  We use super-spectral curve to investigate irregular conformal states of
integer and half-odd integer rank. The spectral curve is the loop equation of
supersymmetrized irregular matrix model. The case of integer rank corresponds
to the colliding limit of supersymmetric vertex operators of NS sector and
half-odd integer to the Ramond sectors. The spectral curve is simply integrable
at Nekrasov-Shatashvili limit and the partition function (inner product of
irregular conformal state) is obtained from the superconformal structure
manifest in the spectral curve. We present some explicit forms of the partition
function of integer (NS sector) and of half-odd ranks (Ramond sector).
