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Artificial Intelligence in Health                                  Predicting mortality in COVID-19 using ML
























                      Figure 12. Attribute importance ranking of the “XGBClassifier” method. Image created using Python’s Matplotlib library

            A                                                 B


































               Figure 13. SHAP summary plots of the “XGBClassifier” method. (A) Barchart. (B) Beeswarm. Image created using Python’s Matplotlib library

            (1  position). Half of the XGBoost models (28/54) ranked   ranking above the 146   position. The highest-ranked RF
             st
                                                                                 th
            above the 55  place. The highest-ranked XGBoost models   models processed datasets with the “Min–Max”’ method,
                      th
            processed datasets using the “Min–Max” method, with   using ranges of 0 – 100 and 0 – 1000 (mm_0 – 100 and mm_0
            ranges of 0 – 100 and 0 – 1000 (mm_0 – 100 and mm_0 –   – 1000, respectively), and used either 22 or 15 attributes with
            1000, respectively) and used all 22 attributes with the first   the second set of optimized (opt-02) hyperparameter values.
            set of optimized (opt-01) hyperparameter values.     The MLP models ranked third, with precision
              Following XGBoost, the RF models exhibited precision   scores ranging from 92.59% (172   position) to 93.46%
                                                                                           nd
            values ranging from 92.25% (273   position) to 93.66%   (32   position), with half of them ranking above the
                                        rd
                                                                 nd
            (11   position). The distribution of RF model rankings   88  position. The highest-ranked MLP models processed
                                                                 th
              th
            demonstrated significant dispersion, with 50% of the models   datasets with the “Min–Max” method, using ranges of
            Volume 1 Issue 3 (2024)                         42                               doi: 10.36922/aih.2591
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