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46 Cards in this Set

  • Front
  • Back
Alternative Hypothesis
The claim trying to be proved
Ha or H1
Alternative Hypothesis
Null Hypothesis
The opposite of the alternative hypothesis
Ho
Null Hypothesis
Reject Ho
Enough data evidence that Ha is proven beyond a reasonable doubt and Ho is false
Fail to reject Ho
Not proof beyond reasonable doubt that Ha is proven beyond reasonable doubt, does not imply Ho is true
Type 1 error
Reject Null Hypothesis (Ho) when it is in fact true-say you have proven something (Ha) that is not true-
More serious error than Type 2
Type 2 error
Failure to reject the Null Hypothesis (Ho)-What you are trying to prove (Ha) is true, but you did not find enough evidence to support-Less serious error than Type 1
Level of Significance (Alpha)
Maximum allowable chance of making a type 1 error. (.05 most common)
P-Value
Based on observed data, smallest level of significance that allows Null (Ho) to be rejected
If P-Value is smaller than Alpha
Proof beyond reasonable doubt that Ha proven and reject Ho
When is Alpha level set
Before looking at data
When is P-Value determined
After data is analyzed
Mean & Median are both measures of:
Center
Variance
Standard Deviation squared
Standard Deviation
Typical amount population values differ from population average-how spread out population is
Empirical rule for mound shaped populations
68% within 1 SD +/-
95% within 2 SD +/-
99.7% within 3 SD +/-
Interquartile Range
25%ile to 75%ile
Distance from Q1 to Q3
Small Interquartile range signifies
Consistent population
Best way to describe spread when population not mound shaped
Median & Interquartile range
Best way to describe typical spread of values for mound shaped population
Mean & Standard Deviation
Best way to describe typical spread of values for skewed population
Interquartile Range & Median
Shapiro-Wilk P-Value
The probablity of seeing a histogram as skewed as your sample. Larger
S-W numbers are better.
Shapiro-Wilk < or = 0.5
Proof beyond reasonable doubt of skewed population
Shapiro-Wilk > or = 0.5
Proof beyond reasonable doubt of Mound shaped population
Box plot symmetry signifies
Indication of mound shaped population
Hypothesis Tests: Three common forms:
1. Ha typical value of population not equal to the test value (2 tailed)
2. Ha typical value of population > test value.
3. Ha Typical value of population < test value
2-Tailed: Difference can be on__side of test value
Either
1-Tailed: Observed data will support difference to be___
> or < but not both
SPSS: Sig=
P-Value
Both 1-Tailed P-Values should add up to___
One
Confidence Intervals for Mean and 2-Tailed Hypothesis test will always___with each other
Agree
1-Tailed Hypothesis test can have____
data to Confidence Interval (rare)
Contradictory
1-Tailed Hypothesis tests are more___
Powerful
Confidence Intervals give a range that is_____
Easy to understand
1-sample T-Test assumptions
1. Random sample (ideal) or at least try to eliminate bias.
2. Mound shaped population or n.>/= 30
If n>/= 30 but sample is still skewed then better to use_______rather than T-Test
Sign Test
What does 5% trimmed mean do
Throws out largest and smallest of each 20 samples to eliminate outliers
Sign Test for population median assumption (only one)
Random sample
Practical significance is a _______of statistical significance
Subset
Confidence Intervals:
Assumptions (three)
1. Random sample
2. n>/= 30 or mound shaped population
3. Same as T-Test
To check assumptions of mound shaped population when n<30
(three things)
1. Knowledge of researcher
2. Shapiro-Wilk Test P-Value >/= .05
3. Histogram/Boxplots
Paired Samples T-Test:
Assumptions (two)
1. Random sampling
2. Population of differences must be mound shaped or n>30 however, if sample is skewed the median is more meaningful
Skewed populations of differences:
Best Test:
Sign Test (median)
Matched pair data: which test to use:
1.) Mound shaped:
2.) Skewed:
1. Paired Samples T-Test
2. Sign Test
Confidence Interval for difference between matched pair populations:
What if zero is included in the range___
Plausible that two averages might be the same