<--- Back to Details
| First Page | Document Content | |
|---|---|---|
 Date: 2013-04-16 17:46:28Algebra Abstract algebra Mathematics Commutative algebra Noncommutative algebraic geometry Ring theory Algebraic geometry Associative algebra C*-algebra Algebra over a field CohenMacaulay ring Ring |
Add to Reading List |
SpringEMISSARY Mathematical Sciences Research Institute www.msri.org![Algebra 2. Teorema di Lindemann-Weierstrass. Roma, version 2017 In this note we present Baker’s proof of the Lindemann-Weierstrass Theorem [1]. Let Q denote the algebraic closure of Q inside C.](https://www.pdfsearch.io/img/2d36f2f6320087499f42aaed3dbf9556.jpg "Algebra 2. Teorema di Lindemann-Weierstrass. Roma, version 2017 In this note we present Baker’s proof of the Lindemann-Weierstrass Theorem [1]. Let Q denote the algebraic closure of Q inside C.")
