basic asymptotic estimate - traducción al ruso
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basic asymptotic estimate - traducción al ruso

DESCRIPTION OF LIMITING BEHAVIOR OF A FUNCTION
Asymptotic behavior; Asymptotic formula; Asymptotic limit; Asymptotics; Asymptotically equal to; Asymptotic expression; ≃; Asymptotic theory; Asymptotic estimate; Asymptotic equivalence; Asymptotic solution; Asymptotically equal; \sim; ≄; Asymptotic approximation

basic asymptotic estimate      

статистика

основная асимптотическая оценка

asymptotic series         
  • 1=''x'' = 3}}, beyond which the error diverges.
SERIES WHICH GIVES AN APPROXIMATION TO A FUNCTION AS THE ARGUMENT TENDS TO SOME POINT
Asymptotic series; Asymptotically convergent; Poincaré expansion; Asymptotic scale; Asymptotic expansions; Poincare expansion; Asymptotic growth

математика

асимптотический ряд

asymptotic growth         
  • 1=''x'' = 3}}, beyond which the error diverges.
SERIES WHICH GIVES AN APPROXIMATION TO A FUNCTION AS THE ARGUMENT TENDS TO SOME POINT
Asymptotic series; Asymptotically convergent; Poincaré expansion; Asymptotic scale; Asymptotic expansions; Poincare expansion; Asymptotic growth

математика

асимптотический рост

Definición

БЕЙСИК
(BASIC; от начальных букв английских слов Beginners - для начинающих , All-purpose - универсальный, Symbolic - символический, Instruction - учебный, Code - код), язык программирования, ориентированный на обучение основам программирования. Используется в основном при программировании на персональных ЭВМ.

Wikipedia

Asymptotic analysis

In mathematical analysis, asymptotic analysis, also known as asymptotics, is a method of describing limiting behavior.

As an illustration, suppose that we are interested in the properties of a function f (n) as n becomes very large. If f(n) = n2 + 3n, then as n becomes very large, the term 3n becomes insignificant compared to n2. The function f(n) is said to be "asymptotically equivalent to n2, as n → ∞". This is often written symbolically as f (n) ~ n2, which is read as "f(n) is asymptotic to n2".

An example of an important asymptotic result is the prime number theorem. Let π(x) denote the prime-counting function (which is not directly related to the constant pi), i.e. π(x) is the number of prime numbers that are less than or equal to x. Then the theorem states that

Asymptotic analysis is commonly used in computer science as part of the analysis of algorithms and is often expressed there in terms of big O notation.

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