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Log odds ratio<br />

Figure 2: Illustrate the heterogeneity as a<br />

regression of dystocia categories<br />

(classification according to scores of<br />

dystocia) on logarithms of OR by using fixed<br />

effect regression<br />

Advances in Animal and Veterinary Sciences 2 (7): 381 – 389<br />

http://nexusacademicpublishers.com/journal/4<br />

Table 4: Odds ratio of dystocia for different studies<br />

Study name<br />

Odds Lower<br />

ratio limit<br />

Cady and Burnside (1982) 3.340 3.112<br />

Martinez et al., (1983)<br />

3.358 3.251<br />

Djemali et al., (1987) A<br />

3.000 2.944<br />

Djemali et al., (1987) B<br />

3.675 3.487<br />

Weller et al., (1988)<br />

2.911 2.803<br />

Lin et al., (1989)<br />

2.507 2.089<br />

Berger (1994)<br />

4.994 4.866<br />

Dematawewa and Berger<br />

(1997)<br />

3.206 3.083<br />

Meyer et al.,(2001)<br />

3.675 3.613<br />

Johanson and Berger (2003) 4.545 3.894<br />

Steinbock et al., (2003)<br />

1.921 1.881<br />

van Tassell et al., (2003) 2.626 2.617<br />

Admec et al., (2006)<br />

3.353 3.258<br />

Heins et al., (2006)<br />

2.096 1.288<br />

Steinbock (2006)<br />

1.456 1.429<br />

Ansari-Lari (2007)<br />

2.814 2.191<br />

Lombard et al., (2007)<br />

3.148 2.721<br />

de la Calle (2007)<br />

1.874 1.670<br />

Gonzalez–Rico et al., (2007) 2.217 2.089<br />

Lopez et al., (2007)<br />

1.998 1.786<br />

Wall et al., (2008)<br />

2.108 2.006<br />

Wiggans et al., (2008)<br />

2.577 2.568<br />

Fiedlerova et al., (2008)<br />

2.263 2.205<br />

Olson et al., (2009)<br />

4.290 2.218<br />

Van Plet et al.,(2009)<br />

3.743 3.581<br />

Gevrekci et al.,(2011)<br />

2.680 2.435<br />

Hébert et al., (2011)<br />

1.753 1.645<br />

Eaglen et al.,(2012)<br />

1.946 1.882<br />

Atashi et al.,(2012a)<br />

1.977 1.877<br />

Dhakal et al.,(2013)<br />

3.548 1.404<br />

Fixed<br />

2.610 2.604<br />

Random<br />

2.680 2.518<br />

Upper<br />

limit<br />

3.585<br />

3.468<br />

3.057<br />

3.873<br />

3.022<br />

3.007<br />

5.124<br />

3.333<br />

3.738<br />

5.305<br />

1.962<br />

2.636<br />

3.450<br />

3.411<br />

1.485<br />

3.613<br />

3.642<br />

2.102<br />

2.353<br />

2.235<br />

2.216<br />

2.586<br />

2.323<br />

8.298<br />

3.913<br />

2.951<br />

1.868<br />

2.012<br />

2.083<br />

8.964<br />

2.617<br />

2.851<br />

Z–<br />

Value<br />

33.412<br />

73.248<br />

114.395<br />

48.621<br />

55.802<br />

9.891<br />

121.969<br />

58.380<br />

150.955<br />

19.196<br />

60.956<br />

504.658<br />

82.887<br />

2.980<br />

38.221<br />

8.106<br />

15.423<br />

10.675<br />

26.177<br />

12.088<br />

29.294<br />

525.841<br />

61.090<br />

4.326<br />

58.455<br />

20.120<br />

17.361<br />

39.042<br />

25.605<br />

2.677<br />

781.897<br />

31.157<br />

P<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

3<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

0.00<br />

7<br />

Weight<br />

(Fixed)<br />

0.12<br />

0.55<br />

1.63<br />

0.21<br />

0.41<br />

0.02<br />

0.87<br />

0.38<br />

2.03<br />

0.02<br />

1.31<br />

41.13<br />

0.71<br />

0.00<br />

1.56<br />

0.01<br />

0.03<br />

0.04<br />

0.16<br />

0.05<br />

0.23<br />

46.46<br />

0.84<br />

0.00<br />

0.30<br />

0.06<br />

0.14<br />

0.52<br />

0.21<br />

0.00<br />

Weight<br />

(Random)<br />

3.67<br />

3.81<br />

3.84<br />

3.75<br />

3.80<br />

2.89<br />

3.83<br />

3.79<br />

3.84<br />

3.11<br />

3.83<br />

3.85<br />

3.82<br />

1.14<br />

3.84<br />

2.37<br />

3.18<br />

3.40<br />

3.72<br />

3.42<br />

3.76<br />

3.85<br />

3.83<br />

0.72<br />

3.78<br />

3.53<br />

3.70<br />

3.81<br />

3.75<br />

0.39<br />

Regression of category on Log odds ratio<br />

2.00<br />

1.80<br />

1.60<br />

1.40<br />

1.20<br />

1.00<br />

0.80<br />

0.60<br />

0.40<br />

0.20<br />

0.00<br />

1.60 2.08 2.56 3.04 3.52 4.00 4.48 4.96 5.44 5.92 6.40<br />

category<br />

corrected according to fill and trim method "Durval and<br />

Tweedie".<br />

Sex studies accounting for gender were needed in<br />

dystocia to be symmetrically distributed. The observed OR<br />

value of random effect was 2.68, 95% CI (2.51, 2.85), Q value<br />

Al–Samarai (2014). Meta–analysis on Dystocia and Stillbirth 384<br />

ISSN: 2307–8316 (Online); ISSN: 2309–3331 (Print)

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