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4. assign outputD = (inputD <= 2); outputD is at logic 1 when inputD has a value of either 0 , 1 , or 2 . This means that outputD is a logic 1 when the values at inputD is less then or equal to 2 . 5. assign outputE = (inputA > inputB); outputE is at logic 1 (clock 9 to clock 16) when: inputA has a value of 2 and inputB has a value of 1 (clock 9 to clock 12) inputA has a value of 3 and inputB has a value of 0 (clock 13 to clock 16) This means that outputE is a logic 1 when inputA is greater than inputB. 6. assign outputF = (inputB < inputC); outputF is at logic 1 when: inputB has a value of 2 and inputC has a value of 3 (clock 8) inputB has a value of 1 and inputC has a value of 2 or 3 (clock 11, clock 12) inputB has a value of 0 and inputC has a value of 1 , 2 , or 3 (clock 14, clock 15, clock 16) This means that outputF is a logic 1 when inputB is less than inputC

n Hold down CTRL to speed up and SHIFT to slow down: Choose this option if you want to control mouse pointer speed by holding down Ctrl or Shift while moving the mouse pointer with the arrow keys. n Use Mouse Keys when Num Lock is: Choose when Mouse Keys is operable, either when the Num Lock key is on or when it is off. n Display the Mouse Keys icon on the taskbar: Clearing this option will prevent Mouse Keys from displaying a Notification area icon. For Mouse Keys to work, several things have to happen. First, you should see the Mouse Keys icon in the Notification area. If you don t, press left Alt+left Shift+Num Lock or turn it on. Click Yes in the dialog box that opens. Optionally, you can click Make the keyboard easier to use in the Ease of Access Center. Then check the Turn on Mouse Keys checkbox and click Apply. If you see a red No symbol on the Mouse Keys Notification area icon, that means the Num Lock key isn t set for moving the mouse pointer. Tap the Num Lock key once to make the No symbol go away. Now you can move the mouse pointer using navigation keys on the numeric keypad as summarized next.

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checks for null pointer; checks for array index out of bounds; checks for possible exceptions; type casting operations.

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Access opens the Export Tables to SharePoint Wizard (see Figure 35.2).

The most known approximation formula for GI/G/m systems is the AllenCunneen (A-C) formula [AllegO]. We already introduced it for the special case GI/G/l (Eq. (6.70)). Note that the A-C formula is an extension of Martin s formula (Eq. (6.79)) w h ere we replace the 1 in the term (1 + c ,) by ci to consider approximately the influence of the distribution of interarrival times:

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