2 problems

Let $mathbb F$ be a field of characteristic $2$. Let $n\in\mathbb N$ be odd, $m\in\mathbb N^n$, and set $K=K(n,m)$. Write $K'$ for the derived algebra and $N(K')$ for its relevant…

Let $K(n,m)$ be the graded Lie algebra of contact type in characteristic $2$, and let its simple constituents mean the simple quotient constituents arising from its derived structu…