The Mompox Sequence, $a(n):=1, 2, 6, 24, 120, 20, \ldots$ (see the OEIS A008336), is the sequence of positive integers whose first term is $1$, and in which the $n$-th term (disregarding the first one) equals the previous term divided by $n$ if the result is an integer, or times $n$ if not.

Is the Mompox sequence an S-sequence (i.e., S-sequences are described here), that is, are all its terms distinct?

The Mompox Sequence, $a(n):=1, 2, 6, 24, 120, 20, \ldots$ (OEIS A008336), is the sequence of positive integers whose first term is $1$, and in which the $n$-th term (after the first one) equals the previous term divided by $n$ if the result is an integer, or times $n$ if not.

Is the Mompox sequence an S-sequence (S-sequences are described here), that is, are all its terms distinct?

The Mompox Sequence, 1, 2, 6, 24, 120, 20, ... (https://oeis.org/A008336) is the sequence of positive integers who's first term is 1, and in which the nth term (after the first) is the previous term divided by n if the result is an integer, or times n if not.

Is the Mompox sequence an S-sequence, that is, are all its terms distinct?

S-sequences are described here:

https://puzzling.stackexchange.com/questions/112772/introducing-s-sequences-which-is-the-shortest-to-contain-all-integers-1-to-20

The Mompox Sequence, $a(n):=1, 2, 6, 24, 120, 20, \ldots$ (see the OEIS A008336), is the sequence of positive integers whose first term is $1$, and in which the $n$-th term (disregarding the first one) equals the previous term divided by $n$ if the result is an integer, or times $n$ if not.

Is the Mompox sequence an S-sequence (i.e., S-sequences are described here), that is, are all its terms distinct?