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 have pointed out …

The important fact is that the only numbers $n$ that have primitive roots modulo $n$ are of the form $2^\varepsilon p^m$, where $\varepsilon$ is either $0$ or $1$, $p$ is an odd prime, and $m\ge0$

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

Jul 31, 2024 · In fact, primitive recursive functions can perform a huge variety of set-theoretic tasks, which makes primitive wellfounded recursion straightforward... Or at least, it's straightforward to …

Apr 29, 2019 · Primitive roots in arithmetic progression Ask Question Asked 6 years, 7 months ago Modified 6 years, 7 months ago

Oct 13, 2022 · In this Wikipedia article some upper bounds for the smallest primitive root $g$ modulo a prime $p$ are given, but the first is implicite (what is the constant $C ...

Nov 5, 2025 · Hence, all odd numbers are included in at least one primitive triplet. Except 1, because I'm not allowing 0 to be a term in a triplet. I can't think of any primitive triplets that have an even number …

Feb 6, 2025 · A primitive root exists if and only if $n$ is $1, 2, 4, p^k$ or $2p^k$, where $p$ is an odd prime and $k > 0$. For all other values of $n$ the multiplicative group of ...

Jun 9, 2022 · Wow! this is a beautiful proof of the fact that every primitive finite subgroup of $ SU_n $ is contained in a maximal finite subgroup of $ SU_n $. Earlier I claimed that a finite subgroup of $ SU_n …

Oct 9, 2023 · We know the sum of all primitive n-th roots of unity is the Möbius function, as shown in this question. $$ \sum_ {\substack {k=1 \newline (k,n)=1}}^n {\mathrm {e}^ {i\frac {2\pi k} {n}}}=\mu (n) $$ …