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For simple calculations, you don t need to use QuickCalc. When set to 1 (the default), the CALCINPUT system variable allows you to type expressions into any text box that can take a value, including the Properties palette. Start the expression with the equal sign (=) and press Alt+Enter on your keyboard at the end of the expression. For example, you could enter =1/16+1/8 to change the thickness of an object. You can even enter =sqrt(8) to obtain the square root of 8, or enter =2^3 to obtain the cube of 2! Don t forget to press Alt+Enter after you enter the expression. The drawing used in the following exercise on using the QuickCalc command, ab12-a. dwg, is in the Drawings folder on the DVD.

The default linetype is a continuous line, but you can also use many other linetypes. These linetypes are repeating patterns of dashes and/or dots and spaces, although they can also include text and shapes. Linetypes are covered more fully later in this chapter. To change the default linetype, move the cursor to the linetype in the new layer s row. Click to open the Select Linetype dialog box, as shown in Figure 11-6.

[12] B. Varadarajan and J. R. Barry, The outage capacity of linear space-time codes submitted, IEEE Trans. Wireless Commun., September 2003. [13] H. Zhang and T. Guess, Asymptotical analysis of the outage capacity of rate-tailored BLAST, IEEE Global Commun. Conf. (GLOBECOM 2003), San Francisco, CAI Dec. 1-5, 2003. [14] H. Yaghoobi, Scalable OFDMA physical layer in IEEE 802.16 WirelessMAN, Intel Technology Journal, vol 8 , issue 3, 2004. [15] T. S. Rappaport, Wireless Communications: Princaples and Practice, Prentice-Hall PTR, c1996. [16] ITU-R M.1225, Guidelines for evaluation of radio transmission technologies for IMT-2000, 1997.

The name of a menu appears as the menu title. Keep these fairly short to keep the menu titles from running into each other. Don t place spaces in menu title names it becomes hard to distinguish where one menu ends and the next one starts.

and similarly for the other electrical quantities; the voltage phasor V corresponds to the V ( ), de ned above. Then, by replacing in eq. (1.3) we get j C V + g V + Is = (g + j C) V + Is = Y V + Is = 0 (1.10)

resource groups based on the relative requirements of the clusters. A resource group is a set of possibly physically proximal processors that are assigned a coarse-grained partition of the computational workload. A resource group is dynamically constructed based on the load assignment and distribution. Third, these requirements are used to select and con gure an appropriate partitioner for each cluster. The partitioner is selected from a partitioner repository using selection policies. Finally, each cluster is partitioned and mapped to processors in its corresponding resource group. The strategy is triggered locally when the application state changes. State changes are determined using the load imbalance metric described below. Partitioning proceeds hierarchically and incrementally. The identi cation and isolation of clusters uses a segmentation-based clustering scheme. Partitioning schemes in the partitioner repository include greedy partitioning algorithm (GPA), level-based partitioning algorithm (LPA), and others presented in Section 20.4.3. Partitioner selection policies consider cluster partitioning requirements, communication/computation requirements, scattered adaptation, and activity dynamics [14]. This chapter speci cally focuses on developing partitioning policies based on cluster requirements de ned in terms of re nement homogeneity, which is discussed in Section 20.5.1. AHMP extends our previous work on the hierarchical partitioning algorithm (HPA) [16], which hierarchically applies a single partitioner, reducing global communication overheads and enabling incremental repartitioning and rescheduling. AHMP additionally addresses spatial heterogeneity by applying the most appropriate partitioner to each cluster based on its characteristics and requirements. As a result,

We e ortlessly read a simple word such as BEATS. But consider this: Why didn t we read instead other words that are perfectly good subsets of the full pattern, such as BE, BEAT, EAT, AT, and EATS Why don t they enter our minds, unless explicitly brought to our attention Or when we saw the B why didn t we read a P or an I, which are there within the B Conversely, how is it that we can read the two unsegmented words in POLOPONY without placing the entire input into a single word category This is the problem of subsets and supersets formally part of mereology, the study of part/whole relationships. It is closely related to that of prior knowledge and segmentation. In short, how do we recognize or group together the proper number of elements neither too few nor too many It appears as though the best classi ers try to incorporate as much of the input into the categorization as makes sense, but not too much. How can this be done

Kp Pp z p . Furthermore, the coe cients of (A.4)