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  2. Peter Scholze - Wikipedia

    en.wikipedia.org/wiki/Peter_Scholze

    Peter Scholze (German pronunciation: [ˈpeːtɐ ˈʃɔltsə] ⓘ; born 11 December 1987 [2]) is a German mathematician known for his work in arithmetic geometry. He has been a professor at the University of Bonn since 2012 and director at the Max Planck Institute for Mathematics since 2018.

  3. Condensed mathematics - Wikipedia

    en.wikipedia.org/wiki/Condensed_mathematics

    Condensed mathematics is a theory developed by Dustin Clausen and Peter Scholze which replaces a topological space by a certain sheaf of sets, in order to solve some technical problems of doing homological algebra on topological groups.

  4. Dustin Clausen - Wikipedia

    en.wikipedia.org/wiki/Dustin_Clausen

    Dustin Clausen is an American-Canadian [1] mathematician known for his contributions to algebraic K-theory and the development of condensed mathematics, in collaboration with Peter Scholze. His research interests include the intersections of number theory and homotopy theory .

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  6. Puzzle solutions for Friday, Nov. 29, 2024

    www.aol.com/news/puzzle-solutions-friday-nov-29...

    OTHER PUZZLES Boggle. ORANGE BANANA CHERRY PAPAYA (Distributed by Tribune Content Agency) Lexigo. BANDANA, ABANDON, NODES, SIGNING, GORGON (Distributed by Andrews McMeel) KenKen Scrabblegrams

  7. Mathematics Genealogy Project - Wikipedia

    en.wikipedia.org/wiki/Mathematics_Genealogy_Project

    The Mathematics Genealogy Project (MGP) is a web-based database for the academic genealogy of mathematicians. [ 2 ] [ 3 ] [ 4 ] As of 1 December 2023, [update] it contained information on 300,152 mathematical scientists who contributed to research-level mathematics.

  8. Richard Taylor (mathematician) - Wikipedia

    en.wikipedia.org/wiki/Richard_Taylor_(mathematician)

    A simpler proof was suggested almost at the same time by Guy Henniart, [12] and ten years later by Peter Scholze. Taylor, together with Christophe Breuil , Brian Conrad and Fred Diamond , completed the proof of the Taniyama–Shimura conjecture , by performing quite heavy technical computations in the case of additive reduction.

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