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yo! thanks for accepting the request.

You're welcome

Here you go:
https://pixai.art/market
search for the characters and style you like (:

Well there is handrawn style that the ai can make
would you like to try ai art?
it's free by the way

Alright, thx for the answer although I am not sure why would you choose that exact comment to make on a dead account. Why not anything else? Anyhow...thx for remembering me about my old account here.

o.O haven't checked this website in years. I even forgot I had an account here and I just got an email notification due to your comment. I'm curious what made you comment this? I genuinely don't remember.

Yeah. thx needed that.

heya, thankyou for the fr! have a lovely day/night ahead :D

What do you mean "ok"?

thanks, I learnt something new today ^^

Tychonoff Plank is a topological space which is defined as the product of the set of all ordinals which are less than or equal to ω (the first infinite ordinal) and the set of all ordinals which are less than or equal to ω1 (first uncountable ordinal) with the product topology that is induced on it.
The tychonoff plank is normal but its subset, the punctured tychonoff plank (tychonoff plank-(ω,ω1)) is not. It is an example that shows that normal spaces can have subsets that are not normal.

Green's Function

All people are nothing but tools

A Hausdorff space is a topological is space in which for any two distinct points, there exist two disjoint open sets which include the points.

Normal Space

The Mittag-Leffler theorem says that any meromorphic function F(z) with given poles An can be expanded in the neighbourhood of one of its poles in terms of some entire function (function that's holomorphic on the finite complex plane) H(z) and the principal part (negative power part in the Laurent series) of that function for that pole.
F(z)=H(z)+∑(from n=1 to ∞)[Gn(z)+Pn(z)]
here Gn(z) is the principal part corresponding to the pole An and Pn(z) is chosen based on Gn(z) so that the series is uniformly convergent.

Uniform Convergence

The Cross Product (also known as vector product) of two vectors belonging to R3 is the vector that is orthogonal to the original vectors (orientation is given by right hand rule) and whose length is equal to the area of the parallelogram formed by the two vectors.
(I know there are other cross products but this was the easiest one :)


Essential Singularity