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Reciprocity law
Number Theoretic Symbols in K-Theory and Motivic Homotopy Theory
Cubic and Biquadratic Reciprocity
The Eleventh Power Residue Symbol
Reciprocity Laws Through Formal Groups
4 Patterns in Prime Numbers: the Quadratic Reciprocity Law
GENERALIZED EXPLICIT RECIPROCITY LAWS Contents 1
On Rational Reciprocity
1. General Reciprocity for Power Residue Symbols
Cubic Reciprocity and Explicit Primality Tests for H3^K+-1
Artin Reciprocity and Mersenne Primes H.W
An Overview of Class Field Theory
Research News: the Nonabelian Reciprocity Law for Local Fields
Quadratic and Cubic Reciprocity Suzanne Rousseau Eastern Washington University
9 Quadratic Reciprocity
Quadratic Reciprocity Angel V
Contents 5 Squares and Quadratic Reciprocity
Harbingers of Artin's Reciprocity Law. I. the Continuing Story of Auxiliary Primes
Notes on Class Field Theory (Updated 17 Mar 2017) Kiran S. Kedlaya
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Algebraic Number Theory Wintersemester 2013/14 Universit¨Atulm
Tame Symbols and Reciprocity Laws in Number Theory and Geometry Vanessa Radzimski
Abstract Investigations of Highly Irregular
Explicit Reciprocity Laws Astérisque, Tome 41-42 (1977), P
Proving Quadratic Reciprocity: Explanation, Disagreement, Transparency and Depth
Mathematics 2, Number Theory______3
The Reciprocity Law from Euler to Eisenstein
The Eisenstein Integers and Cubic Reciprocity
Quadratic and Hilbert Reciprocity
Reciprocity Laws: Artin-Hilbert
A Generalization of Scholz's Reciprocity
Rational Reciprocity Laws
Investigating Proofs of the Quadratic Reciprocity Law Cuyler Warnock
Hilbert Symbols
History of Class Field Theory
A Brief Summary of the Statements of Class Field Theory
The Thirteenth Power Residue Symbol
RECIPROCITY LAWS 1. Introduction the Law of Quadratic Reciprocity Gives a Beautiful Description of Which Primes Are Squares Modu
Quadratic Reciprocity: Proofs and Applications
Explicit Reciprocity Laws for Higher Local Fields
Reciprocity Laws and Galois Representations: Recent Breakthroughs
Some Algebraic Number Theory and the Reciprocity Map
Reciprocity Laws
MATH 361: NUMBER THEORY — EIGHTH LECTURE 1. Quadratic
Galois Representations and Automorphic Forms (Mastermath)