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Principles of Plant Genetics and Breeding

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patterns derived from the same open-pollinated cultivars<br />

were reported. Other patterns include “ETO-composite”<br />

× “Tuxpeno” <strong>and</strong> “Suwan 1” × “Tuxpeno” in tropical<br />

regions. Alternate heterotic patterns continue to be<br />

sought.<br />

In rice, some research suggests two heterotic groups<br />

within Oryza indica, one including strains from southeastern<br />

China, <strong>and</strong> another containing strains from South<br />

East Asia. In rye, the two most widely used germplasm<br />

groups are the “Petkus” <strong>and</strong> “Carsten”, while in faba<br />

bean three major germplasm pools are available, namely,<br />

“Minor”, “Major”, <strong>and</strong> “Mediterranean”.<br />

Even though various approaches are used for the<br />

identification <strong>of</strong> heterotic patterns, they generally follow<br />

certain principles. The first step is to assemble a large<br />

number <strong>of</strong> germplasm sources <strong>and</strong> then make parent<br />

populations <strong>of</strong> crosses from among which the highest<br />

performing hybrids are selected as potential heterotic<br />

groups <strong>and</strong> patterns. If established heterotic patterns<br />

already exist, the performances <strong>of</strong> the putative patterns<br />

with the established ones are compared. Where the<br />

germplasm accession is too large to permit the practical<br />

use <strong>of</strong> a diallel cross, the germplasm may first be grouped<br />

based on genetic similarity. For these groups, representatives<br />

are selected for evaluation in a diallel cross.<br />

According to Melchinger, the choice <strong>of</strong> a heterotic<br />

group or pattern in a breeding program should be based<br />

on the following criteria:<br />

1 High mean performance <strong>and</strong> genetic variance in the<br />

hybrid population.<br />

2 High per se performance <strong>and</strong> good adaptation <strong>of</strong> the<br />

parent population to the target region.<br />

3 Low inbreeding <strong>of</strong> inbreds.<br />

Estimation <strong>of</strong> heterotic effects<br />

Consider a cross between two inbred lines, A <strong>and</strong> B,<br />

with population means <strong>of</strong> X¯ P1 <strong>and</strong> X¯ P2 , respectively.<br />

The phenotypic variability <strong>of</strong> the F1 is generally less<br />

than the variability <strong>of</strong> either parent. This indicates that<br />

the heterozygotes are less subject to environmental<br />

influences than the homozygotes. The heterotic effect<br />

resulting from the crossing is roughly estimated as:<br />

H F1 = X ¯ F1 − 1 / 2 (X ¯ P1 + X¯ P2 )<br />

This equation indicates the average excess in vigor<br />

exhibited by F 1 hybrids over the midpoint (midparent)<br />

between the means <strong>of</strong> the inbred parents. K. R. Lamkey,<br />

<strong>and</strong> J. W. Edward coined the term panmitic midparent<br />

BREEDING HYBRID CULTIVARS 343<br />

heterosis to describe the deviation in performance<br />

between a population cross <strong>and</strong> its two parent populations<br />

in Hardy–Weinberg equilibrium. Heterosis in the<br />

F 2 is 50% less than what is manifested in the F 1 .<br />

Types <strong>of</strong> hybrids<br />

As previously discussed, the commercial applications <strong>of</strong><br />

hybrid breeding started with a cross <strong>of</strong> two inbred lines<br />

(a single cross: A × B) <strong>and</strong> later shifted to the more economic<br />

double cross [(A × B) × (C × D)] <strong>and</strong> then back<br />

to a single cross. Other parent combinations in hybrid<br />

development have been proposed, including the threeway<br />

cross [(A × B) × C] <strong>and</strong> modified versions <strong>of</strong> the<br />

single cross, in which closely related crosses showed<br />

that the single cross was superior in performance to the<br />

other two in terms <strong>of</strong> average yield. However, it was<br />

noted also that the genotype × environment interaction<br />

(hybrid × environment) mean sum <strong>of</strong> squares (from the<br />

ANOVA table; see Chapter 23) for the single cross was<br />

more than twice that for the double crosses, the mean<br />

sum <strong>of</strong> squares for the three-way cross being intermediate.<br />

This indicated that the single crosses were more<br />

sensitive or responsive to environmental conditions than<br />

the other crosses. Whereas high average yield is important<br />

to the producer, consistency in performance across<br />

years <strong>and</strong> locations (i.e., yield stability) is also important.<br />

As R. W. Allard <strong>and</strong> A. D. Bradshaw explained, there are<br />

two basic ways in which stability may be achieved in<br />

the field. Double <strong>and</strong> three-way crosses have a more<br />

genetically divergent population for achieving buffering.<br />

However, a population <strong>of</strong> single-cross genotypes<br />

that are less divergent can also achieve stability on the<br />

basis <strong>of</strong> individual buffering whereby individuals in the<br />

population are adapted to a wide range <strong>of</strong> environments.<br />

Today, commercial hybrids are predominantly single<br />

crosses. Breeders continue to develop superior inbred<br />

lines. The key to using these materials in hybrid breeding<br />

is identifying pairs <strong>of</strong> inbreds with outst<strong>and</strong>ing combining<br />

ability.<br />

Germplasm procurement <strong>and</strong><br />

development for hybrid production<br />

As previously indicated, the breeder needs to obtain<br />

germplasm from the appropriate heterotic groups,<br />

where available. It is critical that the source population<br />

has the genes needed in the hybrid. <strong>Plant</strong> breeders in<br />

ongoing breeding programs <strong>of</strong>ten have breeding lines in

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