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You can align the UCS with any existing object. Because this option orients the UCS differently for different objects, this option can sometimes be confusing. However, to modify some objects, you must be on its XY plane a good time to use the Object option. The overall principle is that the UCS s XY plane stays parallel to the previous UCS, except for 3Dface objects. Table 21-1 explains how the Object option aligns the UCS for various kinds of objects.

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As discussed in the Assigning a linetype section earlier in this chapter, you may need to load a linetype before you can use it. To load a linetype, choose Linetype Control from the Properties toolbar. Scroll down to the bottom of the list and choose Other to open the Linetype Manager. Choose Load to open the Load or Reload Linetypes dialog box, choose the linetype file (if not the default), and choose the linetype that you want to load. Click OK. Choose the linetype again in the Linetype Manager and click OK to return to your drawing. To filter the list of linetypes, choose from the Linetype Filters drop-down list box in the Linetype Manager.

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return true; } public function brake() { if ( $this->_speed <= 0 ) return false; $this->_speed -= 10; return true; } public function getSpeed() { return $this->_speed; } } class CarTest extends PHPUnit_Framework_TestCase { public function testInitialSpeedIsZero() { $car = new Car(); $this->assertEquals( 0, $car->getSpeed() ); } public function testAccelerate() { $car = new Car(); $car->accelerate(); $this->assertEquals( 10, $car->getSpeed() ); } public function testMaxSpeed() { $car = new Car(); for ( $i=0; $i < 10; $i ++ ) { $car->accelerate(); } $this->assertEquals( 100, $car->getSpeed() ); $car->accelerate(); $this->assertEquals( 100, $car->getSpeed() ); } }

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For the planning and control tasks, this means that instead of having people do the planning for all four products, having other personnel do the scheduling for each of the four areas, and having others make dispatch decisions for each of the four, the attempt is made to have one person do the planning, scheduling, and dispatching for a complete product line This has the bene t of closing the feedback loops on decisions, actions, and results It also has the bene t of increased knowledge and information for any decision The type of knowledge and information in focused factories is organized differently than in a hierarchical factory The knowledge is concentrated on the product being produced and is not normally diluted by noise about other products and issues in the factory.

third-order aberrations. Electronic copies are available at JC Wyant s website (Wyant, 2006) as well as on the accompanying CD to this book. Figure 16.8(a) shows two identical interferograms superimposed with a small rotation between them. As we might by now expect, the moire pattern consists of nearly straight equi-spaced lines. However, when one of the two interferograms is ipped over, the aberrations will add rather than subtract, and the resultant moire is shown in Figure 16.8(b). When one interferogram is ipped, the fringe deviation from straightness in one interferogram is to the right and, in the other, to the left. Thus, the signs of the defocus and spherical aberration for the two interferograms are opposite and the resulting moire pattern has twice the defocus and spherical of each of the individual interferograms. When two identical interferograms given by Figure 16.7(a) are superimposed with a displacement from one another, a shearing interferogram is obtained. Figure 16.9 shows vertical and horizontal displacements with and without a rotation between the two interferograms. The rotations indicate the addition of tilt to the interferograms. These types of moire patterns are very useful for understanding lateral shearing interferograms. Moire patterns are produced by multiplying two intensity distribution functions. Adding two intensity functions does not give the difference term obtained in Eq. (16.3). A moire pattern is not obtained if two intensity functions are added. The only way to get a moire pattern by adding two intensity functions is to use a nonlinear detector. For the detection of an intensity distribution given by I1 I2, a nonlinear response can be written as Response a I1 I2 b I1 I2 2 16:18

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TSS (kg/kkg)

Some of you will want to take your productions to the next level, and in 6, I will go through what I characterize as the semiprofessional studio. But the focus of this chapter is getting started with basic, inexpensive equipment and software.

FIGURE 8.16 Measured radiation patterns at 1800 MHz for the antenna studied in Figure 8.15. (a) H-slot coupled feed (port 1), (b) L-strip coupled feed (port 2).

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