Description

Signorini et al developed a model for predicting survival after traumatic head injury. This can help identify patients who may benefit from more aggressive management. The authors are from the University of Edinburgh in Scotland.


Parameters:

(1) age

(2) injury severity score (ISS)

(3) Glasgow coma score (GCS)

(4) number of reactive pupils

(5) presence of hematoma on CT scan

 

Age

Points

> 90

0

50 - 90

(-2.5 * (age in years)) + 225

14 - 50

100

 

 

ISS

Points

> 75

6

0 - 75

(-1.25 * (ISS)) + 100.1398

 

 

GCS

Points

3

0

4

5.5

5

11

6

17

7

22.5

8

27.5

9

33

10

38

11

44

12

50

13

56

14

61

15

67

 

 

Reactive Pupils

Points

0

0

1

25

2

37

 

 

Hematoma on CT

Points

absent

25

present

0

 

total score =

= SUM(points for all 5 parameters)

 

Interpretation:

• minimum score: 0

• maximum score: 329

• The higher the score the greater the chances of survival.

 

Point Range

Probability of Survival

0 - 42

<= 0.001

42 - 75

0.001 to 0.005

75 - 89

0.005 - 0.01

 

probability of survival =

= (A * ((points)^2)) + (B * (points)) + C

 

Point Range

A

B

C

89 - 140

0.0000346

-0.006159

0.284083

140 - 182

0.000092

-0.020097

1.1106

182 - 227

-0.00009

0.0457115

-4.837308

227 - 277

-0.000039

0.0214412

-1.959032

 

 

Point Range

Probability of Survival

277 - 292

0.990 - 0.995

292 - 324

0.995 - 0.999

> 324

> 0.999

 

Alternatively, solving this is a logistic regression:

 

X =

= (0.048988 * (total points)) - 8.963537

 

probability =

= 1 / (1 + EXP((-1) * X))


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