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We can discuss arbitrary topologies, and ask, what determines the geometry? What are points, borders, regions? How could multiple topographies be resolved?

In a future session, we'll go through a different "mapping" of the conceptual space that we drew up together on the original roll of paper, but using field-theoretic notions instead of graph-theoretic (nodes, arcs, faces) notions.

Can one have multiple poles in metrics? Is there, say an Adorno metric, and another Marx metric for some conceptual space? How would one dimensionalize or measure such spaces?



xinwei@stanford.edu