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This math equation is dividing the internet, and no one can agree on an answer: |-1|-2|-3|=???https://twitter.com/jimpropp/status/1224177172362989571 …
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Grateful that they completed this.https://twitter.com/mathGTb/status/1221978922155302913 …
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Ian Agol proslijedio/la je Tweet
"If you’re in with the in crowd, you can find out which of the two [Annals] papers is currently believed by the elders." http://www.andrew.cmu.edu/user/avigad/meetings/fomm2020/slides/fomm_buzzard.pdf … So,
@XenaProject, which one of the papers is currently believed? I don't hold with such secrets being kept to the "in crowd".Prikaži ovu nitHvala. Twitter će to iskoristiti za poboljšanje vaše vremenske crte. PoništiPoništi -
Ian Agol proslijedio/la je Tweet
henry wente: geometer & teacher. he left this world today: 20-jan-2020. he's the reason i'm a mathematician.
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Ian Agol proslijedio/la je Tweet
Amazing development: The Connes Embedding Conjecture, open since the 1970s, seems to have been refuted using quantum information tools, by Ji, Natarajan, Vidick, Wright, and Yuen. https://scirate.com/arxiv/2001.04383 …
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Simon Donaldson and Yakov Eliashberg are awarded the 2020 Wolf Prize in mathematics.https://wolffund.org.il/2020/01/13/simon-donaldson/ …
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Ian Agol proslijedio/la je Tweet
Kid: are there dwarves on Pluto? Me: ??? Kid: well, you said it was a dwarf planet.
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Ian Agol proslijedio/la je Tweet
Most of the work in this project was due to Matthias Goerner, at
@ICERM’s#IllustratingMath semester program!https://twitter.com/newscientist/status/1216262849405816832 …
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Ian Agol proslijedio/la je Tweet
Icosahedron kaleidoscope with solid walnut exterior by Dave Honda. Cut and engraved using the
@glowforge laser. Inside view on 2nd pic. Available exclusively at the Joint Math meetings in Denver next week.#icosahedron#MadeByDaveHonda#JMM2020#dungeonsanddragons#mathartpic.twitter.com/d8fE3Pvpwa
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Ian Agol proslijedio/la je TweetHvala. Twitter će to iskoristiti za poboljšanje vaše vremenske crte. PoništiPoništi
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Ian Agol proslijedio/la je Tweet
And if you keep the piece on the other side of the cut, this is how it unfolds:pic.twitter.com/VkgfOwStgC
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I was amazed that there was a program that could effectively solve the knot equivalence problem, and it convinced me of the power of Thurston’s approach.
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In fact, when I was a grad student, I had a conjectural algorithm to untie unknots (later proved by Dynnikov). I described this idea to Thurston at MSRI during a graduate workshop, and then he took me up to the computer lab to show me SnapPea.
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Jeff Weeks (the principal architect of the program SnapPea) talks about his career in math. SnapPea had a huge influence on my early work on hyperbolic 3-manifolds. I still keep an old Mac on my desk just to run it! (a newer version SnapPy I find harder to use). https://twitter.com/amermathsoc/status/1214917793231122433 …pic.twitter.com/sgMQEQ6pfr
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Ian Agol proslijedio/la je Tweet
I just learned from
@agolian that you could (in principle) construct any finite stage of the Koch snowflake by: • folding a square of paper • making a single cut • unfolding. Link to@agolian’s paper version: https://twitter.com/agolian/status/1214631526211579904 …pic.twitter.com/UMjiSjgtd6Prikaži ovu nitHvala. Twitter će to iskoristiti za poboljšanje vaše vremenske crte. PoništiPoništi -
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Ian Agol proslijedio/la je Tweet
Mathematicians have come up with what is likely the fastest possible way to multiply two large numbers--my latest story for
@CACMmag :https://cacm.acm.org/magazines/2020/1/241707-multiplication-hits-the-speed-limit/fulltext …Hvala. Twitter će to iskoristiti za poboljšanje vaše vremenske crte. PoništiPoništi -
Btw, I meant “infinitesimally thin” of course. I actually had to do this in a couple of cuts because the paper was too thick when folded. I’d be curious if anyone can get a deeper single cut of a Koch snowflake, maybe with thinner paper?
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I hadn’t realized the fires had gotten so much worse the past week - rethinking plans to go to Melbourne in 10 days. At least it has rained and there’s rain in the forecast.https://youtu.be/K_BannOu3qU
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Tried to explain to my daughter how if you had infinitely thin paper and infinitely many folds, you could cut the Koch snowflake with a single cut. Inspired by the Jan. 6 entry of
@evelynjlamb’s page-a-day calendar.pic.twitter.com/a4Aa7A8EFV
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