E-∞ scheme in nLab
Contents
Context
Higher geometry
higher geometry / derived geometry
Ingredients
Concepts
-
geometric little (∞,1)-toposes
-
geometric big (∞,1)-toposes
Constructions
Examples
-
derived smooth geometry
Theorems
Higher algebra
Algebraic theories
Algebras and modules
Higher algebras
-
symmetric monoidal (∞,1)-category of spectra
Model category presentations
Geometry on formal duals of algebras
Theorems
Arithmetic geometry
- natural number, integer number, rational number, real number, irrational number, complex number, quaternion, octonion, adic number, cardinal number, ordinal number, surreal number
-
transfinite arithmetic, cardinal arithmetic, ordinal arithmetic
-
prime field, p-adic integer, p-adic rational number, p-adic complex number
arithmetic geometry, function field analogy
Contents
Idea
A locally representable structured (∞,1)-topos in E-∞ geometry.
The refinement of the notion of scheme from algebraic geometry to E-∞ geometry.
Examples
References
Last revised on March 19, 2017 at 21:00:30. See the history of this page for a list of all contributions to it.