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The Magic Encyclopedia index (d) |
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index item with this background taken from the LEXICON
by Harvey Heinz and John R Hendricks
for purchasing details see: http://www.magic-squares.net/BookSale.htm |
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| Diamagic square | Quadrant magic square for the "diam"pattern | |
| see also |
Quadrant Magic Special Magic Features |
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| p-Digital Equations |
Modular equations resulting in Latin Component Hypercubes (Construction tool) |
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Digit Equations Digital Equations prime-digital Equations |
1-digital equations 2-digital equations p a prime number |
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| see also |
Latin Hypercube prime-digital Equations |
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| Digital-root magic squares |
Special kind of magic square lines sum to integral multiple of same number ("the digital root") |
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| Digit changing |
The substitution of a digit by another digit (best denoted by a permutation) |
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| see also |
Latin Hypercube Permutations Colorisation patterns |
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Disquised Aspectial variant |
Aspectial variant of an object | |
| Division | successive numbers are divided by a prior division | |
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The "Quotient" of each line (x0 .. xn-1) is correctly stated by: Q = fn-1; fi = xi / fi-1; i = 1..n-1; f0 = x0 |
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| see also |
Addition Subtraction Multiplication Qualification |
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| Domino magic square | Magic square formed with dominos | |
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Double magic Bimagic 2-Multimagic |
Special magic feature where a magic figure also sums magically when all numbers are squared |
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| relevant subject |
Bimagic cube Bimagic squares |
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| see also |
MultiMagic Magic Hypercube Special Magic Features |
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| Doubling method |
General method for doubling any hypercube Hendricks / Trenkler (Construction tool) |
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| Doubly even orders | orders of type 4m | |
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Doubly odd orders Singly even orders Oddly even |
orders of type 2(2m+1) | |
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Dudeney group patterns (Aale de Winkel) |
pattern of lines connecting complementairy numbers | |
| see also | p-tuple patterns | |
| Relevant Webpage | HarVey Heinz transform page | |
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Dynamic Numbering (Aale de Winkel) |
new insights into <Gil Lamb>"s Dynamic Numbering | |
| see also |
Multiplication of Rectangles Generating Squares |
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