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Exp-Primer-Copilot-Cohort-1/experience-primer-copilot-TobiasNeumeier
experience-primer-copilot-TobiasNeumeier created by GitHub Classroom (⭐ 0)
Least Prime Primitive Roots
This note presents an upper bound for the least prime primitive roots $g^*(p)$ modulo $p$, a large prime. The current literature has several estimates of the least prime primitive root $g^*(p)$ modulo a prime $p\geq 2$ such as $g^*(p)\ll p^c, c>2.8$....
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3 (number) - New World Encyclopedia
Three is the first odd prime number, and the second smallest prime. It is both the first Fermat prime (2 2º + 1) and the first Mersenne prime (2² - 1), as well as the first lucky prime.
3 (number) - New World Encyclopedia
Three is the first odd prime number, and the second smallest prime. It is both the first Fermat prime (2 2º + 1) and the first Mersenne prime (2² - 1), as well as the first lucky prime.
Prime Minister Mark Carney said on that under his leadership, Canada would enforce the Int…
Prime Minister Mark Carney said on Sunday that under his leadership, Canada would enforce the International Criminal Court (ICC) arrest warrant against Israeli Prime Minister Benjamin Netanyahu if he ...
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I missed out on primed shred, chose primed fury (instead day 200 rewards).
Now I wish I could undo this decision. Apperantly primed fury is a dud since berserker fury exists. I don't actually believe that, but... I do wish I had chosen primed shred instead. Is it even posibl...
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The probability that random positive integers are k-wise relatively prime
An s-tuple of positive integers are k-wise relatively prime if any k of them are relatively prime. Exact formula is obtained for the probability that s positive integers are k-wise relatively prime....
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Sieve Procedure for the Möbius prime-functions, the Infinitude of Primes and the Prime Num…
Using a sieve procedure akin to the sieve of Eratosthenes we show how for each prime $p$ to build the corresponding Möbius prime-function, which in the limit of infinitely large primes becomes identical to the original Möbius function. Discussing t...