**Proposition 11.2.5**: *Let F = F(t ^{a}, t, t^{b}) be a monomial semi-field type flock in PG(3,q) with q = p^{n} for some prime p, a = p^{i}, b = p^{j} with 0 < i < j < n. Let d = gcd(i,j,n), and n' = n/d. The configuration of points in W' = 0 which are the intersections of the lines of D_{F} with W' = 0 is an embedded PG(n'-1,p^{d}). Furthermore, if n 3d, then this configuration is not contained in a line. Also, the points of W' = 0 off of the three lines X' = 0, Y' = 0 and Z' = 0 can be partitioned into disjoint copies of the embedded PG(n'-1,p^{d}).*

*Pf*: Coming soon.