Jan 6, 2019 · The so-called primitive function f f, which was the starting point and so came first, the root meaning of primitive (Lat. primus, first), is what we might call an antiderivative or …

Sep 29, 2023 · There is only one primitive quadratic Dirichlet character modulo N N, namely the one induced by (Δ(⋅) (Δ ( ⋅ ), where Δ Δ is the discrimininant with absolute value N N.

I'm asked the following question: Prove that b b is a primitive root modulo p p the smallest positive exponent e e such that be ≡ 1 (mod p) b e ≡ 1 (mod p) is p − 1 p 1. I know that this could …

Jan 28, 2017 · Artin-Wedderburn matrix decomposition holds for every semisimple ring. The first chapter of T.Y. Lam's book "A first course in noncommutative rings" should have everything …

Jun 9, 2022 · A maximal closed subgroup of SUn S U n is (almost) always primitive, see Properties of primitive matrix groups for the exception. And in particular a maximal closed …

Jul 31, 2021 · However, it is the set, rather than the tuple, that is chosen as the primitive object. Why is it useful for the foundations of mathematics that sets have very little "structure", and …

Mar 23, 2019 · There are indeed ϕ(ϕ(31)) = 8 ϕ (ϕ (31)) = 8 primitive roots modulo 31 31 and you can find them as described here: Finding a primitive root of a prime number For example, 3k ≡ …

Apr 19, 2020 · If function is Riemann integrable on a closed interval, does it have a primitive function on the interval? Ask Question Asked 5 years, 9 months ago Modified 5 years, 9 …

Nov 1, 2017 · The ring M2(Z) M 2 (Z) won't work: being right primitive is a Morita invariant property, so Z Z would also have to have that property. But a commutative primitive ring is a …

Feb 12, 2018 · Primitive of a Group Action Ask Question Asked 7 years, 11 months ago Modified 7 years, 11 months ago