In the field of mathematics, magic hypercubes are k-dimensional conceptions of magic squares, magic cubes, and magic tesseracts that increase their dimensions.
Now, let's see what you know about magic hypercubes by taking this short, intelligent quiz.
Marian Trenkler
John Hendricks
James Stoner
Kathleen Ollerenshaw
Pathfinders
Digit changing
Reflection
Aspect
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Faulhaber magic hypercubes
Nasik magic hypercubes
Marian magic hypercubes
Planck magic hypercubes
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C. Planck
Marian Trenkler
Samuel Walker
J. R. Hendricks
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NH~R perm(0..n+2); R = ∑n-1 ((reflect(k)) ? 2k : 0) ; perm(0..n-1) a permutation of 0..n-1
NH~R perm(0..n+1); R = ∑n-1 ((reflect(k)) ? 2k : 0) ; perm(0..n-1) a permutation of 0..n-1
NH~R perm(0..n-1); R = ∑n-1 ((reflect(k)) ? 2k : 0) ; perm(0..n-1) a permutation of 0..n-1
NH~R perm(0..n-2); R = ∑n-1 ((reflect(k)) ? 2k : 0) ; perm(0..n-1) a permutation of 0..n-1
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Monogonal permutation
Digitchanging
Component permutation
KnightJump construction
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LP = ( ∑n-2 LP x + LP ) % m
LP = ( ∑n+2 LP x + LP ) % m
LP = ( ∑n+1 LP x + LP ) % m
LP = ( ∑n-1 LP x + LP ) % m
Dynamic numbering
Monogonal permutation
Digitchanging
Pathfinders
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Faulhaber's formula and divide it by mn-1
Faulhaber's formula and divide it by mn-2
Faulhaber's formula and divide it by mn+1
Faulhaber's formula and divide it by mn+2
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