Galois fields

From Conservapedia
This is an old revision of this page, as edited by Foxtrot (talk | contribs) at 21:33, June 27, 2008. It may differ significantly from current revision.
Jump to navigation Jump to search
  • It has been proposed that this page, :Galois fields, be titled, "Galois fields".

In mathematics a Galois field is a field having a finite number of elements.

Galois fields are one of two types:

  • The integers modulo a prime number p, represented by Zp
  • The polynomials with coefficients modulo a prime number p having operations modulo with an irreducible n-degree polynomial r(x), represented by Fp^n

A Galois field with q=p^n elements is typically denoted by GFq or Fq.