Use of ___ and ____ tests for testing hypotheses about
z
t
single sample means
Exist numerous statistical tests to
analyze statistical significance of data
Most research will use
a combination of descriptive and inferential statistics
Characteristics of the data determine the
appropriate inferential statistics
Selection of the most appropriate test is determined by: ______ of the measurement to ______ data
scale
obtain
Selection of the most appropriate test is determined by: number of
groups
Selection of the most appropriate test is determined by: if measurements are on
independent subjects or related samples
Selection of the most appropriate test is determined by: _________ involved in statistical test
assumptions
STUDY CHARTS IN SLIDE DECK FOR SELECTION OF APPROPRIATE TESTS
STUDY CHARTS IN SLIDE DECK FOR SELECTION OF APPROPRIATE TESTS
Tests for nominal and ordinal data =
non-parametric or distribution free
Non-parametric require
few or no assumptions about population distributions
Tests for analyzing interval or ratio data =
parametric
Parametric requires
assumptions for populations from which samples are drawn
Interpretation of the evidence: important distinction between
statistical significance and clinical significance
In statistical significance the results are
because of chance or reflect real population trends
Interpretation of the evidence: researcher assembles ________, calculates __________ and determines _________
data
value of statistic
if results statistically significant
Effect size expresses
the size of the change or degree of association that can be attributed to a health interventions
Even if the results are statistically significant, effect sizes may
not be clinically significant or theoretically interesting
Statistical power analysis is useful to know
how likely a miss (type II error) is to occur
Statistical power of a statistical analysis is defined as
Power = 1 - beta (probability of a miss)
Contemporary health research requires a statistical power analysis of at least
0.8
5 factors affecting power
size of difference between means
significance level
sample size
variance
other factors (normality, statistical procedure, one-or two-tailed)
Factors affecting power: small sample, analysis will have
low power
The best defense against low power is
a good sized sample