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Top Quotes  From:

#12610

66

Nov. 29, 2023, 1:57 p.m.

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Sahu: this is the world's ugliest snowman.

#12612

66

Nov. 29, 2023, 2:17 p.m.

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Veena: Evan Zhang feels like an Evan, but you just feel like an E_ _ _

#12630

66

Dec. 1, 2023, 2:41 p.m.

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Michael: war crimes are only crimes if you lose! Seat, disturbed: …no…

#12637

66

Dec. 4, 2023, 8:57 a.m.

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*Sean and Isaiah elbowing each other* O'Donovan: This is when things break! Glassware or your bones, doesn't matter which!

#12663

66

Dec. 5, 2023, 2:45 p.m.

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//talking about frozen shirts Rose: Elsa on one shirt looking depressed as she always is

#12684

66

Dec. 7, 2023, 9:39 a.m.

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Stein: Wait, how did I give you five?! Stein: What am I doing?! Stein: *retroactively lowers grade* Stein: Oh wait you did it down here

#12702

66

Dec. 11, 2023, 3:55 p.m.

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Jacobs: This is completely outrageous, and immoral, and scandalous Jacobs: and it works pretty well

#12704

66

Dec. 12, 2023, 7:58 a.m.

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O'Donovan: Did you lose points for the units? Did it hurt? Good, it's supposed to, now you won't do that again!

#12733

66

Dec. 14, 2023, 5:38 p.m.

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//Rose finds a lost phone right when it receives a call from "Yanet" Rose: Hello, Yanet. Whose phone is this? //Rose hands the phone to arbitrary Student Rose: You deal with this problem.

#12734

66

Dec. 14, 2023, 5:43 p.m.

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//after explaining uncountability of the real numbers Rose: If you want to feel even more confused ... //introduces the Cantor ternary set (pathological fractal) Rose: The Cantor set is uncountable. Do you all believe me on that? Katz: I don't believe that. Rose: Okay, Katz. I can prove it to you. You have to consider the ternary representation of the real numbers ... *starts explaining binary and ternary* Katz: Okay, I believe you now. The Cantor set is uncountable. Rose: Will you just play along? *continues proof*

a real number in [0, 1] is in the Cantor set iff it has no 1s in the ternary expansion, so any number in it is an infinite sequence of 0s and 2s, which is equivalent to the set of all real numbers in [0, 1] in binary

logic, infinity, rose, katz