|
|
|
|
|
by randomknowledge
4891 days ago
|
|
Correlation means how well the points fit on the line. It is unfortunate that the author did not include a regression line or R^2 value but none the less one can tell there is no line which most of the points lie near. That data is absolutely not strongly correlated. You seem to be confusing correlation and significance. Having lots of data points makes the correlation more significant, it does not make the correlation stronger. |
|
No, that's not correct. You can't conclude anything from looking at a big blob because you don't know the density of points at different places in the blob. This is the point the guy you replied to was making.
As an extreme example, imagine a billion data points that fit perfectly on a straight line. Then superimpose a million data points randomly on top of it. What does it look like? A big blob. But almost every point is highly correlated with that straight line.