Routerman & Sinus
I've been thinking about whether the backoff timing in routing protocols follows a known mathematical series—maybe something like Fibonacci?
Backoff timing usually follows an exponential series rather than Fibonacci, because the protocol wants to quickly spread out retry attempts while still keeping the window small enough to avoid congestion. That said, a Fibonacci-based scheme could theoretically reduce the number of collisions for very low traffic loads, but it would also make the algorithm harder to predict and implement. In practice, most routing protocols stick with the exponential or linear increase, because those are mathematically simple enough to guarantee fairness and low overhead. If you want a more detailed comparison, just let me know—I'll dig into the math and pull out the equations.
Sounds like you’re weighing the trade‑off between a predictable exponential backoff and a more chaotic Fibonacci approach. From a risk‑theory angle, the exponential schedule gives a clear decay curve for collision probability, while Fibonacci would introduce more variance and make the system less reliable. I’d say stick with the exponential unless you’re ready to debug a lot of edge‑case surprises.
Sounds good – exponential is the safer bet for most deployments. A Fibonacci tweak could only make the timing harder to tune and might push collision rates up in edge cases. If you do try it, just keep a close eye on the retry logs – even a single outlier can ripple through the whole network.
Agree, the exponential curve gives a clean decay of collision risk. If you ever test a Fibonacci tweak, limit the maximum window and log each retry so you can spot the outliers before they cascade.
Got it—set an upper bound on the window and keep a per‑attempt log. That way, if any retry starts to drift, you’ll catch it before it snowballs into a network hiccup. Keep the code clean, and you’ll be fine.