  In this paper, we present a general method to solve non-hermetic potentials
with PT symmetry using the definition of two $\eta$-pseudo-hermetic and
first-order operators. This generator applies to the Dirac equation which
consists of two spinor wave functions and non-hermetic potentials, with
position that mass is considered a constant value and also Hamiltonian
hierarchy method and the shape invariance property are used to perform
calculations. Furthermore, we show the correlation between the potential
parameters with transmission probabilities that $\eta$-pseudo-hermetic using
the change of focal points on Hamiltonian can be formalized based on
Schr\"{o}dinger-like equation. By using this method for some solvable
potentials such as deformed Woods Saxon's potential, it can be shown that these
real potentials can be decomposed into complex potentials consisting of
eigenvalues of a class of $\eta$-pseudo-hermitic.
