The Weil Conjectures: On Math and the Pursuit of the Unknown

A New York Times Editors' Pick and Paris Review Staff Pick"A wonderful book." --Patti Smith"I was riveted. Olsson is evocative on curiosity as an appetite of the mind, on the pleasure of glutting oneself on knowledge." --Parul Sehgal, The New York TimesAn eloquent blend of memoir and biography exploring the Weil siblings, math, and creative inspirationKaren Olsson’s stirring and unusual third book, The Weil Conjectures, tells the story of the brilliant Weil siblings―Simone, a philosopher, mystic, and social activist, and André, an influential mathematician―while also recalling the years Olsson spent studying math. As she delves into the lives of these two singular French thinkers, she grapples with their intellectual obsessions and rekindles one of her own. For Olsson, as a math major in college and a writer now, it’s the odd detours that lead to discovery, to moments of insight. Thus The Weil Conjectures―an elegant blend of biography and memoir and a meditation on the creative life.Personal, revealing, and approachable, The Weil Conjectures eloquently explores math as it relates to intellectual history, and shows how sometimes the most inexplicable pursuits turn out to be the most rewarding.

Product details

Hardcover : 199 pages
Title : The Weil Conjectures: On Math and the Pursuit of the Unknown
Language : English
ISBN-10 : 374287619
Ranting : 3.9

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Weil conjectures
In mathematics, the Weil conjectures were some highly influential proposals by André Weil (1949), which led to a successful multi decade program to prove them, in which many leading researchers developed the framework of modern algebraic geometry and number theory. The conjectures concern the generating functions (known as local zeta functions) derived from counting the number of points on algebraic varieties over finite fields. A variety V over a finite field with q elements has a finite ...
The Weil Conjectures: On Math And The Pursuit Of The
Karen Olsson''s stirring and unusual third book, The Weil Conjectures, tells the story of the brilliant Weil siblings Simone, a philosopher, mystic, and social activist, and André, an influential mathematician while also recalling the years Olsson spent studying math. As she delves into the lives of these two singular French thinkers, she grapples with their intellectual obsessions and rekindles one of her own.
com: The Weil Conjectures: On Math and the Pursuit
Karen Olsson’s stirring and unusual third book, The Weil Conjectures, tells the story of the brilliant Weil siblings?Simone, a philosopher, mystic, and social activist, and André, an influential mathematician?while also recalling the years Olsson spent studying math. As she delves into the lives of these two singular French thinkers, she grapples with their intellectual obsessions and rekindles one of her own.
com: The Weil Conjectures: On Math and the Pursuit
Karen Olsson’s stirring and unusual third book, The Weil Conjectures, tells the story of the brilliant Weil siblings—Simone, a philosopher, mystic, and social activist, and André, an influential mathematician—while also recalling the years Olsson spent studying math. As she delves into the lives of these two singular French thinkers, she grapples with their intellectual obsessions and rekindles one of her own.
Lecture 1: Weil conjectures and motivation
2 Statement of the Weil Conjectures At this point we are ready to state the Weil conjectures. These were Made after Weil after he computed a plethora of examples a feat in itself, as computing points over nite elds is note easy. Theorem 2.1. (Weil Conjectures) Suppose Xis a smooth projective variety of dimension nover F q. Then the Zeta ...
weil conjectures Theories and Theorems | Math and
Posts about weil conjectures written by Anton Hilado. The Riemann hypothesis is one of the most famous open problems in mathematics. Not only is there a million dollar prize currently being offered by the Clay Mathematical Institute for its solution, it also has a very long and interesting history spanning over a century and a half.
Weil’s Conjecture for Function Fields I
conjecture of Weil asserts that if the algebraic group Gis simply connected, then the Tamagawa number ?(G) is equal to 1. In the case where Kis a number eld, Weil’s conjecture was established by Kottwitz (building on earlier work of Langlands and Lai). Our goal in this book (and its sequel) is to show that Weil’s conjecture holds also in the
Learning path to the proof of the Weil Conjectures and
Edit (2020 July 27): Check out the AMS Open Math Notes on the Weil Conjectures here. The PDF can be downloaded without signing in or even having an AMS membership. Pasting an image of the Contents from the start of the above mentioned notes:
André Weil
He picked up another credited Weil conjecture, around 1967, which later under pressure from Serge Lang (resp. of Serre) became known as the Taniyama–Shimura conjecture (resp. Taniyama–Weil conjecture) based on a roughly formulated question of Taniyama at the 1955 Nikk? conference. His attitude towards conjectures was that one should not dignify a guess as a conjecture lightly, and in the Taniyama case, the evidence was only there after extensive computational work carried out from the ...