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where (a) follows from the bound on sgn(x) and (b) follows from the fact that l (x) satis es the Kraft inequality. We have equality in the above chain only if we have equality in (a) and (b). We have equality in the bound for sgn(t) only if t is 0 or 1 [i.e., l(x) = l (x) or l(x) = l (x) + 1]. Equality in (b) implies that l (x) satis es the Kraft inequality with equality. Combining these two facts implies that l (x) = l(x) for all x. Corollary For nondyadic probability mass functions, E sgn(l(X) l (X) 1) 0,

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This example uses three additional files, which are also provided on the CD-ROM: Text01.txt, Text02.txt, and Text03.txt. You ll need to modify the routine to import other text files. This procedure uses the FileSearch object, so it will work in Excel 2000 or later.

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by generic knowledge structures that organize a person s understanding of a particular domain A schema can be thought of as a subjective theory (Markus & Zajonc, 1985) that is formulated to account for the generalities of one s experience The elements of the schema are typically thought to be organized by more than simple association For example, spatial, temporal, logical, and causal relations constrain and provide coherence to the schematic structure To take a simple example, a face schema consists not only of a set of elements that are associated with faces (eg, eyes, nose, mouth), but also of rules about the spatial relations among these elements This general understanding of what faces are like is assumed to have been abstracted from experience with numerous speci c faces over time.

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In addition to this inductive pathway to schema formation, it is often assumed that schemas can be learned in a more top-down manner For example, most schoolchildren could, one hopes, articulate a rather detailed mammal schema, although they have most likely not induced its elements by observing particular instances Instead, they have learned directly what the core elements of the schema are and how these elements are related to one another The elements contained in a schema often function like variables that can take a variety of values, provided that they adhere to the fundamental constraints of the schema For example, there is a range of acceptable colors and shapes that eyes can take, but they must invariably be located above the nose, contain a pupil and an iris, and so on.

This observation points to the fundamental function of schemas: They serve as templates for understanding experience by providing preorganized, general-purpose understandings that can be adapted to the particulars of the current situation via instantiation It is assumed that schemas will be activated spontaneously in situations in which they are relevant, and that this activation occurs in an all-or-none fashion Thus, unlike the associative network models (in which some nodes in a network can be active while others are not), schema models assume that if any part of the schema has been activated, then the rest of the schema will also be activated Schemas are thought to ful ll a variety of functions (for a review, see Bodenhausen, 1992) Most notably, they provide a basis for making inferences about unspeci ed elements of a stimulus or situation, and they can guide the interpretation of ambiguous features as well.

Activated schemas also tend to guide the processes of perception and memory toward information that is relevant to the particular schema One famous demonstration of the operation of schemas was provided by Bransford and Franks (1971), who showed that memory for ambiguous verbal stimuli (eg, the notes were sour because the seam was split) was substantially enhanced when a relevant schema was activated that would allow for the disambiguation of the sentence (in this example, bagpipe) As Bartlett (1932).

STI-de ned p =n-well diode with DT isolation bordered n-well; STI-de ned p =n-well diode with DT isolation bordered subcollector; n-well-to-substrate diode element with TI border; STI-de ned p anode in a p-well on a n subcollector with a DT border In the above list of primitive p-cell elements, the hybrid primitive elements can provide advantages in ideality, capacitance, substrate injection, noise isolation, latchup robustness, and ESD robustness Hence, in the integration of a design, the decision of the element to be used can in uence the functional tradeoffs, latchup margin, and ESD robustness [27] For an RF BiCMOS hierarchical O[2] p-cell and for a double-diode design p-cell, the graphical methodology can enable switches in the parameterized cell that can enable or disable hybrid design levels of the bipolar element.

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