Unbounded validity of the three-bifurcation results

Let $\ell$ be a positive integer. Theorem, Corollary and Corollary are the results established earlier in the paper for the corresponding construction, with $\ell$ bounded by $8$. Unbounded three-bifurcation conjecture. Theorem, Corollary and Corollary remain true for an arbitrarily large positive integer $\ell$, not necessarily bounded by $8$. This conjecture extends the computationally observed periodic bifurcation pattern beyond the range that was constructed, and the supplied text gives no resolution.