5.1 Statistical Analysis
Table 3. Statistical Analysis.
Constructs
|
Mean
|
Standard Deviation
|
Kurtosis
|
Skewness
|
Perceived Ease of Use (PEOU)
|
4.53
|
0.61
|
2.9
|
-0.93
|
Perceived Usefulness (PU)
|
4.45
|
0.58
|
2.3
|
-0.54
|
Attitude towards use (ATU)
|
4.44
|
0.62
|
2.54
|
-0.67
|
Availability
|
2.14
|
0.75
|
1.91
|
-0.25
|
Relevance
|
2.14
|
0.44
|
4.3
|
0.64
|
Experience
|
1.80
|
0.35
|
3.58
|
-1.52
|
In Table 3, Mean, Standard deviation, Skewness, and Kurtosis (as data normality) has been provided for PEOU, PU, ATU, Availability, Relevance, and Experience. The internal constructs were given a value range from 1-5, with 3 being the midpoint and the external constructs were given range from 1-4 with 2 being the middle point, as the number of items in external constructs is less compared to internal constructs. The range of mean is 4.44-4.53 for the first three constructs, which indicates that the overall response of scholars towards the recommender system is positive. The mean value further implies that the scholars have perceived more ease of use (PEOU=4.53) than the perceived usefulness (PU=4.45) and Attitude towards using (ATU=4.44) the recommender system. The range for standard deviation is between 0.354 to 0.75, suggesting that the feedback of the scholars are barely stretched. For checking the normality of the data skewness, the bounded likelihood estimation value as per Kline (2005) and Wong (2016), should be within +3 and for Kurtosis, the range should be under+ 10. Table 3 shows the desired value range for data normality for all the items in both Skewness and Kurtosis.
5.2 Validity and Reliability Analysis
The two-step approach suggested by (Anderson and Gerbing (1988)) analyzed the model by assessing validating the reliability of the variables and SEM was used to check the variable significance. To evaluate the constructs validity and reliability, the Average Variance Extracted (AVE) and composite reliability were computed and initially discriminant validity, reliability and convergent validityof the constructs were also tested.Within a single factor, reliability is used to assess the consistency of item-level mistakes. Additional tests were conducted utilising Cronbach's alpha reliability assessment in addition to the previously described reliability and validity tests to examine instrument stages. Cronbach's alpha is internal consistency metric or a scale reliability that indicates how consistently a set of dependable variables loads on the same factor. (Hair et al, 2006). Cronbach's alpha is a function of the number of test items and the inter-correlation (average) between them. This reliability metric will assess how closely a bunch of objects are linked. When the value of Cronbach's alpha reaches 0.07, constructs are regarded to have internal consistency dependability, according to studies. (Sekaran, 2006). By using SPSS 21.0, coefficients of Cronbach's alpha wereacquired to evaluate the relationships in the structural model. All of the metrics in this study have a good level of reliability, ranging from 0.755 to 0.863, with 0.863 being a satisfactory result for both PU and Relevance. The average scale was greater than 0.70, indicating that the survey was reliable. Table 4 shows the Cronbach's alpha coefficient for several criteria. Cronbach's-alpha is greater than 0.7 for all five components, indicating that the data is reliable. This value can be deemed adequate or sufficient in this study. By using the FL > 0.5, (factor loading in Eq.1) convergent validity was tested, for CR > 0.7 (Composite Reliability in Eq.2) and AVE > 0.5 (Average Variance Extracted in Eq.3) (Cheung, R., & Vogel, D. (2013) similar tests were done. The results in Table 4 suggested that the value of FL is above 0.5 ranged from 0.778- 0.894. It also shows all-composite reliability measures ranged from 0.76 to 0.923.
The standardised factor loading for item i is (Lambda), while ε is the respective error variance for item i. As illustrated in equation Eq.2, the error variance ( ε) is calculated using the value of the standardised loading ((λ). while as Average variance is given in Eq.3.
Table 4.Convergent Validity and Reliability of the Constructs.
Constructs
|
Items
|
Cronbach's alpha
|
Factor loadings
|
CR
|
AVE
|
Perceived Ease of Use (PEOU)
|
PEOU1
PEOU2
PEOU3
|
0.765
|
0.894
0.845
0.848
|
0.920
|
0.75
|
Perceived Usefulness (PU)
|
PU1
PU2
|
0.863
|
0.838
0.877
|
0.765
|
0.53
|
Attitude towards use (ATU)
|
ATU1
|
0.755
|
0.857
|
0.923
|
0.75
|
Behavioural Intention to USe (BIU)
|
BIU1
|
0.890
|
0.894
|
0.923
|
0.750
|
Availability
|
A1, A2
|
0.764
|
0.787
0.787
|
0.76
|
0.61
|
Experience
|
E1,E2
|
0.763
|
0.794
0.778
|
0.76
|
0.76
|
Relevance
|
R1, R2
|
0.863
|
0.887
0.857
|
0.86
|
0.61
|
As a result, the suggested model has met the item reliability recommendation. Convergent validity is established when different items are utilised to assess the same construct and the findings from the different items are substantially related. Table 4 further demonstrates that each item's factor loadings are highly significant (p<0.001) and greater than 0.5. If the constructs can be separated sufficiently from one another, discriminant validity is assessed, and if the square root of the AVE for a construct is greater than its correlations with other constructs, same validity is established. (Fornell&Larcker DF, 1981). The value of CR > 0.7is above the satisfactory measures and the values of AVE greater than 0.5 is also above the acceptable criteria. The overall results indicated that convergent validity for all the constructs was satisfactory. Table 5 shows that the model meets the requirement for discriminant validity efficiently. We have seen that all appropriate reliability measures and fit indexes come within the suggested ranges; signifying the fact that the measurement model fulfilled all criteria for model fit, construct validity, and reliability. As a result, the model might be used to evaluate the hypotheses in Section 3 about causal relationships.
Table 5. Correlations as Discriminant Validity (Square Root of AVE in Diagonals).
Constructs
|
PEOU
|
PU
|
ATU
|
Availability
|
Experience
|
Relevance
|
PEOU
|
0.866
|
-
|
-
|
-
|
-
|
-
|
PU
|
0.687**
|
0.729
|
-
|
-
|
-
|
-
|
ATU
|
.812**
|
.835**
|
0.867
|
-
|
-
|
-
|
Availability
|
0.298*
|
0.332*
|
0.427*
|
0.786
|
-
|
-
|
Experience
|
-0.198
|
0.278*
|
0.324*
|
0.331*
|
0.786
|
-
|
Relevance
|
0.212*
|
0.298.*
|
0.321*
|
0.327*
|
0.363*
|
0.872
|
Note: ***P <0.001, **p < 0.01, *p <0.05, Square roots of AVEs values are presented diagonally
In order to ascertain a bi-variate relationship between the variables or constructs the analysis for finding the correlation was conducted. Cohen (1992) suggested that the relation effect could be estimated in terms of strong, medium and small if and only if the range will fall between 0.5 < r < 1.0, 0.3 < r < 0.5 , 0.1 < r < 0.3 respectively. In Table 5,except for the correlation between Experience and Perceived Ease of Use, allother correlations are statistically significant a positive. The strong positive association is found between Perceived Usefulness and Perceived Ease of Use, Attitude Towards Using and Perceived Ease of Use PEOU - Perceived Usefulness. The medium type of association is found between Availability and Perceived Usefulness- Attitude towards Using, Experience and Availability - Attitude towardsUsing, Relevance and Experience –Availability, Attitude Towards Using and Perceived Usefulness. The higher and medium values of correlation coefficients among external variables suggest that for path analysis these external variables can be considered (Cacciamani et al., 2018), and that is the reason they were carefully in the part of path analysis.
For discriminant validation the values of square root of Average Variance Extracted (AVE) was tested to check co-relationship between constructs and the relations lower than Sqrt of AVEwill be easily confirmed for discriminant validity (Fornell&Larcker, 1981, Esteban-Millat et al., 2018). The diagonal values of co-relation i.e the square roots of AVE in Table 5, shows that they are greater than correlations values between the constructs and thus can be considered discriminant validity for all constructs. This in-turn suggests that all the variables discussed in the model exhibit higher discriminant validity, validity of convergence along with adequate reliability.
5.3 Structural Model
Theproposed modified models fit indices final summarization is shownin Table 6. When the entire indices falls in the literature-recommended value ranges, the constructs are said to be well-fit. The data include the Goodness-of-Fit Index (GFI), Adjusted Goodness-of-Fit Index (AGFI), Comparative Fit Index (CFI), Root Mean Squared Residual (RMSR), and Root Mean Square Error of Approximation (RMSEA). After determining the measurement model's reliability and validity, we performed analysis of the path to investigate the association between the latent variables.AMOS 23.0 was used to test the structural model.The constructs are well-fit because entire indices fall in the range of literature-recommended values. Figure 3 depicts the outcomes of the created path analysis.Except for H10 and H7, the paths from Experience to Attitude toward Using and Relevance to Perceived Usefulness. All of the path coefficients in Table 7 were determined to be statistically significant. After taking into account the correlations, estimated pathways, and modification indices, the inconsequential pathswere eliminated,and the paths which are significant were taken into account.
Table 6. Summary of structural model fit indices
Fit Index
|
Critical Value
|
Measurement Model
|
Explanation
|
X2 / df
|
<3 (Kline, 2005)
|
1.35
|
Good
|
Goodness of Fit Index (GFI)
|
> 0.90(Kline, 2005)
|
0.934
|
Good
|
Comparative Fit Index (CFI)
|
> 0.95(Kline, 2005)
|
0.967
|
Good
|
Adjusted Goodness-of-Fit Index (AGFI)
|
> 0.90(Kline, 2005)
|
0.916
|
Good
|
Root Mean Squared Residual (RMSR),
|
< 0.10(Byrne, 2013)
|
0.058
|
Good
|
Root Mean Square Error of Approximation (RMSEA)
|
< 0.08(Byrne, 2013)
|
0.03
|
Good
|
Normed Fit Index (NFI)
|
> 0.90(Byrne, 2013)
|
0.901
|
Good
|
Table 7. Parameter Estimate of path analysis
Path
|
Standard Coefficients
|
Standard Error
|
Supported
|
H1 : ATU PU
|
0.41***
|
0.18
|
YES
|
H2 : BIUPU
|
0.47***
|
0.17
|
Yes
|
H3 : PU PEOU
|
0.35***
|
0.15
|
Yes
|
H4 :ATU PEOU
|
0.42***
|
0.17
|
Yes
|
H5 : BIUPEOU
|
0.48***
|
0.14
|
Yes
|
H6 : BIUATU
|
0.45***
|
0.16
|
Yes
|
H7 : ATU EXP
|
0.08
|
0.10
|
No
|
H8 : BIU EXP
|
0.57***
|
0.06
|
Yes
|
H9: PEOUREL
|
0.32**
|
0.04
|
Yes
|
H10: PUREL
|
0.09
|
0.13
|
No
|
H11: ATUAVAIL
|
0.29*
|
0.13
|
Yes
|
H12: PUAVAIL
|
0.49***
|
0.13
|
Yes
|
Note: ***p < 0.001,**p < 0.01, *p < 0.05