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Expansion 2: The Notebook PC with Wireless Adapter . . . . . 470 Creating the LAN . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 471 Sharing Resources on the Network . . . . . . . . . . . . . . . . . . . . 473 Summary . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . . 474



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transformations that maintain the important information of a scale He proposed four main categories of scale level based on admissible transformations: nominal, ordinal, interval, and ratio Because a ratio scale is an interval scale with an empirically justi ed origin, and a nominal scale is not quantitative (at least on the surface), we focus on the important distinction between ordinal and interval scales We have already shown that the information to be maintained for an interval scale is empirical order and additivity, which for a scale means maintaining the rank order of scale values and the relative distances between scale values The transformation that maintains this scale information is the af ne transformation, Y = bX + a To illustrate the af ne transformation, assume we have an interval scale with values xh, xi, de ned in arbitrary units, such that x i > x h .

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Once we have a model it should be evaluated. The evaluation of an 3a-model MO yields results in the descriptive formalism R 0. To do so, solution techniques like those indicated in Section 1.2 can directly be applied since the formalism 30 has been chosen to directly suit The results those techniques. The evaluation of an 3e-model MO is called a Vo-evaluation. presented in the formalism or domain Ri (i 2 0) can be further processed or enhanced to the higher level Ri+i. be done automatically; This is called an &i+i- enhancement. tool support

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The distance between two scale values is x i x h Suppose we apply the af ne transformation Y = bX + a to the values on the original scale Replacing the x values with the new y values, we have yh = bxh + a, and y i = bx i + a The af ne transformation maintains the property of order because a and b are constants that do not affect inequalities Therefore, given that (xi , xh > 0), when (xi > xh ), it is always the case that ( yi > yh ) To see that the meaning of distance is maintained by the af ne transformation, we compute the difference between the values of the transformed scale, yi yh = (bxi + a) (bxh + a) = b(xi xh ).

Performability analysis of computer systems: Performance Evaluation, 1:157-196, 1992. Telecommunication Protocols and

This means that for any given original difference, the transformed distance is equal to the original distance times the arbitrary scaling constant The nature of two differences is unchanged because the same constant multiplies both Therefore, the meaning of a xed distance anywhere along the original scale is maintained and simply rescaled by b Monotonic Transformation The order of a scale is preserved with a monotonic transformation A monotonic transformation has the form Y = f (X), where f (X) is a one-to-one strictly increasing or decreasing function To illustrate, suppose in the previous example we used the monotonic transformation Y = ( X) 2 instead of the af ne transformation In this case the transformed values are yh = (xh ) 2 , and yi = (xi ) 2 .

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