Parker square
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English[edit]
Etymology[edit]
Named after Matt Parker, Australian mathematician.
Proper noun[edit]
- A radially symmetric latin square.
- 2004, Mathematical Reviews, page 8484:
- The use of Parker squares in the construction of sets of mutually orthogonal Latin squares is then examined.
- 2004, Ian M. Wanless, “Diagonally cyclic latin squares”, in European Journal of Combinatorics, volume 25, number 3:
- A main class will contain a certain type of Parker square if and only if each square in the class is isotopic to a Parker square of that type.
- 2015, A. Donald Keedwell, József Dénes, Latin Squares and their Applications, →ISBN, page 287:
- Thus, Parker squares of different types may lie in the same isomorphism class and, a fortiori, in the same isotopism or main class of latin squares.
- (Can we verify^{(+)} this sense?) A failed attempt at creating a magic square:
29^{2} | 1^{2} | 47^{2} |
41^{2} | 37^{2} | 1^{2} |
23^{2} | 41^{2} | 29^{2} |
.