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Autor:
Ghafari, Afsane, Wanless, Ian M.
We prove that, for all even $n\geq10$, there exists a latin square of order $n$ with at least one transversal, yet all transversals coincide on $ \big\lfloor n/6 \big\rfloor$ entries. These latin squares have at least $ 19 n^2/36 + O(n)$ transversal-
Externí odkaz:
http://arxiv.org/abs/2412.12466
