à plusieurs côtés - определение. Что такое à plusieurs côtés
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Что (кто) такое à plusieurs côtés - определение

Newton-Cotes formula; Newton cotes rules; Newton cotes formulas; Newton-cotes formulas; Newton and Cotes formulas; Quadrature formula; Quadrature formulas; Newton-Cotes quadrature; Cotes formulas; Newton-Cotes; Newton-Cotes formulas; Newton–Cotes quadrature; Newtonian-cotes; Newtonian cotes; Newton–Cotes formula; Newton–Cotes quadrature rule; Newton-Cotes quadrature rule; Newton–Cotes formulae; Newton-Cotes formulae
  • Newton–Cotes formula for&nbsp;<math>n=2</math>

Everard Charles Cotes         
ENGLISH ENTOMOLOGIST AND JOURNALIST
Everard (Charles) Cotes; E. C. Cotes
Everard Charles Cotes (1862 — 4 October 1944) was an English-born entomologist who worked at the Indian Museum in Calcutta. He later became a journalist after marrying the famous Canadian journalist, novelist and playwright Sara Jeannette Duncan.
Merton Russell-Cotes         
BRITISH POLITICIAN
Russell Cotes; Russell-Cotes; Merton Russell Cotes; Sir Merton Russell-Cotes; Annie Russell-Cotes
Sir Merton Russell-Cotes (Wolverhampton 8 May 1835 – 27 January 1921 Bournemouth) was Mayor of Bournemouth, England, 1894–95. During his Mayoralty, Meyrick Park, two free libraries, and the first two schools of art in the borough were opened.
Newton–Cotes formulas         
In numerical analysis, the Newton–Cotes formulas, also called the Newton–Cotes quadrature rules or simply Newton–Cotes rules, are a group of formulas for numerical integration (also called quadrature) based on evaluating the integrand at equally spaced points. They are named after Isaac Newton and Roger Cotes.

Википедия

Newton–Cotes formulas

In numerical analysis, the Newton–Cotes formulas, also called the Newton–Cotes quadrature rules or simply Newton–Cotes rules, are a group of formulas for numerical integration (also called quadrature) based on evaluating the integrand at equally spaced points. They are named after Isaac Newton and Roger Cotes.

Newton–Cotes formulas can be useful if the value of the integrand at equally spaced points is given. If it is possible to change the points at which the integrand is evaluated, then other methods such as Gaussian quadrature and Clenshaw–Curtis quadrature are probably more suitable.