That's what makes them perverse.
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"So sets in the topology are calles open" "Okay" "And the compliment of an open set is called a closed set" "Cool, so closed sets arent open got it--" "Um... well... you see....."
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This one never really bugged me. But I guess we should’ve called them open and co-open then it would be more clear they can be both or neither.
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https://arxiv.org/abs/1806.00883 my advisor has a paper on the subject; written for no other reason than Lemma 2.28: "there is a Z-equivariant isomorphism of posets Kink(I x J) ~ Perv(I,J)"
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My favorite is the Unscented Kalman Filter
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Apparently this was named very randomly... Ulhmanm just saw someone's deodorant on a desk and was like "fuck it if I call it unscented then other people will too" https://ethw.org/First-Hand:The_Unscented_Transform …
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My favorite is that whether a scheme is reduced/non-reduced has nothing to do whether it's reducible/irreducible
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chu spaces are not spaces, and furthermore, do not try to chew them
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i have a similar quote on my door about chiral multiplets in physics that ends with "this follows a long tradition in physics of calling things other things which they are not" lolol
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