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We perform a numerical study of the unitary regime as a function of disorderconcentration in the imaginary part of the elastic scattering cross-section forthe compound $Sr_2RuO_4$ in the flat band non-disperse limit. By using aself-consistent tight-binding (TB) method, we find a couple of families ofWigner probabilistic functions that help to explain macroscopically thedistribution between Fermion dressed quasiparticles and Cooper pairs, and alsothe position of nodes in the order parameter for $Sr_2RuO_4$. Therefore, we areable to show that a TB model for the $\gamma$ sheet numerically shows 4 pointnodes in a flat $\gamma$ sheet limit or 4 quasi-point nodes for strongdispersion $\gamma$ sheet limit in the reduced phase scattering space (RPS).

Quasi-point versus point nodes in $Sr_2RuO_4$, the case of a flat tight binding $\gamma$ sheet