Comparing gain and optimum test size from progeny testing and phenotypic selection in Pinus sylvestris

Author:

Hannrup Björn12,Jansson Gunnar12,Danell Öje12

Affiliation:

1. Skogforsk (The Forestry Research Institute of Sweden), Uppsala Science Park, S-751 83 Uppsala, Sweden.

2. Department of Animal Breeding and Genetics, Swedish University of Agricultural Sciences, Uppsala, S-750 07 Uppsala, Sweden.

Abstract

The profit from tree breeding is dependent on the amount of money invested and how these resources are spent, particularly in the testing of selection candidates. Simulations of within-family selection were used to find the optimum balance among the number of candidates, progenies per candidate, and test sites for a given investment level and to compare the profit from progeny testing and phenotypic selection. The simulations were based on genetic parameters estimated from 66 Pinus sylvestris L. progeny trials in southern Sweden and on compilations of breeding costs. For progeny testing the optimum number of candidates and test sites increased with increasing investment level, whereas the number of progenies per candidate and site decreased and stabilized at ca. 10 individuals. The maximum annual profit for the phenotypic selection was higher and occurred at a lower investment level than for progeny testing. Among the two alternatives of progeny testing studied, the intensive alternative with practices to stimulate early flowering showed a higher maximum annual profit than the base alternative.

Publisher

Canadian Science Publishing

Subject

Ecology,Forestry,Global and Planetary Change

Reference19 articles.

1. Almqvist, C. 2001. Improvement of flowering competence and capacity with reference to Swedish conifer breeding. Ph.D. thesis. SLU, Swedish University of Agricultural Sciences, Uppsala, Sweden. Acta Univ. Agric. Sueciae 218. ISBN 91-576-6302-5.

2. Anonymous. 1995. Strategy for the future forest tree breeding and production of improved seed in Sweden. Skogforsk, Uppsala, Sweden. [In Swedish.]

3. Variances of Selection Differentials in Normal Samples

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