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Descriptive stats
summarizes what is observed
Binary measurement
2 distinct things
Nominal measurement
2+ distinct things
Ordinal measurement
order/rankings to categories
Interval measurement
scores that have equal intervals on the scale with no true 0
Ratio measurement
can make meaningful ratios with a true 0
Mean usage
data has no extreme scores and is uncategorical
Median usage
data has extreme scores and no distortion to the average
Mode usage
data is categorical and values can only fit into 1 class
Range
measures difference between highest and lowest values in the dataset
Standard deviation
how far each data point is from the mean on average
Large SD= inconsistent
Smaller SD= consistent
Variance
average squared deviance from the mean
High = separated data
Low = closer data
Skewness
measure of symmetry and asymmetry of the data
none = normal curve and even distribution
Positive = tail to the right, data on left side
Negative = tail to the left, data on right side
-0.5 to 0.5 = symmetrical
-1 to 1 = moderate
< -1 to > 1 = high
Kurtosis
how peaked or flat a distribution appears
normal = 0
platy = < 0; separated, flatter, variability
lepto = > 0; close together, peaked, less variability
Inferential stats
data generalizes from sample to population
Z-scores
changes scores into a unitless, consistent score (score - mean)/ SD
± 1,2,3 → distance from the average
Null hypothesis
The idea that the treatment being tested has no impact; H1 means that new methods improves accuracy
Type 1 hypothesis error
Rejecting the null hypothesis when it is actually true (ex. ref calls foul that didn’t happen)
Type 2 hypothesis error
Failing to reject the null hypothesis when it is actually false (ex. ref misses an actual foul)
Stat Power
chances of finding a true effect; larger sample size is vital in finding change
Higher = more confidence in results and reliable conclusions
Lower = higher chance of missing true effect
T-test stats
compares two groups
F-test stats
compares differences in 2+ groups; ANOVA
X² test stats
compares frequencies; Chi squared
Significance level
the risk in not being fully confident that what is observed in an experiment is due to the treatment/what’s being tested
P-value
a level of probability that the effects seen are due to the treatment
<.05 = stat. significant
>.05 = pract. significant
Confidence interval
gives a range likely to contain the population boundaries; shows precision using a percentage and range
Effect size
quantifies how meaningful a result is; uses cohen’s d
Cohen’s guidelines
Small: 0.2 to 0.49
Moderate: 0.5 to 0.79
Large: greater than 0.8