Rohlin's maximality conjecture after Shustin

Fix an integer $m\ge 1$, and consider real schemes of degree $m$, ordered in the lattice of all real schemes. A scheme is of type I when its real curve is dividing. Rohlin's maximality conjecture. If a real scheme is of type I, then it is maximal in the lattice of all real schemes of degree $m$. The converse was disproved in degree $8$ by Shustin, while this implication remains open in the source.