  In the previous papers, the authors pointed out correspondence between a
supersymmetric double-well matrix model and two-dimensional type IIA
superstring theory on a Ramond-Ramond background. This was confirmed by
agreement between planar correlation functions in the matrix model and
tree-level amplitudes in the superstring theory. Furthermore, in the matrix
model we computed one-point functions of single-trace operators to all orders
of genus expansion in its double scaling limit, and found that the large-order
behavior of this expansion is stringy and not Borel summable. In this paper, we
discuss resurgence structure of these one-point functions and see cancellations
of ambiguities in their trans-series. More precisely, we compute both series of
ambiguities arising in a zero-instanton sector and in a one-instanton sector,
and confirm how they cancel each other. In case that the original integration
contour is a finite interval not passing through a saddle point, we have to
choose an appropriate integration path in order for resurgence to work.
