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  I was going back through some of the Lean Together talks I missed since videos seem to be up now, and trying to figure out the actual math content of Yaël's talk https://www.youtube.com/watch?v=cz9Q4TtveL0 started blowing my mind a bit

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  The thing I'm actually curious about is: Is this topological condition equivalent to to asserting that, for each dimension d, occupancy/colored-in-ness either always increases or decreses monotonically? If not, is there some other purely combinatorial condition that captures it?

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  ok, I managed to make a minimal native android app with 'capacitor', which is apparently the spiritual descendant of 'cordova'. Reminds me how much pain java development always seems to entail. Nonetheless it works and I can get vibration on notifications, even.

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  whoops, this was meant to be a link to https://hci.social/@chrisamaphone/116307319860900149 fun little trivia game, I got catfishing.net #643 - 7/10 🐈🐈🐟🐟🐟 🐈🐈🐈🐈🐈

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  ah, CSS "container-type: size;" is also a crucial piece of making this work correctly.

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  good times with the online pictionary with friends

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  Suppose I assume the existence of a countable sequence of types A₀, A₁, A₂, … such that A₀ = ΣA₁, A₁ = ΣA₂, etc., a tower of suspensions going down.

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  oh oh no big walk is out? this looks so delightful https://www.youtube.com/watch?v=Y-0rj_BcYsI

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  You are faced with two shakiras, one of whose hips *always* tells only lies, and the oth

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  oof power still out after 24h

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  falsehoods programmers believe about time: if you have two weekly recurring meetings which - both happen at the same time every week - don't conflict this week then they will not conflict next week