Instant download Galois Theory 4th Stewart Solution Manual pdf docx epub after payment.
Product details:
- ISBN-10 : 1482245825
- ISBN-13 : 978-1482245820
- Author: Ian Stewart
Since 1973, Galois Theory has been educating undergraduate students on Galois groups and classical Galois theory. In Galois Theory, Fourth Edition, mathematician and popular science author Ian Stewart updates this well-established textbook for today’s algebra students.
New to the Fourth Edition
- The replacement of the topological proof of the fundamental theorem of algebra with a simple and plausible result from point-set topology and estimates that will be familiar to anyone who has taken a first course in analysis
- Revised chapter on ruler-and-compass constructions that results in a more elegant theory and simpler proofs
- A section on constructions using an angle-trisector since it is an intriguing and direct application of the methods developed
- A new chapter that takes a retrospective look at what Galois actually did compared to what many assume he did
- Updated references
Table of contents:
Front Cover (1/2)
Front Cover (2/2)
Contents
Acknowledgements
Preface to the First Edition
Preface to the Second Edition
Preface to the Third Edition
Preface to the Fourth Edition
Historical Introduction (1/4)
Historical Introduction (2/4)
Historical Introduction (3/4)
Historical Introduction (4/4)
1. Classical Algebra (1/4)
1. Classical Algebra (2/4)
1. Classical Algebra (3/4)
1. Classical Algebra (4/4)
2. The Fundamental Theorem of Algebra (1/3)
2. The Fundamental Theorem of Algebra (2/3)
2. The Fundamental Theorem of Algebra (3/3)
3. Factorisation of Polynomials (1/4)
3. Factorisation of Polynomials (2/4)
3. Factorisation of Polynomials (3/4)
3. Factorisation of Polynomials (4/4)
4. Field Extensions (1/2)
4. Field Extensions (2/2)
5. Simple Extensions (1/2)
5. Simple Extensions (2/2)
6. The Degree of an Extension (1/2)
6. The Degree of an Extension (2/2)
7. Ruler-and-Compass Constructions (1/4)
7. Ruler-and-Compass Constructions (2/4)
7. Ruler-and-Compass Constructions (3/4)
7. Ruler-and-Compass Constructions (4/4)
8. The Idea Behind Galois Theory (1/5)
8. The Idea Behind Galois Theory (2/5)
8. The Idea Behind Galois Theory (3/5)
8. The Idea Behind Galois Theory (4/5)
8. The Idea Behind Galois Theory (5/5)
9. Normality and Separability (1/2)
9. Normality and Separability (2/2)
10. Counting Principles (1/2)
10. Counting Principles (2/2)
11. Field Automorphisms (1/2)
11. Field Automorphisms (2/2)
12. The Galois Correspondence
13. A Worked Example (1/2)
13. A Worked Example (2/2)
14. Solubility and Simplicity (1/2)
14. Solubility and Simplicity (2/2)
15. Solution by Radicals (1/2)
15. Solution by Radicals (2/2)
16. Abstract Rings and Fields (1/3)
16. Abstract Rings and Fields (2/3)
16. Abstract Rings and Fields (3/3)
17. Abstract Field Extensions (1/3)
17. Abstract Field Extensions (2/3)
17. Abstract Field Extensions (3/3)
18. The General Polynomial Equation (1/4)
18. The General Polynomial Equation (2/4)
18. The General Polynomial Equation (3/4)
18. The General Polynomial Equation (4/4)
19. Finite Fields (1/2)
19. Finite Fields (2/2)
20. Regular Polygons (1/4)
20. Regular Polygons (2/4)
20. Regular Polygons (3/4)
20. Regular Polygons (4/4)
21. Circle Division (1/5)
21. Circle Division (2/5)
21. Circle Division (3/5)
21. Circle Division (4/5)
21. Circle Division (5/5)
22. Calculating Galois Groups (1/2)
22. Calculating Galois Groups (2/2)
23. Algebraically Closed Fields (1/2)
23. Algebraically Closed Fields (2/2)
24. Transcendental Numbers (1/2)
24. Transcendental Numbers (2/2)
25. What Did Galois Do or Know? (1/3)
25. What Did Galois Do or Know? (2/3)
25. What Did Galois Do or Know? (3/3)
References (1/2)
References (2/2)
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