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Showing below up to 50 results in range #21 to #70.
- Algorithm for finding multiplicative sequences with bounded discrepancy
- An efficient algorithm exists if Cramer's conjecture holds
- An outline of a density-increment argument
- Asymptotics of H t
- Austin's proof
- Austin's proof II
- BK:Section 3
- Basic facts about Bohr sets
- Benchmarks of small admissible tuples
- Bertrand's postulate
- Biblio.tex
- Bibliography
- Boshernitzan’s problem
- Bounded Dirichlet inverse
- Bounded discrepancy multiplicative functions do not correlate with characters
- Bounded gaps between primes
- Bounding the derivative of H t
- Bounding the derivative of H t - second approach
- Bounding the derivative of H t - third approach
- Bounding the discrepancy in terms of the common difference
- COVID-19 dataset clearinghouse
- C code for Moser
- Carlson's theorem
- Carlson-Simpson theorem
- Character-like functions
- Classification of (6,12,18,4,0) sets
- Coloring.tex
- Coloring Hales-Jewett theorem
- Coloring R 2
- Combinatorial subspace
- Complexity of a set
- Computer proof that completely multiplicative sequences have discrepancy greater than 2
- Computing a HAP basis
- Concentration of measure
- Concepts.tex
- Controlling A+B/B 0
- Controlling H t-A-B/B 0
- Convert raw input string into CSV table
- Corners
- Corners theorem
- Correlation.tex
- Correlation with a 1-set implies correlation with a subspace
- Cramer's conjecture
- Cramer's random model for the primes
- Create tables in an HTML file from an input sequence
- DHJ(1,3)
- DHJ(2.6)
- DHJ(2.7)
- DHJ(3)
- DHJ(k) implies multidimensional DHJ(k)