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Area Under the Curve (AUC) is a common metric used to evaluate the performance of classification models, especially in binary classification tasks. Comparing multiple AUCs can provide insights into which model performs best across different datasets or model configurations. This article provides a step-by-step guide on how to compare multiple AUCs in parallel in R Programming Language using both base R functions and specialized packages. Understanding AUCThe Area Under the Curve (AUC) of a Receiver Operating Characteristic (ROC) curve is a measure of how well a model distinguishes between classes. A higher AUC typically indicates better predictive performance. Comparing AUCs in RComparing multiple AUCs involves calculating the AUC for each model and visualizing the results side by side. This comparison can be done using the Step 1: Install and Load Necessary PackagesFirst, install and load the required packages. We will use the
Step 2: Generate Sample DataLet’s create some sample data for this demonstration. We will generate three sets of predicted probabilities and their corresponding actual labels.
Step 3: Calculate AUC for Each ModelCalculate the AUC for each model using the
Output: AUC for Model 1: 0.5258932
AUC for Model 2: 0.5551987
AUC for Model 3: 0.5873143 Step 4. Compare AUCs Using DeLong’s TestTo statistically compare the AUCs, we can use DeLong’s test, which is implemented in the
Output: Comparison of Model 1 vs Model 2:
DeLong's test for two correlated ROC curves
data: roc_model1 and roc_model2
Z = -0.33959, p-value = 0.7342
alternative hypothesis: true difference in AUC is not equal to 0
95 percent confidence interval:
-0.1984455 0.1398345
sample estimates:
AUC of roc1 AUC of roc2
0.5258932 0.5551987
Comparison of Model 1 vs Model 3:
DeLong's test for two correlated ROC curves
data: roc_model1 and roc_model3
Z = -0.73614, p-value = 0.4616
alternative hypothesis: true difference in AUC is not equal to 0
95 percent confidence interval:
-0.2249540 0.1021118
sample estimates:
AUC of roc1 AUC of roc2
0.5258932 0.5873143
Comparison of Model 2 vs Model 3:
DeLong's test for two correlated ROC curves
data: roc_model2 and roc_model3
Z = -0.40243, p-value = 0.6874
alternative hypothesis: true difference in AUC is not equal to 0
95 percent confidence interval:
-0.1885297 0.1242984
sample estimates:
AUC of roc1 AUC of roc2
0.5551987 0.5873143 Step 5. Visualize ROC Curves and AUCsUse
Output: ![]() Comparing multiple AUCs parallel in R ConclusionComparing multiple AUCs in parallel is an essential task in evaluating the performance of different models. By using the |
Reffered: https://www.geeksforgeeks.org
R Language |
Type: | Geek |
Category: | Coding |
Sub Category: | Tutorial |
Uploaded by: | Admin |
Views: | 20 |