hypothesis testing

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hypothesis testing

n
(Statistics) statistics the theory, methods, and practice of testing a hypothesis concerning the parameters of a population distribution (the null hypothesis) against another (the alternative hypothesis) which will be accepted only if its probability exceeds a predetermined significance level, generally on the basis of statistics derived from random sampling from the given population. Compare statistical inference
References in periodicals archive ?
His topics include statistical distribution, general topics in hypothesis testing and power analysis when the population standard deviation is known: the case of two group means, using covariates when testing the difference in sample group means for balanced designs, multilevel models II: testing the difference in group means in two-level multi-site randomized trials, and writing about power.
In this paper, we propose a novel DLPL scheme, called SDL (Sequential hypothesis testing based Dynamic LPL), which employs sequential hypothesis testing to decide whether to change the polling interval conforming to various traffic conditions.
Summary: We briefly reviewed and provided cautions about some of the fundamental concepts used in the design of medical and public studies, especially primary question, hypothesis testing and sample size in this short note.
Psychometric research adopting quantitative methods make use of hypothesis testing in order to measure differences between scores (Cohen, 1992).
In inferential statistics, specifically in hypothesis testing, there are two contending hypotheses: the null hypothesis (H0) and the alternative hypothesis (), in which the objective is to gather evidence through sampling that would either support or reject one of the hypotheses.
Hypothesis testing is a widely used method in clinical research to design studies so that we can gather the appropriate evidence.
In Table 1, which is named under the title of hypothesis testing, inferential statistics such as the Pearson correlation coefficient (R) is used.
Applications of statistical techniques to quantitative problems include confidence intervals, hypothesis testing for a simple sample, statistical inference for two samples, and single and multiple linear regression.
Chapters cover both conceptual and theoretical understanding of discrete and continuous random variables, hypothesis testing, simple regression, nonparametric statistics, and more.
Classical hypothesis testing can be used in situations where plausible inferences about a population can be made.

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