A real quantum Latin square of order six with cardinality 29 is explicitly built, closing the order-six cardinality spectrum.
On the possible cardinalities of quantum Latin squares
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In this paper, we show that for any integer \(v \ge 8\) with \(v \ne 9,11,23\), a quantum Latin square of order $v$ exists for every cardinality \(c \in [v,\,v^{2}] \setminus \{\,v+1\,\}\).
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A Quantum Latin Square of Order Six with Cardinality 29
A real quantum Latin square of order six with cardinality 29 is explicitly built, closing the order-six cardinality spectrum.