---
product_id: 2466416
title: "Galois Theory: Lectures Delivered at the University of Notre Dame by Emil Artin (Notre Dame Mathematical Lectures, Number 2) (Dover Books on Mathematics)"
price: "494564₫"
currency: VND
in_stock: true
reviews_count: 13
url: https://www.desertcart.vn/products/2466416-galois-theory-lectures-delivered-at-the-university-of-notre-dame
store_origin: VN
region: Vietnam
---

# Galois Theory: Lectures Delivered at the University of Notre Dame by Emil Artin (Notre Dame Mathematical Lectures, Number 2) (Dover Books on Mathematics)

**Price:** 494564₫
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- **What is this?** Galois Theory: Lectures Delivered at the University of Notre Dame by Emil Artin (Notre Dame Mathematical Lectures, Number 2) (Dover Books on Mathematics)
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Buy Galois Theory: Lectures Delivered at the University of Notre Dame by Emil Artin (Notre Dame Mathematical Lectures, Number 2) (Dover Books on Mathematics) on desertcart.com ✓ FREE SHIPPING on qualified orders

Review: This book is well worth the effort and acts as a springboard to other cutting edge mathematics like Elliptic Curves - Evariste Galois was the Beethoven of mathematics because he was able to "see" mathematical ideas with his entire being. This volume delves deeply into his mathematics but it is presented in a way accessible to anyone willing to put in a little effort. The primary role of Galois theory in the proof of Tanyama-Shimura conjecture and, by implication, the proof of Fermat's Last Theorem speaks volumes about this mathematician's genius. This book is well worth the effort and acts as a springboard to other cutting edge mathematics like Elliptic Curves, Modular Forms, Langlands Program, and eventually Riemann Hypothesis. Galois had a passion for mathematics that reflected the Romanticism of the early nineteenth century. Definitely give this book the old college try.
Review: Great book - This was a fun and interesting read

## Technical Specifications

| Specification | Value |
|---------------|-------|
| Best Sellers Rank | #739,940 in Books ( See Top 100 in Books ) #33 in Group Theory (Books) #339 in Algebra & Trigonometry #444 in Algebra |
| Customer Reviews | 4.4 4.4 out of 5 stars (150) |
| Dimensions  | 5.34 x 0.22 x 8.42 inches |
| Edition  | 0002-Revised |
| ISBN-10  | 0486623424 |
| ISBN-13  | 978-0486623429 |
| Item Weight  | 10.4 ounces |
| Language  | English |
| Print length  | 96 pages |
| Publication date  | July 10, 1997 |
| Publisher  | Dover Publications |

## Images

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## Customer Reviews

### ⭐⭐⭐⭐⭐ This book is well worth the effort and acts as a springboard to other cutting edge mathematics like Elliptic Curves
*by T***R on September 22, 2014*

Evariste Galois was the Beethoven of mathematics because he was able to "see" mathematical ideas with his entire being. This volume delves deeply into his mathematics but it is presented in a way accessible to anyone willing to put in a little effort. The primary role of Galois theory in the proof of Tanyama-Shimura conjecture and, by implication, the proof of Fermat's Last Theorem speaks volumes about this mathematician's genius. This book is well worth the effort and acts as a springboard to other cutting edge mathematics like Elliptic Curves, Modular Forms, Langlands Program, and eventually Riemann Hypothesis. Galois had a passion for mathematics that reflected the Romanticism of the early nineteenth century. Definitely give this book the old college try.

### ⭐⭐⭐⭐⭐ Great book
*by J***A on December 18, 2024*

This was a fun and interesting read

### ⭐⭐⭐⭐ A very nice introduction into Galois theory
*by M***T on January 23, 2013*

This is a cute little book that guides the reader into Galois theory starting all the way from the review of linear algebra and polynomial rings over fields and progressing all the way to the Fundamental theorem. There are moreover many nice sections on Finite fields, Noether equations, Kummer extensions and as a final chapter the application to solvability by radicals of a general polynomial and the ruler and compass constructions. So the book is pretty self-contained and contains lots of good stuff. Also, Artin has a knack of giving very down-to-earth proofs that could be characterized as computational (rather than conceptual). It depends on everyone's preference whether they like this approach but for me it was very refreshing change of pace (compared to abstract and ofter almost magical proofs e.g. from commutative algebra). In any case, patient reader will walk away from this book with a feeling of having built the subject from the ground up. Nevertheless, I can't give it 5 stars because the book is very lacking in exercises. There are some applications scattered here and there (e.g. on symmetric extensions of function fields and on symmetric functions) but this is hopelessly insufficient to solidify the knowledge gained from the theorems. To properly understand Galois theory one needs to get their hands dirty by investigating splitting fields and Galois groups of all kinds of polynomials and paying close attention to the interaction of roots and group actions. In this regard the book leaves the reader completely on their own and so should be complemented by some additional source of exercices.

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*Last updated: 2026-05-20*