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1 Basic properties of the integers
2 Congruences
3 Computing with large integers
4 Euclid’s algorithm
5 The distribution of primes
6 Abelian groups
7 Rings
8 Finite and discrete probability distributions
9 Probabilistic algorithms
10 Probabilistic primality testing
11 Finding generators and discrete logarithms in Z∗
12 Quadratic reciprocity and computing modular square roots
13 Modules and vector spaces
14 Matrices
15 Subexponential-time discrete logarithms and factoring
16 More rings
17 Polynomial arithmetic and applications
18 Linearly generated sequences and applications
19 Finite fields
20 Algorithms for finite fields
21 Deterministic primality testing
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A Computational Introduction to Number Theory
and Algebra
(Version 2)
Victor Shoup
and Algebra
(Version 2)
Victor Shoup
Table of Contents
2 Congruences
3 Computing with large integers
4 Euclid’s algorithm
5 The distribution of primes
6 Abelian groups
7 Rings
8 Finite and discrete probability distributions
9 Probabilistic algorithms
10 Probabilistic primality testing
11 Finding generators and discrete logarithms in Z∗
12 Quadratic reciprocity and computing modular square roots
13 Modules and vector spaces
14 Matrices
15 Subexponential-time discrete logarithms and factoring
16 More rings
17 Polynomial arithmetic and applications
18 Linearly generated sequences and applications
19 Finite fields
20 Algorithms for finite fields
21 Deterministic primality testing
Note: When you open MultiHost link below to MultiHost you can find 4 file hosting sites links in which you can download with your desired hosting site
Click Here To Download
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