Theoretical analysis demonstrates nonlocal basin tunneling in continuous Collatz phase space, suggesting a mechanism for orbital stability and convergence.
This paper establishes a theorem regarding non-local basin tunneling within continuous Collatz phase space. By framing the Collatz trajectory mapping through continuous differential operators and fractional phase-space distributions, I prove how nonlocal transitions bypass conventional basin traps, providing a rigorous mathematical account for convergence and orbital stability.
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Keny Wayne Franquero (2026) studied this question.
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