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Note that age is the first variable split followed by the Charlson Index, and then age again. We give the
English rules to accompany the decision tree. First, if the patient's age is less than 47.5 and the Charlson
Index is less than 2.5, then the prediction is for non-mortality, which comprises 86% of the prediction.
IF charlson < 2.5
AND Age in years at admission < 47.5
THEN
NODE: 4
N: 36470
1: 14.2%
0: 85.8%
Next, if the Charlson Index is 3 or greater with an age of less than 47.5, the mortality in the subgroup
is almost 70%.
IF 2.5 <= charlson
AND Age in years at admission < 47.5
THEN
Table 7. Odds ratios for logistic regression for mortality outcome
Odds Ratio Estimates
Effect
Point Estimate
95% Wald
Confidence Limits
charlson
0.673
0.666
0.679
AGE
0.955
0.953
0.956
FEMALE 0 vs 1
0.862
0.836
0.889
RACE 1 vs 6
1.024
0.923
1.136
RACE 2 vs 6
0.965
0.863
1.079
RACE 3 vs 6
0.960
0.858
1.075
RACE 4 vs 6
0.721
0.626
0.829
RACE 5 vs 6
0.882
0.690
1.127
Income quartile 1 vs 4
1.008
0.964
1.054
Income quartile 2 vs 4
1.017
0.972
1.064
Income quartile 3 vs 4
1.077
1.029
1.128
Table 8. Predicted versus actual outcome
Predicted Value
Actual Value
Count
0
0
5477484
0
1
15
1
0
117002
1
1
2
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