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Chapter 12

PSYC 3525 Chapter Notes - Chapter 12: Type I And Type Ii Errors, Effect Size, Null Hypothesis

Department
Psychology
Course Code
PSYC 3525
Professor
Josee Rivest
Chapter
12

This preview shows half of the first page. to view the full 2 pages of the document. PSYC 2520: Introduction to Experimental Psychology
Beginning Behavioral Research: A Conceptual Primer (7th ed. 2012) Rosnow & Rosenthal
Chapter 12: Understanding p Values and Effect Size Indicators (pp. 219-225)
Null hypothesis sigficance testing (NHST)- The use of statistics and probabilities to evaluate the null hypothesis
Null hypothesis- there is no difference in the dependent variable between any levels of the independent variable
Effect size is measured using correlations (r)
Significance test = Size of effect x Size of study
Why is it important to focus not just on statistical significance?
What is the reasoning behind null hypothesis significance testing?
Alpha (α)
Significance level
p value
The risk (or probability) of making a Type I error is called:
Type I error implies that he decision maker mistakenly rejected the null hypothesis when it is, in fact, true and
should not have been rejected
The risk of making a Type II error is called beta (β)
Type II error implies that the decision maker mistakenly failed to reject the null hypothesis whet it is, in fact,
false and should have been reject
What is the distinction between a Type I error and a Type II error?
The two-tailed pvalue is applicable when the alternative hypothesis did not specifically predict in which side (or
tail) of the probability distribution the significance would be detected
The one-tailed option is ignored in most cases
What are one-tailed and two-tailed p values?
Failure to reject the null hypothesis does not automatically imply "no effect," and therefore statistical
significance should not be confused with the presence or absence of an effect, or with the practical importance
of an obtained effect
The counternull statistic can provide insurance against mistakenly equating statistical nonsignificance (e.g., p>
0.05) with a zero magnitude effect



where r is the obtained value of the effect size
What is the counternull statistic?
Statistical power, defined as , refers to the probability of making a Type II error
A power analysis enables us to learn (a) whether there is a reasonable chance of rejecting the null hypothesis
and (b) whether we should increase the statistical power by increasing the total N
Given a particular estimated effect size r and a preferred level of power, we can use Table 12.4 to determine
how large the total N must be to allow direction of the effect at p= 0.05 two-tailed
What is the purpose of doing a power analysis?
The advantage of using more than one effect size indicator is that different families of effect sizes give us
What can effect size tell us of practical importance?
Ch. 12 - Understanding p Values and Effect Size Indicators
Monday, December 17, 2012
11:13 AM
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