The estimation of a bivariate fitness function from two samples taken from a population |
| |
Authors: | B F J Manly |
| |
Institution: | (1) Biometrics Unit, University of Otago, P. O. Box 56, Dunedin, New Zealand |
| |
Abstract: | Summary The fitness of animals subjected to natural selection can be defined as the probability of surviving selection for a given
interval of time, or some convenient multiple of this. If the fitness is related to some measurable variablesX, Y, Z,… then the relationship is expressed mathematically in the fitness functionw(x, y, z,…) and this function can be estimated by comparing the joint distribution ofX, Y, Z,… in samples taken before and after selection.
In an earlier paper (Manly, 1975) the problems involved in estimating a fitness function of one variable were discussed. In the present paper various
methods for estimating a bivariate fitness function are proposed and compared on some semiartificial sample data. It is concluded
that either a generalized version ofO’Donald’s (1968) method of moments or a weighted multiple regression method will be most satisfactory. Alternative methods involving
assumptions of normality will need to be used with great care. |
| |
Keywords: | Birth Weight Fitness Function Product Term Bivariate Distribution Bivariate Normal Distribution |
本文献已被 SpringerLink 等数据库收录! |
|