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Date: 23-9-2020
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Date: 19-12-2019
859
Date: 9-1-2020
505
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Let be the smallest prime in the arithmetic progression for an integer . Let
such that and . Then there exists a and an such that for all . is known as Linnik's constant.
REFERENCES:
Finch, S. R. "Linnik's Constant." §2.12 in Mathematical Constants. Cambridge, England: Cambridge University Press, pp. 127-130, 2003.
Linnik, U. V. "On the Least Prime in an Arithmetic Progression. I. The Basic Theorem." Mat. Sbornik N. S. 15 (57), 139-178, 1944.
Linnik, U. V. "On the Least Prime in an Arithmetic Progression. II. The Deuring-Heilbronn Phenomenon" Mat. Sbornik N. S. 15 (57), 347-368, 1944.
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