  In the N=1 supersymmetric coset model based on (A_{N-1}^{(1)} \oplus
A_{N-1}^{(1)}, A_{N-1}^{(1)}) at level (k, N), the lowest N=1 higher spin
supercurrent with spins-(5/2, 3), in terms of two independent numerator WZW
currents, is reviewed. By calculating the operator product expansions (OPE)
between this N=1 higher spin supercurrent and itself, the next two N=1 higher
spin supercurrents can be generated with spins-(7/2, 4) and (4, 9/2). These
four currents are polynomials of degree 3, 4, 4, 4 in the first numerator WZW
currents with level k. The complete nonlinear OPE of the lowest N=1 higher spin
supercurrent for general N is obtained. The three-point functions involving two
scalar primaries with one spin-2 current or spin-3 current are calculated in
the large N limit for all values of the 't Hooft coupling. In particular, the
light states that appeared in the case when the second level was fixed by 1 are
no longer light ones because the eigenvalues are finite in the large N limit.
