Jacob Lurie

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Name Jacob Lurie
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Action of PGL(2) on Projective Space

jun 5 at 4:57 Joseph Knecht 166●1●2

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Torsors for finite group schemes

nov 20 10 at 15:18 Torsten Ekedahl 17k●1●35●67

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Cochains on Eilenberg-MacLane Spaces

feb 25 11 at 19:22 MathOverflow♦ 1●2●3

 

26

Answers
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87
If I want to study Jacob Lurie’s books “Higher Topoi Theory”, “Derived AG”, what prerequisites should I have?
39
Hirzebruch’s motivation of the Todd class
37
Is there a high-concept explanation for why “simplicial” leads to “homotopy-theoretic”?
26
What’s the current state of the classification of not-fully-extended TQFTs?
24
Are morphisms from affine schemes to arbitrary schemes affine morphisms?
22
What’s so special about the forgetful functor from G-rep to Vect?
18
What do cohomology operations have to do with the non-existence of commutative cochains over $\mathbb{Z}$?
16
Stable homotopy category and the moduli space of formal groups
16
Relation between topos and $\infty$-topos
14
What is a symmetric monoidal $(\infty,n)$-category?
13
The weak equivalences in the covariant model structure
12
Free symmetric monoidal $(\infty,n)$-categories with duals
12
The space of framed functions
12
How often does suspension define an action of Z/2 on a category of module spectra?
11
Fibered/cofibered higher categories, relative model structures, slicing, and (∞,2)-category theory
11
The etale site of a closed subscheme and its etale Grothendieck subtopology
11
Why study simplicial homotopy groups?
10
compact objects in model categories and $(\infty,1)$-categories
8
The most general context of Mather’s Cube Theorems
8
$(\infty, 1)$-Yoneda embedding via the Grothendieck construction
8
Semi-simplicial versus simplicial sets (and simplicial categories)
7
Tensor variant of Mitchell’s embedding theorem
6
Example of a locally presentable $2$-category
6
Is there a homotopy theory of unbased simply connected spaces?
5
Is $k[x_1, \ldots, x_n]$ always an integral extension of $k[f_1, \ldots, f_n]$ for a regular sequence $(f_1, \ldots, f_n)$?
4
universal property of module categories internal to a tensor category

 

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