According to the timeline of implementation of government regulations and public transport announcements, we analyze our data in six different phases (see Fig. 1 below).
We first run the analysis of variance (ANOVA) and find that the effects of different announcements on public transport mobility are heterogeneous. These heterogeneities are statistically significant at the 5% level. Next, we use structural equation modeling (SEM) to investigate the relationship between announcements, government regulations, public transport mobility, and the spread of coronavirus (see Appendix, Fig. A1 and A2).
During Phase II, the Viennese government imposed the first mask-wearing-related regulation, but no announcement on public transport was implemented. Table 1, model (1) shows the SEM results for Phase II: we find that regulation 1 had no effect on public transport mobility, but it decreased the number of new cases directly. During Phase III, Wiener Linien imposed the first mask-wearing-related announcement on all public transport and in all stations; meanwhile, regulation 1 remained in place. In Phase III, we find that announcement 1 was negatively correlated with transport mobility, and this result is statistically significant at the 1% level. Yet, in Phase III, government regulation 1 had no direct impact on the number of new coronavirus cases (see Table 1, model (2)).
Table 1
Output of the structural models
Structural models
|
|
(1)
|
(2)
|
(3)
|
(4)
|
(5)
|
Dependent variable: Number of new coronavirus infection cases
|
Public transport
mobility
|
23.187***
(6.684)
|
25.218***
(5.021)
|
16.520***
(4.302)
|
88.142**
(33.143)
|
54.771**
(17.654)
|
Temperature
|
-37.701***
(6.144)
|
-39.896***
(8.042)
|
-30.491***
(6.553)
|
-107.933**
(40.202)
|
-64.894**
(22.590)
|
Regulation 1
|
-142.272*
(85.274)
|
-146.422
(89.757)
|
-128.647*
(69.929)
|
-275.002
(282.109)
|
|
Regulation 2
|
|
|
|
|
520.750**
|
|
|
|
|
|
(160.465)
|
Dependent variable: Public transport mobility
|
Number of new
coronavirus
cases
|
-0.086***
(0.031)
|
-0.096***
(0.022)
|
-0.054***
(0.018)
|
-1.114
(1.060)
|
-0.730
(0.527)
|
Regulation 1
|
-6.081
(8.503)
|
10.413**
(4.892)
|
-2.446
(5.431)
|
3.079
(32.091)
|
|
Regulation 2
|
|
|
|
|
48.053
|
|
|
|
|
|
(59.429)
|
Announcement 1
|
|
-35.627***
(7.375)
|
|
|
|
Announcement 2
|
|
|
13.387***
(3.724)
|
|
|
Announcement 3
|
|
|
|
591.530
(560.875)
|
352.918
(249.570)
|
Chi-square (p-value)
|
.
|
0.928
|
0.807
|
.
|
.
|
RMSEA
|
0.000
|
0.000
|
0.000
|
.
|
.
|
SRMR
|
0.000
|
0.001
|
0.003
|
0.024
|
0.033
|
CFI
|
1.000
|
1.000
|
1.000
|
1.000
|
1.000
|
NNFI
|
1.000
|
1.037
|
1.047
|
.
|
.
|
p-values in parentheses. * p < 0.1, ** p < 0.05, *** p < 0.01. Note: The model fit indexes include: chi-square (p > 0.05); Root Mean Square Error of Approximation (RMSEA) (RMSEA < 0.05 or < 0.08); Standardized Root Mean Square Residual (SRMR) (SRMR < 0.05); Comparative Fit Index (CFI) (CFI > 0.90 or > 0.95); and Non-Normed Fit Index (NNFI) (NNFI > 0.90 or > 0.95). |
In Phase IV, the content of the announcement changed to announcement 2 while the government regulation stayed the same. We find that announcement 2 increased the mobility on public transport, whereas government regulation 1 reduced the number of new coronavirus infections. However, the government regulation did not affect the mobility on public transport (see Table 1, model (3)). In Phase V, the announcement on public transport switched to announcement 3 while the government regulation stayed at regulation 1. During this phase (V), both the government regulation and the announcement had no influence on the mobility on public transport. Moreover, government regulation 1 failed to lower the number of new coronavirus cases (see Table 1, model (4)). Finally, in Phase VI, announcement 3 remained, whilst the government regulation changed to regulation 2. According to Table 1, model (5), announcement 3 did not have a statistically significant impact on public transport mobility. However, there was a positive correlation between regulation 2 and the number of new coronavirus infection cases. According to the WHO, it can take up to 14 days for an individual to show Covid-19 symptoms (WHO 2020). Hence, it can be argued that there exists a time-lag between new infections and changes in public transport mobility. Adding a lag term of the dependent variable into the structural models, we find that our results are consistent and robust (see Appendix, Table A3).