The Klauber logistic model looks at several variables to obtain a probability of survival or death.
Variable |
Value |
Coefficient |
Motor Component of the Glasgow Coma Scale |
6 |
2.9351 |
|
5 |
0.4732 |
|
4 |
0.0798 |
|
3 |
-0.5977 |
|
2 |
-1.1875 |
|
1 |
-1.7029 |
Number of reactive pupils |
2 |
0.7244 |
|
1 |
-0.4244 |
|
0 |
-1.0540 |
|
unknown |
0.7540 |
systolic blood pressure |
0 - 84 mm Hg |
-0.5646 |
|
85 - 174 mm Hg |
0.6006 |
|
175+ mm Hg |
-0.0360 |
age in years |
0-4 |
1.0043 |
|
5-9 |
1.0988 |
|
10-19 |
1.1644 |
|
20-29 |
0.3832 |
|
30-39 |
0.2555 |
|
40-49 |
-0.0650 |
|
50-59 |
-0.4149 |
|
60-69 |
-0.2980 |
|
70-79 |
-1.7619 |
|
80+ |
-1.3667 |
presence of abdominal injury |
yes |
-0.3142 |
|
no |
0.3142 |
presence of chest injury |
yes |
-0.1995 |
|
no |
0.1995 |
probability of survival =
= (1 / (1 + (e ^ ((-1) * ((sum of coefficients) + (intercept))))))
probability of death = (1 - (probability of survival))
where:
• intercept = 0.1491
Purpose: To use Klauber's logistic model to predict outcome for a comatose patient.
Specialty: Sports Medicine & Rehabilitation, Neurology
Objective: severity, prognosis, stage
ICD-10: S00-S09,