  For a certain class of partitions, a simple qualitative relation is observed
between the shape of the Young diagram and the pattern of zeroes of the
Wronskian of the corresponding Hermite polynomials. In the case of two-term
Wronskian $W(H_n, H_{n+k})$ we give an explicit formula for the asymptotic
shape of the zero set as $n \rightarrow \infty$. Some empirical asymptotic
formulas are given for the zero sets of three and four-term Wronskians.
