Welcome to this quick introduction to the confusion matrix. If you've ever
looked at a confusion matrix for the first time, you've might have found it,
well, confusing. But it doesn't have to be. A confusion matrix is a simple way to
lay out how many predicted categories or classes were correctly predicted and how
many were not. It is used to evaluate the results of a predictive model with a
class outcome to see the number of classes that were correctly predicted as
their true class. To understand what's going inside this confusion matrix of
correct classes versus incorrect classes, we first need to understand true
positives, true negatives, false positives and false negatives. Kind of confusing,
right? Well let's relabel these terms to make it a bit clearer. Essentially, the
confusion matrix is just keeping track of Class A correctly predicted as Class
A, Class B correctly predicted as Class B, Class A incorrectly predicted as Class B
and Class B incorrectly predicted as Class A. Where true and false comes into
it, is we want to know if our target Class A was correctly predicted as A
which is true, or incorrectly predicted as B when in fact was A, which is false.
Our target Class A is our positive and the other Class B is our negative, so
then a true positive and a true negative is a positive Class A correctly
predicted as Class A, and negative Class B correctly predicted as B. We want to
get as many predictions of A and B as possible, aiming for more trues rather
than falses. So then how do we organize this in a way to lay out the number of
correct A's and B's versus incorrect A's and B's? Well, we draw a
grid. We place these into a matrix grid where the x-axis is the predictions made
and the y-axis is the actual class label. So let's just say we have 200 subjects
of which 100 are from Class A and 100 from class B. 60 of the actual A cases on
the y-axis were correctly predicted as their true class, A on the x-axis.
For class B, 30 actual B classes on the y-axis were truly predicted as Class B
on the x-axis. If you look at the diagonal counts, that's how many subjects
were correctly predicted as their classes. So these are all the trues for
the positive and negative classes. So now you have a way of identifying
which class is predicted correctly most of the time compared to
other classes. And evaluate whether your predictive model is, you know, guessing
right most of the time, or is it guessing wrong on each of these class. One last
thing, how do we decide what is Class A and what is Class B? What should be the
positive class, and what should be the negative class? Well, most of the time it
doesn't matter which class you assign to positive or negative, as the confusion
matrix would tell you how many subjects were correctly, you know, predicted from
each class. But here are some examples of a target class you might want to
differentiate from a non target class. In standard binary classification you could
be interested in returning customers as, you know, the positive target class
versus new customers as the negative class. Or it could be one target class
versus all other classes, such as aggressive cancer versus all other
passive type cancers as the single negative class. Either way, you're
comparing how many were correctly or incorrectly classified from each class.
The confusion matrix will tell you how many times actual class a was predicted
as B and vice versa, or if they were correctly, you know, classed as their true
labels. And that sums up the confusion matrix. Thanks for watching,
give us a like if you found it useful, or you can check out our other
video tutorials at tutorials.datasciencedojo.com
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