# Stability and Adaptability of Yield among Earliness Sweet Corn Hybrids in West Java, Indonesia

Authors: Dedi Ruswandi; Yuyun Yuwariah; Mira Ariyanti; Muh Syafii; Anne Nuraini
Journal: International Journal of Agronomy
 (2020)

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## Abstract

Multienvironment testing is an important phase to study the interaction of G × E and to select stable hybrids for a broad environment or for a specific environment. To study the interaction of G × E and the stability of earliness and yield of Indonesian new sweet corn hybrids under different locations and seasons in West Java, Indonesia, eighteen hybrids were evaluated in six environments in West Java, Indonesia, and were analysed using parametric and nonparametric stability models, additive main effects and multiplicative interaction (AMMI), and GGE biplots. Results showed that the most promising sweet corn hybrids including hybrids G5 (SR 24 x SR 17) and G11 (SR 31 x SR 17) were identified. The parametric and nonparametric stability parameters and ASV were complement to the AMMI and GGE biplots in selecting stable and adaptable hybrids in terms of earliness and yield. G5 was selected as a high-response hybrid for grain yield to Jatinangor (E1, E2), Lembang (E3, E4), and Wanayasa (E5, E6), as well as earliness to Jatinangor (E2), Lembang (E3, E4), and Wanayasa (E5, E6). G5 sweet corn hybrid, therefore, is suggested to be extensively evaluated on farm and produced for smallholder farmers in West Java, Indonesia.


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## Body

## 1. Introduction

Sweet corn is a major and an important vegetable cultivated in Indonesia. This vegetable contains complete nutrients, such as carbohydrates, protein, vitamins, and several important minerals. The demand for sweet corn in Indonesia is increasing dramatically nowadays, but production and its productivity are low due to some limiting factors including variations in agroclimate conditions and cultivation of nonhybrid sweet corn [1].Production and productivity of sweet corn in Indonesia can be increased by cultivating early-maturing hybrids, improving productivity of the land, and rotating early-maturing hybrids which are adaptive to particular agroclimate and planting times. This strategy could be successfully implemented if early-maturing and high-yield hybrids can be selected.Earliness and high yield are important characteristics of sweet corn varieties to develop in West Java, Indonesia. Farmers usually cultivate sweet corn in unirrigated rice field at the end of rainy season or at the very early part of the rainy season when water is available for irrigating sweet corn but not enough for irrigating the rice paddy field. Earliness and high yield are complex traits, which are inherited by polygenic inheritance [2]. Selection of the superior hybrid with early maturing ability and high yield, therefore, is only possible to perform when information about the interaction of genotype × environment is available.Multienvironment test (MET) is a critical stage in hybrid selection before superior hybrids are commercially released. MET is conducted to analyze the interaction of hybrid × environment (G × E) and to select stable hybrids for a broad environment or to select adaptive hybrids for a specific environment [3]. Crop evaluation under different agroclimatic conditions and year during MET influences the phenotypic stability of particular genotypes [4]. Selection of the genotype with high yield under different environments was difficult due to complex responses of the crop as indicated by inconsistency of its rank in different locations. Therefore, identification of causal factors of the IGE is important to decide the breeding objectives, ideal location of MET, and selection of regional-adaptive genotypes.Some statistical methods are commonly applied to define stability and adaptability of new varieties, i.e., ANOVA, linear/nonlinear regression, multivariate analysis, nonparametric method, and biplot. AMMI (additive main effects and multiplicative interaction model) analysis and GGE biplot are multivariate statistic methods to study the interaction of G × E, stability, and adaptability based on the biplot. AMMI is applied to analyze stability as well as IGE in many important crops such as barley [5, 6], Mesoamerican bean [7], faba bean [8, 9], maize [10–13], passion fruit [14], rice [15], potatoes [16], sugarcane [4], sun flowers [17], sweet sorghum [18], and wheat [19].Yan et al. [20] recommended the GGE (genotype and genotype-environment interaction) biplot as a modification of AMMI to select and to identify potential high-yield varieties which are stable and adaptive under multienvironment conditions. GGE biplot had been used to analyze the interaction of G × E by many breeders in many crops such as barley [5], chickpeas [21], maize [3, 13, 20], sorghum [18, 22], Mesoamerican bean [7], and wheat [23].The objective of the research is to study the interaction of G × E, stability, and adaptability of earliness and yield of sweet corn hybrids under different locations and seasons in West Java, Indonesia.


## 2. Materials and Methods

### 2.1. Experimental Materials and Treatments

The experiment was run in three locations in West Java, namely, Jatinangor-Sumedang (760 m above sea level-asl.), Lembang-Kabupaten Bandung Barat (950 m asl.), and Wanayasa-Kabupaten Purwakarta (700 m asl.), for two different seasons, i.e., season 1 (March–July, 2017) and season 2 (March–July, 2018). Sixteen new Indonesian sweet corn hybrids and two check hybrid cultivars, namely, BS (G1), SB (G2), SR 15 x 17 (G3), SR 22 x 17 (G4), SR 24 x SR 17 (G5), SR 25 x SR 17 (G6), SR 26 x SR 17 (G7), SR 30 x SR 17 (G8), SR 31 x SR 17 (G9), SR 32 x SR 17 (G10), SR 33 x SR 17 (G11), SR 4 x SR 17 (G12), SR 41 x SR 17 (G13), SR 43 x SR 17 (G14), SR 46 x SR 17 (G15), SR 47 x SR 17 (G16), SR 52 x SR 17 (G17), and SR 9 x SR 17 (G18), were evaluated. The genetic materials were planted in a randomized complete block design with three replications in each location and each season.


### 2.2. Statistical Analysis

Analysis of variance (ANOVA) for earliness (male flowering) and yield followed the study of Gomez and Gomez [24]. Homogeneity of variance error for six locations and two seasons was tested using Bartlett test [24]. Combined ANOVA for the six locations and two seasons was pursued to determine the interaction of G × E when variance errors were homogenous.Stability and adaptability of hybrids were determined using parametric and nonparametric stability as well as multivariate analysis. Parametric stability to be estimated included linear regression coefficient (bi) and AMMI stability value (ASV), whereas nonparametric stability included Si [25, 26], NP [27], and Kr [28]. Multivariate analysis was done using AMMI and GGE biplot as well.Linear regression was estimated using Eberhart and Russell’s study [29]. Based on this model, if the regression coefficient (bi) equals 1 and deviation variance (s2 di) equals zero, then the hybrids were identified as stable. AMMI stability value (ASV) was estimated as the following formula [20]:(1)AMMI stability value=IPCA1sum of squareIPCA2sum of squarescore IPCA1=score IPCA2.Nonparametric stability of hybrids followed Nassar and Huehn [25], Huehn [26], Thennarasu [27], and Kang [28]. Nonparametric stability of Nassar and Huehn [25] and Huehn [26] was formulated as(2)Si1=2∑jn−1∑j′=j+1nrij−rij′Nn−1,Si2=∑j=1nrij−r¯i.2N−1,Si3=∑j=1nrij−r¯i.2r¯i.,Si6=∑j=1nrij−r¯i.r¯i.,where rij = rank of genotype i in environment j, r¯i. = rank of mean of the genotype in all environments, and N = total environment.Thennarasu [27] stability of NP(i) was estimated using the following formula:(3)NP1=∑j=1nrij∗−Mdi∗N,NP2=∑j=1nrij∗−Mdi∗/MdiN,NP3=∑rij∗−ri.∗/Nr¯i.,NP6=2x∑j=1n−1∑j′=j+1nrij∗−ri.∗/r¯i.NN−1,where rij∗ = rank of genotype i in environment j based on adjusted data, Mdi∗ = rank of mean of the genotype based on adjusted data, Mdi = parameter that was estimated based on unadjusted data, and N = total environment.Rank stability of Kr was estimated following Kang [28]. In this method, the weight of stable and high yield genotype is one. To estimate yield stability based on parametric and nonparametric methods, STABILITYSOFT software is used [30].AMMI is based on the analysis of variance and principal component analysis (PCA) combined into a single model with additive and multiplicative parameters. Linear model of AMMI was described by Gauch and Zobel [31] as follows:(4)Yger=µ+αg+βe+∑nλnγgnδen+ρge+εger,where µ = general mean, αg = the genotype deviation, βe = the environment deviation, λn = the singular value of component n, γgn = eigenvector of the genotype, δen = eigenvector of the environment, ρge = residual, and εger = error.GGE (genotype and genotype-environment Interaction) biplot was recommended by Yan et al. [20] as a modification of AMMI to select and to identify potential high-yield varieties which are stable and adaptive under multienvironment conditions. GGE biplot groups the additive of genotype effect in AMMI altogether with the interaction of G × E and analyzes of their effects by principal components. GGE biplot is more advanced than AMMI 1 and AMMI 2 mega-environment. GGE biplot explains the mean proportions of mean square of genotype + genotype × environment (G + GE). This explains why GGE biplot is more precise than AMMI 1 and more practical than AMMI 2 mega-environment [32, 33]. GGE biplot model is described as follows [34]:(5)Yhij=µ+Eh+Gi+GEhi+Bjh+ehij,where μ = population mean, Eh = environmental effect, Gi = genotypic effect, GEhi = genotype-by-environment interaction effect, Bj(h) = block effect, and ehij = random error. Biplots of AMMI and GGE were constructed from the general mean and IPCA score. Combined ANOVA, AMMI, and GGE analysis as well as their biplots were computed using STAR and PB Tools software developed by IRRI [35, 36].


## 2.1. Experimental Materials and Treatments

The experiment was run in three locations in West Java, namely, Jatinangor-Sumedang (760 m above sea level-asl.), Lembang-Kabupaten Bandung Barat (950 m asl.), and Wanayasa-Kabupaten Purwakarta (700 m asl.), for two different seasons, i.e., season 1 (March–July, 2017) and season 2 (March–July, 2018). Sixteen new Indonesian sweet corn hybrids and two check hybrid cultivars, namely, BS (G1), SB (G2), SR 15 x 17 (G3), SR 22 x 17 (G4), SR 24 x SR 17 (G5), SR 25 x SR 17 (G6), SR 26 x SR 17 (G7), SR 30 x SR 17 (G8), SR 31 x SR 17 (G9), SR 32 x SR 17 (G10), SR 33 x SR 17 (G11), SR 4 x SR 17 (G12), SR 41 x SR 17 (G13), SR 43 x SR 17 (G14), SR 46 x SR 17 (G15), SR 47 x SR 17 (G16), SR 52 x SR 17 (G17), and SR 9 x SR 17 (G18), were evaluated. The genetic materials were planted in a randomized complete block design with three replications in each location and each season.


## 2.2. Statistical Analysis

Analysis of variance (ANOVA) for earliness (male flowering) and yield followed the study of Gomez and Gomez [24]. Homogeneity of variance error for six locations and two seasons was tested using Bartlett test [24]. Combined ANOVA for the six locations and two seasons was pursued to determine the interaction of G × E when variance errors were homogenous.Stability and adaptability of hybrids were determined using parametric and nonparametric stability as well as multivariate analysis. Parametric stability to be estimated included linear regression coefficient (bi) and AMMI stability value (ASV), whereas nonparametric stability included Si [25, 26], NP [27], and Kr [28]. Multivariate analysis was done using AMMI and GGE biplot as well.Linear regression was estimated using Eberhart and Russell’s study [29]. Based on this model, if the regression coefficient (bi) equals 1 and deviation variance (s2 di) equals zero, then the hybrids were identified as stable. AMMI stability value (ASV) was estimated as the following formula [20]:(1)AMMI stability value=IPCA1sum of squareIPCA2sum of squarescore IPCA1=score IPCA2.Nonparametric stability of hybrids followed Nassar and Huehn [25], Huehn [26], Thennarasu [27], and Kang [28]. Nonparametric stability of Nassar and Huehn [25] and Huehn [26] was formulated as(2)Si1=2∑jn−1∑j′=j+1nrij−rij′Nn−1,Si2=∑j=1nrij−r¯i.2N−1,Si3=∑j=1nrij−r¯i.2r¯i.,Si6=∑j=1nrij−r¯i.r¯i.,where rij = rank of genotype i in environment j, r¯i. = rank of mean of the genotype in all environments, and N = total environment.Thennarasu [27] stability of NP(i) was estimated using the following formula:(3)NP1=∑j=1nrij∗−Mdi∗N,NP2=∑j=1nrij∗−Mdi∗/MdiN,NP3=∑rij∗−ri.∗/Nr¯i.,NP6=2x∑j=1n−1∑j′=j+1nrij∗−ri.∗/r¯i.NN−1,where rij∗ = rank of genotype i in environment j based on adjusted data, Mdi∗ = rank of mean of the genotype based on adjusted data, Mdi = parameter that was estimated based on unadjusted data, and N = total environment.Rank stability of Kr was estimated following Kang [28]. In this method, the weight of stable and high yield genotype is one. To estimate yield stability based on parametric and nonparametric methods, STABILITYSOFT software is used [30].AMMI is based on the analysis of variance and principal component analysis (PCA) combined into a single model with additive and multiplicative parameters. Linear model of AMMI was described by Gauch and Zobel [31] as follows:(4)Yger=µ+αg+βe+∑nλnγgnδen+ρge+εger,where µ = general mean, αg = the genotype deviation, βe = the environment deviation, λn = the singular value of component n, γgn = eigenvector of the genotype, δen = eigenvector of the environment, ρge = residual, and εger = error.GGE (genotype and genotype-environment Interaction) biplot was recommended by Yan et al. [20] as a modification of AMMI to select and to identify potential high-yield varieties which are stable and adaptive under multienvironment conditions. GGE biplot groups the additive of genotype effect in AMMI altogether with the interaction of G × E and analyzes of their effects by principal components. GGE biplot is more advanced than AMMI 1 and AMMI 2 mega-environment. GGE biplot explains the mean proportions of mean square of genotype + genotype × environment (G + GE). This explains why GGE biplot is more precise than AMMI 1 and more practical than AMMI 2 mega-environment [32, 33]. GGE biplot model is described as follows [34]:(5)Yhij=µ+Eh+Gi+GEhi+Bjh+ehij,where μ = population mean, Eh = environmental effect, Gi = genotypic effect, GEhi = genotype-by-environment interaction effect, Bj(h) = block effect, and ehij = random error. Biplots of AMMI and GGE were constructed from the general mean and IPCA score. Combined ANOVA, AMMI, and GGE analysis as well as their biplots were computed using STAR and PB Tools software developed by IRRI [35, 36].


## 3. Results and Discussion

Mean flowering and yield of new Indonesian sweet corn hybrids showed a broad range of variation in the six noticeable environments (Table1). The earliest male flowering was in Wanayasa-season 1 (700 m asl.), whereas the longest male flowering was in Lembang-season 1 (950 m asl.). The highest grain yield was in Wanayasa-season 1, while the lowest grain yield was in Lembang-season 2.Table 1
Range, mean, and standard deviation of sweet corn hybrids for flowering and yield.
LocationsMale flowering (days after planting)Yield (ton/ha)RangeMean ± std devRangeMean ± std devJatinangor-season 160–7466.44 ± 3.687.89–20.6913.06 ± 2.96Jatinangor-season 257–7065.54 ± 2.238.55–18.1912.84 ± 2.21Lembang-season 176–7876.07 ± 0.338.77–19.2313.32 ± 2.52Lembang-season 269–8375.22 ± 3.333.54–17.197.85 ± 2.86Wanayasa-season 156–6763.00 ± 1.437.31–22.9914.65 ± 3.08Wanayasa-season 257–6662.46 ± 2.066.80–15.3110.48 ± 1.75Sweet corn hybrids differed for male flowering and high yield due to their broad genetic base, distinct environment, and the interaction of G × E. Genetic studies on flowering and yield and environment factors affecting their performance had been extensively studied [2, 37–39]. Many maize traits including flowering and yield are controlled by many genes and are inherited by quantitative genetic variations resulting from the combined action of multiple genes and environment [37]. The genetic architecture of flowering time and photoperiod sensitivity in maize are associated with 25 synthetic consensus QTL and four hot-spot genomic regions [39]. However, architecture of the tassel was controlled by five candidate genes, namely, ramosa1 (ra1), barren inflorescence2 (bif2), unbranched2 (ub2), zea floricaula leafy2 (zfl2), and barren stalk fastigiate1 (baf1); thus, tassel size variation is inherited by maize photoperiod gene ZmCCT [39]. A major QTL (qTL9-1) for length of the tassel had been physically mapped to a 513 kb physical region [33]. This major QTL, clustered into a group of genes, contributes to the phenotypic variation for flowering time [37, 38].The interaction of G × E plays an important rule for earliness and yield as well as genotype in this study (Table2). From Table 2, it is shown that all hybrids express various responses in distinct environments. Many researchers supported the significant interaction of G × E for complex characters [10–12, 40, 41]. As a complex trait, earliness and yield result from the interaction of a set of combinations of the biochemistry reaction from many genes and environments such as soil structure and fertility, rain, temperature of soil and air, and the interaction of G × E [19]. The interaction of G × E is the source of inconsistency for earliness and yield performance of sweet corn hybrids in various test locations. In a specific environment, superior hybrids are able to minimize the effect of negative factors in that environment but at the same time can maximize the effect of positive factors in the environment resulting in high yield of hybrid performance. Based on this study, it is possible to develop high-yield sweet corn hybrids for specific locations and seasons.Table 2
Combined analysis of variance for earliness and yield of sweet corn hybrids.
SourceDFMale floweringYieldMean squareMean squareEnvironment (E)51959.1679∗∗325.2384∗∗Hybrids (G)1716.9317∗∗11.7243∗∗Hybrids × environment (G × E)857.8202∗∗9.8468∗∗Pooled error2044.02943.7728∗∗, ∗ and ns: significant at the 0.01 and 0.05 probability levels, respectively, and nonsignificant.Nonparametric stability and parametric stability for earliness and yield are presented in Table3. Based on the parametric stability of earliness in Table 3, most hybrids in the current study showed higher b values, indicating better adaptability of these hybrids to high-yielding environments [29]. It is shown that sweet corn hybrids SR 33 x SR 17, G11, with b = 1.01, and SR 24 x SR 17, G5, with b = 0.99, have slopes nearest to 1.00 among the 18 hybrids in the data set, whereas for the yield character, sweet corn hybrid SR 31 x SR 17, G9, with b = 0.99, has slope nearest to 1.00 among the 18 hybrids in the data set. On this criteria, hybrids G11 and G5 would be selected as the most stable of the 18 earliness hybrids over the 6 environments in this multilocation and season test, whereas, hybrid G9 would be selected as the most stable of the 18 high-yield hybrids. Furthermore, these hybrids have the smallest deviation from regression on site index. This is measured by the deviation mean square of s2di of all hybrids for earliness and yield. Sweet corn hybrid G5, SR 24 x SR 17, on the contrary, performs to be adapted to better environments. This is confirmed by the slope for this hybrid, b = 1.27, which is greater than 1 and also showed the highest grain yield out of 18 hybrids over 6 environments.Table 3
Stability of earliness and yield based on nonparametric and parametric methods.
GenotypeMFLS⁽1⁾S⁽2⁾S⁽³⁾S⁽⁶⁾NP⁽1⁾NP⁽2⁾NP⁽³⁾NP⁽⁴⁾Rs2dibiASVSR4 x SR1768.568.0043.8721.233.294.330.490.440.7714.000.831.020.99SR9 x SR1768.617.531.7933.154.623.831.210.851.1624.006.640.814.00SR15 x SR1767.720.2934.2722.353.914.670.890.750.9428.002.220.951.94SR22 x SR1769.068.7350.5724.873.440.210.560.580.8612.001.071.071.13SR24 x SR1768.565.5321.7712.322.422.000.370.250.6310.000.160.990.38SR25 x SR1767.334.2712.6714.623.854.002.761.280.9825.001.441.101.16SR26 x SR1769.894.870.806.861.525.170.560.390.3415.002.141.011.73SR30 x SR1767.890.170.5913.003.272.331.000.550.8414.000.250.960.35SR31 x SR1767.287.2737.3727.344.544.831.580.931.0632.004.061.092.96SR32 x SR1768.676.6730.2713.352.474.330.430.410.5911.000.680.971.04SR33 x SR1768.220.1713.7711.162.761.330.590.310.7511.000.091.010.34SR41 x SR1767.113.4710.6714.553.644.833.531.440.9529.001.311.131.85SR43 x SR1769.006.3330.1713.922.123.000.450.340.588.000.300.950.48SR46 x SR1769.117.1334.9717.202.494.170.520.500.7015.001.660.902.01SR47 x SR1767.835.000.7113.462.773.670.690.650.7717.000.591.020.73SR52 x SR1768.447.1334.1716.802.662.830.390.330.7017.000.940.991.31SB65.720.130.5422.005.330.254.332.390.0434.003.441.001.83BS67.224.930.710.714.004.831.881.140.9926.001.371.030.73GenotypeGYS⁽1⁾S⁽2⁾S⁽³⁾S⁽⁶⁾NP⁽1⁾NP⁽2⁾NP⁽³⁾NP⁽⁴⁾Rs2dibiASVSR4 x SR1711.997.2034.2720.563.604.500.630.580.8620.001.321.301.18SR9 x SR1711.996.7331.3717.112.984.330.560.600.7317.001.331.241.02SR15 x SR1712.446.8032.0014.552.364.330.390.490.6212.000.870.650.75SR22 x SR1711.653.679.375.731.592.670.290.390.4517.000.610.930.46SR24 x SR1713.563.8710.003.571.003.830.410.360.2816.001.631.271.06SR25 x SR1712.127.3335.4719.003.004.830.590.590.7918.001.541.201.19SR26 x SR1711.635.6722.5711.471.973.670.400.500.5831.003.200.581.69SR30 x SR1711.873.8711.075.931.792.330.330.280.4113.000.480.830.47SR31 x SR1712.594.2011.505.001.481.830.250.230.374.000.190.990.12SR32 x SR1712.096.6029.7715.142.754.170.410.460.6713.000.780.830.22SR33 x SR1712.347.6743.9019.092.875.330.390.530.6718.001.210.591.35SR41 x SR1711.446.6028.9720.213.775.000.690.710.9227.001.541.191.00SR43 x SR1711.677.7339.2021.783.335.000.630.630.8627.003.741.171.51SR46 x SR1711.804.3313.507.942.122.830.280.410.5113.000.331.120.39SR47 x SR1711.636.1325.8715.523.124.670.460.610.7421.001.311.000.91SR52 x SR1711.515.4022.5714.402.893.830.640.580.6921.000.440.700.56SB14.018.6755.2025.093.648.330.580.760.7919.003.062.092.78BS10.318.8061.6044.005.715.672.390.911.2635.004.990.302.55MFL = earliness, GY = grain yield; S⁽1⁾, S⁽2⁾, S⁽³⁾, and S⁽⁶⁾ = nonparametric stability of Nassar and Huehn [25] and Huehn [26]; NP⁽1⁾, NP⁽2⁾, NP⁽3⁾, and NP⁽4⁾ = nonparametric stability of Thennarasu [27]; R = nonparametric stability of Kang [28]; s2di = standard deviation parametric stability of Eberhart and Russell [29], bi = regression coefficient parametric stability of Eberhart and Russell [29]; and ASV = AMMI stability value [20].Nonparametric stability estimation of sweet corn hybrids of S(i), NP(i), and KR is also presented in Table 3. Based on stability parameters of S⁽i⁾, NP⁽i⁾, and KR, it was showed that sweet corn hybrids G5, G8, and G11, for earliness, and G5, G9, and G11, for yield, have the lowest values among the 18 hybrids [25–28]. These hybrids represented the most stable hybrids over 6 environments in multilocation and season tests. On these criteria, hybrids G5 and G9 would be selected as the most stable out of the 18 earliness and yield hybrids over 6 environments in this multilocation and season tests. Based on criteria of parametric and nonparametric stability for earliness and yield, hybrids G5 and G9 showed the lowest average rank of stability (Supplemental Table 1 and Supplemental Table 2.).The ASV of 18 sweet corn hybrids is presented in Table3. The ASV of the hybrids ranged from 0.35 to 4.00 for earliness and from 0.12 to 2.78 for yield. Hybrids G5 (0.38), G9 (0.35), and G11 (0.34) were the most stable with low ASV values for earliness, whereas hybrids G4 (0.46), G9 (0.47), and G11 (0.12) were the most stable with low ASV values for yield. Hybrid G9 is seen to be stable for earliness and yield. Based on the criteria of parametric and nonparametric stability and multivariate parameter of the ASV, it is seen that hybrids G5 and G11 were the most stable hybrids with the most earliness and the highest yield. This result was similar to the study by previous researchers [6, 41, 42] that revealed the stable genotype with low average rank of parametric and nonparametric stability with high grain yield.In Table4, AMMI analysis revealed the significant accumulation percentage of mean square for the first interaction principal component axis (IPCA-1) and the second interaction principal component axis (IPCA-2) as follows: 63.1% and 80.0% and 51.4% and 81.7% for male flowering and yield, respectively. On the contrary, GGE analysis revealed similar significant accumulation percentage of mean square for IPCA-1 and IPCA-2 as follows: 55.6% and 82.5% and 53.3% and 79.6% for male flowering and yield, respectively (Table 5). AMMI for the yield of Indonesian sweet corn hybrids in six distinct environments revealed that 5.26% of total mean square (MS) was contributed from the genotype. Around 42.98% of total MS was due to environment (locations and seasons), and 22.12% was due to the interaction of G × E. This result revealed that sweet corn hybrids express various responses for male flowering and yield due to their broad base genetic background and the interaction of G × E by locations and seasons.Table 4
AMMI analysis for earliness and yield of sweet corn in West Java.
Source of varianceDFMale floweringYieldMean sq.%AcumMean sq.%AcumPC12119.9659∗∗63.163.120.4987∗∗51.451.4PC2195.9006∗16.980.013.3296∗∗30.381.7PC3174.0663 ns10.490.45.1804∗10.592.2PC4153.3336 ns7.597.92.2774 ns4.196.3PC5131.0910 ns2.1100.02.3855 ns3.7100.0PC6110.0000 ns0.0100.00.0000 ns0.0100.0∗∗, ∗ and ns: significant at the 0.01 and 0.05 probability levels, respectively, and nonsignificant.Table 5
GGE biplot analysis for earliness and yield of sweet corn hybrids in West Java.
Source of varianceDFMale floweringYieldMean sq.%AcumMean sq.%AcumPC12125.2236∗∗55.655.626.3239∗∗53.353.3PC21913.4791∗∗26.982.514.3307∗∗26.379.6PC3174.7578 ns8.591.06.0466∗9.989.5PC4154.2246 ns6.797.74.1606 ns6.095.5PC5131.6115 ns2.299.92.5247 ns3.298.7PC6110.1409 ns0.2100.11.1982 ns1.3100.0∗∗, ∗ and ns: significant at the 0.01 and 0.05 probability levels, respectively, and nonsignificant.The AMMI biplot revealed a graphic appearance of the association between IPCA-1, IPCA-2, and G and E (Figures1(a) and 1(b)). Hybrids in sections II and III of the biplot showed average male flowering longer than the grand mean, whereas hybrids in sections I and IV had mean male flowering shorter than the grand mean. On the contrary, the male flowering hybrids in sections II and III showed average grain yields higher than the grand mean, whereas hybrids in sections I and IV exhibited average grain yields lower than the grand mean. Hybrids that were adjacent to the starting point of IPCA-1 expressed low contribution to the IGE; therefore, these hybrids are stable in all test locations and seasons.Figure 1
AMMI-2 biplot: (a) male flowering; (b) grain yield.
(a)(b)Hybrids found above 1 or −1 performed a high interactive response with locations and seasons nearby and were unstable. In the same way, locations and seasons with IPCA-1 values close to the starting point showed low interaction with hybrids and thus showed low distinction of hybrids. Most hybrids showed PC1 between 1 and −1; similarly, environment had PC1 between 1 and −1 both for male flowering and grain yield. G5, G8, G11, and G14 were close to zero and, therefore, were stable hybrids for male flowering. G9 and G10 were also near to zero and were stable hybrids for grain yield. High response of male flowering to environments was shown by G3 (+1) for Jatinangor (E2), Lembang (E3), and Wanayasa (E5); G9 (+2) for Lembang (E4) and Wanayasa (E6); and G18 (-2) for Jatinangor (E1). On the contrary, high response of grain yield to environments was shown by G2 (+2) for Jatinangor (E1), Lembang (E3), and Wanayasa (E5) and G1 (+2) for Jatinangor (E2), Lembang (E4), and Wanayasa (E6).A GGE biplot in which hybrids had won and in which locations and seasons were drawn using IPCA-1 and IPCA-2 values for both hybrids and locations and seasons is shown in Figures2(a) and 2(b). The GGE biplot showed that hybrids G4, G7, G18, G2, and G9 were the uppermost from the starting point and performed a high response (±) with particular locations and seasons for male flowering (Figure 2(a)). Hybrids G14, G2, G5, G7, and G1 were found at the outermost from the starting point and showed a high response (±) with specific locations and seasons for grain yield (Figure 2(b)).Figure 2
GGE biplot: (a) male flowering; (b) grain yield.
(a)(b)A polygon was drawn by connecting the outermost hybrids with lines. Lines upright to the edges of the polygon were connected and these shaped four sections of which only one showed environment undoubtedly appointed to a hybrid at the high point of the polygon. In this study, E2, E3, E4, E5, and E6 were in sector one, and the summit hybrids were G4 (+) and G7 (+), which were the longer male flowering hybrids in these environments. G5 and G14 were hybrids in sector one and also showed long male flowering. E1 was in sector two, and the summit hybrid was G18 (+), which was the longest male flowering hybrid in these environments. E5, E3, and E1 were in sector one, and the peak hybrids were G2 (+) and G5 (+), which were the highest yield hybrids in these environments. G9, G10, and G12 were also in section one and performed high yield. E2, E4, and E6 were in sector three, and the summit hybrid was G1 (−), which was the highest yield hybrid in this environment.Using the polygon GGE biplot, some researchers located superior genotypes and environments in at least four regions in which the farthest hybrids were drawn into a polygon [7, 18, 21, 22, 41]. The number of regions in the polygons is due to the diverse genetic background of genotypes and distinct environments involved. Chimonyo et al. [43] reported seven sectors of the polygon in which the extreme South African maize genotype as vertex were PAN 6479, Okavango, ZM627, BR993, Afric 1, COMP 4, and Obatanpa. On the other hand, the distinct environment were only in three sectors. They were five environments from sector one, three environments from sector two, and two environments from sector three. Hoyos-Villegas et al. [7] stated six sectors of the polygon which have different genetic-background of the beans as a summit. These summit genotypes were Topaz of Durango, Verano of Measoamerica, TARS-VCI-48 of Admixed, PR0340-3-3-1 of Mesoamerica, PT7-2 of Durango, and Merlot, Lapz and Sedona of Admixed. On the other hand, the distinct environment involved was MRC from the sector with Merlot, La Paz, and Sedona as the summits, SVREC1 from the sector with PT7-2 as the summit, and SVRECR from the sector with PR0340-2-1 as the summit.An adaptation biplot was drawn using IPCA-1, grand mean of male flowering (Figure3(a)), and grain yield for both hybrids and environments (Figure 3(b)). G5 (SR 24 x SR 17) was a high-response hybrid for grain yield to Jatinangor (E1, E2), Lembang (E3, E4), and Wanayasa (E5, E6), as well as short male flowering to Jatinangor (E2), Lembang (E3, E4), and Wanayasa (E5, E6). G11 (SR 33 x SR 17) showed high yield as a response to Jatinangor (E2) and Wanayasa (E6).Figure 3
Adaptation map of Indonesian sweet corn for (a) male flowering (dap: days after planting) and (b) grain yield (ton/ha).
(a)(b)In Indonesia, farmers are interested to cultivate hybrids showing high yield and stable hybrids. Similar to this condition, Chimonyo et al. [43] mentioned that farmers in Africa preferred to select superior maize adapted to a specific or broad environment to protect their yield and economic revenue that was influenced by environment change. Therefore, G5 could be selected to be cultivated in West Java, Indonesia, since it showed stable high yield and earliness in the three distinct locations for two different seasons.


## 4. Conclusion

This study identified the most promising sweet corn hybrids including hybrids G5 (SR 24 x SR 17) and G11 (SR 31 x SR 17). The parametric and nonparametric stability parameters and ASV were complement to the AMMI and GGE biplots in selecting stable and adaptable hybrids in terms of earliness and yield. G5 was selected as a high-response hybrid for grain yield to Jatinangor (E1, E2), Lembang (E3, E4), and Wanayasa (E5, E6), as well as earliness to Jatinangor (E2), Lembang (E3, E4), and Wanayasa (E5, E6). G5 sweet corn hybrid, therefore, is suggested to be extensively evaluated on farm and produced for smallholder farmers in West Java, Indonesia.



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*Source: 4341906-2020-07-30.xml*