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22 Cards in this Set

  • Front
  • Back
Inferential statistics
used to infer what the effect is for the whole population of insomniacs
Descriptive statistics
describe our data (these 10 people)
Sampling Error
sample doesn't represent the population completely. sample has unique characteristics
Sampling error's relationship to probability
how much of the probability is due to sampling error? or is it really something else?
Primary goal of hypothesis testing
use a sample to test hypothesis about the relationship between variables in the population

Answers the question: how likely is it that our results occurred by chance?
Alternative Hypothesis (H1)
when people take our new drug, they will sleep more
Null Hypothesis (Ho)
logical counterpart to the alternative hypothesis
*if Ho is false, H1 is true
*If Ho is true, H1 is false
**Ho and H1 are mutually exclusive
Hypothesis Testing
If H1 is nondirectional, Ho will be nondirectional
If H1 is directional, Ho will be directional
Hypothesis testing
We always evaluate the reasonableness of the null hypothesis
*Critical point: we don't directly evaluate the alternative hypothesis
Hypothesis testing
tell us how likely it is that our results are due to chance; reject or retain the null hypothesis
alpha level
can be any probability (most common .05 and .01)
-if the probability of our results occurring by chance are less than alpha, then we reject the null
-if the prob. of our results occurring by chance exceed alpha, then we can't reject the null
Sign test
-an inferential statistic, ignores the magnitude of difference scores and considers only their direction and sign

*how many pluses and minuses?
Errors
in reality, Ho is either true or false, we either reject or retain the Ho
Type 1 error
a decision to reject the null hypothesis when the null is true
Type 2 error
decision to retain the null hypothesis when the null is false
setting alpha to .05
willing to limit the probability of rejecting the null hypothesis when it's true to 5 times in 100, limits the probability of making a type 1 error to .05
directional hypothesis
more specific, indicates which group will score higher/lower

ex) when people take our new drug they will sleep more
nondirectional hypothesis
ex) when people take our new drug, it affects their sleep
directional hypothesis
1 tailed test
nondirectional hypothesis
2 tailed test
-one group can be less than OR greater than the other group
-you divide alpha in to 2 equal parts of the distribution (1 part for each of the tails)
Nondirectional hypothesis
evaluate the probability of observing the obtained results or any more extreme result in both directions (both tails)
Rule of thumb
the evaluation should always be 2 tailed unless the experimenter will retain Ho when results are extreme in the direction opposite to the predicted direction