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Nov 17, 2022 at 13:42 vote accept Ward Beullens
Nov 17, 2022 at 13:42 history edited Ward Beullens
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Nov 17, 2022 at 13:41 answer added Ward Beullens timeline score: 8
Nov 9, 2022 at 19:25 comment added Ward Beullens So it appears that rank 4 and dimension 9 is special somehow.
Nov 9, 2022 at 19:17 comment added Ward Beullens @MarcoGolla For $n \leq 8$ there is a huge number of automorphisms, just because $|GL(n,q)|\approx q^{n^2} > |ATF(n,q)| = q^{\binom{n}{3}}$, so these behave differently. For $n \geq 10$ I don't see the symmetries (although I didn't do a lot of experiments, because the graphs become very large and hard to compute). For $n=9$ I focus on rank 4, because that is whp the smallest rank that appears.
Nov 9, 2022 at 16:56 comment added Marco Golla What is so special about rank 4 and dimension 9? Do you have similarly unexpected symmetries for other ranks/dimensions?
Nov 9, 2022 at 9:41 history edited Ward Beullens CC BY-SA 4.0
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Nov 8, 2022 at 20:06 history edited YCor
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Nov 8, 2022 at 13:50 history edited Ward Beullens CC BY-SA 4.0
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Nov 8, 2022 at 13:43 comment added David Roberts In case the link you supplied rots sometime in the next decade, your paper at the link is titled Graph-theorethic Algorithms for the Alternating Trilinear Form Equivalence problem
S Nov 8, 2022 at 13:29 review First questions
Nov 8, 2022 at 14:27
S Nov 8, 2022 at 13:29 history asked Ward Beullens CC BY-SA 4.0