Flashcards in E-module 2 - choosing more statistics Deck (9)

Loading flashcards...

1

## What are the tests for correlation/similarity?

###
Discrete data - Chi-squared test

Continuous, normally distributed - Pearson's Correlation test

Continuous, not normally distributed - Spearman's Rank Correlation test

2

## What are the parametric tests for difference?

###
Unpaired t-test - used to compare the SAME variable between two DIFFERENT groups

Paired t-test - used to compare DIFFERENT variables within the SAME group

One-way ANOVA - comparing a variable between 3 or more groups with a normal distribution

3

## What does the ANOVA test require after use and why is this?

###
Requires a post-hoc test (Tukey p-h test or Bonferonni p-h test) (p-h = post hoc)

- this is because, while the ANOVA will show you if the means are different between A, B, and C, it doesn't show you where the differences lie i.e. between AB, AC, BC etc - this requires the post hoc

4

## What are the non-parametric tests for difference?

###
Wilcoxon signed rank test - 2 groups, paired, not normally distributed

Mann-Whitney U test - 2 groups, unpaired, not normally distributed

Kruskal-Willis test - 3 or more groups, paired, not normally distributed

Friedman test - 3 or more groups, unpaired, not normally distributed

5

## What is regression?

###
Regression QUANTIFIES the association between two variables, which has been identified, or not, by correlation tests.

- regression tells us the impact of changing one variable on the other variable

6

## What is the mathematical basis for regression and how does it work?

###
Regression can be defined as the equation of a line, y = mx + c

- m is the gradient of the line, aka the regression coefficient

- c is the y-axis intercept value

This works as if you use this equation, you can calculate the corresponding x value f you have the y value and vice versa

7

## What is the relationship between regression and correlation?

###
Correlation indicates the strength of the relationship between two variables.

Regression then quantifies that association

- so after correlation testing, you could establish a line of regression using the regression coefficient in order to estimate values of each variable based on a starting value of the other variable

8

## When should you use a chi-squared test?

###
When you have counted quantitative data and you want to see if there is an association/difference between your data sets.

- IMPORTANTLY, this test only tells you if a difference exists, it does not tell you the magnitude of the difference

9