Three interval estimation procedures were evaluated to determine the m
ethod which provides the most accurate estimates for the recombination
fraction, theta. The lod-0.83 support interval, the jackknife confide
nce interval, and the confidence interval based on estimated asymptoti
c standard error were compared by calculating the coverage probabiliti
es of each. Family data that were simulated under the model of a singl
e fully penetrant, dominant disease locus at some distance, theta, fro
m fully informative matings were used. Comparisons were based on 1,000
random samples of size 20, 60, and 100 families. In addition, a metho
dology for obtaining prediction intervals for theta was developed. Thi
s procedure is of practical use and does not require asymptotic assump
tions based on large sample theory. The results provide an a priori id
ea about precision of the estimates, as well as empirical interval est
imates of theta. Graphs of the authors' Monte Carlo intervals are pres
ented for these simulations. Investigators studying different traits,
however, could condition specifically on the family structure and dist
ribution of the disease they are investigating and obtain similar grap
hs. (C) 1995 Wiley-Liss, Inc.