Translation and analysis of words by artificial intelligence
On this page you can get a detailed analysis of a word or phrase, produced by the best artificial intelligence technology to date:
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null-sequence - translation to russian
![The sequence given by the perimeters of regular ''n''-sided [[polygon]]s that circumscribe the [[unit circle]] has a limit equal to the perimeter of the circle, i.e. <math>2\pi r</math>. The corresponding sequence for inscribed polygons has the same limit.](https://commons.wikimedia.org/wiki/Special:FilePath/Archimedes pi.svg?width=200 "The sequence given by the perimeters of regular ''n''-sided [[polygon]]s that circumscribe the [[unit circle]] has a limit equal to the perimeter of the circle, i.e. <math>2\pi r</math>. The corresponding sequence for inscribed polygons has the same limit.")
![The plot of a Cauchy sequence (''x<sub>n</sub>''), shown in blue, as <math>x_n</math> versus ''n''. Visually, we see that the sequence appears to be converging to a limit point as the terms in the sequence become closer together as ''n'' increases. In the [[real numbers]] every Cauchy sequence converges to some limit.](https://commons.wikimedia.org/wiki/Special:FilePath/Cauchy sequence illustration.svg?width=200 "The plot of a Cauchy sequence (''x<sub>n</sub>''), shown in blue, as <math>x_n</math> versus ''n''. Visually, we see that the sequence appears to be converging to a limit point as the terms in the sequence become closer together as ''n'' increases. In the [[real numbers]] every Cauchy sequence converges to some limit.")
общая лексика
нуль-последовательность
общая лексика
пустой указатель
в программировании - ссылка на ноль. Такое значение указателя может, означать неудачный результат работы функции. Это значение часто присваивается указателю в качестве начального или значения по умолчанию
Смотрите также
Definition
Wikipedia
In mathematics, the limit of a sequence is the value that the terms of a sequence "tend to", and is often denoted using the symbol (e.g., ). If such a limit exists, the sequence is called convergent. A sequence that does not converge is said to be divergent. The limit of a sequence is said to be the fundamental notion on which the whole of mathematical analysis ultimately rests.
Limits can be defined in any metric or topological space, but are usually first encountered in the real numbers.
