May 16, 2023 · How would you find a primitive root of a prime number such as 761? How do you pick the primitive roots to test? Randomly? Thanks

Jan 6, 2019 · While antiderivative, primitive, and indefinite integral are synonymous in the United States, other languages seem not to have any equivalent terms for antiderivative. As others …

Suppose that $r$ is not a primitive root modulo $p$, so there is some $b<p-1$ such that $r^b\equiv 1\bmod p$. In other words, there is some integer $t$ such that $r^b=1+pt$.

Dec 18, 2014 · I would live to calculate the primitive roots modulo 26 and modulo 25. My approach: 26 is not a prime number. But 26=2*13 are Prime numbers. So I calculated the …

Sep 29, 2020 · The definition, given in the text, of primitive central idempotent element $e$ is if $e$ is central and has no proper decomposition as a sum of orthogonal central idempotent …

Apr 15, 2013 · I wonder why 4 is not a primitive root for any prime p ? I've been trying to find an answer with no success so far. Any suggestion would be very helpful, thanks in advance !

Mar 7, 2020 · Primitive Pythagorean triples and connection with prime numbers Ask Question Asked 5 years, 7 months ago Modified 4 years, 1 month ago

Mar 30, 2024 · Artin's conjecture on primitive roots for perfect powers Ask Question Asked 1 year, 6 months ago Modified 1 year, 6 months ago

Prove that for any primitive Pythagorean triple (a, b, c), exactly one of a and b must be a multiple of 3, and c cannot be a multiple of 3. My attempt: Let a and b be relatively prime positive in...

$ (\Rightarrow) $ Let $a$ be a primitive $m^ {th}$ root of unity in $\mathbb {Q}_p$. That means that $m$ is the smallest natural number such that $$a^m \equiv 1 \pmod p$$ (correct?)