
| Quantitative Techniques to Transport Planning | Courses Index | ![]() | ![]() |
Page 31
of 88
pages. Chapter: 6: Correlation ![]() |
Correlation and Casual ConnectionTwo variables can be one of the following.
Perfect Correlation
Partial Correlation
No Correlation
Hence, in looking at a scatter chart we should be able to see: Whether points are scattered:
How close the points are to the straight line:
CORRELATION AND CAUSAL CONNECTION If two variables are related, i.e. the points lie close to a straight line, this shows only that there us an association between the variables – it does not show that changes in one cause changes in the other. We quite often find that two variables are correlated because they are both related to the same underlying variable. Consider the following:
The above are examples of spurious correlation. It is vital that you remember (even if some politicians don’t!) that a high correlation does not provide a causal connection. Activity Think of two examples of pairs of variables that you expect to be related, but where there is no causal connection. If possible, obtain data in order to plot the scatter chart. |
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