RA 00110.pdf - OAR@ICRISAT
RA 00110.pdf - OAR@ICRISAT
RA 00110.pdf - OAR@ICRISAT
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Andrews 1984), there are operational differences as<br />
a consequence of their morphological differences.<br />
Pearl millet is generally earlier maturing than<br />
maize and tillers freely at low plant densities. Large<br />
amounts of seed (1000 or more) can be produced on<br />
each of several heads (which can be used separately<br />
for different breeding operations), and more tillering<br />
produces an increased range of flowering per plant.<br />
Selfed seed can be produced without manipulating<br />
pollen, merely by bagging heads before stigma<br />
emergence. A cross can be made by a single pollination<br />
of a previously bagged head where the stigmas<br />
have emerged but not the anthers.<br />
In pearl millet, commercial hybrid production<br />
depends on the use of cytoplasmic-genetic male sterility<br />
and hence, is limited to combinations of fertility<br />
restorers and lines into which male sterility has<br />
been introduced by tedious backcrossing. In maize,<br />
hybrids can be made between any two lines by detasselling<br />
either line. This is possible because the<br />
male and female flowers are on separate inflorescences.<br />
These differences are acknowledged in the following<br />
discussion, which deals largely with maize<br />
experiences. In general, apart from the current restriction<br />
of available seed parents for pearl millet<br />
hybrids, pearl millet is an easier organism than<br />
maize in which to conduct recurrent selection.<br />
steps (not necessarily separate from each other) of<br />
• observation of individuals or progenies followed<br />
by selection,<br />
• recombination of the selected fraction, and<br />
• a repetition of the procedure.<br />
A better definition might well include the objective<br />
of maintaining genetic variation in the population in<br />
which recurrent selection is taking place. This then,<br />
requires a structured recurrent selection program.<br />
Decisions are required on selection intensity and<br />
effective population size. Once these choices have<br />
been made, the future of the selection prograrm is in<br />
part determined. The higher the selection intensity,<br />
the greater the rate of gain. The smaller the effective<br />
population size, the sooner the population will plateau<br />
with a lowered selection limit. Thus, selection<br />
intensity and effective population size are in conflict<br />
with each other.<br />
These concepts can be expressed in terms of the<br />
probability that a favorable allele will be fixed in a<br />
population. This probability is determined by the<br />
initial frequency of the allele (q 0 ), the effective population<br />
size (n), and the selection pressure that can be<br />
brought to bear on the allele (s). H i l l and Robertson<br />
(1966) showed that the probability of fixing an allele<br />
could be expressed as<br />
General Principles of Recurrent<br />
Selection<br />
In a broad sense, recurrent selection has been practiced<br />
since people first began domesticating plants.<br />
A definition of recurrent selection should include the<br />
where e = 2.178 and is the base for natural logarithms.<br />
Table 1 contains approximate probabilities of fixing<br />
an allele with q 0 varying from 0.05-0.7, n varying<br />
Table 1. The probability of fixation of a favorable allele 1 .<br />
n<br />
s<br />
0.05<br />
Initial frequency (qo)<br />
0.1<br />
0.3<br />
0.5<br />
0.7<br />
64 1/2<br />
32 1/2<br />
16 1/2<br />
8 1/2<br />
8 1/4<br />
8 1/8<br />
0.9<br />
0.8<br />
0.5<br />
0.3<br />
0.2<br />
0.1<br />
1.0<br />
0.9<br />
0.8<br />
0.5<br />
0.3<br />
0.2<br />
1.0<br />
1.0<br />
1.0<br />
0.9<br />
0.7<br />
0.5<br />
1.0<br />
1.0<br />
1.0<br />
1.0<br />
0.9<br />
0.7<br />
1.0<br />
1.0<br />
1.0<br />
1.0<br />
1.0<br />
0.9<br />
1. Where e = 2.718 and is the base for natural logarithms, qo is the initial gene frequency, n is the effective population size, and s is the<br />
selection coefficient.<br />
Calculated from<br />
1-e -2nsq o<br />
-2ns<br />
1 -e<br />
108