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is called a linear combination of the vectors {v 1 , v 2 , . . . , v k }. Addition of linear combinations and multiplication of a linear combination by an element of the eld F are also linear combinations of the vectors {v 1 , v 2 , . . . , v k }. Theorem 2.1: If {v 1 , v 2 , . . . , v k } are k vectors in V de ned over F, the set of all the linear combinations of {v 1 , v 2 , . . . , v k } is a subspace S of V .
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For a given prime number pprime , the set of integer numbers {0, 1, 2, 3, . . . , pprime 1} is a commutative group with respect to modulo- pprime addition. The set of integer numbers {1, 2, 3, . . . , pprime 1} is a commutative group with respect to multiplication modulo pprime . This set is therefore a eld of order pprime . They are also called prime elds GF ( pprime ). m An extension of a prime eld GF( pprime ) is called an extended nite eld GF(q) = GF( pprime ), with m a positive integer number. This extended eld is also a Galois eld. Particular cases of practical interest are the nite elds of the form GF(2m ), with m a positive integer number. For a given nite eld GF(q), and for an element of this eld a GF(q), the powers of this element are also elements of the nite eld, since the multiplication operation is a closed operation. Therefore, a 1 = a, a 2 = a a, a3 = a a a . . .
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