Introduces circles of partition to prove that large n can be summed from any dense set H (density >1/2) and claims asymptotic proofs of Goldbach and Lemoine conjectures.
2:1, Wiley Online Library, 1938, pp
2 Pith papers cite this work. Polarity classification is still indexing.
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Convergence of the Flint Hills series is claimed to depend on a binomial-sum inequality holding for some natural number s and small ε.
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Studies in Additive Number Theory by Circles of Partition
Introduces circles of partition to prove that large n can be summed from any dense set H (density >1/2) and claims asymptotic proofs of Goldbach and Lemoine conjectures.
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On the flint hills series
Convergence of the Flint Hills series is claimed to depend on a binomial-sum inequality holding for some natural number s and small ε.