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- Cake_number abstract "In mathematics, the cake number, denoted by Cn, is the maximum number of regions into which a 3-dimensional cube can be partitioned by exactly n planes. The cake number is so-called because one may imagine each partition of the cube by a plane as a slice made by a knife through a cube-shaped cake.The values of Cn for increasing n ≥ 0 are given by 1, 2, 4, 8, 15, 26, 42, 64, 93, …The cake numbers are the 3-dimensional analogue of the 2-dimensional lazy caterer's sequence; the difference between successive cake numbers also gives the lazy caterer's sequence.".
- Cake_number wikiPageID "3826308".
- Cake_number wikiPageRevisionID "544274686".
- Cake_number hasPhotoCollection Cake_number.
- Cake_number subject Category:Mathematical_optimization.
- Cake_number comment "In mathematics, the cake number, denoted by Cn, is the maximum number of regions into which a 3-dimensional cube can be partitioned by exactly n planes.".
- Cake_number label "Cake number".
- Cake_number label "Число торта".
- Cake_number label "蛋糕數".
- Cake_number sameAs m.04y5q98.
- Cake_number sameAs Q4516348.
- Cake_number sameAs Q4516348.
- Cake_number wasDerivedFrom Cake_number?oldid=544274686.
- Cake_number isPrimaryTopicOf Cake_number.