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- W2967987125 abstract "In a latin square of order $n$, a near transversal is a collection of $n-1$ cells which intersects each row, column, and symbol class at most once. A longstanding conjecture of Brualdi, Ryser, and Stein asserts that every latin square possesses a near transversal. We show that this conjecture is true for every latin square that is main class equivalent to the Cayley table of a finite group." @default.
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- W2967987125 date "2019-05-17" @default.
- W2967987125 modified "2023-09-27" @default.
- W2967987125 title "All group-based latin squares possess near transversals" @default.
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