The realizability conjecture for unknown points of $T(2,n)$

For an odd integer $n$, let $T(2,n)$ denote the corresponding torus knot, and let $(e,h)$ denote the pair consisting of the normal Euler number and nonorientable genus of a surface bounded by the knot. The pairs whose realizability is not determined by the preceding results are called unknown points. The realizability conjecture for $T(2,n)$. For $T(2,n)$ with $n$ odd, all unknown points are not realizable. This would complete the realizability classification for these torus knots, since the remaining pairs are already known to be realizable or not realizable.