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data nis.modifiedcharlson;
set nis.charlson_regression;
if (charlson< 3 ) then charlsoncode= 0 ;
if (charlson> 2 ) then charlsoncode= 1 ;
run ;
Note that there is now a considerable difference in the mortality rate between those with a code of
0 and those with a code of 1; all discrepancies have disappeared. We can just as easily make a different
cutpoint, say at the index value of 5 (Table 14). The difference is approximately 6% between mortality
for code 0 and mortality for code 1.
Similarly, if we restrict our attention to averages, we can show that patients with code 0 use fewer
resources compared to code 1 (Table 15).
There is a difference of 2 days in the length of stay between the two subgroups, and a difference of
$11,000 as well. For a cutpoint of 5 (Table 16), this difference increases slightly with a difference of
just under 3 days in length of stay and a difference of $12,000.
Table 14. Mortality by Charlson code with a cutpoint at 5
Table of charlsoncode by DIED
charlsoncode
DIED
Total
Frequency
Row Pct
Col Pct
0
1
0
7765995
97.96
99.25
161809
2.04
96.80
7927804
1
58862
91.68
0.75
5341
8.32
3.20
64203
Total
7824857
167150
7992007
Table 15. Use of resources for Charlson code with a cutpoint at 2
charlsoncode
N Obs
Variable
Mean
Std Dev
Minimum
Maximum
N
0
7173172
LOS
TOTCHG
4.3975221
21082.16
6.7260265
37802.33
0
25.0000000
365.0000000
999926.00
7172794
7057513
1
818835
LOS
TOTCHG
6.6983407
33491.09
7.6227648
48127.72
0
25.0000000
335.0000000
998508.00
818778
806148
Table 16. Use of resources for Charlson code with a cutpoint at 5
charlsoncode
N Obs
Variable
Mean
Std Dev
Minimum
Maximum
N
0
7927804
LOS
TOTCHG
4.6106097
22253.78
6.8357345
39017.86
0
25.0000000
365.0000000
999926.00
7927375
7800359
1
64203
LOS
TOTCHG
7.4293503
34737.46
8.8511050
53172.30
0
32.0000000
311.0000000
991975.00
64197
63302
 
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