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• W2549400436 abstract "Graphical representations, together with the processes which construct them and retrieve information from them, implement logics just as much as linguistic representations do. The distinctive property of graphical representation systems is ’specificity’--they enforce the representation of certain classes of information (e.g. referential and spatial relations). This property curtails their ability to express abstractions, though some but not all abstractions may be reintroduced by interpretative conventions. This curtailment of abstraction gives graphics their dominant cognitive characteristics. Provided that the inferential task at hand does not require abstractions which are inaccessible to graphical systems, the curtailment of abstraction leads to more processible representations. However, if the task at hand does require abstractions that are not available, graphics may substantially hinder processing. We have been developing a general cognitive theory of graphics from this starting point. Our aim in this paper is to lay out the outlines of our theory so that it can be compared and contrasted with other approaches at this workshop. We will give a brief exposition of the logical treatment and then illustrate the theory in the domain of an Euler’s Circles based system for solving syllogisms." @default.
• W2549400436 created "2016-11-30" @default.
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• W2549400436 date "1992-01-01" @default.
• W2549400436 modified "2023-09-25" @default.
• W2549400436 title "Implementing Logics in Diagrams" @default.
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