A FAMILY STUDY OF PANIC DISORDER - REANALYSIS USING A REGRESSIVE LOGISTIC MODEL THAT INCORPORATES A SIBSHIP ENVIRONMENT

被引:16
作者
HOPPER, JL [1 ]
JUDD, FK [1 ]
DERRICK, PL [1 ]
MACASKILL, GT [1 ]
BURROWS, GD [1 ]
机构
[1] UNIV MELBOURNE, AUSTIN HOSP, DEPT PSYCHIAT, HEIDELBERG, VIC 3084, AUSTRALIA
关键词
D O I
10.1002/gepi.1370070205
中图分类号
Q3 [遗传学];
学科分类号
071007 ; 090102 ;
摘要
Previous analysis of affection status in parents and siblings of 117 probands with panic disorder by a log‐linear model for binary pedigree data found a common concordance across biological first‐degree relatives and no spouse association [Hopper JL, Judd FK, Derrick PL, Burrows GD: Genet Epidemiol 4:33–41, 1987]. In this paper the data were reanalyzed using a regressive logistic model that modelled both vertical transmission and a shared sibship environment. Ascertainment correction was made by a) an “ascertainment assumption‐free” procedure, following Ewens and Shute [Theor Pop Biol 30:388–412, 1986] and compared with b) complete ascertainment and c) single ascertainment. Under every scheme there was evidence for vertical transmission from parents to offspring. Inclusion of a sibship environment gave an improved fit, suggesting that vertical transmission alone may not be sufficient to explain the familial aggregation observed in these families. The effects of an affected parent, of the postulated environmental factor (present for all siblings if it was present for one sibling), and of the prevalence of the rare environmental factor were estimated and found to be roughly similar under the different schemes. Model predictions of lifetime prevalence were consistent with other population‐based studies. Under the same assumption‐free method, standard errors approximately doubled and computation time increased compared with the other ascertainment schemes that made specific, although not necessarily correct, assumptions. The regressive logistic model used less computation time and gave greater insight into the pattern of familial aggregation than did the previous modelling. Copyright © 1990 Wiley‐Liss, Inc., A Wiley Company
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页码:151 / 161
页数:11
相关论文
共 17 条
[1]   STATISTICAL MODELING OF DATA ON TEACHING STYLES [J].
AITKIN, M ;
ANDERSON, D ;
HINDE, J .
JOURNAL OF THE ROYAL STATISTICAL SOCIETY SERIES A-STATISTICS IN SOCIETY, 1981, 144 :419-461
[2]   REGRESSIVE LOGISTIC-MODELS FOR FAMILIAL DISEASE AND OTHER BINARY TRAITS [J].
BONNEY, GE .
BIOMETRICS, 1986, 42 (03) :611-625
[3]   ON THE STATISTICAL DETERMINATION OF MAJOR GENE MECHANISMS IN CONTINUOUS HUMAN TRAITS - REGRESSIVE MODELS [J].
BONNEY, GE .
AMERICAN JOURNAL OF MEDICAL GENETICS, 1984, 18 (04) :731-749
[4]   A RESOLUTION OF THE ASCERTAINMENT SAMPLING PROBLEM .1. THEORY [J].
EWENS, WJ ;
SHUTE, NCE .
THEORETICAL POPULATION BIOLOGY, 1986, 30 (03) :388-412
[5]  
EWENS WJ, 1988, AUST J STAT A, V30, P100
[6]  
Hopper J L, 1984, Genet Epidemiol, V1, P183, DOI 10.1002/gepi.1370010212
[7]   MODELING SIBSHIP ENVIRONMENT IN THE REGRESSIVE LOGISTIC MODEL FOR FAMILIAL DISEASE [J].
HOPPER, JL .
GENETIC EPIDEMIOLOGY, 1989, 6 (01) :235-240
[8]   EXTENSIONS TO MULTIVARIATE NORMAL-MODELS FOR PEDIGREE ANALYSIS [J].
HOPPER, JL ;
MATHEWS, JD .
ANNALS OF HUMAN GENETICS, 1982, 46 (OCT) :373-383
[9]  
HOPPER JL, 1986, GENET EPIDEMIOL, P73
[10]   A FAMILY STUDY OF PANIC DISORDER [J].
HOPPER, JL ;
JUDD, FK ;
DERRICK, PL ;
BURROWS, GD .
GENETIC EPIDEMIOLOGY, 1987, 4 (01) :33-41