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Rudiments of Number Theory and Algebra Definition 5.9 An element with order q - 1 in G F ( q ) (i.e., it generates all the nonzero elements of the field) is called a primitive element. 0 In other words, a primitive element has the highest possible order. We saw in the constructionof G F ( z 4 )that the element we called a! has order 15, making it a primitive element in the field. We also saw that the primitive element enables the "power representation" of the field, which makes multiplication particularly easy. The questions addressedby the following lemmas are: Does a Galois field always have a primitive element How many primitive elements does a field have Lemma 5.16 v3 E G F ( q )and j3 # 0 then ord(j3) (q - 1). j Proof Let t = ord(j3). The set {B, P 2 , . . . , j' = 1) forms a subgroup of the nonzero 3 elements in G F ( q ) under multiplication. Since the order of a subgroup must divide the order of the group (Lagrange's theorem, Theorem 2.3), the result follows. 0

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Another way to duplicate a frame is to drag its name to the New/Duplicate Frame button in the Frames panel. Each time you do this, another duplicate frame is added after the one you dragged. Layers can also be duplicated in this fashion in the Layers panel.

verify that the impulse response is correct, that the getstate and nextstate functions work as expected, and that the statehextstate table is correct. Use Figure 12.5. The program testconvenc.cc may be helpful.

Figure 9.17 Mass spectrometry of oligosaccharides. (a) origin of main fragmentation ions as illustrated (b); (c) Example of ESI MS/MS CID mass spectrum of indicated methylated oligosaccharide. The main fragment ions visible are the B-series (non-reducing terminus fragment ions), and the Y-series (reducing terminus fragment ions). Mass differences between consecutive B-series fragment anions de ne oligosaccharide primary structure (non-reducing to reducing end direction); mass differences between consecutive Y-series fragment ions de ne oligosaccharide primary structure (reducing to non-reducing end direction) (Reproduced c) from Reinhold et al., 1995, Fig. 7).

A special case of this is called Fick s law, in which the flux of particles for either the electric field or the mobility term being zero is given by

II~I~ERS(~=~)=

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