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Is There a Relationship Between a Geometric Shape and the Problem of Mapping?
i'm interested in why you're so fascinated by the relationship of a geometric shape that can be arrayed in a variety of different manners, to this underlying problem of mapping. So i'm curious too. Is there a relationship that between that and what composers do with music? Because, i meanters a certain while, there's a certain repeating determinacy in music. But obviously, a composer just doesn't take a pattern and repeat it indefinitely. They take a pattern, and the pattern seems to allow for some choice in mn from the pattern forward, maybe. I don't know. It's itis. What makes a piece of music into a good piece of music? I