Solids in the space of the Veronese surface in even characteristic

This paper forms part of a project aiming to determine the orbits subspaces PG(5,q) under subgroup PGL(3,q) setwise stabiliser Veronese surface in PGL(6,q), where Fq is finite field order q. Specifically, we classify solids case q even. We also two useful combinatorial invariants each type solid, namely their point-orbit and hyperplane-orbit distributions. Additionally, calculate (type of) solid S, thereby size orbit. The classification equivalent pencils conics PG(2,q), even, coordinate transformations. latter known, but it seems that no proof recorded literature, which generally points 1927 article Campbell containing only an incomplete classification. Our approach different independent Campbell's work, correct complete.