The On-Line Encyclopedia of Bongard Problems

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Inner objects from red to yellow; outer from green to violet vs. inner objects from green to violet; outer from red to yellow.

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	CROSSREFS	`Adjacent-numbered pages: BP395 BP396 BP397 BP398 BP399 * BP401 BP402 BP403 BP404 BP405`
	KEYWORD	`color`
	AUTHOR	`Harry E. Foundalis`

Cars vs. no cars

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	COMMENTS	`Based on Google reCaptcha human verification checks.`
	CROSSREFS	`Adjacent-numbered pages: BP839 BP840 BP841 BP842 BP843 * BP845 BP846 BP847 BP848 BP849`
	KEYWORD	`nice, teach, anticomputer, culture, color, experimental, funny`
	WORLD	`color_street_photograph [smaller \| same \| bigger]`
	AUTHOR	`Cameron Fetter`

Red shape vs. blue shape.

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	CROSSREFS	`Adjacent-numbered pages: BP906 BP907 BP908 BP909 BP910 * BP912 BP913 BP914 BP915 BP916`
	KEYWORD	`easy, dual, arbitrary, color, experimental`
	AUTHOR	`Aaron David Fairbanks`

Transitive vs. non-transitive relations between the red and blue circles.

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	COMMENTS	Each example in this Bongard Problem consists of mini-panels containing the same arrangement of circles (ignoring colouring). Each mini-panel has a single circle highlighted in red, and possibly some circles highlighted in blue. A strict rule for this Bongard Problem could be something like "If a circle is blue in one mini-panel and red in a second mini-panel, then there are no blue circles in the second mini-panel that weren't already blue in the first mini-panel." The relation interpretation is that a circle is related to the red circle if and only if it is coloured blue.
	CROSSREFS	`Adjacent-numbered pages: BP968 BP969 BP970 BP971 BP972 * BP974 BP975 BP976 BP977 BP978`
	KEYWORD	`convoluted, color, infodense, rules`
	AUTHOR	`Jago Collins`

Symmetric vs. Asymmetric relations between the red and blue circles.

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	COMMENTS	Each example in this Bongard Problem consists of mini-panels containing the same arrangement of circles (ignoring colouring). Each mini-panel has a single circle highlighted in red, and possibly some circles highlighted in blue. A strict rule for this Bongard Problem could be something like "If a circle is blue in one mini-panel and red in a second mini-panel, then the red circle from the first mini-panel is blue in the second mini-panel." The relation intepretation is that a circle is related to the red circle if and only if it is coloured blue. BP973 is a similar problem.
	CROSSREFS	`Adjacent-numbered pages: BP970 BP971 BP972 BP973 BP974 * BP976 BP977 BP978 BP979 BP980`
	KEYWORD	`convoluted, color, infodense, rules`
	AUTHOR	`Jago Collins`

Color of any region is an equal mix of the colors of the overlapping shapes vs. not so.

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	CROSSREFS	`Adjacent-numbered pages: BP1197 BP1198 BP1199 BP1200 BP1201 * BP1203 BP1204 BP1205 BP1206 BP1207`
	KEYWORD	`nice, precise, allsorted, notso, color`
	AUTHOR	`Leo Crabbe`

Shades of green vs. shades of red.

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	CROSSREFS	`Adjacent-numbered pages: BP1250 BP1251 BP1252 BP1253 BP1254 * BP1256 BP1257 BP1258 BP1259 BP1260`
	KEYWORD	`easy, precise, allsorted, minimal, arbitrary, color, continuous`
	AUTHOR	`Leo Crabbe`

Red and its derivative hues vs. not

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	COMMENTS	`Solution worded differently:` `Colors that use the primary color red to make, vs colors that don’t/cannot` `Reds and its secondary and tertiary relations vs. not` `Red and its pigment relatives vs. not` `Comment from the author (a.k.a. Morgan Kidd):` `Thank you Sally D. for introducing me to bongards!`
	CROSSREFS	`Adjacent-numbered pages: BP1285 BP1286 BP1287 BP1288 BP1289 * BP1291`
	KEYWORD	`precise, notso, color`
	AUTHOR	`Morgan`

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