Mathematical optimization | Articles containing proofs | Integer sequences

Lazy caterer's sequence

The lazy caterer's sequence, more formally known as the central polygonal numbers, describes the maximum number of pieces of a disk (a pancake or pizza is usually used to describe the situation) that can be made with a given number of straight cuts. For example, three cuts across a pancake will produce six pieces if the cuts all meet at a common point inside the circle, but up to seven if they do not. This problem can be formalized mathematically as one of counting the cells in an arrangement of lines; for generalizations to higher dimensions, see arrangement of hyperplanes. The analogue of this sequence in three dimensions is the cake number. (Wikipedia).

Lazy caterer's sequence
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Related pages

Floyd's triangle | Arithmetic progression | Bernoulli's triangle | Triangular number | Binomial coefficient | Recurrence relation | Disk (mathematics) | Arrangement of hyperplanes | Sequence | Arrangement of lines | Pascal's triangle | Cake number | Dividing a circle into areas