Kaplan-Meier index - translation to russian
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Kaplan-Meier index - translation to russian

NON-PARAMETRIC STATISTIC USED TO ESTIMATE THE SURVIVAL FUNCTION
Kaplan Meier; Kaplan-Meier; Meier Kaplan; Meier-Kaplan; Greenwood's formula; Greenwood's Formula; Kaplan-Meier survival curve; Kaplan-Meier Plot; Kaplan-Meier curve; Kaplan-Meier estimator; Product-limit estimator; Kaplan–Meier method; Kaplan-Meier method; Kaplan-meier estimate; Kaplan–Meier estimate; Kaplan-Meier estimate; Kaplan-Meier analysis
  • An example of a Kaplan–Meier plot for two conditions associated with patient survival.

Kaplan-Meier index      

медицина

кривая выживаемости

indexing         
WIKIMEDIA DISAMBIGUATION PAGE
Indice; Indices; Indexing; Index (computer science); Index (mathematics); Indexes; The Index; Indexed; Index form; Index (disambiguation); User:Incnis Mrsi/External index; Index (information technology); Index (algebra); Types of indices; U+0084

['indeksiŋ]

общая лексика

индексация, индексирование

создание индексов

деление

индексация

индексирование

индексирующий

индицирование

нумерация

нумерование

существительное

техника

индексирование

деление окружности на части

периодическая круговая подача

программирование

индексирование (документов)

составление указателей

специальный термин

индицирование

приписывание индексов

indices         
WIKIMEDIA DISAMBIGUATION PAGE
Indice; Indices; Indexing; Index (computer science); Index (mathematics); Indexes; The Index; Indexed; Index form; Index (disambiguation); User:Incnis Mrsi/External index; Index (information technology); Index (algebra); Types of indices; U+0084

Definition

митотический индекс
показатель митотической активности ткани или культуры ткани, представляющий собой число делящихся путем митоза клеток из 1000 изученных на гистологическом препарате.

Wikipedia

Kaplan–Meier estimator

The Kaplan–Meier estimator, also known as the product limit estimator, is a non-parametric statistic used to estimate the survival function from lifetime data. In medical research, it is often used to measure the fraction of patients living for a certain amount of time after treatment. In other fields, Kaplan–Meier estimators may be used to measure the length of time people remain unemployed after a job loss, the time-to-failure of machine parts, or how long fleshy fruits remain on plants before they are removed by frugivores. The estimator is named after Edward L. Kaplan and Paul Meier, who each submitted similar manuscripts to the Journal of the American Statistical Association. The journal editor, John Tukey, convinced them to combine their work into one paper, which has been cited more than 61,800 times since its publication in 1958.

The estimator of the survival function S ( t ) {\displaystyle S(t)} (the probability that life is longer than t {\displaystyle t} ) is given by:

S ^ ( t ) = i :   t i t ( 1 d i n i ) , {\displaystyle {\widehat {S}}(t)=\prod \limits _{i:\ t_{i}\leq t}\left(1-{\frac {d_{i}}{n_{i}}}\right),}

with t i {\displaystyle t_{i}} a time when at least one event happened, di the number of events (e.g., deaths) that happened at time t i {\displaystyle t_{i}} , and n i {\displaystyle n_{i}} the individuals known to have survived (have not yet had an event or been censored) up to time t i {\displaystyle t_{i}} .

What is the Russian for Kaplan-Meier index? Translation of &#39Kaplan-Meier index&#39 to Russian