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triangular array : ウィキペディア英語版
triangular array

In mathematics and computing, a triangular array of numbers, polynomials, or the like, is a doubly indexed sequence in which each row is only as long as the row's own index.
==Examples==
Notable particular examples include these:
*The Bell triangle, whose numbers count the partitions of a set in which a given element is the largest singleton〔.〕
* Catalan's triangle, which counts strings of parentheses in which no close parenthesis is unmatched〔.〕
* Euler's triangle, which counts permutations with a given number of ascents〔.〕
* Floyd's triangle, whose entries are all of the integers in order〔.〕
* Hosoya's triangle, based on the Fibonacci numbers〔.〕
* Lozanić's triangle, used in the mathematics of chemical compounds〔.〕
* Narayana triangle, counting strings of balanced parentheses with a given number of distinct nestings〔.〕
* Pascal's triangle, whose entries are the binomial coefficients〔.〕
Triangular arrays of integers in which each row is symmetric and begins and ends with 1 are sometimes called generalized Pascal triangles; examples include Pascal's triangle, the Narayana numbers, and the triangle of Eulerian numbers.〔.〕

抄文引用元・出典: フリー百科事典『 ウィキペディア(Wikipedia)
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