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Statistics inferential

From these can be developed strategies and procedures for dealing with (I) estimation and (2) inferential statistics. The following has been directed more toward inferential statistics because of its broader utility. [Pg.487]

Create table statistics This step involves calculating statistics for the tables that require summary or inferential statistics. Chapter 7 covers this step in greater detail. [Pg.126]

Here you have the / -values from inferential statistical comparisons. [Pg.127]

Because age is not normally distributed here, the Wilcoxon signed rank test is used to calculate the p-value and is placed into a data set called pvalue. (Inferential statistics are discussed further in Chapter 7.)... [Pg.145]

Obtaining Inferential Statistics from Categorical Data Analysis... [Pg.251]

For continuous variables you may be required to provide inferential statistics along with the descriptive statistics that you generate from PROC UNIVARIATE. The inferential statistics discussed here are all focused on two-sided tests of mean values and whether they differ significantly in either direction from a specified value or another population mean. Many of these tests of the mean are parametric tests that assume the variable being tested is normally distributed. Because this is often not the case with clinical trial data, we discuss substitute nonparametric tests of the population means as well. Here are some common continuous variable inferential tests and how to get the inferential statistics you need out of SAS. [Pg.255]

There are two principal forms of statistics descriptive and inferential. The purpose of descriptive statistics is to give a description of the data that have been collected, whether from a clinical trial, epidemiological investigation or survey. Inferential statistics is aimed at making probability-based statements about h)q)otheses, parameters of populations, etc. [Pg.280]

Two very different approaches to inferential statistics exist the classical or fre-quentist approach and the Bayesian approach. Each approach is used to draw conclusions (or inferences) regarding the magnitude of some unknown quantity, such as the intercept and slope of a dose-response model. The key difference between classical... [Pg.132]

In order to make any progress in understanding how inferential statistics works we need to understand what happens when we take samples from populations. In a later section we will explore this through a computer simulation and see how all of this comes together in practical applications. [Pg.26]

Earlier in this chapter we spoke about the essence of inferential statistics drawing conclusions about populations based upon samples taken from those populations. In order to understand how we do this we need to understand what happens when we take a sample from the population ... [Pg.32]

Sensitivity, specificity, odds ratio, and relative risk Types of data and scales of measurement Measures of central tendency and dispersion Inferential statistics Students s t-distribution Comparing means Comparing more than two means Regression and correlation Nonparametric tests The x2-test Clinical trials INTRODUCTION... [Pg.295]

Up to now we have been discussing descriptive statistics. Inferential statistics uses statistical techniques to make inferences about wider populations from that from which our data are drawn. This involves making estimates and hypothesis testing. [Pg.300]

The question that inferential statistics asks and answers, then, can be framed as such Is there compelling evidence of systematic variation in our data More... [Pg.87]

Between-group variance can be called the effect variance, and within-group variance can be called the error variance. The effect variance is directly associated with the treatment administered, while the error variance is due to chance alone. The larger the effect variance when compared with the error variance, the more likely it is that compelling evidence of systematic variation will be revealed by inferential statistical analysis. Conversely, the smaller the effect variance when compared with the error variance, the less likely it is that compelling evidence of systematic variation will be revealed. [Pg.89]

In the present example, an effect size of 3.00 mmHg was observed. That is, the difference between the drug treatment group mean change score and the placebo treatment group mean change score was 3.00 mmHg. This effect size has been precisely calculated on the basis of the data obtained in the clinical trial. Recall, however, that in a randomized clinical trial the subjects used are a random sample of all the people in the disease population of interest. Our interest actually lies with the effect size in that population. The population effect size is not known, and a question of interest is How well does the effect size calculated in our sample reflect the unknown effect size in the population This question is at the heart of inferential statistics. [Pg.107]

The premise of inferential statistics is that, if data are carefully collected in a study that employs the appropriate design and methodology, analysis of these data... [Pg.107]


See other pages where Statistics inferential is mentioned: [Pg.239]    [Pg.145]    [Pg.247]    [Pg.251]    [Pg.284]    [Pg.25]    [Pg.36]    [Pg.291]    [Pg.300]    [Pg.3]    [Pg.67]    [Pg.87]    [Pg.87]    [Pg.87]    [Pg.89]    [Pg.101]    [Pg.11]   
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See also in sourсe #XX -- [ Pg.11 ]

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See also in sourсe #XX -- [ Pg.106 ]

See also in sourсe #XX -- [ Pg.29 ]

See also in sourсe #XX -- [ Pg.29 ]




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