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Table 2 Linear and piecewise linear multiple logistic regression models with 28-day mortality as the dependent variable

From: Prevalence, predictors and outcome of hypofibrinogenaemia in trauma: a multicentre observational study

 

Linear model

Piecewise linear model

 

Odds ratio v

P value

Segment

Odds ratio (95% CI)

P value

Fibrinogen (g/l)a

0.46

< 0.001

Lower

0.08

< 0.001

(0.03, 0.20)

(0.31, 0.67)

Upper

1.77

0.076

(0.94, 3.32)

Injury severity scoreb

1.03

0.008

Lower

1.18

< 0.001

(1.10, 1.27)

(1.01, 1.05)

Upper

0.93

0.001

(0.89, 0.97)

Age (years)

1.05

< 0.001

 

1.04

< 0.001

(1.03, 1.06)

(1.02, 1.06)

Time from injury (minutes)

0.99

0.166

 

0.99

0.018

(0.99, 1.00)

(0.98, 1.00)

Mechanism of injury (penetrating)

0.73

0.546

 

0.33

0.06

(0.25, 1.90)

(0.10, 1.05)

Base excess (mEq/l)

0.90

< 0.001

 

0.92

0.002

(0.85, 0.95)

(0.87, 0.97)

International normalized ratio

3.21

0.012

 

1.65

0.29

(1.33, 8.53)

(0.65, 4.18)

Platelet count (109/l)

1.00

0.61

 

1.00

0.92

(1.00, 1.00)

(1.00, 1.00)

Gender (male)

0.45

0.006

 

0.33

0.001

(0.26, 0.81)

(0.18, 0.62)

  1. aBreakpoint for fibrinogen is 2.29 g/l (95% confidence interval (CI): 1.93, 2.64). bBreakpoint for Injury Severity Score is 25.7 (95% CI: 21.8, 29.7).