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

I'm trying to understand what primitive roots are for a given mod n mod n. Wolfram's definition is as follows: A primitive root of a prime p p is an integer g g such that g (mod p) g (mod p) has …

Jan 6, 2019 · If I had to guess, I would say that calling the antiderivative as primitive is of French origin. Is one term more popular than the other?

Jul 23, 2018 · So I encountered this proof on a Number Theory book, I will link the pdf at the end of the post (proof at page 96), it says: "Every prime has a primitive root, proof: Let p be a prime and let m be a

Aug 10, 2015 · I am revising for a discrete mathematics exam and as quite stuck on this question. Show that the polynomial f =x2 + 2x + 3 ∈Z5[x] f = x 2 + 2 x + 3 ∈ Z 5 [x] is primitive. How many monic …

Mar 7, 2018 · Let p p be an odd prime, let g g be a primitive root of p p. Prove −g g is a primitive root of p p if and only if

What would be the derivative of square roots? For example if I have $2 \\sqrt{x}$ or $\\sqrt{x}$. I'm unsure how to find the derivative of these and include them especially in something like implicit.

This is hard. To see how hard,have a look at this paper: Finding primitive elements in finite fields of small characteristic.

They are not equivalent. The standard example is the Ackermann function, which is (total) recursive, but not primitive recursive. But if you are a programmer, here's another way to think of the difference …

Feb 19, 2022 · For Riemann or Lebesgue integration having an antiderivative is not sufficient to show integrability. A similar function, 1 xsin 1 x3 1 x sin 1 x 3, is an example that is not Lebesgue …