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Table 15. Classification table for logistic regression with pneumonia and septicemia
Classification Table
Prob
Level
Correct
Incorrect
Pe rcentages
Event
Non-Event
Event
Non-Event
Correct
Sensi-
tivity
Speci-
ficity
False
POS
False
NEG
0.580
782E4
0
167E3
0
97.9
100.0
0.0
2.1
.
0.600
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.620
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.640
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.660
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.680
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.700
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.720
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.740
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.760
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.780
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.800
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.820
78E5
9948
157E3
25175
97.7
99.7
6.0
2.0
71.7
0.840
768E4
41608
126E3
149E3
96.6
98.1
24.9
1.6
78.1
0.860
768E4
41608
126E3
149E3
96.6
98.1
24.9
1.6
78.1
0.880
768E4
41608
126E3
149E3
96.6
98.1
24.9
1.6
78.1
0.900
768E4
41608
126E3
149E3
96.6
98.1
24.9
1.6
78.1
0.920
768E4
41608
126E3
149E3
96.6
98.1
24.9
1.6
78.1
0.940
768E4
41608
126E3
149E3
96.6
98.1
24.9
1.6
78.1
0.960
731E4
63391
104E3
517E3
92.2
93.4
37.9
1.4
89.1
0.980
731E4
63391
104E3
517E3
92.2
93.4
37.9
1.4
89.1
1.000
0
167E3
0
782E4
2.1
0.0
100.0
.
97.9
( ˆ )= b
gY
X
where g() is a non-linear link function. When the response variable follows a normal distribution, the
link function is the identity. This identity link explains how this model generalizes the linear model.
Examples of link functions for a variety of probability distributions are given in Table 17.
The generalized linear mixed model extends the generalized model when there is a random effect
in the data. It also generalizes the linear mixed model when the dependent variable is not normally
distributed. However, the random effects must be normal. The generalized linear mixed model has the
following form
gEYu
(( /))=+
X u
b
 
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