Copypasta of absurd and over the top replies in any discussion that became a meme of their own. Such as Navy Seals and UwU what’s this copyapsta.
Originally for Ropz in CSGO but the pasta has been adopted to fit other pro players.
I'm telling you, Doug 'Censor' Martin is as cracked as he is jacked. I saw him at a 7-11 the other day and he was buying cases of Brisk Matte™ and adult diapers. I asked him what the diapers were for and he said "they help contain my full power so I don't completely shit on these kids". And then he slide canceled out the door.
A small Youtuber had a crashout after someone asked if he’s a critic and his response had become a meme.
kkkkk se eu sou critico? kkkk amigo, eu tenho um quadro no meu canal voltado a analises e criticas de anime, sempre baseio minhas opiniôes em argumentos lógicos em plausiveis, sou o mais imparcial possivel, já postei um video refutando um inscrito e consigo refutar qualquer um que tenta argumentar contra as minhas opiniões; eu vejo anime desde criança, eu já assisti 800 episódios de one piece, tenho quase um total de 100 animes ASSISTIDOS no meu portfolio, todos eles com mini-criticas bem escritas... sim, eu me considero um critico (no minimo um bom youtuber critico) eu recomendo que você leia livros ( a "Leitura de Grandes Poesias" é um bom livro para iniciantes), estude sobre o assunto, veja filmes e mais animes antes de querer vir me criticar me perguntando se eu me considero um criticoHahaha, am I a critic? Hahaha, my friend, I have a segment on my channel dedicated to anime analysis and critiques. I always base my opinions on logical and plausible arguments. I'm as impartial as possible. I've already posted a video refuting a subscriber's opinion, and I can refute anyone who tries to argue against mine. I've watched anime since I was a child, I've watched 800 episodes of One Piece, and I have almost 100 anime series WATCHED in my portfolio, all of them with well-written mini-reviews... Yes, I consider myself a critic (at least a good YouTuber critic). I recommend that you read books ("Reading Great Poetry" is a good book for beginners), study the subject, watch movies and more anime before you come and criticize me asking if I consider myself a critic.
I hate the muppets bcuz of the Pig girl, she was disgusting, i hate her with my life, she doesnot leave the lizard alone
From a Youtube comment satirizing the Pay-2-Win (P2W) meta of Clash Royale with Mega Knight.
The year is 2067. My opponent drops a super heroic evo mystic omega mega knight in the back. I am astounded, because that takes $41 to place. I spend to activate my ultra super x-princess towers to defend, and spend $3 to place triple evo heroic golden skeletons. Unfortunately, supercell just gave the super heroic evo mystic omega mega knight a 500% range and damage buff last season, so I am unable to defend and it one shots my tower. I spend $14 to activate my divine triple champion king tower, but it goes down to 1 hp in one hit. I know what I must do. I take out my super ultra mega heavenly quadruple heroic evo season shop credit card, and spend $420 to instantly 3 crown my opponent and win! What a game! Comment
byu/Carrotburner from discussion
inSonsOfTheForest
More handholding? heh, you must be a casual. Don't worry though, kid, still plenty of time to up your skills to hang with the big boys. You'd never make it in the real world and definitely not in the world that is The Forest and The Forest 2: Sons of the Forest. And believe me, those are way better worlds than the real one that I live in. You better believe me I am good at those games, and would definitely want this one to be even more vague so I can further harvest my craft. Now beat it, kid, daddy's got some gaming to do, or should I say, skills to build.
According to OP, this response came from someone in the mathematics discord server.
Remember, topologies are just glorified semi-lattices. If you have two semi-lattices X and Y, and a monotone function f from X to Y then an element a of X is a sufficient factor for b in Y if for any refinement of X W, refinement of Y Z and monotone function f': W -> Z that extends f, for any element w of W, w subs a => f'(w) subs b. Likewise an element a of X is a necessary factor for b in Y if for any refinement of X W, refinement of Y Z and monotone function f': W -> Z that extends f, for any element w of W, w subs a <= f'(w) subs b. An element a of X is a determining factor for b in Y if it is a necessary and sufficient factor. The map f is factorable if every element of Y has a determining factor in X. This means that there exists a function f*: Y -> X. What it means in topology for a map F: X to Y to be continuous is that the induced map f = cl o image_F, from the closed sets of X to the closed sets of Y is a factorable map.