Search: subworld:everything
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| BP1271 |
| Positive correlation vs. negative correlation. |
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COMMENTS
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All examples in this Bongard Problem are scatter plots. Each dot represents a data point.
"Positive correlation" means that when the X value increases, the Y value tends to increase as well (in the long run), while "negative correlation" means that when the X value increases, the Y value tends to decrease. |
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CROSSREFS
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Adjacent-numbered pages:
BP1266 BP1267 BP1268 BP1269 BP1270 * BP1272 BP1273 BP1274 BP1275 BP1276
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EXAMPLE
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Example TM4854 does not fit on either side because when the X value increases, the Y value stays the same.
Example TM4855 does not fit on either side because there is no correlation. |
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KEYWORD
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fuzzy, minimal, unwordable, teach, spectrum, dual, handed, leftright, updown, rotate, stable, hardsort, left-narrow, right-narrow
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AUTHOR
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Ben
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| BP1272 |
| Square minus circle vs. circle minus square. |
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| BP1273 |
| Sequence contains each possible way its distinct elements can be arranged as a subsequence vs. not so. |
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REFERENCE
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https://en.wikipedia.org/wiki/Superpermutation |
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CROSSREFS
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Adjacent-numbered pages:
BP1268 BP1269 BP1270 BP1271 BP1272 * BP1274 BP1275 BP1276 BP1277 BP1278
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EXAMPLE
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There are 6 ways of arranging the letters A, B and C: ABC, ACB, BAC, BCA, CAB, and CBA. The string "ABCABACBA" contains each of these as a substring, and would therefore be sorted left. |
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KEYWORD
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precise, allsorted, notso, sequence, traditional, miniworlds
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CONCEPT
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sequence (info | search),
overlap (info | search)
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WORLD
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[smaller | same | bigger]
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AUTHOR
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Leo Crabbe
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| BP1274 |
| Reversing the sequence permutes the objects vs. not. |
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| BP1275 |
| There is a way of grouping elements into (more than one) equal-sized blocks such that no block appears twice vs. there exists no such grouping. |
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| BP1276 |
| Ways of representing the sequence "ABABCBACCBAC" by grouping its elements into equal-sized blocks and relabelling them (identical blocks are represented by the same element) vs. representations of different sequences. |
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| BP1278 |
| There is a way of dividing the grid into (more than one) equal-sized blocks such that no block appears more than once vs. there exists no such way of dividing the grid. |
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| BP1279 |
| Circled points are all possible vertices a square with a particular side length can take, provided that each of its corners lie on a grid point vs. not so. |
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