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377 Getting in the Right Frame of Mind<br />

view is as good as another calculating with shapes, and no view lasts forever. This<br />

goes for styles themselves and ways of defining them. It strikes me that my description<br />

of style is simply a generalization of what’s been tried, with more freedom and flexibility<br />

when it comes to schemas, using them, and changing them, and with greater emphasis<br />

on how assignments and transformations vary to tie things together. In<br />

addition, my approach to style corresponds to what I’m doing now with schemas and<br />

rules in different algebras of shapes, etc. It’s a useful fit that’s temporary if not evanescent,<br />

yet no less rigorous for that. It’s being right without being eternal and unchangeable.<br />

It’s just calculating with shapes.<br />

Choosing assignments and transformations is another way to get in the right<br />

frame of mind to design, although I really don’t have anything more specific to recommend<br />

than what I’ve already shown by haphazardly dividing shapes, defining spatial<br />

relations, etc. Building up a repertoire of examples and motifs that can be used in<br />

assignments—perhaps this is what designers mean by defining a vocabulary—repays<br />

the effort. In fact, this is as much as I know how to do, in addition to augmenting<br />

my catalogue of schemas. Even so, it seems there are too many options to be systematic.<br />

In principle, anything will work. However, the idea is clear. Given an assignment<br />

g and a transformation t, the composition t g determines when parts are alike and<br />

how they change as rules are tried. There’s plenty of room for variation and a myriad<br />

of expressive possibilities. The proof is easy to see in a small way in ice-ray lattice<br />

designs. Starting with a rectangular frame, orthogonal compositions produce<br />

and parallel ones<br />

But then there’s also this

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