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Transtheoretical model, 247 Treatments: crossed, 12 hierarchical design with, 27, 28 29 effect, 5 6 nested, hierarchical design with, 27 29 treatment as usual (TAU), 221 Trellis plot, 48 TSX, 601 Tuckerized curve models, 452 453 Tukey, John, 33, 34 36, 39 EDA computer graphics and, 42 43 power analysis and, 76 reexpression and, 52 Type I/Type II error, 65. See also Power analysis U.S. Coast Guard, 338 U.S. Postal Service, 539 Ultrametric tree, 166 167 Uniqueness, 147 CFA and, 154, 156 correlated, 402 United States Constitution, 191 University of Illinois, 156 University of Iowa, 355, 367 University of Shef eld, 296 University of Wisconsin, 512 Unweighted pair group mean average (UPGMA), 170 Validity, 401 403 concurrent, 433 construct, 433 meta-analysis and, 534, 541 personality measurement and, 379 388 content, 377, 385, 433 mood measurement and, 362, 364, 368 personality measurement and, 385 386, 389 convergent, 384 385, 402, 433 434 cross-, 503 discriminant, 386 388, 397 398, 433 434 external, 380 face, 385 generalization studies, 549 internal, 380 predictive, 433 threats to internal, 325 quasi-experiments and, 330 333 Values inquiry, 340 Vanderbilt University, 230 Variables: concomitant. See Design, covariates and continuous, 116 dependent (DV), 607, 608, 609, 610, 611, 612, 614, 615, 616 discrete, 116 independent (IV), 607, 609, 610, 611, 612, 614, 615, 616 intervening, 281 latent, 611 masking, 175 176

Since the exponent is a quadratic form, it is clear by inspection that the density is a multivariate normal with zero mean. Since we have to satisfy the second moment constraints, we must have a multivariate normal with covariance Kij , and hence the density is f (x) = 2 which has an entropy 1

Function LASTINROW(rng As Range) Application.Volatile Set LastCell = rng.Parent.Cells(rng.Row, Columns.Count) _ .End(xlToLeft) LASTINROW = LastCell.Value If IsEmpty(LastCell) Then LASTINROW = If rng.Parent.Cells(rng.Row, Columns.Count) <> Then _ LASTINROW = rng.Parent.Cells(rng.Row, Columns.Count) End Function

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In an analog and RF design environment, parameterized cells, also known as p-cells (or Pcells), allow for means to modify the size of the physical elements [1 4] Additionally, these designs must be able to integrate with guard ring technology requirements [5 7] and under bond wire pads [8] Semiconductor devices, both active and passive elements, can be constructed from primitive p-cell These primitive p-cell elements represent a single device element (eg, resistor, capacitor, inductor, MOSFET, or bipolar element) These physical elements undergo full dc and ac RF characterization, from which the released models are constructed In RF ESD cosynthesis, it is desirable to be able to provide a methodology that allows the ability to vary the ESD network characteristics, whether size or topology, to evaluate the RF functional impacts.

Wegener, D. T., 270, 271, 299, 307, 354, 356, 358, 359, 360, 361, 364, 370, 466 Wegner, D. M., 189, 197, 198, 269, 271, 339, 390, 402, 409, 410, 468 Wehmer, G. M., 292 Wehr, T. A., 427 Weigel, R. H., 491 Weinberger, J., 129 Weinblatt, T., 557, 560 Weiner, B., 293, 469 Weingarten, H. G. D., 96 Weinman, M. L., 89 Weisenberg, M., 367 Weiskrantz, L., 266, 269 Weiss, K., 427 Weiss, R. S., 194 Weissman, M. M., 331 Weisz, J., 38, 47 Weisz, J. R., 46 Weizman, A., 96 Weldon, E., 402 Wells, G., 33, 334 Wells, G. L., 360, 361, 366 Welsh, G. S., 148 Wendt, P. E., 89 Wenger, E., 43 Wentura, D., 490 Wenzel, M., 497 Wenzlaff, R. M., 45, 269 Werner, C. M., 438 Werner, H., 39 Wertsch, J. V., 42, 43 Wesler, M. O., 448 Wessells, M., 584 West, S. G., 468 Westen, D., 120, 221 Westenberg, H. G. M., 77 Wetherell, M. S., 486, 489, 490, 499 Weyant, J. M., 466 Whaley, D. L., 138 Wheeler, D., 394 Wheeler, L., 291 Wheeler, R. E., 188 Wheeler, S. C., 359, 360 Wheeler, V., 270 Whitbourne, S. K., 331 Whitcher-Alagna, S. J., 469, 470 White, B. J., 486, 487, 488, 490, 492 White, G., 41 White, G. M., 41, 46 White, J. B., 316 White, J. R., 582 White, K. M., 122 White, R. K., 574 White, R., W., 17 White, S. W., 328 Whitehead, L. A., 540, 550 Whiteside, A., 478 Whiting, B. B., 35, 36, 41 Whiting, J. W., 35, 36, 41 Whitley, B. E., 334 Whitley, B. E., Jr., 510, 521, 522 Whitney, G., 449, 454, 468 Whitney, H., 477 Wichems, C. H., 78

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