[Merged by Bors] - feat: Extra sups lemmas
#7382
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YaelDillies
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Sep 26, 2023
YaelDillies
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Co-authored-by: Eric Wieser <wieser.eric@gmail.com>
| subset_sups_self.le.le_iff_eq.symm.trans sups_self_subset | ||
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| lemma sep_sups_le (s t : Set α) (a : α) : | ||
| {b ∈ s ⊻ t | b ≤ a} = {b ∈ s | b ≤ a} ⊻ {b ∈ t | b ≤ a} := by ext; aesop |
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Would it make sense to state this as (s ⊻ t) \inter Iic a = ...? Or is that less useful to you?
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For the Finset version, I must use filter since my order isn't locally finite. For the Set version, I don't really mind, except that using sep is more consistent than intersecting with Iic a.
What do you think? (I don't think it's too important so I'll merge the PR as is, but I'll modify that file quite a lot in the next few weeks so I'm happy to change later)
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Thanks. That was quick! bors merge |
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sups lemmassups lemmas
Match leanprover-community/mathlib#18612. The lemmas were already added in #7382, though a slight difference in the statement means that we need a new `decidableExistsAndFinsetCoe` instance.
