Search: +meta:BP867
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BP376 |
| A "chess piece" that moves as shown may reach every square vs. not so. |
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CROSSREFS
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Adjacent-numbered pages:
BP371 BP372 BP373 BP374 BP375  *  BP377 BP378 BP379 BP380 BP381
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KEYWORD
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precise, allsorted, notso, left-finite, right-finite, traditional, fixedgrid, preciseworld
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CONCEPT
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all (info | search), chess-like (info | search), imagined_motion (info | search), motion (info | search)
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AUTHOR
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Aaron David Fairbanks
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BP381 |
| Adding the top two waves yields the bottom wave vs. not so. |
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BP385 |
| Nets of cubes vs. not nets of cubes. |
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BP390 |
| Each graph vertex is uniquely defined by its connections (the graph does not admit nontrivial automorphisms) vs. the graph admits nontrivial automorphisms. |
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BP538 |
| Shown is a box of this Bongard Problem (BP538) vs. not so. |
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BP545 |
| Solution for this problem (BP545) in English text vs. not. |
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BP559 |
| Cross section of a cube vs. not cross section of a cube |
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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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BP576 |
| Vertices may be partitioned into two sets such that no two vertices in the same set are connected versus not so. |
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BP812 |
| Aesthetically pleasing vs. not so. |
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CROSSREFS
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Adjacent-numbered pages:
BP807 BP808 BP809 BP810 BP811  *  BP813 BP814 BP815 BP816 BP817
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KEYWORD
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easy, fuzzy, abstract, notso, stretch, anticomputer, subjective, invalid, experimental, funny, dithering
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AUTHOR
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Aaron David Fairbanks
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