mathematical properties to these sparse distributed representations

Weyl’s insight that quantization of a classical system crucially involves un-derstanding the Lie groups that act on the classical phase space and the uni-tary representations of these groups

its jobs (internal representation of process groups)

Any representation of information such as a chart, diagram or table. Multiple views of the same information are possible, such as a bar chart for management and a tabular view for accountants.

It was Bergson (1960, pp. 98-128, 226-240) who first sensitized us to the qualitative dimension of time by noting how we often experience mathematically identical dura- tions as having quite different feeling tones. Ho

Like Orlikowski and Yates, we are particularly concerned with the rela-tionship between temporality and practice, with the ways in which a nego-tiated temporal order arises within, and lends meaning to, individualactivities coordinated in concert. We believe that a detailed understanding ofthe relationship between temporality and practice provides a basis for both amore detailed analytic understanding of the temporality of collaboration, butalso for technological and representational advances in support of cooper-ative activity.

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