| Special Magic Features | ||
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Added on feature are ore around on various magic objects, The Franklin squares heve the feature of the magicsumming bent diagonls. Ollerenshaw and Bré defined Most-Perfect for squares only, the author found it also applicable for higher dimensioned hypercubes Hendricks tries to find as many possible subfigures within the same figure. Heinz and this author defined the quadrant magic feature / patterns for squares |
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| bent diagonal | bent diagonals summing to the magic sum | |
| relevant subject | Franklin squares | |
| most-perfect |
each order 2 Hypercube sums to 2 * (mn+1) and each pair (n/2 apart) on all (broken) n-agonals sum up to (mn+1) |
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| website | Kathleen Ollerenshaw and David Brée Most-Perfect squares. | |
| s-pan-r | ever s'th pan-r-agonal is summing to the magic sum | |
| perfect | 1-pan-r for r = 2 .. n | |
| quadrant |
a square is said to be quadrant magic for a certain pattern when a pattern is repeated in every quadrant and all four of them are summing to the magic sum |
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