Difference between revisions of "Mills' constant"
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(Created page with "Mills' constant is the smallest positive real number $M$ such that $\left\lfloor A^{3^n} \right\rfloor$ is prime for every positive $n$. =References= [http://www.ams.org/jou...") |
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| − | Mills' constant is the smallest positive real number $M$ such that $\left\lfloor | + | Mills' constant is the smallest positive real number $M$ such that $\left\lfloor M^{3^n} \right\rfloor$ is prime for every positive $n$. |
=References= | =References= | ||
[http://www.ams.org/journals/bull/1947-53-06/S0002-9904-1947-08849-2/S0002-9904-1947-08849-2.pdf A prime-representing function by W.H. Mills] | [http://www.ams.org/journals/bull/1947-53-06/S0002-9904-1947-08849-2/S0002-9904-1947-08849-2.pdf A prime-representing function by W.H. Mills] | ||
Revision as of 15:47, 4 October 2014
Mills' constant is the smallest positive real number $M$ such that $\left\lfloor M^{3^n} \right\rfloor$ is prime for every positive $n$.
