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Resistance Design Concept. Resistance design (RD) dates back to the 1960s and has since been revised. It was basic North American practice. Our inclusion of resistance design helps understand the cookbook design concept. At the time of its inception, nearly all local serving area switches could handle loops up to 1300 Q resistance. In virtually every case, if the RD rules were followed there would be compliance with the attenuation limit of 8 dB. The maximum resistance limit de nes a perimeter around a local switch which is called the resistance design boundary. For subscribers outside this boundary served by the switch, long-route design (LRD) rules were imposed. LRD is brie y covered in Section 5.4.5.2. The following additional terms dealing with RD are based on Ref. 5.



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Construct parameters measured after 4 weeks of bioreactor cultivation Construct structure Wet weight (mg/construct) Dry weight (mg/construct) Diameter (mm) Water (% wet weight) DNA ( g/construct) Glycosaminoglycans ( g/construct) Glycosaminoglycans ( g/ g DNA) Collagen (mg/construct) Collagen ( g/ g DNA) Construct function [35 S]sulfate incorporation (cpm/ g DNA/16 h) [3 H]proline incorporation (cpm/ g DNA/16 h) Glucose in medium (mg/cm3 ) Lactate in medium (mg/cm3 ) Equilibrium modulus (kPa) Constructs Lac Z 265 21 (n = 10, P < 0001) 22 04 (n = 10, P < 0001) 56 01 (n = 10, P < 0001) 925 10 (n = 6, P > 005) 488 70 (n = 6, P = 0001) 963 153 (n = 6, P = 0001) 20 02 (n = 6, P < 0.

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001) 06 01 (n = 6, P < 0001) 116 13 (n = 6, P < 0001) 23 06 (n = 6, P < 0001) 389 83 (n = 6, P > 005) 322 007 (n = 2, P > 005) 0998 007 (n = 2, P > 005) 35 33 (n = 3, P < 005) IGF-I 677 108 (n = 10) 58 11 (n = 10) 65 02 (n = 10) 913 09 (n = 5) 743 115 (n = 5) 10686 2396 (n = 5) 143 12 (n = 5) 13 02 (n = 2) 170 09 (n = 5) 94 10 (n = 5) 454 6.

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1 (n = 5) 221 052 (n = 2) 180 049 (n = 2) 126 52 (n = 4) Nontransfected 290 85 (n = 10, P < 0001) 28 04 (n = 10, P < 0001) 53 02 (n = 10, P < 0001) 887 35 (n = 6, P > 005) 384 70 (n = 6, P = 0001) 1333 511 (n = 6, P < 0001) 34 09 (n = 6, P < 0001) 05 01 (n = 6, P < 0001) 141 19 (n = 6, P = 0015) 38 09 (n = 6, P < 0001) 436 71 (n = 6, P > 005) 311 0.

20 (n = 2, P > 005) 104 012 (n = 2, P > 005) 30 4 (n = 3, P < 003).

access and transport area]) and the interexchange carrier network. Our concern here is the interexchange carrier network, which is synonymous with the long-distance network. So the question remains: how many hierarchical levels in the long-distance or toll network There will be trandem exchanges in the network, which we will call transit exchanges. These switches may or may not be assigned a higher hierarchical level. Let us assume that we will have at least a two-level hierarchy. Factors that may lead to more than two levels are:

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The time at the horizontal blanking pulse, 2 5 in Figure 14.3, is called the horizontal synchronizing interval; The interval 2 3 in Figure 14.3 is called the front porch; The interval 4 5 is called the back porch.

Two other points should be mentioned about interaction effects in logistic regression First, as in linear regression, cross-product terms typically induce multicollinearity among the regressors involved because the cross product tends to be highly correlated with its component parts One nal advantage of centering continuous predictors, as outlined by Aiken and West (1991), is that it tends to reduce this collinearity substantially Second, in that the model is inherently interactive in the probabilities, what changes with a cross-product term in the model The principal difference is that using a cross-product term allows interaction effects in the probabilities to be disordinal, whereas without it the interaction is constrained to be ordinal The descriptors ordinal and disordinal (Kerlinger, 1986) refer to degrees of interaction When the impact of the focus variable differs only in magnitude across levels of the moderator, the interaction is ordinal.

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