Recently, perfect vortex beams have been proposed and studied. Therefore, in this paper, we combine perfect vortex beams and polarization singularities to generate perfect polarization singularity light fields by superimposing two orthogonal circularly polarized perfect Laguerre-Gaussian beams with different topological charges. The results show that the radius of the perfect singular field is much smaller than that of the conventional singular field. We also study the superposition of orthogonal circularly polarized perfect Laguerre-Gaussian and conventional Laguerre-Gaussian beams for different cases. Consequently, we obtain that the polarization states of the superimposed light fields are different, and the phenomenon of “quasi-high-order polarization singularities” appears. Moreover, the simulation of perfect singularities has broadened the theoretical study of singular optics.