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To see that this is an operad, one must check that the "two ways" of getting from [r] ⨿ (∐_{i=1}^r [mᵢ] ⨿ (∐_{j=1}^{mᵢ} [nᵢⱼ])) to [Σnᵢⱼ] are the same. ⌊08⌋pic.twitter.com/3XKmMFPros
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Define γ(i,r)=m₁+⋯+mᵢ and γ(k,mᵢ)=γ(i-1,r)+k. Here's a picture of where the images of the first few elements land inside of [Σmᵢ]. ⌊07⌋pic.twitter.com/bew6poaFAF
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Now we see what the operadic composition should be - there is only one choice! Both sides of this isomorphism are either a point or empty. [6/7]pic.twitter.com/nYSsR2Wije
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A 2-Segal simplicial set is called "unital" if these two diagrams are pullbacks for 0≤i≤n. [14/17]pic.twitter.com/Mz4WqqqrP9
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Digression over, a 2-Segal simplicial set is a simplicial set where these two diagrams are pullbacks for 0<i<n. [13/17]pic.twitter.com/IIJSET3ii3
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OK, well where did these come from? A theorem from the book "Higher Segal Spaces" by Dyckerhoff and Kapranov states that invertible operads in Set are the same thing as unital 2-Segal spaces. The color set B of the operad corresponds to the 1-simplices X₁ of the simplicial set.pic.twitter.com/NIXIt3eM6Q
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As far as I know, this notion is due to Dyckerhoff and Kapranov in their book "Higher Segal Operads". [2/17]pic.twitter.com/e5dTOjyI0a
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Staring at this diagram. https://twitter.com/mathCObot/status/1211466196303790080 …pic.twitter.com/fVqpfnXUZj
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New paper by Joachim Kock. https://twitter.com/mathQAb/status/1209661288139218944 …pic.twitter.com/0ryeVANJSy
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I didn't really dive in, but I don't think so. From the docs: "For differencing the same algorithm as `diff` is used but words instead of lines are compared. An attempt is made to recognize blocks which are completely changed such that they can be marked up as a unit."pic.twitter.com/VhVyVUhSTr
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Today I tried latexdiff for the first time. It is a perl program which compares old and new versions of a latex file. The output is another latex file, which, when compiled, gives a graphical view of the changes. It worked reasonably well. https://www.ctan.org/pkg/latexdiff pic.twitter.com/IUq6wBCFHn
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We did this. Results from the first
@DSASWLA brake light clinic.pic.twitter.com/NqGrTsRMps
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I think I'm going to have to watch this again when I have time, to figure out what (if anything) this has to do with my project with
@koszuldude. But I enjoyed it the first time, so that's ok. Just look at how nice!pic.twitter.com/Zb3NOJzGSC
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I was going to tweet what bimodules correspond to, but maybe I shouldn't spoil the surprise?pic.twitter.com/m7rlGnzUVM
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