Dirac series for E6(−14)

Up to equivalence, this paper classifies all the irreducible unitary representations with non-zero Dirac cohomology for simple Lie group $E_{6(-14)}$, which is of Hermitian symmetric type. Each FS-scattered series $E_{6(-14)}$ realized as a composition factor certain $A_{\mathfrak{q}}(\lambda)$ module. Along way, we have also obtained fully supported integral infinitesimal characters.