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How do transparency and exibility contribute to explanatory power, and why is the distinction important To answer this question, it is useful to view explanatory power as composed of two components, informational power and computational power Informational power is strictly related to content alone, while computational power evaluates ef ciency and usability as well Interfaces having greater informational power contain superior content, while interfaces having greater computational power have content that can be used and accessed more ef ciently and effectively By this de nition, transparency enhances informational power, whereas exibility enhances computational power Larkin and Simon de ne these notions more precisely in comparing two diagrammatic representations They de ne two representations as informationally equivalent if all the information in one is also inferable from the other, and vice versa.

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Determine the weight enumerator for 3.18 [204]Let C be a linear code with both even- and odd-weight codewords. Show that the number of even-weight codewords is equal to the number of odd-weight codewords. 3.19 Show that for a binary code, Pu( E ) can be written as:

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1 Moreover two representations are computationally equivalent if they are informationally equivalent and, in addition, any inference that can be drawn easily and quickly from the information given explicitly in the one can also be drawn easily and quickly from the information given explicitly in the other, and vice versa 2 Using their de nition, two user interfaces would be equivalent, in terms of explanatory power, if they are computationally equivalent (which by their de nition means they are informationally equivalent as well, because computational equivalence subsumes informational equivalence) An example will help illuminate the difference between informational power and computational power Figure 97a provides a diagram of TransMode Hierarchy (see 6 for a review) This diagram is intended to serve as a user interface to the expert system that recommends a transportation mode.

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The diagram partitions the knowledge base into more manageable chunk, and creates a hierarchic representation, so that the interrelationships among the chunks are made explicit On the other hand, Figure 97b illustrates a at interface of the same expert system It is a at interface because the links among the nodes have been removed; in essence, the structural information is missing Moreover, the variables are listed in alphabetical order (One bene t of a diagrammatic representation is that we can group related variables together by location on a plane; to avoid indexing by location on a plane, we simply list the variables in alphabetical order) The two interfaces are not informationally equivalent the at interface is informationally inferior to the hierarchic interface, because it is lacking structural information about how the variables are interconnected.

8. Yes, for instance, 1/2

To render the two interfaces informationally equivalent, we must add more content to the at interface For example, we can attach a textual explanation to each node that describes how the node is related to other nodes A user may click on any node on the at interface to request information about its parent node For example by clicking on Shipment Weight the system informs the user: The parent of Shipment Weight is Load Type Such explanations, in effect, would produce a at interface that is informationally equivalent to the hierarchic interface Clearly, however, the two interfaces are not computationally equivalent The hierarchic interface possesses a number of advantages over the at interface in.

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The graphical form of state machine description is excellent for simple processes; however, it becomes unmanageable (and unreadable) for large numbers of states and transitions. Consequently, we introduce a simple algebraic notation called FSP (for Finite State Processes) to describe process models. Every FSP description (LTS) description. In thischapter, we will hasacorrespondingstatemachine FSP. The full lanintroduce the action prefix and choice operators provided by guage definition of ESP may be found in Appendix B.

Thus w*(x)A(x)= 0 (mod n ( x ) ) ,so that by (7.38) n ( x ) w*(x). Thus there is apolynomial G ( x ) such that w * ( x ) = n ( x ) G ( x ) .Equation (7.41) can thus be written as

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