Table 3 Existence conditions for CONNECT states in an interval \(R \in \Phi \)
From: Auditory streaming emerges from fast excitation and slow delayed inhibition
\(C_{1}\) | \(C_{2}\) | \(C_{3}\) | \(C_{4}\) | \(C_{5}^{1}\) | \(C_{5}^{2}\) |
|---|---|---|---|---|---|
\(\begin{array}{l} f(\underline{s}_{B})\geq \theta \\ a+g(\underline{s}_{A})<\theta \\ a+g(\bar{s}_{A})\geq \theta \end{array} \) | \(\begin{array}{l} g(\underline{s}_{A})\geq \theta \\ a+f(\underline{s}_{B})<\theta \\ a+f(\bar{s}_{B})\geq \theta \end{array} \) | \(\begin{array}{l} g(\underline{s}_{A})<\theta \\ g(\bar{s}_{A})\geq \theta \\ a+f(\bar{s}_{B})<\theta \end{array} \) | \(\begin{array}{l} f(\underline{s}_{B})<\theta \\ f(\bar{s}_{B})\geq \theta \\ a+g(\bar{s}_{A})<\theta \end{array} \) | \(\begin{array}{l} t^{*}\leq s^{*} \\ f(\underline{s}_{B})<\theta \\ f(\bar{s}_{B})\geq \theta \\ a+g(\bar{s}_{B})\geq \theta \end{array} \) | \(\begin{array}{l} t^{*} > s^{*} \\ g(\underline{s}_{A})<\theta \\ g(\bar{s}_{A})\geq \theta \\ a+f(\bar{s}_{A})\geq \theta \end{array} \) |