ROC curve - how automatically find the most suitable threshold?

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Karolina
Karolina le 19 Déc 2015
Modifié(e) : Luke Hubbard le 27 Avr 2021
I have a ROC curve for my data. I would like to find the most suitable threshold for data classification. The threshold should be located in place where False Positive Rate and True Positive Rate are balanced each other. From the interpretation of the ROC curve I know that should choice some threshold which is close to the left upper corner. Is there a way to find this threshold automatically?

Réponses (4)

Luke Hubbard
Luke Hubbard le 27 Avr 2021
Modifié(e) : Luke Hubbard le 27 Avr 2021
Follow the example for plotting the ROC curve.
[X,Y,T,AUC,OPTROCPT] = perfcurve(labels,scores,posclass);
ThresholdForOptROCpt = T((X==OPTROCPT(1))&(Y==OPTROCPT(2)))

the cyclist
the cyclist le 19 Déc 2015
To find the best threshold, you first need to define what you mean by "best". Specifically, you need a function that determines the cost of each type of error. In some applications, a false positive is much more costly than a false negative. In other applications, the opposite is true.
After you figure that "cost function" out, then you minimize the cost along your ROC curve.
  1 commentaire
Karolina
Karolina le 19 Déc 2015
In the word balanced I meant the place where true negative rate is crossing true positive rate. Like here link please see figure "Sensitivity and specificity versus criterion value"

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the cyclist
the cyclist le 19 Déc 2015
When you say you have the curve, I assume you have the (X,Y) coordinates of the curve, for example as output by the perfcurve function.
X = false positive rate, and 1-Y = false negative rate.
So, you can do
[minErrDiff,minIdx] = min(X,1-Y)
to find which value is closest to being balanced.

Dario Walter
Dario Walter le 16 Juin 2020
There is an output available in the perfcurve functions that returns the value you are looking for:
[X,Y,T,~,OPTROCPT,suby,subnames] = perfcurve(...)
OPTROCPT provides the required value.

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