Search: author:Leo Crabbe
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BP850 |
| Shape can be maneuvered around the corner vs. not so. |
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BP847 |
| Evokes the idea of symmetry vs. not so. |
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BP821 |
| Impossible Bongard Problems vs. possible Bongard Problems. |
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BP818 |
| Dot's position within square is center of square's position within panel vs. not so. |
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BP817 |
| Bongard Problems with solution relating to concept: cross section vs. Bongard Problem unrelated to this concept. |
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BP816 |
| Cross section of a cylinder vs. not cross section of a cylinder |
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BP799 |
| Position-independent Bongard Problems where positioning varies vs. position-independent Bongard Problems where positioning is consistent |
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COMMENTS
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All examples in this Problem are position-independent Bongard Problems.
Positioning here includes objects' positions within the panels and objects' positions relative to each other.
There are very subtle distinctions to be made between the usage of variance of position in these BPs for the sake of noise (obscuring the solution eg. BP557), clarity (generalising the solution to make it more fundamental eg. BP79) or help (aiding the observer in finding the solution eg. BP334). There is certainly a degree of overlap between these three definitions, they are not disconnected. |
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CROSSREFS
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Adjacent-numbered pages:
BP794 BP795 BP796 BP797 BP798  *  BP800 BP801 BP802 BP803 BP804
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KEYWORD
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meta (see left/right), links
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AUTHOR
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Leo Crabbe
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BP787 |
| Ordered pairwise comparison Bongard Problems vs. unordered pairwise comparison Bongard Problems |
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BP569 |
| Triangular number of dots vs. non-triangular number of dots |
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COMMENTS
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All examples in this Problem are groups of black dots.
The nth triangular number is the sum over the natural numbers from 1 to n, where n > 0. Note: 0 is the 0th triangular number. The first few triangular numbers are 0, 1, 3 (= 1+2) and 6 (= 1+2+3) |
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CROSSREFS
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Adjacent-numbered pages:
BP564 BP565 BP566 BP567 BP568  *  BP570 BP571 BP572 BP573 BP574
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KEYWORD
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nice, precise, allsorted, notso, number, math, left-narrow, left-null, help, preciseworld
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WORLD
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dots [smaller | same | bigger]
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AUTHOR
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Leo Crabbe
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BP565 |
| Bongard Problems that are hard for humans to solve but easier for computers to solve vs. Bongard Problems that are hard for computers to solve but easier for humans to solve. |
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