  We demonstrate analytically and numerically the existence of exact solitons
in the form of double-kink and fractional-transform, supported by a symmetric
transversally modulated defocusing nonlinearity acting as a psuedopotential
combined with an antisymmetric gain-loss profile. We explicate here that the
$\mathcal{PT}$ symmetry is never broken in the dynamical system under study,
even in the absence of any symmetric modulation of linear refractive-index, and
the transversally modulated defocusing nonlinearity comes in the way as a
requirement to establish the ensuing $\mathcal{PT}$ symmetry.
