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A dynamic subclass is selected for each occurrence of a j class in the color domain However, assume that we instantiate variable XCi with the k k dynamic subclass Zi Such an instantiation is sound iff card(Zi ) = 1 (meaning that this subclass is reduced to a single color)..

The reader is in the text, and in a very similar way knowing in the face of mystery presumes a subject who is inside the knowledge production process and abandons him/herself to the centrifugal connections of meanings/actions The framework that I propose for analysis of the texture of a eld of practices is therefore indirect and metaphorical, since although texture can be shown or demonstrated it can never be de ned Explanation risks losing the very nature of what it seeks to elucidate Weaving, ie following the multivalent process that constitutes texture, is the analytical metaphor most appropriate for its understanding (Brogan, 1989) Nevertheless, this is not to imply that texture is a hidden object that cannot be grasped; rather, we should develop a style of thinking and doing research that enables us to show the relevance of connectedness in action and its continuing deferral.

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impedance for a rectangular lattice, which is a simple two-dimensional extension of (4.42a). Then we will present the relation for an arbitrary lattice. 4.5.1 Rectangular Lattice For a rectangular lattice, the mutual impedance between two elements can be expressed as Zmn = 1 4

by regressing X2 on X1 . What this shows is that the extent to which the variable with measurement error pollutes the coef cient estimate of interest is governed by the linear association between these explanatory variables, and the only time that measurement error in X1 will not have an effect is when there is no bivariate linear relationship between X2 and Y or no bivariate linear relationship between X1 and X2 . Although we have made these points in a linear model context, corresponding effects of measurement are also present in the generalized linear model and are more complicated to analyze, due to the link function between the systematic component and the outcome variable. In generalized linear models, the additive, systematic component is related to the mean of the outcome variable by a smooth, invertible function, g( ), according to = X where E(Y) = g 1 ( ). (4.15)

I maintain that the concept of texture paved the way for the study of organizing as a practical accomplishment and I consider it the antecedent of practice-based studies In fact, regarding organizing activities as connectedness in action implies a sociology of verbs and not of nouns (Law, 1992), so that organizing is considered more than the organization, the mode of ordering more than the order; it entails, that is to say, a proximal view of work processes (Cooper and Law, 1995) Distal and proximal are two complementary but distinct ways of viewing human structures, just as a sociology la Parsons is a sociology of being while a sociology la Elias is a sociology of becoming In the former case, social elements are conceived as self-suf cient; in the latter, as beginnings and transformations which constantly renew themselves.

Figure 9.8 shows the copolar and cross-polar patterns of two Potter horns loaded by the FSS described in Figure 9.4. The horns are designed to operate at transmit and reflect bands of the FSS. The aperture diameter of a horn is about 3 0 with respect to its operating frequency. The horn apertures are assumed parallel to the FSS surface. The feed blockage is ignored for the reflected fields. At the transmitband frequency the secondary patterns do not differ from the primary patterns. At the reflect-band frequency the secondary patterns significantly differ from the primary patterns near the 30 scan angle. As explained before, this deterioration of the copolar and cross-polar performances is due to the grazing lobe and the surface wave mode. The above analysis assumes the FSS surface to be of infinite extent along the transverse plane. For a finite FSS, a physical optics approximation [3] can be employed to obtain the first-order effect. For the transmit band the differential electric field (electric field with FSS loading minus electric field of the horn without FSS) at the finite surface of the FSS is determined assuming the FSS is of infinite extent. A superposition of the primary horn patterns and the radiation patterns of

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