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Apr 16, 2020 at 19:28 comment added YCor In analogous problems for other algebraic structures, it often depends on the field. For instance for nilpotent Lie algebras, in dimension $\le 5$ the classification is finite and uniform in characteristic $\neq 2,3$ for all fields, while in dimension $6$, it's still finite for algebraically closed fields, and some in the list split, over subfields $K$, as a family indexed by $K^*/{K^*}^2$. Then in dimension $\ge 7$ there are families indexed by the field itself. So your question has two distinct aspects, both of interest, one being the algebraically closed case (in large enough char.).
Apr 16, 2020 at 19:17 history asked Mare CC BY-SA 4.0