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May 7, 2023 at 21:28 history edited LSpice CC BY-SA 4.0
Name of "this paper"
May 7, 2023 at 19:43 answer added Claude Chaunier timeline score: 0
Apr 30, 2023 at 23:38 comment added Claude Chaunier I found none for $n=6$ by computer exhaustive search, and some for $n=3,4,5,7,8,9,10,11$. Furthermore, all solutions show @GerryMyerson 's symmetry for $n=3,4,5,7$. There always are some showing the symmetry for $n=8,9,10,11$. And some not showing it for $n=8,9$ (I haven't looked for them yet for $n=10$ or $11$).
Apr 23, 2023 at 1:02 answer added Gerry Myerson timeline score: 2
Apr 22, 2023 at 23:08 comment added Gerry Myerson I wonder whether an even stronger result might be true, that one can always arrange for the matrix, leaving out the bottom row, to be symmetric.
Apr 22, 2023 at 15:43 comment added chunma @GerryMyerson Thanks. I have this. But cannot come up one with n=6. And I am wondering whether it is possible to prove or disprove it is always possible for general n.
Apr 22, 2023 at 4:58 comment added Gerry Myerson In case you don't already have it, here's $n=5$: $$\matrix{1&2&3&4\cr2&4&5&3\cr3&5&2&1\cr4&3&1&5\cr5&1&4&2\cr}$$
S Apr 21, 2023 at 4:21 review First questions
Apr 21, 2023 at 4:51
S Apr 21, 2023 at 4:21 history asked chunma CC BY-SA 4.0