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the world > relative properties > number > mathematical number or quantity > numerical arrangement > [noun] > set > sequence > series > infinite (12)
secundan1685

Mathematics. (See quot. 1704.)

infinite series1706

Mathematics. infinite series: a series of quantities or expressions which may be indefinitely continued without ever coming to an end (but may or…

Taylor('s) series1816

Mathematics.Taylor('s) series, an infinite series of the form f(a) + hf′(a) + h 2 f″(a)/2! + … + hn−1f(n−1)(a)/(n − 1)! + …, where f(i)(a) is the…

Maclaurin's series1881

a Taylor series representing a function in the neighbourhood of the origin.

power series1884

an infinite sum of the form … + a′−2 x −2 + a′−1 x −1+ a 0 + a 1 x + a 2 x 2 + …, where each a n is independent of x and n ranges over the set of…

Fibonacci('s) series1891

Used attributively or in the possessive, esp. in Fibonacci('s) numbers, the numbers 1, 1, 2, 3, 5, 8,‥, where every number after the first two is…

Laurent's expansion1893

Used attributively and in the possessive in Laurent's expansion n. also Laurent expansion, the expression of a function of a complex variable z

Fibonacci('s) numbers1914

Used attributively or in the possessive, esp. in Fibonacci('s) numbers, the numbers 1, 1, 2, 3, 5, 8,‥, where every number after the first two is…

majorant1925

A function, set element, etc., that can be said to dominate, have precedence over, or constitute an upper bound for another mathematical entity of…

tetrahedral numbers1939

Mathematics. tetrahedral numbers, the series of integers 1, 4, 10, 20,…, the nth member of which is the sum of the first n triangular numbers.

Fibonacci('s) sequence1964

Used attributively or in the possessive, esp. in Fibonacci('s) numbers, the numbers 1, 1, 2, 3, 5, 8,‥, where every number after the first two is…

binomial series1966

Mathematics. Consisting of two terms; see B. Also, relating to or derived from the binomial theorem or the binomial distribution; binomial coefficient

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