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I've found RegEx to be useful still. In the following code I use a jagged string array with the AI's I want to be able to process and their properties, being: string[][]​ ...


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Select objects: Select the support at 1 in Figure 24-27. Select objects: Right-click. Enter the type of array [Rectangular/Polar] <R>: Right-click and choose Polar. Enter the number of items in the array: 3 Specify the angle to fill (+=ccw, -=cw) <360>: Rotate arrayed objects [Yes/No] <Y>: Specify center point of array: Pick the endpoint at 2. Specify second point on axis of rotation: Pick the endpoint at 3.

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Let S be the set of shunt tracks, let Ks be the set of assignments on track s [ S, and let Ks be the set of assignments on track s [ S containing block b [ B Given these b sets, we de ne the following decision variables: xs k yb 1 0 1 0 if assignment k [ K s is used on shunt track s [ S otherwise if block b [ B is not parked on any shunt track otherwise.

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appearance phenomena such as the Hunt effect, the Stevens effect (although these could be simulated by making s change with adapting luminance rather than surround relative luminance), and the Helson Judd effect. In practical imaging applications, these limitations are of little consequence due to device gamut limitations. In other applications, where these phenomena might be important, a different color appearance model is required. In summary, RLAB performs well for the image reproduction applications for which it was designed, but is not comprehensive enough for all color appearance situations that might be encountered.

>>> Numbers=Numeric.array((4,9,16)) # (NOT a float array) >>> Numeric.sqrt(Numbers,Numbers) Traceback (innermost last): File <pyshell#33> , line 1, in Numeric.sqrt(Numbers,Numbers) TypeError: return array has incorrect type

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toroidal, in shape. If the mirror is not circular but elliptical, the possibility that it will develop a toroidal shape while being polished is very high. This toroidal shape introduces an additional astigmatism that complicates the analysis. Interested readers can consult the work of Tatian (1967), Silvernail (1973), and Shu (1983). The mathematical description given here assumes that the mirror under test is not toroidal and follows the approach used by Couder (1932) and Strong (1938), that is, nding the curvature from the Coddington equations for astigmatism. In what follows, it is assumed that the pinhole size source and the wire travel together in the same plane. Hence, when evaluating the transversal ray aberrations, it is necessary to multiply the value obtained in this way by a factor of 0.5 to get the real value of the transverse ray aberrations. However, since the aberrations of the wavefront are duplicated in the Ritchey Common test because of the double re ection on the optical at under test, we can conveniently omit the double re ection factor of 2 and factor 0.5 when calculating the value of the transversal ray aberrations. Applying the well-known Coddington equations for astigmatism to a re ecting surface, we nd that the sagittal focus of a converging beam incident on an optical re ecting surface is given (see Figure 8.31) by 1 1 2 cos y s0 s r and the tangential focus by cos2 y cos2 y 2 cos y t0 t r 8:86 8:85

You ve probably noticed that when you turn your PC on, several sequences of character text parade across the screen before the actual operating system boot-up begins What s going on is that all those interface cards and the motherboard that come equipped with a basic input/ output system, or BIOS, run a set of diagnostic routines to make sure they re working okay and that all parts are functional and accessible These are known as Power-On Self-Test or POST routines and serve to prevent a PC from hurting itself (or its data) by trying to operate when the system doesn t check out properly If it helps you to think of POST routines as a mandatory pre boot-up check, feel free to look at them that way.

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