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gain a thorough understanding of a treatment, its principles, and its procedures in an efficient manner. Once clinicians have the depth of understanding and skills taught in a manual, they can use what they ve acquired flexibly with their clients. That is, manuals are great teaching tools, but there is no need to follow then slavishly when that is not appropriate for a given case in one s practice. Typical Schedule:

the rst two bits are 11, we must look at the following bits. If the next bit is a 1, the rst source symbol is a 3. If the length of the string of 0 s immediately following the 11 is odd, the rst codeword must be 110 and the rst source symbol must be 4; if the length of the string of 0 s is even, the rst source symbol is a 3. By repeating this argument, we can see that this code is uniquely decodable. Sardinas and Patterson [455] have devised a nite test for unique decodability, which involves forming sets of possible suf xes to the codewords and eliminating them systematically. The test is described more fully in Problem 5.5.27. The fact that the last code in Table 5.1 is instantaneous is obvious since no codeword is a pre x of any other. 5.2 KRAFT INEQUALITY

Example 5.5 Suppose we have a database for a company whose headquarters is in LA while their development department is in NY. Smith is a developer who makes $1000 monthly. Smith s manager (who is also located in NY) wants to adjust Smith s salary by issuing an equity adjustment increase of $200. In addition, the company is giving everybody in the organization a 10% increase (it has been a good year for the company!). The latter is issued by the human resources manager, who is in LA. The company s intention is to raise everybody s adjusted salary. It should be obvious that Smith s salary must be $1320 after these two adjustments. This distributed database has two copies, one in LA and one in NY. The equity adjustment transaction, T1, enters into the system in NY while the raise transaction, T2, enters in LA. Assuming X represents Smith s salary, transactions T1 and T2 are written as

I (Yi ; Ui |Q = i) = I (YQ ; UQ |Q).

0.000d

Item Locations (in logits)

This condition initiates a speci c value for the scattering parameters where stability can occur for a two-port network. This can be visualized on a Smith chart. Source stability requirements will determine a minimum resistance, Rmin , in order for a source connected to a bipolar base is unconditionally stable. By modi cation of the base resistance, it is possible to achieve both unconditionally stable circuits and ESD robust circuitry. If the additional resistance added to a bipolar device for ESD robustness improvements exceeds the minimum base resistance, both ESD and the stability criteria can be achieved. Adding resistance beyond rmin can exceed the minimum stability requirement with further improved ESD protection levels (Figure 1.2). As an example, to optimize power ampli ers or other applications, this can be achieved by evaluating the unilateral constant gain and noise circles on a Smith chart. Plotting the source and load circles on the normalized chart, stability of the circuit can be evaluated. For example, source and load stability circles can be de ned by their radius and center. The radius, r, and center, C, for the source are de ned as follows: rs and Cs js11 j2 j det sj2 s11 j det Sjs22 js12 s21 j