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334 III Using It to Design<br />

and ‘‘supplemental squares’’<br />

But, really, I can try any identity or rule—I’m free to see and do as I please.<br />

A strictly generative account of style may not be enough. Saying what you see as<br />

you make what you want matters, too. Ambiguity isn’t noise, it’s something to use.<br />

And this is how shapes and rules work. I can always add the identities I need to see<br />

what’s important and describe it independent of the rules I apply to produce designs.<br />

Embedding and transformations make this possible once shapes fuse, so that generative<br />

and descriptive aspects of style are on equal footing and can change with ongoing<br />

experience. Understanding a style is more than connoisseurship and forgery. There are<br />

other things to see and to say, as well, that go beyond recognizing instances and copying<br />

them in a particular way, or branching out to make new ones. And I needn’t miss<br />

any of this when I calculate with shapes and rules.<br />

There’s always more to see and do. Not all of the lattice designs in Dye’s Grammar<br />

are regular patterns. In particular, there are marvelous ‘‘ice-rays’’<br />

To appreciate [these] designs . . . one needs to see ice forming on quiet water on a cold night.<br />

Straight lines meet longer lines, making unique and beautiful patterns. The Chinese term this<br />

ice-line, or lines formed by cracking ice; I have described it as the result of a molecular strain in<br />

shrinking or breaking, but more recent observations and photographs seem to prove that it is a<br />

conventionalization of ice-formation which has become traditional.<br />

And by now, it shouldn’t be a surprise that ice-rays are made by calculating.

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