Search: subworld:everything
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| BP935 |
| Shapes have equal area vs. not so. |
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| BP937 |
| Shapes have equal perimeter vs. not so. |
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| BP939 |
| Optical illusions vs. not so. |
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| BP941 |
| JPEG image vs. PNG image. |
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| BP942 |
| Square bounding box vs. oblong rectangular bounding box. |
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| BP944 |
| Image of Bongard Problem that would sort ANY image of a valid Bongard Problem on one of its sides vs. image of Bongard Problem whose categorization of a BP image would depend on the solution or examples in it. |
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COMMENTS
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"Any" here means any image of a Bongard Problem in the relevant format, i.e. with white background, black vertical dividing line, and examples in boxes on either side.
All examples shown in this Problem clearly sort themselves on the left or right.
A self-referential but maybe simpler solution is "would sort all examples in this whole Bongard Problem on one of its sides vs. not so." Users adding examples please try to maintain this: for any example you add to the right of this Bongard Problem, make sure it does not sort all the other examples in this Bongard Problem on just one of its sides. - Aaron David Fairbanks, Aug 26 2020 |
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CROSSREFS
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Adjacent-numbered pages:
BP939 BP940 BP941 BP942 BP943  *  BP945 BP946 BP947 BP948 BP949
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KEYWORD
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hard, challenge, presentationinvariant
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WORLD
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boxes_bpimage_sorts_self [smaller | same | bigger] zoom in left | zoom in right
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AUTHOR
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Jago Collins
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| BP945 |
| Cube number of dots vs. non-cube number of dots. |
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| BP946 |
| Can be constructed using 2 identical copies of an image (full overlapping not allowed) vs. not so. |
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COMMENTS
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"Full overlapping not allowed" means you cannot overlay an image onto itself without moving it; if this were allowed all images would be sorted on the left. The copies can be moved around (translated) in 2D but can not be flipped or rotated.
There are examples on the right drawn with thick lines, and these could be created by copying an image with slightly thinner lines and moving it over a tiny amount. If you fix this issue by saying "the copy has to be moved over more than a tiny amount" then the Bongard Problem is perfect but not precise, but if you fix this issue by saying "interpret the figures as made up of (infinitesimally) thin lines" then it's precise but not perfect. - Aaron David Fairbanks, Jun 17 2023 |
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CROSSREFS
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Adjacent-numbered pages:
BP941 BP942 BP943 BP944 BP945  *  BP947 BP948 BP949 BP950 BP951
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KEYWORD
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nice, notso, creativeexamples
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AUTHOR
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Leo Crabbe
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