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Principles of Plant Genetics and Breeding

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Different models <strong>of</strong> ANOVA are used for partitioning<br />

variance. The genotypes are never chosen at r<strong>and</strong>om<br />

since they are deliberately selected by the breeder as<br />

prospective cultivars. Similarly, locations are <strong>of</strong>ten not<br />

r<strong>and</strong>omly chosen as previously discussed. However,<br />

they may be considered r<strong>and</strong>om if there are many <strong>of</strong><br />

them spread over a large region. The genotypes are<br />

PERFORMANCE EVALUATION FOR CROP CULTIVAR RELEASE 423<br />

evaluated over several years. The effects are r<strong>and</strong>om<br />

since the environment is not controlled. Also, where the<br />

genotypes are a r<strong>and</strong>om sample from a large population,<br />

their effects are r<strong>and</strong>om.<br />

For a two-factor mixed model (fixed genotypes<br />

+ r<strong>and</strong>om environment) the ANOVA table is as<br />

follows:<br />

Source df MS EMS<br />

Replications (r) ly(r − 1)<br />

Years (y) y − 1<br />

Location (l ) l − 1<br />

y × l (y − 1)(l − 1)<br />

Genotypes (G) g − 1 M 1 σ 2 e + rσ 2 gly + rlσ 2 gy + ryσ 2 gl + rlyσ 2 g<br />

G × y (g − 1)(y − 1) M 2 σ 2 e + rσ 2 gly + ryσ 2 gl + rlyσ 2 g<br />

G × l (g − 1)(l − 1) M 3 σ 2 e + rσ 2 gly + ryσ 2 gl<br />

G × y × l (g − 1)(y − 1)(l − 1) M 4 σ 2 e + rσ 2 gly<br />

Error (G × r) (g − 1)(r − 1)ly M 5 σ 2 e<br />

Variances are calculated as follows:<br />

σ 2 e = M 5<br />

σ 2 gly = (M 4 − M 5 )/r<br />

σ 2 gy = (M 2 − M 4 )/rl<br />

σ 2 gl = (M 3 − M 4 )/ry<br />

σ 2 g = (M 1 − M 2 − M 3 + M 4 )/rly<br />

<strong>Breeding</strong> implications <strong>of</strong> ANOVA results<br />

Lack <strong>of</strong> significant G × E interactions for genotype ×<br />

location or location × years indicates that the breeder<br />

may be able to select a superior genotype for release for<br />

use throughout a specified production region, following<br />

genotype evaluations in just 1 year. Crossover G × E<br />

interactions are those that require careful interpretation<br />

by breeders. In this instance decisions are based on the<br />

practical significance <strong>of</strong> the results <strong>of</strong> the analysis. Breeders<br />

need to include in their decision-making process factors<br />

such as the magnitude <strong>of</strong> the change in rank. Consequently,<br />

it is not uncommon for different conclusions<br />

to be drawn by different breeders examining the same<br />

results. General interpretations <strong>of</strong> G × E interactions<br />

resulting from unpredictable causes are as follow:<br />

1 If significant genotype × location effects are observed<br />

<strong>and</strong> the rankings fluctuate by wide margins, the results<br />

indicate that the breeder should consider establishing<br />

separate breeding programs for the different locations<br />

(i.e., develop different cultivars for different locations).<br />

However, before making a decision, it is wise<br />

to examine the data to see what specific factors are<br />

responsible for the variation. If stable factors such<br />

as soil are the source <strong>of</strong> variation, separate breeding<br />

efforts may be warranted.<br />

2 A significant genotype × year interaction is similar in<br />

effect to genotype × location. However, because the<br />

breeder cannot develop programs for different years, a<br />

good decision would be to conduct tests over several<br />

years <strong>and</strong> select the genotype with superior average<br />

performance over the years for release. Because conducting<br />

one trial per year for more years will prolong<br />

the breeding program, the breeder may include more<br />

locations <strong>and</strong> decrease the number <strong>of</strong> years.<br />

3 The breeding implications for a complex interaction<br />

like genotype × years × location is for the breeder to<br />

select genotypes with superior average performance<br />

across locations <strong>and</strong> over years, for release as new cultivars<br />

for the production region. Farmers will benefit<br />

from growing more than one cultivar each cropping<br />

season. This strategy will reduce the effects <strong>of</strong> the<br />

fluctuations attributed to genotype × year interactions.<br />

4 The magnitude <strong>of</strong> a G × E interaction is influenced<br />

by the genetic structure <strong>of</strong> the genotype. Genotypes<br />

with less heterogeneity (e.g., pure lines, single-cross<br />

hybrids, clones) or heterozygosity (e.g., pure lines)<br />

generally interact more with the environment than<br />

open-pollinated genotypes or mixtures, because <strong>of</strong><br />

lower amounts <strong>of</strong> adaptive genes.<br />

5 Also, it is widely known that only G × location interactions<br />

(rather than all the kinds <strong>of</strong> G × E interactions)<br />

are useful for depicting adaptation patterns.<br />

This is because they are the only interactions that<br />

can be exploited by selecting for specific adaptation<br />

or by growing specifically adapted genotypes. For

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