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102 I What Makes It Visual?<br />

There’s a choice here because the triangle is bilaterally symmetric—if I reflect it,<br />

nothing changes in what I see. So I can apply the rule both ways. Moreover, the chevron<br />

should still be where it was to start—at least according to the rule. That’s the<br />

pickle. What seems to be possible doesn’t include what I want<br />

I have to replace the triangle and the chevron in the shape<br />

with another triangle in a new orientation, and a chevron that’s been reversed.<br />

One after the other, the translations in my two rules don’t add up in the desired<br />

way. No matter what I do with the rules, I can’t reorient the triangle. There’s no<br />

way to reverse its direction. And I can’t apply either of the rules to the chevron.<br />

There’s no way to change it, period. Reflecting these figures together as a pair is impossible<br />

with the rules I’ve got. The local changes they make are just too restricted to produce<br />

the global transformation I’m looking for. However, it’s awfully hard to see<br />

everything in your head if you plan too far in advance—even a couple of easy steps<br />

with opposite translations—when there’s visual calculating to do. Then, it’s usually<br />

better to draw.<br />

Let’s stop thinking and see what happens. There’s a way out of my predicament<br />

when I approach it visually, so that a shape can be a shape it’s not. It’s easy to apply<br />

my rules to define the shapes in this series

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