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01:53
C1, C2, C3, C4,
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Hello, @OliverDíaz!
@Ѕᴀᴀᴅ Hello! what's up?
It's early here and I'm a bit surprised to see people coming in this room.
@Ѕᴀᴀᴅ Its getting late where I am. Will leave soon to prepare for a snowstorm... Till next time.
 
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14:18
Any comments please why this question of mine has been heavily downvotes and then closed?
I will be happy to improve this question.
@XZYZ We need a link which question you are talking about.
Very sorry, had copied link to clipboard , but forgot to type it here.
@XZYZ this question does not appear to be from you
My two accounts were merged earlier in June. So, maybe that is the reason.
Thanks Peter. If anyone is interested in commenting why my this question was closed and downvoted , they are most welcome. I want to improve my question. Most of math I learn is by self study only so this website is very important for me.
Thank you very much!
15:05
@Peter Please link the question you refer to. Until you do I'm moving your last comment to trash.
2 messages moved to ­Trash
1 message moved to ­Trash
@3ibfwcbi Then improve the question.
No one here is stopping you from improving the question.
1 message moved to ­Trash
15:34
close - take your pick between missing context and too broad
15:50
@KReiser Agreed, and close voted.
16:20
intermission over
16:54
close - no clue
 
5 hours later…
22:06
0
Q: Asymptotic behaviour of the Collatz algorithm as input increases

FraxI'd like to show you this (Probably already known?) behaviour about the growth of the number of steps needed in the Collatz algorithm: Let $S(n)$ be the function that calculates the number of steps needed for $n$ to reach $1$, and assume $S(n)$ is defined for every $n \in \mathbb{N}$ and no close...


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