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This expresses an LFSR relationship between the transformed errors E j and the coefficients of the error locator polynomial. Given the 2t known values of the transformed errors {Eo, E l , . . . , Ezt-I}, the error locator polynomial can be found using any of the methods describedpreviously (such as the Berlekamp-Massey algorithm or the Euclidean algorithm). Knowing the Ai coefficients, the remainder of the E j values can be found using (6.43). Then knowing E, the error vector in the time domain can be found by an inverse Fourier transform: e = F- [El. Note that unless a fast inverse Fourier transform is available, this is essentially the same as a Chien search.



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Carraher and Pittman (104) note that a wide variety of vinyl cyclopentadienyl derivatives have been polymerized by radical initiation. They yield Type III metal polymers. The azo catalyst AIBN serves as a good polymerization catalyst for tricarbonyl(vinylcyclopentadienyl)manganese(I) and for ferrocenyl ethyl acrylate and the corresponding methyl acrylate. The reactions are rst order in the monomer and half order in the initiator, consistent with the thermal splitting of AIBN into two radicals plus nitrogen, with the radicals subsequently propagating the polymerization. A schematic chain reaction sequence is shown in Figure 2.22. On the other hand, vinylferrocene does not polymerize well with AIBN because of electron transfer termination as shown in Figure 2.23. Also, tricarbonylmethyl(vinylcyclopentadienyl)tungsten(II) does not polymerize well using AIBN.

G 13/13

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In order to compute these 31 properties, algorithms available in the C++ Standard Template Library (Stroustrup 2000; Musser 1996; International Standard ISO/IEC 14882 2003) and the class Distribution have been applied. The following is the entire header file TradeStatisticsAlg.h. The comments embedded in this file are intended to clarify the contents of this section and have not been repeated as separate text.

Let the classesbe ordered accordingto decreasingreliability (or weight), so that aj 2 a k if j c k. Let a = (al,a2,...,aJ) be the vector of all class weights. Let

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Let s take the tic-tac-toe game model that we developed back in 3 and build a complete spotlet around it as a further example of how to use Java on Palm devices. You will find complete listings for all of the classes in Appendix A and on the accompanying CD-ROM. The CD-ROM also contains the compiled version of the game and a set of batch files to build it. Refer to the CD-ROM for complete instructions.

SR1 The operation is associativeand commutativeand there is an additive identity called 0 such that k 0 = k for all k E K . (No additive inverse is necessary, so this does not form a group; this algebraic structure is called a commutative monoid.)

and substituting from (7.61), the result follows. Now consider the case that xi is a check location. From (7.58), when *1,1 (xi) = 0, we must have*l,z(xi) = 0. Asobservedin(7.57), ( * ~ , J ( x )*2,2(x)) satisfiestheinterpolation , problem (7.18) for ak E { x i s ,s = 1 ,2 ,. . . , I } . The function (h(x),h(x)) satisfies it (trivially)for other values of ak that are check locations, since it is zero on both sides of the satisfies (7.18). Thus interpolation equation. Thus (h(x)*2,1(x),h ( x ) \ I r 2 , 2 ) ( ~ ) )

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