the aim of this paper is to classify the finite simple groups with the number of zeros at most seven greater than the number of nonlinear irreducible characters in the character tables. we find that they are exactly a$_{5}$, l$_{2}(7)$ and a$_{6}$.

Combinatorial properties of zeons have been applied to graph enumeration problems, colorings, routing problems in communication networks, partition-dependent stochastic integrals, and Boolean satisfiability. Power series elementary zeon functions are naturally reduced finite sums by virtue the nilpotent zeons. Further, extension any analytic complex function has polynomial representations on as...