3. Results and Discussion
The mean values for the characters viz., days to 50 per cent flowering (DFF), plant height (PH), panicle length (PL), number of productive tillers per plant (PT), number of filled grains per panicle (FG), spikelet fertility % (SF), thousand grain weight (TGW), biomass per plant (BM), grain yield per plant (GY), productivity per day (PPD) and harvest index per cent (HI) estimated from three locations viz., Rajendranagar, Warangal and Kampasagar were subjected to statistical analysis, location wise and pooled. The mean values obtained for eleven components of parents, hybrids and standard checks for the pooled data across locations (3) are illustrated using Beanplots (Fig. 1). Visualization via Beanplots which plots graphs of univariate comparison, an alternative to existing boxplot or violin plot or stripchart. Boxplots were actually designed for normal data, or atleast unimodal data. The Beanplot instead shows the real density curve, which is more informative. The shape represents the density, short horizontal lines represents individual data point. This combines the best features of boxplot, density plot, and rug plot all into one and is very much readable. The longer thick lines represent the mean for each bean. The longer thin lines represents the data, with a sort of "stacking" where wider lines mean more duplicate values.
The results from mean performance revealed that among the lines, APMS-6B was identified as good toward PL, PT, FG, BM, PPD, GY and HI. Another line, IR-79156B was identified as good toward TGW. IR-68897B registered for early flowering and dwarf plant habit. From testers ATR- 177, ATR-186 and KS-22 recorded high GY, PT, TGW and PPD. The testers, ATR-216 exhibited earliness and HRSV-7 recorded short stature.
Substantially, depending on the inclusive performance, the following hybrids APMS-6A × HRSV - 7, APMS-6A × KS – 24 and IR-79156A × ATR – 372 performed superior to hybrid check, GK 5022 in response to GY plus additional yield ascribing traits like PL, PT, FG, SF, TGW and PPD.
Figure 1.
(a - k) Bean plots for mean data for grain yield and yield attributing traits studied, describing the data points distribution for parents and crosses separately.
Figure 1.
(a - k) Bean plots for mean data for grain yield and yield attributing traits studied, describing the data points distribution for parents and crosses separately.
The analysis of variance (ANOVA) for grain yield and yield ascribing traits unveiled significant difference amongst the treatments (
Table 2) toward all the traits studied, at each and every location. Significance of genotypes indicated the existence of commensurable variability amongst the tested genotypes. Wherefore, combining ability analysis was carried out.
Pooled ANOVA toward combining ability over locations unveiled significant differences amongst locations, genotypes (treatments), parents, parents vs. crosses and crosses for all the traits studied (
Table 3).
Significant of parents, crosses and parents vs. crosses for majority traits studied were earlier reported by researchers [
15,
16]. Splitting up of crosses into components viz., lines, testers, line × tester also showed that variances were significant for traits studied. Also, witnessed significant variances for line x tester component for all traits studied by rice workers [
15,
16]. Effect of interaction of lines × testers × locations recorded substantial differences for the traits, DFF, PT, FG, GY, PPD and HI. Reports in agreement with the above findings presented significant variances of lines × testers × locations for PT, PL, FG and GY [
15,
16].
This exposes the omnipresence of sizable variability within the plant material studied and there is a reliable prospect for identification of pragmatic hybrid combinations as well as parental lines.
The General combining ability GCA is linked with additive gene action, whereas specific combining ability is traceable to dominance along with epistasis. Pooled analysis unveiled greater SCA variances than GCA variances for all the traits implying the preponderance of non-additive gene action, which is previously envisaged to be ideal for exploitation of full potential through heterosis breeding.
A comparative study of the measure of components of variance due to GCA and SCA grounded the gene action nature in regulating the trait expression. The GCA to SCA variance ratio was found lesser than unity indicating the preponderant role of non-additive gene action for all traits studied, exhibiting a non-additive type of gene action. (
Table 4). In support of present results, previously rice researchers documented findings envisaging the role of non-additive type of gene action for traits viz., DFF [
17,
18,
19,
20,
21], PH [
16,
18,
23,
25,
26,
28], PT [
18,
22,
24], PL [
15,
16,
26,
27,
28], FG [
16,
18,
24,
25,
28], SF [
16,
25,
27,
28], BM [
20,
29,
30], HI [
29,
30,
31], TGW [
16,
23,
32,
33,
34] and GY [
16,
18,
21,
24,
28,
33,
34,
35,
36] as in current experiment.
The contributory role of lines was recorded high for four traits viz., PH, FG, PPD and HI, while it came for testers, was high for characters
i.e., DFF, PL, SF, TGW, BM and GY (
Table 5). The line × tester interaction component contribution was higher for PT and modest for SF, the characters being significant in deciding the hybrid potency especially under aerobic conditions.
Among lines, APMS-6B was good general combiner for PL, PT, FG, BM, PPD, HI and GY. Out of ten testers five identified as excellent general combiners for GY as well as yield attributing traits includes, ATR- 186 for GY, PPD and HI; ATR-372 for GY, DFF, PL, PT, FG, SF, BM, PPD and HI; ATR-375 for GY, PH, FG and BM; KS-24 for GY, PL, PT, FG, SF, BM,
PPD and HI and HRSV-7 for GY, DFF, PH, SF, TGW, BM and PPD (
Table 6).
It was noticed in few cases, that the lines as well as testers having good
per se performance be not necessarily the best general combiners and contrariwise is true. Thus, the choice of parents must be predicated on both
per se expression and parents
gca effects. The line APMS-6B confirmed as good combiners for GY and its ascribing traits. APMS-6B was earlier also been reported as good general combiners for GY [
37]. Amongst testers ATR-186, ATR-372, ATR-375, KS-24 and HRSV-7 were found to be good combiner taking consideration of high
gca effects and
per se for most of the yield ascribing traits. Hence, the above testers and lines perhaps well-thought-out, as potent donors for improvement of GY and linked components in upcoming rice breeding programmes.
Among the crosses studied, IR 68897A × KS - 22 (for DFF); IR-68897A × HRSV – 7, IR-68897A × ATR-177, IR-79156A × HRSV – 7 and IR-79156A × KS - 22 (for PH); IR-68897A × KS – 22, IR79156A × KS-24, IR-68897A × KS – 24, APMS 6A × ATR-374 and IR79156A × ATR-177 (for PL); APMS-6A × KS – 24, APMS- 6A × ATR-374, IR79156A × ATR-372, APMS 6A × HRSV-7 (for PT); APMS-6A × HRSV – 7 and IR-79156A × ATR – 372 (for FG); IR-79156A × ATR - 372 (for SF); APMS-6A × ATR – 177 and IR-79156A × KS – 22 (for TGW); APMS-6A × ATR – 374 and APMS-6A × ATR – 372 (for BM); APMS-6A ×
levelHRSV-7, APMS-6A × KS – 24 and IR-79156A × ATR – 372 (for GY); APMS-6A × HRSV-7, IR-79156A × ATR – 372 and APMS-6A × KS - 24 (for PPD) and APMS-6A × HRSV-7, IR-68897A × ATR – 186, IR-68897A × ATR – 372 and APMS-6A × KS – 24 (for HI) were identified as best specific combiners since their expression was exceedingly superb for grain yield and its components in terms of good
sca effects of crosses and good
gca of parents (
Table 6).
Amongst crosses, three outstanding specific combiners were detected assumed from SCA effects and commensurable mean expression being (
Table 6.) APMS-6A × HRSV – 7 for GY, PT, FG, BM, PPD and HI; APMS-6A × KS – 24 for GY, PH, PT, BM, PPD and HI and IR-79156A × ATR – 372 for GY, DFF, PL, PT, FG, BM, GY, PPD and HI.
Heterosis toward grain yield/plant is predominantly because of concurrent exemplification of heterosis for yield component character. Heterosis was expressed as per cent rise or drop noticed in the F
1 over mid-parent as per the below mentioned formula.
Here,
= Mean of F1
= Mean of parents
Heterobeltiosis was expressed as per cent rise or drop noticed in F
1 over the better parent as per the below mentioned formula [
13].
Here,
Mean of better parent (for the traits viz., DFF, earliness is preferable so early parents considered as better parents).
Standard heterosis was expressed as per cent rise or drop noticed in F1 over standard check.
Average heterosis or Heterosis (h1), heterobeltiosis (h2) and standard heterosis (h3) is the superior expression as preferable over the mid parent, better parent and the standard checks viz., GK 5022 (commercial hybrid) and CR - Dhan 201 (variety), was projected for 30 hybrids for eleven traits (viz., DFF, PH, PL, PT, FG, SF, TGW, BM, GY, PPD and HI for 3 locations and pooled data is computed trait-wise. The negative heterosis for DFF denote earliness and the negative heterosis for PH denote short stature which are preferable, while for other traits positive heterosis values were weighed to be preferable.
The percent heterosis calculated for pooled data pertaining to top specific combiners for yield and yield ascribing traits (
Table 7).
As per the pooled analysis, average heterosis and heterobeltiosis estimates ranged from -42.29 (APMS-6A × ATR – 177) to 131.13 (IR-79156A × ATR – 372) per cent and from -48.44 (APMS-6A × ATR – 177) to 119.25 (IR-79156A × ATR – 372) per cent respectively. Out of 30 hybrids studied, 18 hybrids excelled with considerable positive average heterosis and 16 hybrids exhibited considerable positive heterobeltiosis. With respect to heterosis, over best standard check GK 5022, the range was from -64.17 (APMS-6A × ATR – 177) to 12.86 per cent (APMS-6A × HRSV – 7) and positive significant standard heterosis exhibited by four hybrids that include APMS-6A × HRSV – 7 (12.86), APMS-6A × KS – 24 (10.59), IR-79156A × ATR – 372 (7.36) and APMS-6A × ATR – 372 (3.20)
Heterosis and heterobeltiosis of positive kind was documented by previous workers in rice [
16,
28,
38,
39,
40,
41]. While few rice workers proclaimed positive heterobeltiosis and standard heterosis values for this character [
16,
28,
38,
40,
41]. However, mean performance is also important consideration coupled with gca, sca effects as well as percent heterosis [
42].
Further, top ranking crosses based on high mean and their sca effects, parents gca effects, and standard heterosis for yield and its attributes were presented (
Table 8). The hybrid, APMS-6A × HRSV – 7 which showcased extremely significant heterosis (positive) for grain yield in comparison with checks, also proved its performance for PL, PT, FG,
BM, PPD and HI. Similar kind of observations noticed with APMS-6A × KS – 24 and IR-79156A × ATR – 372 pertaining to GY and yield ascribing traits. It was noticed in the cross combinations which involved lines IR-68897A and APMS-6A reported their superiority for GY [
37]
The stability ANOVA unveiled that genotypes as well as environments were significant for majority traits except HI, signifying diversity amongst genotypes also environments (
Table 9). G × E interaction was considerable for the traits excluding PL, PT, TGW and HI, against pooled error, implying overwhelming behavioral differences of genotypes in erratic environments. G × E interaction for PL, PT, TGW and HI were detected to be insignificant. Henceforth, stability assessment was not pursued for those traits.
Dissecting sum of squares into varieties, environments + (genotypes × environment) and pooled error unveiled that mean squares owing to genotypes were highly considerable for all the traits examined, implying the manifestation of genetic variability in the studied experimental genotypic material [
16,
43]. Mean squares owing to environments + (genotypes × environments) were considerable entire range of traits except TGW and HI. The above findings were also in conformity with previous rice workers [
16,
43].
Sum of squares owing to environment + (genotype × environment) was further dissected into environment (linear), genotype × environment (linear) and pooled deviation. Considerable variation owing to environment (linear) was noticed for traits excluding HI clarifying the linear contribution of environmental effects and additive environmental variance on these traits. Results in favour of above findings were documented by earlier researchers [
16,
43]. The linear component of G × E was considerable for traits excluding PL, PT, TGW and HI, implying that genotypes considerably differing toward their linear response to environments. The mean sum of squares for pooled deviation was considerable for DFF, PT, TGW, GY, PPD and HI implying the non-linear response and non- predictable nature of genotypes by considerably differing toward stability. This unveils the significance of both linear and non-linear components in weighing interaction of the genotypes with environments in the current study. The above findings were in conformity with few previous rice workers [
16,
43,
44,
45].
As further stability analysis was not carried out for the following traits viz., PL, PT, TGW and HI, the adjudication of the promising experimental hybrids is made considering their pooled mean expression only.
Environmental indices of eleven characters
viz., DFF, PH, PL, PT, FG, SF, TGW, BM, GY, PPD and HI are presented in the
Table 10. Environmental index reveals us how favourable is one environment at a peculiar location. It was affirmed that the estimates of environmental index can bestow the rationale for identifying the favourable environments for the expression of maximum potential of the genotype [
46]. Environmental indices unveiled that Kampasagar was best favourable location for FG, SF, TGW, BM, GY, PPD and HI, While Warangal was best location toward PL and PT. Rajendranagar was the best location for DFF, PH and PT.
A stable genotype as per Eberhart and Russel (1966) is one that exhibits (i) high mean yield, (ii) regression coefficient (bi=1) equal to unity (iii) mean square deviation from regression (S
2di) near to zero. While comprehending results of the current study, S
2di was taken into consideration toward the measure of stability as suggested [
46]. Then, the kind of stability (measuring the response or sensitivity to environmental fluctuations) was determined based on regression coefficient (bi) and mean values [
47]. If ‘bi’ equals to unity with high mean, the genotype is supposed to have good stability (the performance remains unchanged with vagaries in environment). If ‘bi’ is greater than unity, it is expected to possess lesser than average stability (sensitive to environmental fluctuations but adaptable to favourable environments) and if ‘bi’ is lesser than unity, it is believed to have greater than average stability (widely adaptable yet under poor environmental situations). The estimates of stability parameters i.e., mean (µ), regression coefficient (bi) and a mean square deviation from regression (S
2di) were considered simultaneously while assessing the stability of genotypes.
Pooled ANOVA delineated existence of considerable G × E interaction, for GY. Linear and non-linear components pertaining to G × E interaction were considerable, which unveiled that only part of performance could be predicted. Among the genotypes, two lines, eight testers and 21 hybrids and one check showcased inconsiderable deviations from the regression (S2di) values.
Among the parents, one tester ATR-186 (20.54) exhibited average stability (mean significantly greater than varietal check, CR-Dhan 201) while another tester ATR-374 (13.49) was found adaptable to favourable environments (more than the average stability). None of the parents were found superior significantly over hybrid check GK 5022.
Two hybrids, IR-79156A × ATR – 372 (32.78 g) and APMS-6A × HRSV – 7 (34.46 g) exemplified considerably higher grain yield/plant over hybrid check GK 5022 (30.54 g) and recorded unit bi values with non-significant deviation from regression. Hence, they were identified as highly adaptable hybrids and thought to express well in all kinds of environments. Earlier rice researchers have also documented some stable high yielding hybrids for GY based on stability parameters [
14,
44,
45,
48].
Stable parents and crosses for grain yield and its component traits are listed (
Table 11). Accordingly parents as well as crosses are classified as stable, suitable to favourable environment and poor environments respectively based on the prescribed three things viz., mean (µ), regression coefficient (bi) and a mean square deviation from regression (S
2di).
Previous workers reported stable hybrids for various characters viz., DFF, PH and FG [
16,
43,
44] and SF [
16,
43].