  An embedded manifold is dual defective if its dual variety is not a
hypersurface. Using the geometry of the variety of lines through a general
point, we characterize scrolls among dual defective manifolds. This leads to an
optimal bound for the dual defect, which improves results due to Ein. Among
other things we also provide a short and easy proof of the famous Landman
Parity Theorem for dual defective manifolds based on our approach to the
subject. We also discuss our conjecture that every dual defective manifold with
cyclic Picard group should be secant defective, of a very special type, namely
a local quadratic entry locus variety.
