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Для натурального числа g скажем, что p — Артиново простое для g, если g — примитивный корень для p.

Гипотеза (Буняковского): среди значений 326n^2 +3 бесконечно много простых чисел.

Пример-гипотеза (Лехмера) 99% этих простых являются Артиновыми простыми для числа 326.

тут детали (Artin prime producing polynomials, Akbary, Scholten). Много дивного на свете.



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Для натурального числа g скажем, что p — Артиново простое для g, если g — примитивный корень для p.

Гипотеза (Буняковского): среди значений 326n^2 +3 бесконечно много простых чисел.

Пример-гипотеза (Лехмера) 99% этих простых являются Артиновыми простыми для числа 326.

тут детали (Artin prime producing polynomials, Akbary, Scholten). Много дивного на свете.

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