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1. Create a new drawing from the inch B (no views).drwdot template. If you have not done the BOM tutorial, then move the drawing template named inchB.drwdot from the 24 materials on the CD-ROM to your library location for drawing templates. Then create the drawing from the template. 2. Click the Model View button on the Drawings toolbar, and browse to the part named 24 - Hole Table Part.sldprt. 3. Place a Front view and project a Left view and an isometric view. Then press Esc to quit the command. Finally, delete the four pre-defined views. 4. There is not an anchor in this template for a Hole Table. If you would like to create one, this would be a good time to do so. Follow the steps in the BOM tutorial for specifying the anchor point. 5. Click the Hole Table button in the Tables toolbar. Figure 24.22 shows a section of the Hole Table PropertyManager with the selections that you need to make for this Hole Table. 6. Once you have completed the selections, click the Next View button at the bottom of the PropertyManager, and make similar selections in the Left view. The holes for both views are added to a single Hole Table.
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If you can sort out the source of the conflict quickly (see the framing skills mentioned previously), you can resolve it rapidly, because each type of conflict has its own unique starting point.
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Figure 6-17: Ouch. Windows 7 is painfully honest about unreliable systems.
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This interesting social networking category is like living in a fantasy world. Second Life You make up your looks, personality, your life, and all of your surroundings. But don t think this is just a game. Living a virtual life can be more than just fun; it can also be a way to make a good income for some people.
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Spectrum evaluation essentially comprises the mathematical procedures to extract relevant information from acquired X-ray spectra. Apart from smoothing and peak search methods, the most important aspect is, beyond doubt, the extraction of the analytically important net peak areas of the element characteristic uorescence lines. Spectrum evaluation remains a crucial step in X-ray spectrometry and can be considered as important as sample preparation and quanti cation. Due to the relatively low resolution of solid-state detectors, spectrum evaluation is certainly more critical to energy-dispersive X-ray spectrometry (ED-XRF) than to wavelength-dispersive X-ray spectrometry (WD-XRF). However, the oftenquoted inferior accuracy of ED-XRF can, to a large part, be attributed to errors associated with the evaluation of these spectra. Although ED-XRF lacks the precision of WD-XRF, a correct spectrum evaluation improves the accuracy of ED-XRF to the same or even higher level than WD-XRF. This is also important from an economical perspective, i.e. in many industrial applications the more expensive WD-XRF systems might be replaced or backed-up by cheaper and more versatile ED-XRF instruments. To achieve this, the precision of ED-XRF is to be improved while the analysis time should remain comparable to WD-XRF. As discussed in the chapter on new detector technologies, the ever-expanding computer and chip industry has also triggered the development of Si-PIN photodiodes and semiconductor drift
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Smith and Watson are keen rivals for the club batting trophy. In the first half of the season, Smith's average is comfortably ahead of Watson's, so Smith starts the second half feeling confident of winning the cup. Sure enough, his average during the second half of the season is also better than Watson's, but, to his chagrin, when the averages for the whole season are calculated - Watson wins! (See Problem llF.) As it happens, this is more than just a puzzle, because the same result can follow in much more serious situations. Suppose that you are a scientist comparing the number of descendants produced in a litter by different breeds of rabbits. The two breeds you are comparing are the Softies and the Streakies, and your conjecture is that the Softies produce more progeny. In your first experiment, your conjecture is confirmed, because the average number of progeny, in a birth, of the Softies, is higher than that of the Streakies. The second experiment confirms the hypothesis. You are of course, delighted, but as you prepare to publish your results you realize to your distress that the overall figures contradict your hypothesis. How is it possible for two experiments, each of which genuinely supports a scientific hypothesis, to combine to destroy it
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Dimensioning and Tolerancing Broadband Switching Systems Broadband Switching Systems (BSSs) are carrier exchange switches capable of broadband switching and transport. They employ highly redundant cell-switching fabrics that currently can operate in a range up to 1 Tbps in terms of aggregate bus speed. Maximum port speeds generally are OC-12 (622 Mbps). ATM switches also are highly intelligent, providing buffering, routing, and ow control as well as segmentation and reassembly. The switches are highly redundant and fault tolerant. They fall into two categories, core and edge switches:
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