Field Extensions and Galois Theory
1984 • 350 pages

Originally published in 1984, the principal objective of this book is to make the general theory of field extensions accessible to any reader with a modest background in groups, rings and vector spaces. Galois theory is generally regarded as one of the central and most beautiful parts of algebra and its creation marked the culmination of investigations by generations of mathematicians on one of the oldest problems in algebra, the solvability of polynomial equations by radicals.

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42 primary books

#22 in Encyclopedia of Mathematics and its Applications

Encyclopedia of Mathematics and its Applications is a 42-book series with 42 primary works first released in 1978 with contributions by Luis A. Santaló, Robert McEliece, and David Ruelle.

#1
Integral Geometry and Geometric Probability
#3
Theory of Information Coding
#5
Thermodynamic formalism : the mathematical structures of equilibrium statistical mechanics
#9
The Racah-Wigner Algebra in Quantum Theory
#11
Continued Fractions: Analytic Theory and Applications
#12
Mathematical Theory of Entropy
#16
The Representation Theory of the Symmetric Group
#22
Field Extensions and Galois Theory
#24
The Banach-Tarski Paradox
#25
Computation and automata
#41
Operator Algebras in Dynamical Systems
#42
Model theory

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