This is the behavior comparison graph between the integer sequences registered in OEIS (The On-Line Encyclopedia of Integer Sequences) with codes: A348960 & A127034 respectively. 1) The sequence A348960 obeys the formula: \(a_{n }=\lfloor(log(\pi n!)\rfloor. \) For any non-negative integer such that \(n\geq0\) 2) The sequence A127034 obeys the formula: \(a_{n}=\lfloor log(n!)/log(11)\rfloor.\) For any non-negative integer such that \(n\geq0\) In this particular case we're conducting the study for the following n-values: i\(1\leq n\leq 60.\)

As a first observation we can see that for the range of n values studied, both sequences present a very similar behavior, presenting some differences in some terms of the sequences. The geometric progression patterns are also similar in certain intervals of n values.

{"references": ["10.5281/zenodo.5795159", "OEIS Foundation Inc. (2021). The on-line encyclopedia of integer sequences. http://oeis.org/A127034.", "OEIS Foundation Inc. (2021). The on-line encyclopedia of integer sequences. http://oeis.org/A348960."]}