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A form of Latin square formed by the superposition of two Latin squares that do not lead to the same composite value appearing in any of the squares of the result.
2013, Natalia Juristo, Ana M. Moreno, Basics of Software Engineering Experimentation, page 381:
Bose and Shrikhande then applied these rules and were able to build a Greco-Latin square of order 22. This disproved Euler's conjecture, as 22 is an even number not divisible by four.
2018, Reza Hoshmand, Design of Experiments for Agriculture and the Natural Sciences, page 48:
Table 3.3.3.1 shows a Greco-Latin square with four treatments.
2012, Jason Rosenhouse, Laura Taalman, Taking Sudoku Seriously, page 43:
Since we now have repeated ordered pairs, the square above is not a Greco-Latin square.
