ricikllimit
Ricikllimit is a term encountered in some theoretical discussions to denote a particular asymptotic bound between two nonnegative functions under a specified tail constraint. It is not a widely standardized notion, but it serves as a compact way to describe the smallest growth constant that relates a function to a reference function as the input parameter grows large.
Definition: Let f(n) and g(n) be nonnegative functions defined on the natural numbers, and let C be
Examples: If f(n) = n^2 and g(n) = n^2, the ricikllimit is 1. If f(n) = n log n
Relation to other ideas: The concept overlaps with Big-O notation and tight bounds such as Θ-notation, capturing