Table 1.

Summary of the chaotic entanglement seen in Figure 4. Cupolets $\mathbf{C}000011111$ (of Chaotic System I) and $\mathbf{C}011101111$ (of Chaotic System II) entangle because the control sequence required to sustain the stability of cupolet $\mathbf{C}011101111$ is contributed by cupolet $\mathbf{C}000011111$ via its emitted sequence, $\mathbf{E}011101111$. In this case, a preponderance exchange function converts the visitation sequence into the emitted sequence. Similarly, the stability of $\mathbf{C}000011111$ is maintained by the emitted sequence $\mathbf{E}000011111$, which is generated by $\mathbf{C}011101111$ via the same exchange function.

	Cupolet	Visitation Sequence	Emitted Sequence
Chaotic System I	$\mathbf{C}000011111$	$\mathbf{V}000111111$	$\mathbf{E}011101111$
Chaotic System II	$\mathbf{C}011101111$	$\mathbf{V}000000000111111111$	$\mathbf{E}000011111$