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Ideal number
Methodology and Metaphysics in the Development of Dedekind's Theory
Arxiv:Math/0412262V2 [Math.NT] 8 Aug 2012 Etrgae Tgte Ihm)O Atnscnetr and Conjecture fie ‘Artin’S Number on of Cojoc Me) Domains’
A Brief History of Ring Theory
Appendix a Solutions and Hints to Exercises
Math 331-2 Lecture Notes
Dedekind's 1871 Version of the Theory of Ideals∗
A History of Stickelberger's Theorem
12 Prime Ideals
Arxiv:1912.02555V1 [Math.NT]
Algebraic Number Theory
Fermafs Last Theorem, a Genetic Introduction to Algebraic Number Theory, by Harold M
Kummer's Theory on Ideal Numbers and Fermat's Last
Fermat's Last Theorem for Regular Primes
[Algebraic.Number.Theory].(Jürgen.Neukirch.).Pdf
The Analogy of the Theory of Kummer's Ideal Numbers With
The Distribution of Prime Ideals of Imaginary Quadratic Fields
Schwermer the Shaping of Arithmetic After CF Gauss's Disquisitiones
Math Girls 2: Fermat's Last Theorem
Top View
5. Rings May 5, 2008 1 / 12 Ideals: 1847, FLT, Etc
Gaussian Integers and Dedekind's Creation of an Ideal: a Number Theory Project Janet Heine Barnett Colorado State University-Pueblo,
[email protected]
An Invitation to Algebraic Number Theory B.Sury These Are Expanded
Theory of Algebraic Functions of One Variable Richard Dedekind Heinrich Weber
Elementary Number Theory
Some Algebraic Number Theory
Fermat's Last Theorem Vıctor Blasco Jim´Enez Trabajo De Fin De Grado
1. Generalized Prime Number Theorem. by Takayoshi MITSUI
The Practice of Mathematics
Methodology and Metaphysics in the Development of Dedekind’S Theory of Ideals
Richard Dedekind and the Creation of an Ideal: Early Developments in Ring Theory
Dedekind Rings and Ideal Class Group
On the History of the Study of Ideal Class Groups
On the Youthful Writings of Louis J. Mordell on the Diophantine Equation Y2 − K = X3 Sebastien Gauthier, François Lê