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 …

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 …

Check the definition of a primitive root. Then try numbers from $1$ to $12$ at random (or systematically, your call!) and check whether they are primitive roots.

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

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 …

A nonnegative, irreducible matrix is primitive if and only if it is aperiodic (ibid. Theorem 8.5.3). According to this source, we wouldn't ever call a reducible matrix primitive. Though a reducible matrix can still …

Sep 25, 2025 · Def 1: A primitive $n$ -th root of unity is an $n$ -th root of 1 that is not an $m$ -th root of 1 for any proper divisor $m$ of $n$. This definition seems different from what I have seen elsewhere.

Oct 20, 2023 · The definition of quadratic residue codes involves finding a primitive p-th root of unity in some finite extension field of $GF (2)$. 2 is a quadratic residue of prime $p$.

Aug 12, 2025 · For questions about primitive roots in modular arithmetic, index calculus, and applications in cryptography. For questions about primitive roots of unity, use the (roots-of-unity) tag …

May 24, 2020 · How to prove that a holomorphic function on an open simply connected space has a primitive? Ask Question Asked 5 years, 6 months ago Modified 1 year, 10 months ago