New posts in Finite Fields

Problem in Jacobson's Basic Algebra (Vol. I)

Prove that the fields $\mathbb Z_{11}[x]/\langle x^2+1\rangle$ and $\mathbb Z_{11}[x]/\langle x^2+x+4 \rangle$ are isomorphic

Finding inverse of polynomial in a field

Squarefree polynomials over finite fields

Irreducible polynomial which is reducible modulo every prime

What is Galois Field

Order of finite fields is $p^n$

Do finite algebraically closed fields exist?

Is there anything like GF(6)?

Can you construct a field with 4 elements?