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Power and Effect Size
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Errors Type I Type II Rejecting the Null hypothesis when it is true
Failing to reject the Null hypothesis when in fact we should.
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Errors cont. True State of the World Decision H0 True H0 False
Reject H0 Type I error p = α Correct decision p = 1 - β = Power Fail to reject H0 p = 1 - α Type II error p = β
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Power The probability of rejecting Ho when Ho is false
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Factors affecting Power
Alpha ()
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Factors affecting Power
Sample Size
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Factors affecting Power
Variability of dependent scores Statistical test
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Factors affecting Power
The true alternative hypothesis
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Factors affecting Power
Effect Size Extent to which the two distributions do not overlap Cohen
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Effect Size for Matched Samples
Example from Howell p
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Effect Size for Independent Samples
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Unequal Sample sizes Harmonic mean
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Power when designing experiments
Cohen Optimum level of power - .80
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Estimating Effect Size
based on previous research - can provide a useful estimate. estimated using the method of mimimum meaningful differences, i.e. the smallest difference that will matter, Cohen’s effect size conventions - .2, .5, .8 Meta-analysis
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Ways of increasing power in a study
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