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As explained in previous sections, the generator matrix G contains k linearly independent vectors that generate the vector subspace S of the vector space Vn , which is in turn associated with a dual vector subspace Sd of the same vector space Vn that is generated by the rows of a matrix H. Each vector of the row space of the matrix G is orthogonal to the rows of the matrix H and vice versa. The 2n k linear combinations of the matrix H generate the dual code Cbd (n, n k), which is the dual subspace of the code Cb generated by the matrix G. The systematic form of the parity check matrix H of the code Cb generated by the generator matrix G is 1 0 0 p00 p10 pk 1,0 0 1 0 p01 p11 pk 1,1 H = . . = In k P T . . . . . . . . . . (23) . . . . . . 0 0 1 p0,n k 1 p1,n k 1 pk 1,n k 1

The crucial role of psychological and environmental factors in causing pain in a signi cant number of patients only recently received attention. As a consequence, there has emerged a sketch plan of pain apparatus with its receptors, conducting bers, and its standard function that is to be applicable to all circumstances. But . . . in so doing, medicine has overlooked the fact that the activity of this apparatus is subject to a constantly changing in uence of the mind. (p. 12)

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hile psychotherapy has been in existence for over 100 years and today enjoys tremedous popularity, this most common professional activity of clinical psychologists still remains shrouded in a certain degree of mystery. Many fundamental questions regarding psychotherapy are on the minds of its many consumers and students, and deserve direct attention. This chapter responds to 10 of the typical questions asked about psychotherapy, beginning with the very basic: Does psychotherapy work

Put the database in read-only mode until after the backup. Bring the database off-line. Halt application processes.

This method of data typing is essentially a holdover from BASIC; it s better to declare your variables using the techniques described in this chapter.

Figure 14.2b illustrates the backoff ow for MBS. In this scheme, the CW value for the successful data delivery in the previous superframe is recorded to predict the initial value of the CW for the current superframe. The coordinator announces the initial CW value for the current superframe to end devices via the beacon frame. In Fig. 14.2b, device A obtains the channel access in the ith superframe by using a suitable CW and successfully transmits its data frame. Then as the next superframe [i.e., the (i+1)th superframe] starts, the size of CW will not be reset to CWmin. The coordinator informs end devices the CW value with that device A successfully transmits its data frame in the ith superframe. Suppose that devices A and D intend to send the frames in the (i+1)th superframe. The two devices probably select different backoff times due to a relatively large CW, and the probability of the data collision may decrease. To avoid the backoff window expanding too quickly in MSB, a window-shrinking operation is designed. That is, if three consecutive successful transmissions occur with the 2k-slot CW (which implies that the CW may be too large), the initial window value for the next superframe is decreased to 2k 1. The MBS is fully compatible with the existing IEEE 802.15.4 implementations. In MBS, bits 7 9 for the frame control eld in beacon and ACK frames (shown in Fig. 14.5) are used to carry the exponent of the CW value. Once the coordinator receives an ACK frame, the CW value in the ACK frame for this successful frame transmission would be maintained in the coordinator. As the next superframe starts, the coordinator announces the initial CW value to all end devices based on all CW values collected in the current superframe.

15.5 15.5.1

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