NOTE
All finite fields must have prime-power order. They are all referred to as the Galois field of order , or simply
33.1 Theorem
Let be a finite extension of degree over a finite field . If has elements, then has elements
NOTE
All finite fields must have prime-power order. They are all referred to as the Galois field of order , or simply
Let be a finite extension of degree over a finite field . If has elements, then has elements