NP problem - traduzione in russo
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NP problem - traduzione in russo

UNSOLVED PROBLEM IN COMPUTER SCIENCE ABOUT TIME COMPLEXITY
P=NP; P and NP; P = NP; P==NP; P≠NP; P!=NP; P/=NP; P versus NP; P vs. NP; P vs NP; P=NP?; NP problem; P Versus NP Problem; P=np; P vs np; Complexity classes P and NP; P=NP problem; P ≠ NP; P is not NP; NP=P; NP = P; P Versus NP; Succinct problem; Succinct problems; P=?NP; P vs. NP problem; P = NP problem; Algebrization; P = NP?; P vs NP problem; Vinay Deolalikar; P≟NP; P ≟ NP; P ? NP; NP conjecture; P conjecture; NP versus P problem; NP=P problem; Smale's third problem; User:Robert McClenon/Vinay Deolilakar; Vinay Deolilakar; P/NP Problem; P v NP; P = np; P≟NP problem; Np vs p; P versus NP conjecture; NP versus P conjecture
  • s2cid=14352974 }}</ref>
  • quadratic fit]] suggests that the algorithmic complexity of the problem is O((log(''n''))<sup>2</sup>).<ref name=Pisinger2003>Pisinger, D. 2003. "Where are the hard knapsack problems?" Technical Report 2003/08, Department of Computer Science, University of Copenhagen, Copenhagen, Denmark</ref>
  • NP]], NP-complete, and NP-hard set of problems (excluding the empty language and its complement, which belong to P but are not NP-complete)

NP problem         
недетерминистическая задача полиномиального времени
NP-complete problem         
COMPLEXITY CLASS
NP-complete problem; NP-complete problems; NP complete; NP completeness; NP-C; Np complete; Np-complete; NP-complete language; Np-complete problem; NP-Completeness; Np completeness; Non-deterministic polynomial-time complete; NP-Complete; Nondeterministic Polynomial Complete; Non polynomial complete; Np-Complete; NP-complete; NP-incomplete
полная задача, переборная задача, полиномиально разрешимая на недетерминированных машинах
class NP         
COMPUTATIONAL COMPLEXITY CLASS OF DECISION PROBLEMS SOLVABLE BY A NON-DETERMINISTIC TURING MACHINE IN POLYNOMIAL TIME
NP (complexity class); Nondeterministic polynomial time; NP-problem; NP-Problem; NP class; NP Class; NP-Class; NP-class; Class NP; Complexity class NP; Nondeterministic Polynomial; Nondeterministic polynomial; Np (complexity); NP (class)
класс NP, класс трудных задач, решаемых в полиномиальное время недетерминированным алгоритмом

Definizione

Непер
I Не́пер

Нейпир (Napier) Джон (1550, Мерчистон-Касл, близ Эдинбурга, - 4.4.1617, там же), шотландский математик, изобретатель Логарифмов. Учился в Эдинбургском университете. Основными идеями учения о логарифмах Н. овладел не позднее 1594, однако его "Описание удивительной таблицы логарифмов", в котором изложено это учение, было издано в 1614. В этом труде содержались определение логарифмов, объяснение их свойств, таблицы логарифмов синусов, косинусов, тангенсов и приложения логарифмов в сферической тригонометрии. В "Построении удивительной таблицы логарифмов" (опубликовано 1619) Н. изложил принципы вычисления таблиц. Кинематическое определение логарифма, данное Н., по существу равносильно определению логарифмической функции через дифференциальное уравнение. Н. принадлежит также ряд удобных для логарифмирования формул решения сферических треугольников.

Соч.: Mirifici logarithmorum Canonis descriptio; ejusque usus, in utraque, trigonometria, utetiam in omni logistica mathematica... explicatio, Edin., 1614.

Лит.: История математики, т. 2, М., 1970.

II Не́пер

единица логарифмической относительной величины (натурального логарифма (См. Натуральный логарифм) отношения двух одноимённых физических величин). Названа по имени Дж. Непера, обозначается - нп или Np. 1 нп = In (F2/F1) при F2/F1 = e, где F2 и F1 - физические "силовые" величины (напряжения, силы тока, давления и т.п.) и е - основание натуральных логарифмов. Н. применяется в основном при измерениях ослабления (затухания) электрических сигналов в линиях связи. Соотношение с др. единицами логарифмической относительной величины - Белом и Децибелом: 1 нп = 2lgе б ≈ 0,8686 б = 8,686 дб.

Wikipedia

P versus NP problem

The P versus NP problem is a major unsolved problem in theoretical computer science. In informal terms, it asks whether every problem whose solution can be quickly verified can also be quickly solved.

The informal term quickly, used above, means the existence of an algorithm solving the task that runs in polynomial time, such that the time to complete the task varies as a polynomial function on the size of the input to the algorithm (as opposed to, say, exponential time). The general class of questions for which some algorithm can provide an answer in polynomial time is "P" or "class P". For some questions, there is no known way to find an answer quickly, but if one is provided with information showing what the answer is, it is possible to verify the answer quickly. The class of questions for which an answer can be verified in polynomial time is NP, which stands for "nondeterministic polynomial time".

An answer to the P versus NP question would determine whether problems that can be verified in polynomial time can also be solved in polynomial time. If it turns out that P ≠ NP, which is widely believed, it would mean that there are problems in NP that are harder to compute than to verify: they could not be solved in polynomial time, but the answer could be verified in polynomial time.

The problem has been called the most important open problem in computer science. Aside from being an important problem in computational theory, a proof either way would have profound implications for mathematics, cryptography, algorithm research, artificial intelligence, game theory, multimedia processing, philosophy, economics and many other fields.

It is one of the seven Millennium Prize Problems selected by the Clay Mathematics Institute, each of which carries a US$1,000,000 prize for the first correct solution.

Traduzione di &#39NP problem&#39 in Russo