube magique pour lequel les sections planes diagonales ne totalisent pas nécessairement la constante magique du cube.
	6.	It can be shown that if a magic cube consists of the numbers 1, 2, ..., n3, then it has magic constant (sequence A027441 in the OEIS) M 3 ( n ) = n ( n 3 + 1 ) 2 . {\displaystyle M_{3}(n)={\frac {n(n^{3}+1)}{2}}.} If, in addition, the numbers on every cross section diagonal also sum up to the cube's magic number, the cube is called a perfect magic cube; otherwise, it is called a semiperfect magic cube. On peut montrer que si un cube magique est constitué des nombres 1, 2, 3 ..., n3, alors il a pour constante magique M 3 ( n ) = n ( n 3 + 1 ) 2 .

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