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Kuhl et al.'s existence conjecture for two-repetition gerechte designs with five subsquares
Let $h_1,\dots,h_5$ be positive integers, let $n=h_1+\cdots+h_5$ , and let $[5]=\{1,2,3,4,5\}$ . A $\operatorname{2-RP}(h_1\dots h_5)$ is a two-repetition gerechte design whose five…
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Kuhl et al.'s existence conjecture for two-repetition gerechte designs with five subsquares