4. Data Analysis and Empirical Research
4.1. Questionnaire Design and Data Collection
This study collected and analysed initial data through a questionnaire survey and verified the research hypotheses by constructing a structural equation model. In designing the questionnaire, the research objectives and the meaning of vehicles driven by automated systems were first explained, with examples provided. The questionnaire mainly assessed consumers’ acceptance of vehicles driven by automated systems, gathered respondents’ basic demographic information and their familiarity with autonomous vehicles, and then measured each latent variable. Based on the research model and hypotheses described earlier, five latent variables were set, and each measurement item was rated on a five-point Likert scale, where 1 represented strongly disagree and 5 represented strongly agree. Before the formal survey, the questionnaire was reviewed by experts in artificial intelligence research and statistics. It was distributed online in July 2025 to adult respondents only. A total of 614 valid questionnaires were collected, with 307 responses from Chinese participants and 307 from European participants.
Detailed information about the survey and the basic demographic characteristics of the respondents are as follows:
Table 1.
Gender and age composition of Chinese respondents.
Table 1.
Gender and age composition of Chinese respondents.
| Frequency |
| variable |
item |
Frequency |
Percent(%) |
| Gender |
Male |
247 |
80.46 |
| Female |
60 |
19.54 |
| Age |
18-25 |
53 |
17.26 |
| 26-30 |
114 |
37.13 |
| 31-40 |
88 |
28.66 |
| 41-50 |
52 |
16.94 |
| Total |
307 |
100.0 |
The table above shows that among Chinese respondents, males accounted for the highest proportion at 80.46%, while females accounted for 19.54%, indicating that the majority of the sample in this survey was male. Regarding age, those aged 26-30 accounted for the highest proportion at 37.13%, followed by those aged 31-40 at 28.66%, and those aged 41-50 accounted for the lowest proportion at 16.94%. Therefore, the sample age in this survey was primarily concentrated between 26 and 40.
Table 2.
Gender and age composition of European respondents.
Table 2.
Gender and age composition of European respondents.
| Frequency |
| variable |
item |
Frequency |
Percent(%) |
| Gender |
Male |
250 |
81.43 |
| Female |
57 |
18.57 |
| Age |
18-25 |
55 |
17.92 |
| 26-30 |
120 |
39.09 |
| 31-40 |
86 |
28.01 |
| 41-50 |
46 |
14.98 |
| Total |
307 |
100.0 |
The table above shows that among European respondents, males accounted for the highest proportion at 81.43%, while females accounted for 18.57%, indicating that the majority of the sample in this survey was male. Regarding age, those aged 26-30 accounted for the highest proportion at 39.09%, followed by those aged 31-40 at 28.01%, and those aged 41-50 at the lowest at 14.98%. Therefore, the sample age group in this survey was primarily between 26 and 40.
4.2. Descriptive Analysis
As shown in the table above, the score distribution for each dimension in the two regions is as follows. For Chinese users, the mean score for RD across all samples was 3.089 with a standard deviation of 0.996. The mean score for IMG was 2.948 with a standard deviation of 1.029. The mean score for PT was 3.213 with a standard deviation of 0.929. The mean score for PEC was 3.12 with a standard deviation of 0.981. The mean score for ENJ was 3.22 with a standard deviation of 0.979. The mean score for CANX was 3.14 with a standard deviation of 1.077. The mean score for PU was 3.111 with a standard deviation of 1.005. The mean score for PEOU was 3.137 with a standard deviation of 0.999. The mean score for BI was 3.305 with a standard deviation of 0.921. For European users, the mean score for RD across all samples was 3.098 with a standard deviation of 0.98. The mean score for IMG was 2.936 with a standard deviation of 0.959. The mean score for PT was 3.176 with a standard deviation of 0.903. The mean score for PEC was 3.158 with a standard deviation of 0.948. The mean score for ENJ was 3.214 with a standard deviation of 0.875. The mean score for CANX was 3.166 with a standard deviation of 1.032. The mean score for PU was 3.121 with a standard deviation of 0.927. The mean score for PEOU was 3.138 with a standard deviation of 0.967. The mean score for BI was 3.244 with a standard deviation of 0.895. As can also be seen from the table, the absolute values of skewness for all variables are less than 3, and the absolute values of kurtosis are less than 10. This indicates that all key variables involved in the analysis follow a normal distribution, which provides the necessary conditions for the subsequent analysis.
Table 3.
Descriptive analysis of variables (Mean, Std. Deviation, Kurtosis, Skewness).
Table 3.
Descriptive analysis of variables (Mean, Std. Deviation, Kurtosis, Skewness).
| Descriptive Analysis |
| variable |
N |
Mean |
Std. Deviation |
Kurtosis |
Skewness |
| Chinese respondents RD |
307 |
3.089 |
0.996 |
-0.674 |
-0.246 |
| Chinese respondents IMG |
307 |
2.948 |
1.029 |
-0.855 |
-0.017 |
| Chinese respondents PT |
307 |
3.213 |
0.929 |
-0.455 |
-0.26 |
| Chinese respondents PEC |
307 |
3.120 |
0.981 |
-0.666 |
-0.293 |
| Chinese respondents ENJ |
307 |
3.220 |
0.979 |
-0.534 |
-0.454 |
| Chinese respondents CANX |
307 |
3.140 |
1.077 |
-0.686 |
-0.371 |
| Chinese respondents PU |
307 |
3.111 |
1.005 |
-0.835 |
-0.26 |
| Chinese respondents PEOU |
307 |
3.137 |
0.999 |
-0.58 |
-0.351 |
| Chinese respondents BI |
307 |
3.305 |
0.921 |
-0.893 |
-0.034 |
| European respondents RD |
307 |
3.098 |
0.98 |
-0.814 |
-0.286 |
| European respondents IMG |
307 |
2.936 |
0.959 |
-0.939 |
-0.08 |
| European respondents PT |
307 |
3.176 |
0.903 |
-0.602 |
-0.297 |
| European respondents PEC |
307 |
3.158 |
0.948 |
-0.758 |
-0.279 |
| European respondents ENJ |
307 |
3.214 |
0.875 |
-0.26 |
-0.472 |
| European respondents CANX |
307 |
3.166 |
1.032 |
-0.774 |
-0.295 |
| European respondents PU |
307 |
3.121 |
0.927 |
-0.79 |
-0.319 |
| European respondents PEOU |
307 |
3.138 |
0.967 |
-0.702 |
-0.315 |
| European respondents BI |
307 |
3.244 |
0.895 |
-0.686 |
-0.034 |
4.3. Reliability Statistics
To assess whether the questionnaire meets the reliability standard—namely, whether the results are repeatable—a reliability analysis was conducted after data collection. This was done to demonstrate the questionnaire’s reliability, ensuring that any important findings are not one-time occurrences but can be consistently observed.
Table 4.
Reliability Statistics Including Cronbachs Alpha and CITC Values.
Table 4.
Reliability Statistics Including Cronbachs Alpha and CITC Values.
| Reliability Statistics |
| Variables |
Item |
Corrected Item-Total Correlation |
Cronbach’s Alpha if Item Deleted |
Cronbach’s Alpha |
| RD |
RD1 |
0.796 |
0.903 |
0.921 |
| |
RD2 |
0.794 |
0.904 |
|
| |
RD3 |
0.791 |
0.904 |
|
| |
RD4 |
0.778 |
0.906 |
|
| |
RD5 |
0.801 |
0.903 |
|
| |
RD6 |
0.682 |
0.918 |
|
| IMG |
IMG1 |
0.787 |
0.904 |
0.92 |
| |
IMG2 |
0.791 |
0.903 |
|
| |
IMG3 |
0.799 |
0.902 |
|
| |
IMG4 |
0.803 |
0.902 |
|
| |
IMG5 |
0.787 |
0.904 |
|
| |
IMG6 |
0.667 |
0.919 |
|
| PT |
PT1 |
0.738 |
0.887 |
0.904 |
| |
PT2 |
0.744 |
0.886 |
|
| |
PT3 |
0.746 |
0.886 |
|
| |
PT4 |
0.74 |
0.886 |
|
| |
PT5 |
0.745 |
0.886 |
|
| |
PT6 |
0.706 |
0.891 |
|
| PEC |
PEC1 |
0.794 |
0.897 |
0.916 |
| |
PEC2 |
0.776 |
0.9 |
|
| |
PEC3 |
0.766 |
0.901 |
|
| |
PEC4 |
0.775 |
0.9 |
|
| |
PEC5 |
0.805 |
0.895 |
|
| |
PEC6 |
0.664 |
0.914 |
|
| ENJ |
ENJ1 |
0.8 |
0.895 |
0.916 |
| |
ENJ2 |
0.781 |
0.898 |
|
| |
ENJ3 |
0.812 |
0.893 |
|
| |
ENJ4 |
0.735 |
0.904 |
|
| |
ENJ5 |
0.764 |
0.9 |
|
| |
ENJ6 |
0.677 |
0.912 |
|
| CANX |
CANX1 |
0.792 |
0.872 |
0.903 |
| |
CANX2 |
0.784 |
0.875 |
|
| |
CANX3 |
0.761 |
0.883 |
|
| |
CANX4 |
0.795 |
0.871 |
|
| PU |
PU1 |
0.765 |
0.898 |
0.914 |
| |
PU2 |
0.782 |
0.895 |
|
| |
PU3 |
0.78 |
0.896 |
|
| |
PU4 |
0.769 |
0.897 |
|
| |
PU5 |
0.774 |
0.896 |
|
| |
PU6 |
0.681 |
0.909 |
|
| PEOU |
PEOU1 |
0.757 |
0.9 |
0.915 |
| |
PEOU2 |
0.796 |
0.895 |
|
| |
PEOU3 |
0.772 |
0.898 |
|
| |
PEOU4 |
0.784 |
0.897 |
|
| |
PEOU5 |
0.799 |
0.894 |
|
| |
PEOU6 |
0.656 |
0.914 |
|
| BI |
BI1 |
0.725 |
0.883 |
0.9 |
| |
BI2 |
0.751 |
0.879 |
|
| |
BI3 |
0.75 |
0.879 |
|
| |
BI4 |
0.722 |
0.884 |
|
| |
BI5 |
0.735 |
0.882 |
|
| |
BI6 |
0.687 |
0.889 |
|
In this study, Cronbach’s alpha coefficient was used to evaluate the internal consistency reliability of the questionnaire, which measures the consistency among the questionnaire items. When the Cronbach’s alpha coefficient of a scale is higher than 0.6, the internal consistency reliability is considered acceptable; when it exceeds 0.7, the internal consistency is regarded as good. As shown in the table above, the Cronbach’s alpha coefficients for all dimensions are greater than 0.6, and for all dimensions designed in this study, they are above 0.7, indicating good internal consistency. Therefore, the reliability of the questionnaire results is high, making further analysis feasible.
The Cronbach’s alpha if item deleted refers to the reliability coefficient when any particular item is removed. If this coefficient does not show a significant increase, it indicates that the item should not be deleted and should be retained in the subsequent analysis. As shown in the table above, the “alpha if item deleted” values for all items are lower than the alpha coefficient of their respective dimensions, indicating that no items need to be removed. The “CITC value” (Corrected Item-Total Correlation) measures the correlation between an individual item and all other items within the same scale. If the CITC value of an item is greater than 0.4, it suggests that the item has a good correlation with the overall dimension. As shown in the table above, all CITC values exceed 0.4, which demonstrates that each item has a certain degree of correlation with the overall dimension.
4.4. Exploratory Factor Analysis
After confirming that the questionnaire’s reliability meets the standard, the next step is to assess its validity. Validity refers to the effectiveness of the questionnaire, that is, the extent to which the measurement tool can measure the intended construct. This study focuses on structural validity, which refers to the degree of alignment between the questionnaire’s structure and the expected theoretical framework. A common method to examine structural validity is factor analysis, which can be divided into two types: exploratory factor analysis (EFA) and confirmatory factor analysis (CFA). These two methods differ in testing approaches and analytical tools. In this study, exploratory factor analysis is employed to assess structural validity. The detailed analysis is as follows:
Table 5.
KMO and Bartlett’s test result.
Table 5.
KMO and Bartlett’s test result.
| KMO & Bartlett |
| KMO |
0.939 |
| Bartlett |
Approx. Chi-Square |
11297.166 |
| df |
1326 |
| Sig. |
0.000 |
Before conducting validity analysis using exploratory factor analysis, it is necessary to test whether the collected data are suitable for factor analysis. The tests used are the KMO measure and Bartlett’s test of sphericity. As shown in the table above, the KMO value is 0.939, which is greater than 0.6 and meets the prerequisite standard for factor analysis, indicating that the collected data can be used for factor analysis. At the same time, the p-value of Bartlett’s test of sphericity is less than 0.05, further confirming that the collected questionnaire data are suitable for factor analysis.
Table 6.
Total Variance Explained from Exploratory Factor Analysis.
Table 6.
Total Variance Explained from Exploratory Factor Analysis.
| Total Variance Explained |
| Component |
Initial Eigenvalues |
Extraction Sums of Squared Loadings |
Rotation Sums of Squared Loadings |
| |
Total |
% of Variance |
Cumulative % |
Total |
% of Variance |
Cumulative % |
Total |
% of Variance |
Cumulative % |
| 1 |
16.603 |
31.929 |
31.929 |
16.603 |
31.929 |
31.929 |
4.443 |
8.544 |
8.544 |
| 2 |
3.166 |
6.089 |
38.019 |
3.166 |
6.089 |
38.019 |
4.367 |
8.398 |
16.943 |
| 3 |
3.145 |
6.048 |
44.067 |
3.145 |
6.048 |
44.067 |
4.365 |
8.395 |
25.338 |
| 4 |
2.941 |
5.656 |
49.723 |
2.941 |
5.656 |
49.723 |
4.356 |
8.378 |
33.716 |
| 5 |
2.697 |
5.187 |
54.91 |
2.697 |
5.187 |
54.91 |
4.353 |
8.371 |
42.087 |
| 6 |
2.546 |
4.895 |
59.805 |
2.546 |
4.895 |
59.805 |
4.237 |
8.149 |
50.236 |
| 7 |
2.256 |
4.338 |
64.143 |
2.256 |
4.338 |
64.143 |
4.221 |
8.118 |
58.354 |
| 8 |
2.012 |
3.87 |
68.013 |
2.012 |
3.87 |
68.013 |
3.754 |
7.219 |
65.573 |
| 9 |
1.746 |
3.358 |
71.371 |
1.746 |
3.358 |
71.371 |
3.015 |
5.798 |
71.371 |
| 10 |
0.702 |
1.349 |
72.721 |
- |
- |
- |
- |
- |
- |
| 11 |
0.616 |
1.185 |
73.906 |
- |
- |
- |
- |
- |
- |
| 12 |
0.593 |
1.141 |
75.046 |
- |
- |
- |
- |
- |
- |
| 13 |
0.579 |
1.113 |
76.159 |
- |
- |
- |
- |
- |
- |
| 14 |
0.545 |
1.049 |
77.208 |
- |
- |
- |
- |
- |
- |
| 15 |
0.525 |
1.009 |
78.217 |
- |
- |
- |
- |
- |
- |
| 16 |
0.517 |
0.994 |
79.211 |
- |
- |
- |
- |
- |
- |
| 17 |
0.499 |
0.96 |
80.171 |
- |
- |
- |
- |
- |
- |
| 18 |
0.47 |
0.904 |
81.075 |
- |
- |
- |
- |
- |
- |
| 19 |
0.464 |
0.893 |
81.968 |
- |
- |
- |
- |
- |
- |
| 20 |
0.445 |
0.856 |
82.824 |
- |
- |
- |
- |
- |
- |
| 21 |
0.438 |
0.843 |
83.667 |
- |
- |
- |
- |
- |
- |
| 22 |
0.421 |
0.81 |
84.477 |
- |
- |
- |
- |
- |
- |
| 23 |
0.411 |
0.79 |
85.267 |
- |
- |
- |
- |
- |
- |
| 24 |
0.397 |
0.764 |
86.032 |
- |
- |
- |
- |
- |
- |
| 25 |
0.39 |
0.749 |
86.781 |
- |
- |
- |
- |
- |
- |
| 26 |
0.379 |
0.729 |
87.51 |
- |
- |
- |
- |
- |
- |
| 27 |
0.374 |
0.719 |
88.229 |
- |
- |
- |
- |
- |
- |
| 28 |
0.357 |
0.687 |
88.916 |
- |
- |
- |
- |
- |
- |
| 29 |
0.351 |
0.675 |
89.591 |
- |
- |
- |
- |
- |
- |
| 30 |
0.341 |
0.656 |
90.247 |
- |
- |
- |
- |
- |
- |
| 31 |
0.331 |
0.637 |
90.883 |
- |
- |
- |
- |
- |
- |
| 32 |
0.321 |
0.617 |
91.5 |
- |
- |
- |
- |
- |
- |
| 33 |
0.317 |
0.61 |
92.11 |
- |
- |
- |
- |
- |
- |
| 34 |
0.304 |
0.585 |
92.695 |
- |
- |
- |
- |
- |
- |
| 35 |
0.284 |
0.547 |
93.242 |
- |
- |
- |
- |
- |
- |
| 36 |
0.273 |
0.525 |
93.767 |
- |
- |
- |
- |
- |
- |
| 37 |
0.269 |
0.517 |
94.284 |
- |
- |
- |
- |
- |
- |
| 38 |
0.265 |
0.51 |
94.794 |
- |
- |
- |
- |
- |
- |
| 39 |
0.25 |
0.48 |
95.274 |
- |
- |
- |
- |
- |
- |
| 40 |
0.236 |
0.454 |
95.728 |
- |
- |
- |
- |
- |
- |
| 41 |
0.233 |
0.447 |
96.175 |
- |
- |
- |
- |
- |
- |
| 42 |
0.223 |
0.43 |
96.605 |
- |
- |
- |
- |
- |
- |
| 43 |
0.221 |
0.426 |
97.031 |
- |
- |
- |
- |
- |
- |
| 44 |
0.203 |
0.39 |
97.42 |
- |
- |
- |
- |
- |
- |
| 45 |
0.2 |
0.385 |
97.805 |
- |
- |
- |
- |
- |
- |
| 46 |
0.19 |
0.365 |
98.17 |
- |
- |
- |
- |
- |
- |
| 47 |
0.182 |
0.349 |
98.519 |
- |
- |
- |
- |
- |
- |
| 48 |
0.176 |
0.339 |
98.858 |
- |
- |
- |
- |
- |
- |
| 49 |
0.167 |
0.32 |
99.179 |
- |
- |
- |
- |
- |
- |
| 50 |
0.162 |
0.311 |
99.489 |
- |
- |
- |
- |
- |
- |
| 51 |
0.137 |
0.264 |
99.754 |
- |
- |
- |
- |
- |
- |
| 52 |
0.128 |
0.246 |
100 |
- |
- |
- |
- |
- |
- |
After passing the KMO and Bartlett tests, it is necessary to further examine the details of factor extraction and the specific values of each factor on the indicators. As shown in the table above, the factor analysis extracted a total of nine factors, with the extraction standard being eigenvalues greater than 1 (fixed to extract the same number of factors as the questionnaire dimensions). The rotated variance explained by these nine factors is 8.544%, 8.398%, 8.395%, 8.378%, 8.371%, 8.149%, 8.118%, 7.219%, and 5.798%, respectively, and the rotated cumulative variance explained is 71.371%. In other words, the number of factors extracted from the scale matches the number of dimensions in the questionnaire, indicating a certain degree of consistency between the questionnaire design structure and the data results. However, it is still unclear whether the results of each question correctly correspond to its intended factor (questions in the same dimension should correspond to the same factor). To verify whether each question corresponds to the correct factor, the varimax rotation method was applied, and the results are as follows:
Table 7.
Factor loadings and communalities after varimax rotation.
Table 7.
Factor loadings and communalities after varimax rotation.
| Rotated Component Matrixa |
| |
Component |
Extraction |
| |
1 |
2 |
3 |
4 |
5 |
6 |
7 |
8 |
9 |
|
| RD1 |
0.216 |
0.758 |
0.11 |
0.17 |
0.108 |
0.126 |
0.121 |
0.189 |
0.103 |
0.751 |
| RD2 |
0.123 |
0.799 |
0.166 |
0.119 |
0.088 |
0.071 |
0.113 |
0.138 |
0.059 |
0.743 |
| RD3 |
0.19 |
0.786 |
0.104 |
0.164 |
0.058 |
0.134 |
0.107 |
0.101 |
0.086 |
0.742 |
| RD4 |
0.217 |
0.797 |
0.093 |
0.041 |
0.034 |
0.09 |
0.141 |
0.102 |
0.066 |
0.737 |
| RD5 |
0.144 |
0.791 |
0.145 |
0.14 |
0.097 |
0.143 |
0.165 |
0.081 |
0.067 |
0.755 |
| RD6 |
0.042 |
0.767 |
0.085 |
0.051 |
0.141 |
0.083 |
0.028 |
0.096 |
0.038 |
0.639 |
| IMG1 |
0.779 |
0.182 |
0.073 |
0.1 |
0.117 |
0.13 |
0.111 |
0.151 |
0.122 |
0.737 |
| IMG2 |
0.798 |
0.134 |
0.074 |
0.136 |
0.095 |
0.124 |
0.136 |
0.113 |
0.091 |
0.743 |
| IMG3 |
0.775 |
0.164 |
0.107 |
0.097 |
0.133 |
0.13 |
0.167 |
0.154 |
0.109 |
0.747 |
| IMG4 |
0.797 |
0.179 |
0.076 |
0.147 |
0.074 |
0.162 |
0.112 |
0.127 |
0.072 |
0.76 |
| IMG5 |
0.797 |
0.137 |
0.075 |
0.132 |
0.104 |
0.106 |
0.16 |
0.093 |
0.071 |
0.739 |
| IMG6 |
0.728 |
0.1 |
0.105 |
0.034 |
0.095 |
0.013 |
0.092 |
0.126 |
0.072 |
0.591 |
| PT1 |
0.038 |
0.108 |
0.135 |
0.133 |
0.156 |
0.755 |
0.098 |
0.121 |
0.12 |
0.683 |
| PT2 |
0.115 |
0.078 |
0.133 |
0.104 |
0.039 |
0.799 |
0.056 |
0.113 |
0.014 |
0.705 |
| PT3 |
0.158 |
0.06 |
0.086 |
0.101 |
0.108 |
0.772 |
0.049 |
0.165 |
0.131 |
0.701 |
| PT4 |
0.13 |
0.129 |
0.092 |
0.061 |
0.165 |
0.758 |
0.122 |
0.133 |
0.074 |
0.685 |
| PT5 |
0.09 |
0.158 |
0.108 |
0.142 |
0.07 |
0.771 |
0.109 |
0.103 |
0.059 |
0.69 |
| PT6 |
0.081 |
0.079 |
0.108 |
0.117 |
0.054 |
0.749 |
0.096 |
0.091 |
0.144 |
0.641 |
| PEC1 |
0.078 |
0.143 |
0.805 |
0.101 |
0.079 |
0.158 |
0.086 |
0.161 |
0.037 |
0.751 |
| PEC2 |
0.135 |
0.143 |
0.77 |
0.134 |
0.082 |
0.116 |
0.162 |
0.123 |
0.084 |
0.718 |
| PEC3 |
0.099 |
0.118 |
0.775 |
0.128 |
0.05 |
0.134 |
0.137 |
0.156 |
0.056 |
0.707 |
| PEC4 |
0.121 |
0.128 |
0.787 |
0.116 |
0.137 |
0.1 |
0.091 |
0.133 |
0.08 |
0.725 |
| PEC5 |
0.085 |
0.111 |
0.828 |
0.075 |
0.106 |
0.07 |
0.167 |
0.117 |
0.055 |
0.771 |
| PEC6 |
0.002 |
0.044 |
0.731 |
0.161 |
0.022 |
0.101 |
0.099 |
0.078 |
0.109 |
0.601 |
| ENJ1 |
0.169 |
0.087 |
0.162 |
0.8 |
0.144 |
0.105 |
0.093 |
0.078 |
0.108 |
0.761 |
| ENJ2 |
0.034 |
0.127 |
0.114 |
0.795 |
0.087 |
0.164 |
0.084 |
0.171 |
0.069 |
0.738 |
| ENJ3 |
0.135 |
0.122 |
0.095 |
0.842 |
0.072 |
0.063 |
0.091 |
0.117 |
0.075 |
0.787 |
| ENJ4 |
0.08 |
0.127 |
0.159 |
0.749 |
0.123 |
0.084 |
0.017 |
0.178 |
0.105 |
0.674 |
| ENJ5 |
0.152 |
0.124 |
0.132 |
0.756 |
0.174 |
0.14 |
0.092 |
0.12 |
0.093 |
0.708 |
| ENJ6 |
0.067 |
0.061 |
0.082 |
0.713 |
0.099 |
0.133 |
0.112 |
0.12 |
0.142 |
0.599 |
| CANX1 |
0.133 |
0.066 |
0.039 |
0.162 |
0.101 |
0.167 |
0.157 |
0.166 |
0.805 |
0.788 |
| CANX2 |
0.093 |
0.134 |
0.154 |
0.077 |
0.172 |
0.15 |
0.104 |
0.156 |
0.806 |
0.793 |
| CANX3 |
0.119 |
0.128 |
0.153 |
0.189 |
0.069 |
0.086 |
0.182 |
0.169 |
0.769 |
0.755 |
| CANX4 |
0.173 |
0.06 |
0.079 |
0.164 |
0.142 |
0.142 |
0.142 |
0.137 |
0.803 |
0.791 |
| PU1 |
0.134 |
0.126 |
0.143 |
0.048 |
0.1 |
0.017 |
0.764 |
0.208 |
0.157 |
0.719 |
| PU2 |
0.085 |
0.203 |
0.128 |
0.096 |
0.132 |
0.165 |
0.753 |
0.205 |
0.123 |
0.742 |
| PU3 |
0.074 |
0.081 |
0.214 |
0.086 |
0.163 |
0.076 |
0.777 |
0.129 |
0.149 |
0.74 |
| PU4 |
0.112 |
0.092 |
0.106 |
0.098 |
0.115 |
0.068 |
0.798 |
0.107 |
0.121 |
0.723 |
| PU5 |
0.211 |
0.086 |
0.125 |
0.1 |
0.153 |
0.046 |
0.793 |
0.123 |
0.007 |
0.747 |
| PU6 |
0.184 |
0.103 |
0.083 |
0.084 |
0.095 |
0.222 |
0.717 |
0.014 |
0.072 |
0.636 |
| PEOU1 |
0.195 |
0.159 |
0.097 |
0.17 |
0.763 |
0.053 |
0.056 |
0.153 |
0.065 |
0.717 |
| PEOU2 |
0.133 |
0.074 |
0.048 |
0.126 |
0.818 |
0.104 |
0.119 |
0.137 |
0.03 |
0.755 |
| PEOU3 |
0.089 |
0.102 |
0.028 |
0.094 |
0.789 |
0.082 |
0.135 |
0.174 |
0.121 |
0.72 |
| PEOU4 |
0.126 |
0.068 |
0.084 |
0.076 |
0.819 |
0.11 |
0.122 |
0.078 |
0.072 |
0.742 |
| PEOU5 |
0.056 |
0.094 |
0.086 |
0.083 |
0.827 |
0.071 |
0.135 |
0.128 |
0.07 |
0.755 |
| PEOU6 |
0.015 |
0.027 |
0.115 |
0.122 |
0.714 |
0.147 |
0.12 |
0.029 |
0.117 |
0.59 |
| BI1 |
0.185 |
0.168 |
0.113 |
0.237 |
0.118 |
0.19 |
0.127 |
0.679 |
0.102 |
0.668 |
| BI2 |
0.197 |
0.087 |
0.13 |
0.148 |
0.142 |
0.148 |
0.148 |
0.73 |
0.159 |
0.708 |
| BI3 |
0.163 |
0.125 |
0.128 |
0.193 |
0.173 |
0.174 |
0.156 |
0.713 |
0.103 |
0.7 |
| BI4 |
0.14 |
0.098 |
0.192 |
0.106 |
0.131 |
0.108 |
0.195 |
0.727 |
0.094 |
0.683 |
| BI5 |
0.114 |
0.229 |
0.156 |
0.11 |
0.166 |
0.136 |
0.135 |
0.712 |
0.12 |
0.687 |
| BI6 |
0.116 |
0.131 |
0.245 |
0.191 |
0.122 |
0.168 |
0.103 |
0.629 |
0.218 |
0.624 |
| Note: Varimax |
To examine the correspondence between items and factors, the varimax rotation method was used to rotate the factor analysis results to identify their relationships. The table above presents the extracted communalities for all items, as well as the factor loading matrix showing the correspondence between factors and items. Specifically, the communalities for all research items are above 0.4, indicating that the correlation between the items and the extracted factors meets the required standard and that the factors can effectively extract information from the items. When the communalities meet the standard, it ensures that factors can capture the information of the analysed items. The next step is to analyse whether the correspondence between factors and items matches the theoretical expectations. The results show that the correspondence between items and factors aligns with the expected theoretical structure, indicating that the questionnaire has good structural validity.
4.5. Confirmatory Factor Analysis
After conducting the exploratory factor analysis, we performed confirmatory factor analysis based on the EFA results to test convergent validity and discriminant validity. By calculating the standardized factor loadings for each item, we obtained the AVE (Average Variance Extracted) and CR (Composite Reliability) values for each construct. If the AVE value of a construct is greater than 0.5 and the CR value is greater than 0.7, the convergent validity of the construct meets the required standard. The specific results are as follows:
Figure 2.
Confirmatory factor analysis path diagram.
Figure 2.
Confirmatory factor analysis path diagram.
Table 8.
Model Fit Indices for Confirmatory Factor Analysis.
Table 8.
Model Fit Indices for Confirmatory Factor Analysis.
| Model Fit |
| Indicator category |
The name of the metric |
Adaptation criteria |
Test results |
Acceptable |
| Absolute fit parameters |
GFI |
>0.8 |
0.866 |
accept |
| AGFI |
>0.8 |
0.851 |
accept |
| RMSEA |
<0.08 |
0.015 |
accept |
| Value-added suitability parameters |
NFI |
>0.8 |
0.89 |
accept |
| IFI |
>0.8 |
0.992 |
accept |
| CFI |
>0.8 |
0.992 |
accept |
| RFI |
>0.8 |
0.882 |
accept |
| Simple fit parameters |
CMIN/df |
<3 |
1.072 |
accept |
| PGFI |
>0.5 |
0.778 |
accept |
After importing the raw data for analysis, we obtained a series of results. The model fit indices in the table above show that most of the indices meet the acceptable standards. This indicates that the model fits well and that the data we collected can be used for this model. Therefore, the indicators derived from the analysis are reliable for reference.
Table 9.
Standardized Factor Loadings from Confirmatory Factor Analysis.
Table 9.
Standardized Factor Loadings from Confirmatory Factor Analysis.
| Factor loading coefficient |
| Factor |
Manifest variables |
Estimate |
S.E. |
CR |
p |
Std. Estimate |
| RD |
RD1 |
1 |
- |
- |
- |
0.847 |
| RD |
RD2 |
0.914 |
0.051 |
18.05 |
0.000 |
0.832 |
| RD |
RD3 |
0.94 |
0.052 |
18.013 |
0.000 |
0.831 |
| RD |
RD4 |
0.959 |
0.055 |
17.372 |
0.000 |
0.812 |
| RD |
RD5 |
1.017 |
0.055 |
18.431 |
0.000 |
0.843 |
| RD |
RD6 |
0.754 |
0.054 |
14.077 |
0.000 |
0.705 |
| IMG |
IMG1 |
1 |
- |
- |
- |
0.835 |
| IMG |
IMG2 |
1.007 |
0.058 |
17.426 |
0.000 |
0.824 |
| IMG |
IMG3 |
0.993 |
0.055 |
18.099 |
0.000 |
0.844 |
| IMG |
IMG4 |
1.015 |
0.056 |
18.028 |
0.000 |
0.842 |
| IMG |
IMG5 |
0.953 |
0.054 |
17.512 |
0.000 |
0.827 |
| IMG |
IMG6 |
0.759 |
0.056 |
13.551 |
0.000 |
0.692 |
| PT |
PT1 |
1 |
- |
- |
- |
0.788 |
| PT |
PT2 |
0.975 |
0.066 |
14.69 |
0.000 |
0.784 |
| PT |
PT3 |
0.963 |
0.064 |
14.924 |
0.000 |
0.794 |
| PT |
PT4 |
0.96 |
0.065 |
14.778 |
0.000 |
0.788 |
| PT |
PT5 |
1.011 |
0.068 |
14.829 |
0.000 |
0.79 |
| PT |
PT6 |
0.864 |
0.062 |
13.842 |
0.000 |
0.747 |
| PEC |
PEC1 |
1 |
- |
- |
- |
0.835 |
| PEC |
PEC2 |
1.015 |
0.059 |
17.286 |
0.000 |
0.823 |
| PEC |
PEC3 |
0.991 |
0.059 |
16.711 |
0.000 |
0.805 |
| PEC |
PEC4 |
1.004 |
0.059 |
17.046 |
0.000 |
0.815 |
| PEC |
PEC5 |
1.084 |
0.059 |
18.226 |
0.000 |
0.852 |
| PEC |
PEC6 |
0.773 |
0.057 |
13.483 |
0.000 |
0.691 |
| ENJ |
ENJ1 |
1 |
- |
- |
- |
0.846 |
| ENJ |
ENJ2 |
0.959 |
0.054 |
17.739 |
0.000 |
0.827 |
| ENJ |
ENJ3 |
1.037 |
0.056 |
18.667 |
0.000 |
0.853 |
| ENJ |
ENJ4 |
0.879 |
0.055 |
15.926 |
0.000 |
0.771 |
| ENJ |
ENJ5 |
0.943 |
0.055 |
17.14 |
0.000 |
0.809 |
| ENJ |
ENJ6 |
0.743 |
0.053 |
14.098 |
0.000 |
0.708 |
| CANX |
CANX1 |
1 |
- |
- |
- |
0.846 |
| CANX |
CANX2 |
0.971 |
0.055 |
17.632 |
0.000 |
0.836 |
| CANX |
CANX3 |
0.914 |
0.054 |
16.978 |
0.000 |
0.815 |
| CANX |
CANX4 |
0.967 |
0.054 |
18.07 |
0.000 |
0.85 |
| PU |
PU1 |
1 |
- |
- |
- |
0.809 |
| PU |
PU2 |
0.99 |
0.059 |
16.723 |
0.000 |
0.833 |
| PU |
PU3 |
0.968 |
0.059 |
16.451 |
0.000 |
0.823 |
| PU |
PU4 |
0.966 |
0.06 |
15.975 |
0.000 |
0.806 |
| PU |
PU5 |
0.922 |
0.057 |
16.159 |
0.000 |
0.812 |
| PU |
PU6 |
0.768 |
0.056 |
13.632 |
0.000 |
0.715 |
| PEOU |
PEOU1 |
1 |
- |
- |
- |
0.801 |
| PEOU |
PEOU2 |
1.065 |
0.064 |
16.72 |
0.000 |
0.84 |
| PEOU |
PEOU3 |
0.983 |
0.061 |
16.131 |
0.000 |
0.818 |
| PEOU |
PEOU4 |
1.042 |
0.064 |
16.154 |
0.000 |
0.819 |
| PEOU |
PEOU5 |
1.07 |
0.064 |
16.803 |
0.000 |
0.843 |
| PEOU |
PEOU6 |
0.778 |
0.06 |
12.875 |
0.000 |
0.687 |
| BI |
BI1 |
1 |
- |
- |
- |
0.777 |
| BI |
BI2 |
1.045 |
0.071 |
14.772 |
0.000 |
0.796 |
| BI |
BI3 |
1.024 |
0.069 |
14.849 |
0.000 |
0.8 |
| BI |
BI4 |
0.97 |
0.069 |
14.025 |
0.000 |
0.763 |
| BI |
BI5 |
0.983 |
0.068 |
14.419 |
0.000 |
0.78 |
| BI |
BI6 |
0.978 |
0.072 |
13.497 |
0.000 |
0.738 |
| Note: The horizontal bar ‘-‘ indicates that the item is a reference item. |
In terms of measurement relationships, the absolute values of all standardized factor loadings were greater than 0.6 and statistically significant. This means the measurement relationships are strong.
Table 10.
AVE and CR Values for Constructs.
Table 10.
AVE and CR Values for Constructs.
| Model AVE and CR index results |
| Factor |
AVE |
CR |
| RD |
0.661 |
0.921 |
| IMG |
0.660 |
0.921 |
| PT |
0.611 |
0.904 |
| PEC |
0.648 |
0.917 |
| ENJ |
0.646 |
0.916 |
| CANX |
0.701 |
0.903 |
| PU |
0.641 |
0.914 |
| PEOU |
0.645 |
0.916 |
| BI |
0.602 |
0.901 |
As shown in the table above, the AVE values of the nine constructs were 0.661, 0.660, 0.611, 0.648, 0.646, 0.701, 0.641, 0.645, and 0.602. The CR values were 0.921, 0.921, 0.904, 0.917, 0.916, 0.903, 0.914, 0.916, and 0.901. All met the required standards. At the same time, the factor loadings of each item on its corresponding construct were greater than 0.6, showing a strong correspondence between items and constructs. This result indicates that the convergent validity within each construct meets the standard.
After confirming that convergent validity meets the standard, we analysed discriminant validity. The criterion for discriminant validity is that the square root of the AVE on the diagonal should be greater than the Pearson correlation coefficients between constructs.
As shown in the table below, the square root of the AVE for each construct was greater than its correlations with other constructs. This indicates that the discriminant validity of each construct meets the standard. The detailed data are shown in the table below:
Table 11.
Discriminant Validity Analysis.
Table 11.
Discriminant Validity Analysis.
| Discriminant validity: Pearson correlation and square root of AVE |
| |
RD |
IMG |
PT |
PEC |
ENJ |
CANX |
PU |
PEOU |
BI |
| RD |
0.813 |
|
|
|
|
|
|
|
|
| IMG |
0.446 |
0.812 |
|
|
|
|
|
|
|
| PT |
0.35 |
0.355 |
0.782 |
|
|
|
|
|
|
| PEC |
0.37 |
0.315 |
0.358 |
0.805 |
|
|
|
|
|
| ENJ |
0.365 |
0.361 |
0.366 |
0.379 |
0.804 |
|
|
|
|
| CANX |
0.324 |
0.373 |
0.375 |
0.328 |
0.396 |
0.837 |
|
|
|
| PU |
0.379 |
0.411 |
0.334 |
0.399 |
0.321 |
0.408 |
0.801 |
|
|
| PEOU |
0.308 |
0.34 |
0.322 |
0.285 |
0.357 |
0.341 |
0.376 |
0.803 |
|
| BI |
0.446 |
0.467 |
0.456 |
0.467 |
0.479 |
0.485 |
0.471 |
0.429 |
0.776 |
From the table above:
For RD, the square root of its AVE is 0.813, which is greater than the maximum absolute value of the inter-factor correlation coefficient, 0.446, indicating good discriminant validity.
For IMG, the square root of its AVE is 0.812, greater than the maximum absolute value of the inter-factor correlation coefficient, 0.467, indicating good discriminant validity.
For PT, the square root of its AVE is 0.782, greater than the maximum absolute value of the inter-factor correlation coefficient, 0.456, indicating good discriminant validity.
For PEC, the square root of its AVE is 0.805, greater than the maximum absolute value of the inter-factor correlation coefficient, 0.467, indicating good discriminant validity.
For ENJ, the square root of its AVE is 0.804, greater than the maximum absolute value of the inter-factor correlation coefficient, 0.479, indicating good discriminant validity.
For CANX, the square root of its AVE is 0.837, greater than the maximum absolute value of the inter-factor correlation coefficient, 0.485, indicating good discriminant validity.
For PU, the square root of its AVE is 0.801, greater than the maximum absolute value of the inter-factor correlation coefficient, 0.471, indicating good discriminant validity.
For PEOU, the square root of its AVE is 0.803, greater than the maximum absolute value of the inter-factor correlation coefficient, 0.429, indicating good discriminant validity.
For BI, the square root of its AVE is 0.776, greater than the maximum absolute value of the inter-factor correlation coefficient, 0.485, indicating good discriminant validity.
4.6. Correlation Analysis
Before conducting the correlation analysis, the mean scores of all items belonging to the same construct were used as the indicator for that construct. In SPSS, each construct’s indicator was entered into the variable box for analysis. The results are as follows:
Table 12.
Correlation Matrix of Variables.
Table 12.
Correlation Matrix of Variables.
| Pearson Correlation |
| |
RD |
IMG |
PT |
PEC |
ENJ |
CANX |
PU |
PEOU |
BI |
| RD |
1 |
|
|
|
|
|
|
|
|
| IMG |
0.446** |
1 |
|
|
|
|
|
|
|
| PT |
0.350** |
0.355** |
1 |
|
|
|
|
|
|
| PEC |
0.370** |
0.316** |
0.359** |
1 |
|
|
|
|
|
| ENJ |
0.365** |
0.361** |
0.366** |
0.378** |
1 |
|
|
|
|
| CANX |
0.324** |
0.373** |
0.374** |
0.328** |
0.396** |
1 |
|
|
|
| PU |
0.379** |
0.411** |
0.334** |
0.399** |
0.321** |
0.408** |
1 |
|
|
| PEOU |
0.308** |
0.340** |
0.322** |
0.285** |
0.357** |
0.342** |
0.377** |
1 |
|
| BI |
0.446** |
0.467** |
0.456** |
0.466** |
0.479** |
0.485** |
0.470** |
0.429** |
1 |
In summary, the correlations between variables are significant, meeting the prerequisite for analysing influence relationships, so further structural equation modeling can be conducted to verify these relationships.
4.7. AMOS Structural Equation Modeling (Path Analysis and Mediation Analysis)
AMOS 23 software was used to perform SEM analysis. In some studies, it is necessary to handle relationships involving multiple causes and multiple outcomes or to address variables that cannot be directly observed (latent variables), which traditional statistical methods such as correlation or regression cannot adequately resolve. In such cases, SEM is required. First, the theoretical model was used to create a model diagram, as shown below:
Figure 3.
Structural Equation Model (SEM) path diagram.
Figure 3.
Structural Equation Model (SEM) path diagram.
Table 13.
Model fit indices and their evaluation.
Table 13.
Model fit indices and their evaluation.
| Model Fit |
| Indicator category |
The name of the metric |
Adaptation criteria |
Test results |
Acceptable |
| Absolute fit parameters |
GFI |
>0.8 |
0.810 |
accept |
| AGFI |
>0.8 |
0.792 |
accept |
| RMSEA |
<0.08 |
0.036 |
accept |
| Value-added suitability parameters |
NFI |
>0.8 |
0.854 |
accept |
| IFI |
>0.8 |
0.954 |
accept |
| CFI |
>0.8 |
0.954 |
accept |
| RFI |
>0.8 |
0.846 |
accept |
| Simple fit parameters |
CMIN/df |
<5 |
1.394 |
accept |
| PGFI |
>0.5 |
0.740 |
accept |
After importing the raw data for analysis, we obtained a series of results. First, the model fit indices shown in the above table indicate that most of them meet the acceptable standards, suggesting that the model fits well. This means the collected data can be used with this model to estimate the influence relationships among variables, and the results are reliable for reference. Once the model fit was confirmed, the next step was to analyse the influence relationships between variables in detail, as follows:
Table 14.
Structural Equation Modeling results table.
Table 14.
Structural Equation Modeling results table.
| SEM Analysis Results |
| Path |
Std.Estimate |
Estimate |
S.E. |
C.R. |
P |
| PEC→PEOU |
0.158 |
0.151 |
0.056 |
2.678 |
0.007 |
| ENJ→PEOU |
0.244 |
0.219 |
0.054 |
4.09 |
*** |
| CANX→PEOU |
0.245 |
0.217 |
0.053 |
4.06 |
*** |
| RD→PU |
0.211 |
0.199 |
0.055 |
3.584 |
*** |
| IMG→PU |
0.246 |
0.224 |
0.054 |
4.165 |
*** |
| PT→PU |
0.141 |
0.148 |
0.061 |
2.407 |
0.016 |
| PEOU→PU |
0.252 |
0.255 |
0.061 |
4.209 |
*** |
| PEOU→BI |
0.148 |
0.116 |
0.05 |
2.315 |
0.021 |
| PU→BI |
0.148 |
0.114 |
0.049 |
2.31 |
0.021 |
| RD→BI |
0.133 |
0.097 |
0.042 |
2.307 |
0.021 |
| IMG→BI |
0.166 |
0.116 |
0.041 |
2.831 |
0.005 |
| PT→BI |
0.177 |
0.143 |
0.047 |
3.063 |
0.002 |
| PEC→BI |
0.202 |
0.151 |
0.043 |
3.49 |
*** |
| ENJ→BI |
0.192 |
0.135 |
0.041 |
3.272 |
0.001 |
| CANX→BI |
0.211 |
0.146 |
0.041 |
3.54 |
*** |
The above table presents the specific conditions of different paths in the model, including the standardized and unstandardized path coefficients, standard errors, Z-values, and the significance (P-values) of each path. Based on these, the influence relationships among variables can be analysed as follows:
For the path “PEC → PEOU,” the standardized path coefficient is 0.158, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “ENJ → PEOU,” the standardized path coefficient is 0.244, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “CANX → PEOU,” the standardized path coefficient is 0.245, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “RD → PU,” the standardized path coefficient is 0.211, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “IMG → PU,” the standardized path coefficient is 0.246, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “PT → PU,” the standardized path coefficient is 0.141, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “PEOU → PU,” the standardized path coefficient is 0.252, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “PEOU → BI,” the standardized path coefficient is 0.148, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “PU → BI,” the standardized path coefficient is 0.148, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “RD → BI,” the standardized path coefficient is 0.133, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “IMG → BI,” the standardized path coefficient is 0.166, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “PT → BI,” the standardized path coefficient is 0.177, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “PEC → BI,” the standardized path coefficient is 0.202, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “ENJ → BI,” the standardized path coefficient is 0.192, reaching the significance level (P<0.05), indicating a significant positive effect.
For the path “CANX → BI,” the standardized path coefficient is 0.211, reaching the significance level (P<0.05), indicating a significant positive effect.
4.8. Mediation Effect Test
After the path analysis, it is not possible to directly conclude whether a mediation effect exists. Typically, a more robust analysis method is needed, namely the bootstrap self-sampling method. Next, the bootstrap method will be applied to perform mediation analysis, calculating the 95% confidence interval of a*b to determine the significance of the product term (whether the confidence interval contains zero), thereby determining whether the mediation effect exists.
Table 15.
Bootstrap mediation effect results table.
Table 15.
Bootstrap mediation effect results table.
| Simple mediating effect test |
| Path |
Effect |
Estimate |
Lower |
Upper |
P |
| RD→PU→BI |
Direct effects |
0.133 |
0.004 |
0.27 |
0.038 |
| Indirect effects |
0.031 |
0.005 |
0.078 |
0.014 |
| Total effect |
0.164 |
0.035 |
0.293 |
0.011 |
| IMG→PU→BI |
Direct effects |
0.166 |
0.011 |
0.3 |
0.034 |
| Indirect effects |
0.036 |
0.008 |
0.088 |
0.011 |
| Total effect |
0.202 |
0.064 |
0.336 |
0.006 |
| PT→PU→BI |
Direct effects |
0.177 |
0.04 |
0.31 |
0.013 |
| Indirect effects |
0.021 |
0.002 |
0.058 |
0.025 |
| Total effect |
0.198 |
0.063 |
0.332 |
0.003 |
| PEC→PEOU→BI |
Direct effects |
0.202 |
0.067 |
0.334 |
0.004 |
| Indirect effects |
0.023 |
0.002 |
0.071 |
0.027 |
| Total effect |
0.225 |
0.093 |
0.354 |
0.001 |
| ENJ→PEOU→BI |
Direct effects |
0.192 |
0.058 |
0.32 |
0.009 |
| Indirect effects |
0.036 |
0.006 |
0.088 |
0.016 |
| Total effect |
0.228 |
0.097 |
0.359 |
0.002 |
| CANX→PEOU→BI |
Direct effects |
0.211 |
0.072 |
0.343 |
0.002 |
| Indirect effects |
0.036 |
0.006 |
0.081 |
0.016 |
| Total effect |
0.248 |
0.108 |
0.385 |
0.001 |
From the table above,
In the mediation path “RD→PU→BI,” the mediation effect value is 0.031, with a bootstrap confidence interval of 0.005–0.078; since the interval does not include zero, the mediation effect is significant.
In the mediation path “IMG→PU→BI,” the mediation effect value is 0.036, with a bootstrap confidence interval of 0.008–0.088; since the interval does not include zero, the mediation effect is significant.
In the mediation path “PT→PU→BI,” the mediation effect value is 0.021, with a bootstrap confidence interval of 0.002–0.058; since the interval does not include zero, the mediation effect is significant.
In the mediation path “PEC→PEOU→BI,” the mediation effect value is 0.023, with a bootstrap confidence interval of 0.002–0.071; since the interval does not include zero, the mediation effect is significant.
In the mediation path “ENJ→PEOU→BI,” the mediation effect value is 0.036, with a bootstrap confidence interval of 0.006–0.088; since the interval does not include zero, the mediation effect is significant.
In the mediation path “CANX→PEOU→BI,” the mediation effect value is 0.036, with a bootstrap confidence interval of 0.006–0.081; since the interval does not include zero, the mediation effect is significant.
Table 16.
Bootstrap mediation effect results table.
Table 16.
Bootstrap mediation effect results table.
| Chain mediation effect test |
| Path |
Effect |
Estimate |
Lower |
Upper |
P |
| PEC→PEOU→PU→BI |
Direct effects |
0.202 |
0.067 |
0.334 |
0.004 |
| Indirect effects |
0.006 |
0.001 |
0.021 |
0.02 |
| Total effect |
0.208 |
0.073 |
0.341 |
0.004 |
| ENJ→PEOU→PU→BI |
Direct effects |
0.192 |
0.058 |
0.32 |
0.009 |
| Indirect effects |
0.009 |
0.002 |
0.027 |
0.007 |
| Total effect |
0.201 |
0.066 |
0.333 |
0.006 |
| CANX→PEOU→PU→BI |
Direct effects |
0.211 |
0.072 |
0.343 |
0.002 |
| Indirect effects |
0.009 |
0.002 |
0.028 |
0.008 |
| Total effect |
0.22 |
0.083 |
0.351 |
0.002 |
From the table above,
In the chain mediation path “PEC→PEOU→PU→BI,” the chain mediation effect value is 0.006, with a bootstrap confidence interval of 0.001–0.021; since the interval does not include zero, the chain mediation effect is significant.
In the chain mediation path “ENJ→PEOU→PU→BI,” the chain mediation effect value is 0.009, with a bootstrap confidence interval of 0.002–0.027; since the interval does not include zero, the chain mediation effect is significant.
In the chain mediation path “CANX→PEOU→PU→BI,” the chain mediation effect value is 0.009, with a bootstrap confidence interval of 0.002–0.028; since the interval does not include zero, the chain mediation effect is significant.