QM Flashcards
T-test (for independent samples)
Parametric
Does than mean differ between independant samples
Assumptions
- Normal data distribution
- Adequate sample size
- Equality of variance
- Data collected from a randomly selected representative sample of population
- independant
Paired T-test (repeated measures data )
For paired values (before and after study)
Difference between before and after values rather than mean
assumptions
- Normality
Independence
Homogeneity og variances
ANOVA
Independent samples
Difference between two or more sample means (better than multiple means, decreased chance of false positive
Lervenes test - checks homogeneity of variences
Tukey post hoc test - show which varieties were different
2-way ANOVA
ANOVA for studies with two independent variables
Has 3 Null hypothesis
- The population means of the first factor are equal
- Population means of second factor are equal
- No interaction between the two factors
Repeated measures ANOVA
Paired T-test for 2 or more repeated measures
Sphericity = equal variances across all time points - use Mauchy’s W test for this
ANCOVA
ANOVA with covariates
Covariate a factor that cannot be controlled
Take factor into account
Don’t take factor into account
is there a difference between pops?
Linear regression
Assumes causation - prediction
uses independant variable to predict dependant variable
small slope - large residuals - non-significant
large slope - small residuals - significant
Assumptions
- Residuals are normally distributed
- Equal variance
- Relationship is linear
- No relationship between residuals and x or y
Pearson Product moment and correlation
Doesn’t assume causation - doesn’t allow prediction
Determines wether the changing of one variable changes the other
Mann-Whitney U test
Non para equivalent of T-test
DO the means differ between two independent samples
Normal distribution not assumed
Wilcoxon signed ranks test
Non para paired T test
Difference between paired sample values
Normal distribution not assumed
Kruskal-Wallis test
Non para one way ANOVA
Difference between two or more sample means
Spearmans rank
Tests statistical dependance between rankings of two variables
avoids assumptions of normality and homogeneity of variance