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between the sets are the I/O service times and the branching probabilities pij and ~02, respectively Furthermore they assumefor all models that the overhead processing times are equal, l/p0 = l/pi2 = 00008 The mean service times of the least active I/O device is varied in an interval around the mean service time of the other I/O devices In addition the I/O accesspattern ranges from an even distribution to a highly skewed distribution The input parameters for each set of 60 central-server models are shown in Table 1023 As a second example, we consider the terminal-oriented timesharing systems model shown in Fig 1040a Basically it is the samemodel as the centralserver model except that it has an extra IS node (node 6) that represents a finite number of terminals The mean service time at node 6, l/psr, can be considered as the mean thinking time.

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Transformations are the most basic object manipulation that you will do and probably the most common This tutorial includes a spaceship object and a spaceport The goal is to position the spaceship on the landing pad of the spaceport, but it is too big and in the wrong spot With a few clever transformations, we ll be set To transform a spaceship to land in a spaceport, follow these steps: 1 Open the Transforming spaceshipmax file from the Chap 08 directory on the DVD 2 To prevent any extraneous movements of the spaceport, select the spaceport by clicking it Open the Hierarchy panel, and click the Link Info button Then in the Locks rollout, select all nine boxes to restrict all transformations so that that spaceport won t be accidentally moved 3.

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The number of terminals submitting primary tasks to the computer system is denoted by K Each primary task first uses the CPU and then moves to I/O device i with probability pil As soon as a primary task completes service at the I/O, it returns to the CPU with probability pl or enters the terminals with probability 1 - pl We assumethat during the execution of a primary task a secondary task is generated which executes independently from the primary task (except for queueing effects) In particular, the secondary task can execute during the thinking time of its corresponding primary task Routing and service times are the same as in the central-server model The approximate model of this overlap situation is shown in Fig 1040b Between the I/O devices and the terminals, node 0 (with service time 0) is inserted.

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To position the spaceship over the landing platform, select the spaceship object and click on the Select and Move button in the main toolbar (or press the W key) The Move Gizmo appears in the center of the spaceship object If you don t see the Move Gizmo, press the X key Make sure that the Reference Coordinate System is set to View and that the Use Selection Center option is enabled Right-click on the Left viewport to make it active, select the red X-axis line of the gizmo, and drag to the right until the center of the spaceship is over the landing pad 4 Right-click on the Front viewport, and drag the red X-axis gizmo line to the left to line up the spaceship with the center of the landing pad 5 Click the Select and Uniform Scale button (or press the R key).

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Place the cursor over the center gizmo triangle, and drag downward until the spaceship fits within the landing pad 6 Click the Select and Move button again (or press the W key), and drag the green Y-axis gizmo line downward in the Front viewport to move the spaceship toward the landing pad 7 Click the Select and Rotate button (or press the E key) Right-click on the Top viewport, and drag the blue Z-axis gizmo circle downward to rotate the spaceship clockwise so that its front end points away from the buildings Figure 8-8 shows the spaceship correctly positioned..

the record s data. This same ADO statement can be rewritten in a somewhat more condensed fashion:

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Therefore the throughputs at node 0 and the terminals are equal The secondary tasks are modeled as open job classesand arrive at the CPU The corresponding arrival rate X02is set equal to the throughput of primary tasks at node 0 The stability condition for this model is the same as in the model before: Xo2/(pr2 (1 -pz)) < 1 and X02 pi2/(,t42 (1 - ~2)) < 1 for all i > 2..

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