Addition chain is a properly studied and arduous to totally perceive object in math. I am within the asymptotic higher sure of the variety of growing addition chains of size $ok$. There’s a sequence within the OEIS database, however sequence info does not comprise any references for asymptotic estimations.
I can estimate the variety of growing addition chains of size $ok$ with $((k-1)!)^2$, however this higher sure seems to be too tough and inaccurate. Are there another formulation, that higher bounds variety of growing addition chains?
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