Search: user:Aaron David Fairbanks
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BP1210 |
| Vertical, horizontal, and both diagonal axes of symmetry vs. not (more specifically, one or fewer axes of symmetry). |
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BP1209 |
| Empty square present vs. no square present. |
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BP1208 |
| More triangles left than right vs. more triangles right than left. |
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BP1207 |
| Horizontal axis of symmetry vs. no horizontal axis of symmetry. |
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BP1206 |
| Vertical axis of symmetry vs. no vertical axis of symmetry. |
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BP1201 |
| The only triangles are the individual regions and the whole vs. there is some other triangle made of triangles. |
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BP1200 |
| The whole rectangle can be filled in by successively replacing pairs of adjacent rectangles with one vs. not so. |
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COMMENTS
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Another wording: "can be repeatedly broken along 'fault lines' to yield individual pieces vs not." |
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REFERENCE
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Robert Dawson, A forbidden suborder characterization of binarily composable diagrams in double categories, Theory and Applications of Categories, Vol. 1, No. 7, p. 146-145, 1995. |
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CROSSREFS
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All of the examples fitting left here would fit right in BP1199 except for (1) a single rectangle, (2) two rectangles stacked vertically, or (3) two rectangles side by side horizontally.
All of the examples fitting right in in BP1097 (re-styled) would fit right here (besides a single solid block, but that isn't shown there).
Adjacent-numbered pages:
BP1195 BP1196 BP1197 BP1198 BP1199  *  BP1201 BP1202 BP1203 BP1204 BP1205
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KEYWORD
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hard, precise, challenge, proofsrequired, inductivedefinition, left-listable, right-listable
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AUTHOR
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Aaron David Fairbanks
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BP1199 |
| The only rectangles are the individual regions and the whole vs. there is some other rectangle made of rectangles. |
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