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Calculate the correlation between the partial AUC score and the AUC score and its calculation method

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Release: 2024-01-22 23:03:12
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Calculate the correlation between the partial AUC score and the AUC score and its calculation method

Correlation between AUC score and partial AUC score

AUC score is a commonly used indicator to evaluate the performance of binary classification models. The traditional calculation method is to obtain the AUC score by drawing a ROC curve and calculating the area under the curve. The ROC curve takes the true positive rate (TPR) as the vertical axis and the false positive rate (FPR) as the horizontal axis, and plots all possible thresholds. The AUC score ranges from 0.5 (random model) to 1 (perfect model). The closer the value is to 1, the better the model performance.

However, in practical applications, the class distribution of the target variable may be highly unbalanced. In this case, traditional AUC scores may not accurately assess model performance. Because the AUC score summarizes the performance at all thresholds without taking into account the imbalance of class distribution. Therefore, other evaluation metrics such as precision, recall, F1 score, etc. need to be used to more comprehensively evaluate model performance.

Biased AUC focuses on specific areas of the ROC curve. The difference from traditional AUC is that it provides a more refined evaluation of model performance. Particularly in cases where the class distribution is highly imbalanced, partial AUC allows a more accurate assessment of the model's performance. Its purpose is to highlight performance in specific areas, allowing for a better assessment of how well the model performs within important ranges.

In the fraud detection problem, the partial AUC score can be used to evaluate the performance of the model in catching fraud instances. The partial AUC score is calculated for the case where the false positive rate is less than a certain value, so that the performance of the majority class instance can be ignored. The partial AUC score can help us make decisions about model selection, improvement, and threshold adjustment.

Please note that the biased AUC score is not a replacement for the traditional AUC score, but a complementary tool used in conjunction with the traditional AUC score. They provide a more granular assessment, especially in specific areas of the ROC curve. However, the traditional AUC score provides a more comprehensive assessment of the overall performance of the model. Therefore, using a combination of partial AUC scores and traditional AUC scores can better evaluate the performance of the model.

When evaluating binary classification models, it is recommended to use both traditional AUC scores and partial AUC scores to get a complete understanding of the model's performance. This can be achieved by plotting a ROC curve and calculating traditional and partial AUC scores for specific areas of the curve. This allows for a more accurate assessment of model performance at different thresholds, especially when dealing with imbalanced data sets.

How to calculate the partial AUC score

Calculating the partial AUC score involves dividing the ROC curve into multiple intervals and then calculating the AUC within each interval. To define these intervals, the true positive rate (TPR) and false positive rate (FPR) can be used as the boundaries of the interval, and the size of the interval can be adjusted as needed to control the accuracy of the evaluation. The partial AUC score of each interval can be obtained by calculating the sum of the rectangular area formed by the boundary of the interval and the ROC curve within the interval.

Therefore, the partial AUC score plays an important role in evaluating the performance of binary classification models, especially when the class distribution is unbalanced. By focusing on specific areas of the ROC curve, partial AUC scores can provide a more granular assessment of model performance. Understanding partial AUC scores and how to use them is a key component in the evaluation process of binary classification models.

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source:163.com
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