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would be interesting to sort arXiv on duration between paper revisions.
my candidate for longest? arxiv.org/abs/math/0405482 ←12 years between v1 and v2
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Gauge theory of the falling cat
Richard Montgomery
people.ucsc.edu/~rmont/paper…
Santa Cruz, California • 1993
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Riemann, Topology, and Physics
Mikhail Ilʹich Monastyrskiĭ
books.google.com/books/about…
Moscow • 1979–1987
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Living in the Labyrinth
Diana Friel McGowin
play.google.com/store/books/…
Orlando • 1992
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Christ stopped at Eboli
Carlo Levi
archive.org/details/christst…
Florence/Lucania/Basilicata/Grassano/Aliano • 1947
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Kummer’s Quartic Surface
Ronald William Henry Turnbull Hudson
archive.org/details/quartics…
Liverpool • 1903
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–1 4 11
–3 2 9
2 7 14
–1 + 2 = 4 – 3
–1 + 14 = 2 + 11
row_2 = row_1 + constant 2
–3 + 7 + 11 = 9 + 4 + 2
And the rules for each of these patterns all generate the same vector space of matrices.
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Eveline Séquin, 1993
24-heptagon subgroup of the 168-sided Klein quartic PSL(2,7)
on a genus-3 surface
bridgesmathart.org/carlo-mir…
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Making matrices better: Geometry and topology of polar and singular value decomposition
Dennis DeTurck
Amora Elsaify
Herman Gluck
Benjamin Grossmann
Joseph Hoisington
Anusha M.Krishnan
Jianru Zhang
2017
arxiv.org/abs/1702.02131
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The sensual #quadratic_form
by John Conway
#superbases #lattice #multilinear archive.org/stream/X788QX7XS…
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"pogroms, plagues, discrimination, Hitler, … sometimes I think we'd have been better off never being born!"
"Of course! But who has such luck? Not one in 50,000…"
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from Ausubel.
Jew 1: if I were as rich as Rothschild, I'd be richer than Rothschild.
Jew 2: oh? how's that?
Jew 1: of course, I'd teach a little on the side.
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Geordie Williamson
an innocent bystander’s illustrated guide to perverse sheaves
What do algebraic #varieties and #elliptic curves look like?
#Goresky #MacPherson #Kleiman #Migliorini @BarbaraFantechi #derived #intersectionHomology
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Spin geometry
Jose Figueroa-O'Farrill
Edinburgh, 2011
empg.maths.ed.ac.uk/Activiti…
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Borcherds has a YouTube channel.
youtu.be/f8pjt9ivjjc
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best expository mathematics article I’ve read on any topic:
Kai Behrends’ explanation of stacks. math.ubc.ca/~behrend/math615…
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Brieskorn/Stillwell: "the cissoid of #Diocles is not actually ivy shaped. That name for his curve, which solves the #Delian problem, originated two millennia later, 16 centuries after Christ. Ivy does have a cusp, or return point=a #singularity.























