The variation among the chickpea genotypes in this study would provide ample opportunities for the genetic improvement of the crop through direct selection of genotypes or through hybridization using as parents possessing the desirable traits. Analysis of variance was carried out among 48 chickpea genotypes along with 5 checks using augmented block design (
Federer, 1956). Significant differences were found among all the genotypes for all the traits.
Genetic divergence, which is due to genetic factors, is the basis for heritable improvement. The plant breeders have always therefore, been fascinated by great amount of diversity in crop plants as could serve as raw material for crop improvement program. The precise information about the genetic divergence is therefore, crucial for effective breeding programme. The genetically diverse parents are known to produce higher heterotic effects and consequently give desirable recombinants in the breeding material. Multivariate analysis as shown by
Mahalanobis (1936) D
2 statistics, is a measure that appraises the genetic variability quantitatively among a set of genotypes.
The estimate of D
2 values (Tocher’s mthod) ranged from 300.47 to 1242.4. Clearly indicating the presence of adequate diversity among genotypes under study. The aim of measuring inter and intra cluster divergence is to provide the basis for hybridization programme. The theoretical concept behind such grouping is that, the genotypes grouped into the same cluster presumably are less diverse from each other than those belonging to the different clusters and will not give expected desired heterotic response and segregants in further generations. Consequently, breeding programme should be designed that, the parents are selected from different clusters with wider genetic diversity in the genotypes. The crosses involving the parents with extreme divergence have also been reported to exhibit decrease in heterosis
(Moll et al., 1965). Therefore, while selecting the parents by considering the genetic diversity, their performance and cluster mean for the characters also need due consideration in the crop improvement progrmme. In the present study (Fig 1), maximum genotypes (30) were included in cluster I followed by cluster II (16), cluster VII (3), cluster III, IV, V and VI had single genotype in each (Table 1). The maximum (Fig 2) intra (diagonal value) cluster distance (1242.4) was observed between cluster VII and cluster VI, followed by cluster II and I (746.75), cluster V and cluster IV (721.69), cluster IV and cluster III (709.66). Table 2 indicating wide divergence among the cluster. This also suggests that genetic architecture of the genotypes in one cluster differs entirely from those included in the other cluster giving scope for hybridization programme for improvement of chickpea genotypes. The inter cluster distance (640.04) was minimum between VI and V indicating close relationship between those clusters suggesting that the genotypes in this cluster may be used as parents in hybridization programme to obtain desirable recombination’s. At intra cluster level, cluster VII had the highest value (470.46) which indicating that this cluster is more heterogeneous. However, the lowest intra-cluster distance was observed in cluster III, IV, V and VI indicating that the strains of these clusters resemble on another genetically and appeared to have evolved from common the genepool. The cluster mean for all 09 morphological traits are presented in (Table 3) from the data it can be seen that considerable difference exists for all the studied. It showed that cluster mean for plant height in cluster VII (67.54) and the lowest in cluster VI (44.78). Pods per plant highest in cluster VII (65.17) and lowest in cluster V (50.25), number of seeds per pod highest in cluster V (1.78) and lowest in cluster VI (1.48), pod length (cm) highest in cluster VII (2.10) and lowest in cluster III (1.63), days to maturity highest in cluster VI (149.25) and lowest in cluster II (127.64), seed yield highest in cluster V (14.92) and lowest in cluster IV (8.74), 100 seed weight highest in cluster VI (17.75) and lowest in cluster III (12.71), biological yield highest in cluster V (28.27) and lowest in cluster IV (18.97), harvest index highest in cluster VII (52.97) and lowest in cluster III (44.52). These results are in agreement with the finding by
Singh et al., (2016); Gediya et al. (2018);
Raj et al. (2019);
Manasa et al. (2020).
According to D
2 values genotypes HC-5, BG-3078 and GNG-2340 were found to be most diverse genotype followed by BGD-133, PBC-505, PHULE G-0802, GNG-2263, DIBG-202, GNG-2294, IPC-2012-31, HB-12, DBGV-209, PBC-506, NDG-14-11, BG-3066, BG-3077, RKG-13-541, GL-29078 and BG-372.
Seed yield (27.77%) contributed highest for divergence followed by biological yield (24.73%) and number of pod per plant (20.43%) indicating that these characters were considerably responsible for total divergence in the material under study (Table 4). Similar results were obtained by
Jivani et al., (2013); Jayalaksmi et al., (2014); Parhe et al., (2015) and
Jakhar et al., (2016).
A large number of variables are often measured by plant breeders, some of which may not be sufficient discriminatory power for germplasm evaluation, characterization and management. Principal component analysis (PCA) involves a mathematical procedure that transforms a number of (possibly) correlated variables into a (smaller) number of uncorrelated variables called principal components. The principal component analysis is a multivariate analysis used to study kind of variation present in the selected population. Owing to lack of knowledge regarding relative importance and usefulness of variables, the investigator tries to include all the possible variables and makes the data matrix perceivably large, complicated and beyond comprehension. Therefore, the investigator requires a technique for systematic reduction and summarization of data sets. Basically a well-known data reduction technique
i.e. principal component analysis initiated by
Pearson (1901), offers solution to this complex problem by transforming the original set of variables into smaller set of linear combinations that account for most of the variability of the original data set. The adjective of principal component analysis is to identify the minimum number of components, which can explain maximum variability out if the total variability and also to rank germplasms on the basis of PC scores.
The pattern of cluster analysis of the first principal component (Table 5) had the largest eigenroot 4.181 per cent of total variation followed by 3.53, 2.91, 2.02, 1.45, 1.26 and 1.15 from second to seven principal components. The eigenroot of first principal component accounted for 19.91 per cent of total variation followed by second to seven principal components which accounted for 16.82, 13.84, 9.62, 6.90, 5.99 and 5.48 per cent of total variations present in the genotypes. The per cent of variation explained by 5
th, 6
th and 7
th components were small (Fig 3 and 4). These studies confirm by the earlier study of
Admas and Abeje (2017);
Temesgen et al., (2015); Tesfamichael et al., (2015) and
Malik et al., (2014).