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Correlations 11/7/2013. Readings Chapter 8 Correlation and Linear Regression (Pollock) (pp. 182-187) Chapter 8 Correlation and Regression (Pollock Workbook)

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Presentation on theme: "Correlations 11/7/2013. Readings Chapter 8 Correlation and Linear Regression (Pollock) (pp. 182-187) Chapter 8 Correlation and Regression (Pollock Workbook)"— Presentation transcript:

1 Correlations 11/7/2013

2 Readings Chapter 8 Correlation and Linear Regression (Pollock) (pp. 182-187) Chapter 8 Correlation and Regression (Pollock Workbook)

3 Homework Due Today Chapter 7 Pollock Workbook – Question 1 A, B, C, D, E, F – Question 2 A, B, C, D – Question 3 (use the dataset from the homework page) A, B, C, D – Question 5 A, B, C D, E

4 OPPORTUNITIES TO DISCUSS COURSE CONTENT

5 Office Hours For the Week When – Friday 10-12 – Monday 10-12 – Tuesday 8-12 – And by appointment

6 Course Learning Objectives 1.Students will be able to interpret and explain empirical data. 2.Students will achieve competency in conducting statistical data analysis using the SPSS software program.

7 Correlations

8 What is correlation? Any relationship between two variables Correlation does not mean causation

9 What Could Be Happening? Variable A influences variable B Variable B influences variable A It is a coincidence Some other variable (C) influences both A and B

10 Measuring Pearson’s r Measure from -1 to 0 to 1. – -1 means a perfect negative relationship – 0 is the absence of any relationship – +1 is a perfect positive relationship Like Somers’ D, Pearson's "r" scores tell us – Direction – Strength of Association – Statistical significance of the measure

11 PEARSON'S r's are PRE Measures! Squaring the (r) value provides a measure of how much better we can do in predicting the value of the d.v by knowing the independent variable. We call this a r 2 (r-square) value.

12 SCATTERPLOTS

13 A Way of Visualizing a Correlation

14 More on Scatterplots We can think of this line as a prediction line. The closer the dots to the line, the stronger the relationship, the further the dots the weaker the line. If all the data points are right on the regression line, then there is a perfect linear relationship between the two variables. This only graphs a correlation...... this means that it does not mean causality nor should it be used for testing!

15 CO2 and Urban Population

16 SCATTERPLOTS IN SPSS

17 How to do it Graphs Legacy Dialogs Scatter/Dot...

18 A Window pops up Select simple Choose Define

19 Adding Case Labels put your variable in the Label Cases by area Click on Options, and this will open up a window – Click on display chart with case labels and continue Click OK

20 Including a fit Line with your Scatterplot

21

22 Do not use scatterplots for testing! There are better measures, especially if you have more than 1 iv. (your paper should not include any scatterplots)

23 Lets try an example Use the following data setdata D.V. Obama I.V. Unemp Follow the directions from last class

24 What is Going on? The Line of Best Fit- How much error is in our line. A predictor for future values Eyeballing the data, a state with 4% unemployment should give Obama how much support?

25 DATA

26 Primary data Collection Advantages Disadvantages

27 Secondary Data Collection Advantages Disadvantages


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