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What is Consecutive Quadratic Nonresidues Analysis about?
The document presents a study on the length of sequences of consecutive quadratic nonresidues for prime numbers, establishing a bound that holds for all primes p. It references previous work by mathematicians such as G. Polya, A. Brauer, and D. A. Burgess, and provides an elementary proof for the inequality concerning the maximum number of consecutive quadratic nonresidues. The main theorem concludes that for primes of the form p = l(24), the maximum number of consecutive quadratic nonresidues is less than
- Author
- ncgvuong
- Language
- EN