Y by
Let
be an odd positive integer. The sequence
, is definedin the next way:
and
are positive integers and for all
,
a) Prove that if
, then after a certain term, the sequence will become constant.
b) For each
(odd), prove that there exist values of
and
for which the sequence will become constant after a certain term.







b) For each



This post has been edited 1 time. Last edited by parmenides51, Dec 5, 2022, 9:14 PM