Mathematic modeling to predict abruptio placentae

Citation
P. Baumann et al., Mathematic modeling to predict abruptio placentae, AM J OBST G, 183(4), 2000, pp. 815-822
Citations number
25
Categorie Soggetti
Reproductive Medicine","da verificare
Journal title
AMERICAN JOURNAL OF OBSTETRICS AND GYNECOLOGY
ISSN journal
00029378 → ACNP
Volume
183
Issue
4
Year of publication
2000
Pages
815 - 822
Database
ISI
SICI code
0002-9378(200010)183:4<815:MMTPAP>2.0.ZU;2-F
Abstract
OBJECTIVE: This study was undertaken to identify correlates of abruptio pla centae and to develop a mathematic model for the prediction of abruptio pla centae. STUDY DESIGN: A total of 170,258 singleton birth records from 1991 to 1996 contained in the Schleswig-Holsiein perinatal database were analyzed. Fifty -two recognized obstetric risk factors were subjected to univariate analysi s. Correlates of abruptio placentae then underwent stepwise forward binary logistic regression. A constant value B-0, coefficients B-1 through B-p, an odds ratio, and a 95% confidence interval were calculated for individual c orrelates. RESULTS: Abruptio placentae occurred in 874 of 170,258 singleton gestations (0.5%). Of the 52 risk factors 31 proved to be correlates of abruptio plac entae, with 16 among primiparous women and 25 among multiparous women. Ten correlates for primiparous, women and 13 for multiparous women emerged from the linear regression, with 7 correlates being shared by both primiparous and multiparous women. CONCLUSION: The probability that abruptio placentae will occur (p) can be c alculated according to the following expression: p = e(z)/(1 + e(z)), where z = B-0 + B-1, ... B-p. For example, for a primiparous woman who smokes wi th bleeding at >28 weeks' gestation and a male fetus in the breech position , the following calculation would yield the chance of abruptio placentae:z = -2.25 + 2.51 + 0.41 + 0.24 + 0.60 = 1.51; p = e(1.51)/(1 + e(1.51)) = 4.5 3/5.53 = 0.82, or 82%.