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${\displaystyle S({\bar {N}})=\int _{\frac {\theta }{{\bar {N}}(t)}}^{\infty }C(w)dw}$

Where does this integral come from? I cannot find it in the original paper and I doubt its correctness. Example: If the excitation threshold ${\displaystyle \theta }$ is twice the average excitation ${\displaystyle {\bar {N}}}$, then this would integrate over all neurons that have ${\displaystyle \omega \geq 2}$ afferent synapses. However, in order for a neuron to belong to the excited subpopulation ${\displaystyle S({\bar {N}})}$, it should have at least twice the average no. of afferent nerve fibers, not just two afferent synapses (or more). — Preceding unsigned comment added by LoSchizzatore ( talk • contribs) 12:53, 19 July 2018 (UTC) reply