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The origins of algebraic number theory
1991In his effort to construct a theory of biquadratic residues analogous to the theory of quadratic residues (Chapter 1), Gauss realised that it would be necessary to pass from the domain ℤ of integers to the domain $$z\left[ {\sqrt { - 1} } \right]$$ of numbers of the form \(x + y\sqrt {{ - 1}}\) with x,y ∈ℤ.
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Abstracts from the workshop held June 19--25, 2011; Vol. 8, no. 2, 1709-1768, 2011
B. Howard+3 more
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B. Howard+3 more
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Fermat's Last Theorem: A Genetic Introduction to Algebraic Number Theory
, 1977H. Edwards
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Galois Theory, Algebraic Number Theory, and Zeta Functions
, 1992H. Stark
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