@Holo I didn't check in detail but generally a proof-verification is not a dupe of the question asking for a proof, except maybe if the answer there really matches the given proof. You could leave a comment though pointing out the related question. If OP think it answers their problem they can still induce closure;
I quite like Tobias Kildetoft's suggestion - after the OP already has sufficient feedback on their own solution, it is reasonable to close as a duplicate (this would help redirect others searching for the question to a post which is not solution verification).
Although I cannot claim that there is really a consensus - the answer I've mentioned is at score +6.
I see that I have mentioned this specific discussion in this room a few times.
$$m=\sqrt{\pi} (\frac{n}{e})^n \sqrt[6]{8n^3+4n^2+n+\frac{1}{30}-\frac{1}{\frac{240n}{11}+\frac{9480}{847}+\frac{919466}{65219n}+\frac{T1}{n^2}+\frac{T2}{n^3}}}$$
WANT TO FINd ACCURACY OF approximation so
want to find the parameter T1 ,T2?
@rschwieb thanks you for the input, for the time being I said in the comments that my post exists, I will wait a bit to see his/her respond but I am inclined more to your PoV. Also voted to close the question you sent
@amWhy @MichaelGreinecker: This is not only not addressing the question but also just wrong or misleading and should be deleted to avoid giving people the wrong ideas about strong induction. Thanks!
Determine where $f(z)=8x-x^3-xy^2+i(x^2y+y^3-8y)$ is differentiable. Is $f$ analytic? Why?
[Question number 20]
(https://i.stack.imgur.com/f3qlg.png)
hint for question number 20
$$m=\sqrt{\pi} (\frac{n}{e})^n \sqrt[6]{8n^3+4n^2+n+\frac{1}{30}-\frac{1}{\frac{240n}{11}+\frac{9480}{847}+\frac{919466}{65219n}+\frac{T1}{n^2}+\frac{T2}{n^3}}}$$
WANT TO FINd ACCURACY OF approximation so
want to find the parameter T1 ,T2?
