In the Promenade, and here and there in Récoltes et Semailles I will be .. travaux mathematiques de A. Grothendieck”)was written in in. Grothendieck began writing Récoltes et Semailles in June , and Récoltes et Semailles holds a position of particular importance. Récoltes et Semailles, Réflexions et témoignages sur un passé de volume partly autobiographical memoir describing Grothendieck’s life as a mathematician.
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Hence, arithmetic homotopy theory. Alejandro Calle Saldarriaga marked it as to-read Oct 19, A topic that perhaps has not been so intensely rwcoltes is his point of view on the cohomology of singular spaces.
Alexandre Grothendieck: Récoltes et semailles (1986)
There is a translation into Russian. There were in Orsay and Paris some tremendously powerful people in arithmetic geometry.
But the transfer results between tame theories that are sketched in “Esquisse” are not really there yet, and I’m not sure if it’s because it’s too early or because it’s not grotnendieck what researchers in the field are after. See for instance the answers to this question or this one.
Récoltes et semailles in nLab
Récoltes et semailles: Réflexions et témoignage sur un passé de mathématicien.
Steve marked it as to-read Mar 20, I need it in a. Filipa marked it as to-read Nov 17, Bryguy marked it as to-read Aug 01, Michel rated it really liked it Nov 14, Wes marked it as to-read Jul 25, Matthew Levy 6 In the latter case, I could come up with some possible explanations: Thanks Thiery for correcting my misconception.
Anup marked it as to-read Nov 15, Should one of these two suppositions be backed by evidence, I’d appreciate a factual answer. Lists eh This Book. I’m glad you enjoyed it. I felt like my question isn’t appropriate for MO, so I thought maybe I should post it here.
At least it made Grothendieck’s “Esquisse d’un programme” more visible and it is clear that the topics there like anabelian geometry or the new foundations for homotopical algebra have been two avenues of research of great interest recently. Grothendieck, at that point, was dissatisfied with motives.
Samuel Jessup marked it as to-read Apr 26, Szpiro, meanwhile, had a very lively interest in the Mordell conjecture, as you can see from his writings and seminars in the late 70’s and early 80’s.
I wouldn’t rfcoltes put matters the way you did, but I have no real objection to that formulation either. Jonathan Chiche 1, 1 18 MedSaid marked it as to-read Nov 21, Thanks for posting it.
Rachel marked it as to-read Nov 16,