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Licensed Unlicensed Requires Authentication Published by De Gruyter August 15, 2023

Corona and the Cross: Religious Affiliation, Church Bans, and Covid Infections

  • Holger Strulik ORCID logo EMAIL logo and Slava Yakubenko
From the journal German Economic Review

Abstract

We examine the effectiveness of church service bans in containing the spread of Covid-19 in Germany. We furthermore investigate how differences in the local religious affiliations affect infections and the effectiveness of church bans and other church-related restrictions. We find that, without a ban, infections per capita are higher in districts (Landkreise) with larger shares of religious population. In panel analysis, controlling for district fixed effects and a host of potential confounders, we find that church bans effectively reduce infections. For a ban in place for 14 days before a considered day, the predicted growth factor of infections is lower by 0.9 of its standard deviation. Finally, we show that Easter contributed significantly to the growth of infections in 2020 and 2021. The growth factor of infections was lower in regions with larger shares of Catholics and Protestants during Easter 2020 (when a church ban was in place) but not in 2021 (without a ban).

JEL Classification: I12; I18; R12; Z12

Corresponding author: Holger Strulik, Department of Economics, University of Göttingen, Platz der Göttinger Sieben 3, 37073 Göttingen, Germany, E-mail:

Acknowledgments

We would like to thank two anonymous reviewers for helpful comments.

Appendix A
Table 4:

Summary statistics of used variables.

Variable Obs Mean Std. dev. Min Max
Panel A: Cross-sectional variables
Cases per capita (wave I) 399 0.002204 0.0016541 0.0003011 0.0156681
Cases per capita (wave II) 399 0.0257026 0.009272 0.0056667 0.0624468
Cases per capita (wave III) 399 0.0145733 0.005444 0.0034591 0.0412494
Cases per capita (waves II & III) 399 0.0402758 0.0134526 0.0091257 0.0901965
Cases per capita (all waves) 399 0.043651 0.0139895 0.0104472 0.0928824
Share of Catholics 399 0.3352353 0.2488237 0.0191933 0.887439
Share of Protestants 399 0.3167559 0.1750839 0.0454727 0.7588371
Share of Free Evangelicals 399 0.0075983 0.0081158 0 0.0621516
Share of Orthodox 399 0.0107221 0.0092562 0 0.0645703
Share of other religions 399 0.0225975 0.0146717 0 0.0957371
ln(population) 399 11.96711 0.6309765 10.44024 14.2018
GDP pc 399 3.561412 1.587353 1.59209 17.87063
Accessibility 399 0.2267669 0.1599366 0 0.69
Share 65+ 399 0.209948 0.0234753 0.1510057 0.2821923
Share 29− 399 0.3024633 0.0285184 0.221618 0.3866958
Share w/o degree 399 0.0914463 0.0704263 0.0087515 0.4720327
Share w degree 399 0.0953563 0.0732854 0.016784 0.4460912
Share females 399 0.5057835 0.0063432 0.4872 0.5249
Share migrants 399 0.1673506 0.0947615 0.0181919 0.4972176
Panel B: Panel variables
R (wave I) 31,278 0.990247 0.7371988 0.0352052 20.45963
R (wave III) 34,887 0.982866 0.506134 0.004058 5.585498
Church ban 31,278 0.5969858 0.4529527 0 1
Church restrictions 31,278 0.2885 0.4281776 0 1
1.5 m distance 31,278 0.8488997 0.3319456 0 1
Shop closure 31,278 0.4666617 0.4621128 0 1
Private gatherings 31,278 0.8210393 0.3589873 0 1
Past temeprature 31,278 15.02278 4.089088 4.324472 23.45356
Table 5:

Past infections and governmental measures.

Dep. variable Church ban
(1) (2) (3) (4) (5) (6) (7) (8)
New cases yesterday (’000) 0.00355 0.00001
(0.01050) (0.02781)
Total cases (’000) 0.00024 0.00011
(0.00037) (0.00045)
Total cases last week(’000) 0.00075 0.00246
(0.00154) (0.00448)
Total cases last 4 weeks(’000) 0.00044 0.00110
(0.00065) (0.00109)
N 109,874 109,874 109,874 109,874 107,468 107,468 99,047 99,047
Number of regions 401 401 401 401 401 401 401 401
Adj. R 2 0.938 0.939 0.938 0.939 0.938 0.939 0.945 0.947
Dep. variable Restrictions
(1) (2) (3) (4) (5) (6) (7) (8)
New cases yesterday (’000) 0.10131 0.12875
(0.14532) (0.31274)
Total cases (’000) 0.00062 0.00043
(0.00046) (0.00282)
Total cases last week(’000) 0.01653 0.02242
(0.02223) (0.05654)
Total cases last 4 weeks(’000) 0.00427 0.00640
(0.00461) (0.01821)
N 180,847 180,847 180,847 180,847 178,441 178,441 170,020 170,020
Number of regions 401 401 401 401 401 401 401 401
Adj. R 2 0.780 0.843 0.780 0.843 0.778 0.842 0.773 0.843
  1. LPM regressions. Odd columns include Date fixed effects, even columns include both Date and Bundesland fixed effects. Standard errors clustered at the Bundesland level in parentheses. a p < 0.10, b p < 0.05, c p < 0.01.

Table 6:

Governmental measures and religious affiliation: panel regressions.

Dep. variable R(t)
(1) (2) (3) (4)
Ban −0.130c −0.015
(0.023) (0.038)
Ban × Catholic −0.343c
(0.057)
Ban × Protestant −0.122
(0.081)
Ban × Free Evangelic −1.164
(1.539)
Ban × Orthodox −2.216
(1.868)
Ban × other 2.902c
(1.083)
Restrictions −0.049b −0.119c
(0.021) (0.040)
Restrictions × Catholic 0.040
(0.053)
Restrictions × Protestant 0.160a
(0.091)
Restrictions × Free Evangelic 1.840
(1.468)
Restrictions × Orthodox −0.019
(1.986)
Restrictions × other −0.362
(1.159)
Past temperature −0.025c −0.025c −0.024c −0.024c
(0.002) (0.002) (0.002) (0.002)
1.5 m distance −0.589c −0.601c −0.593c −0.595c
(0.044) (0.044) (0.042) (0.043)
Shops closure −0.129c −0.122c −0.262c −0.262c
(0.023) (0.022) (0.020) (0.020)
Private gatherings 0.143c 0.156c 0.147c 0.148c
(0.035) (0.035) (0.036) (0.036)
Landkreis FE Yes Yes Yes Yes
Mean R(t) 0.990 0.990 0.990 0.990
SD R(t) 0.737 0.737 0.737 0.737
N 31,278 31,278 31,278 31,278
Number of regions 401 401 401 401
Adj. R-squared 0.116 0.118 0.114 0.114
  1. OLS regressions. Unaffilaited are the omitted category in columns (2) and (4). Standard errors clustered at the Landkreis level in parentheses. a p < 0.10, b p < 0.05, c p < 0.01.

Table 7:

Easter and spread of COVID-19: joint sample.

Dep. variable R(t)
(1) (2)
Past R 0.105c −0.089c
(0.016) (0.017)
Easter 1.326c
(0.177)
Wave III −0.007
(0.009)
Easter × Wave III 0.563c
(0.206)
Easter 2020 × Catholic −4.112c
(1.353)
Easter 2021 × Catholic −1.634
(1.037)
Easter 2020 × Protestant −2.132
(1.692)
Easter 2021 × Protestant −1.080
(1.271)
Easter 2020 × Free Evangelic −13.610
(15.969)
Easter 2021 × Free Evangelic −4.339
(15.149)
Past temperature −0.039c 0.000
(0.001) (0.005)
Landkreis FE Yes Yes
Bundesland × date FE No Yes
N 60,150 59,850
Number of regions 401 399
Adj. R 2 0.071 0.194
  1. OLS regressions. The baseline category includes unaffiliated, Orthodox and others. Column (1) includes past measures of social distancing. Standard errors clustered at the Landkreis level in parentheses. a p < 0.10, b p < 0.05, c p < 0.01.

Table 8:

Governmental measures and religious affiliation: Bundesland-level SEs.

Dep. variable R(t)
(1) (2)
Ban −0.655b −0.385
(0.268) (0.222)
Restrictions −0.586b −0.433a
(0.268) (0.221)
Ban × Catholic −1.084c
(0.191)
Ban × Protestant −0.328
(0.302)
Ban × Free Evangelic 3.134
(5.146)
Ban × Orthodox −7.805
(6.780)
Ban × other 7.004
(4.161)
Restrictions × Catholic −0.880c
(0.190)
Restrictions × Protestant −0.164
(0.417)
Restrictions × Free Evangelic 4.327
(5.437)
Restrictions × Orthodox −6.866
(6.192)
Restrictions × other 6.184
(4.250)
Past temperature −0.023c −0.022c
(0.003) (0.002)
1.5 m distance −0.270 −0.199
(0.203) (0.165)
Shops closure −0.112c −0.098c
(0.028) (0.025)
Private gatherings 0.216c 0.218c
(0.062) (0.049)
N 31,278 31,278
Number of regions 401 401
Adj. R 2 0.127 0.137
  1. OLS regressions. Unaffiliated are the omitted category. Standard errors clustered at the bundesland level in parentheses. a p < 0.10, b p < 0.05, c p < 0.01.

Table 9:

Easter and spread of COVID-19: Bundesland-level SEs.

Dep. variable R(t)
Wave I III
(1) (2) (3) (4)
Past R −0.118c −0.143c 0.266c −0.069c
(0.027) (0.030) (0.046) (0.016)
Easter 0.245 1.876c
(0.221) (0.126)
Easter × Catholic −5.411a −0.756
(2.552) (1.707)
Easter × Protestant −3.804 0.103
(2.398) (2.050)
Easter × Free Evangelic −5.085 −9.843
(23.878) (11.384)
Past temperature −0.015c −0.009 −0.043c 0.002
(0.002) (0.018) (0.004) (0.005)
Landkreis FE Yes Yes Yes Yes
Bundesland × date FE No Yes No Yes
Mean R(t) 0.899 0.899 0.983 0.983
SD R(t) 0.640 0.641 0.506 0.507
N 25,664 25,536 34,887 34,713
Number of regions 401 399 401 399
Adj. R 2 0.013 0.040 0.162 0.364
  1. OLS regressions. The baseline category includes unaffiliated, Orthodox and others. Column (1) includes past measures of social distancing. Standard errors clustered at the bundesland level in parentheses. a p < 0.10, b p < 0.05, c p < 0.01.

Table 10:

Deaths of COVID-19.

Dep. variable Deaths per 1000 inhabitants
Wave I II III II & III All
(1) (2) (3) (4) (5)
Catholic 0.270a 0.887b 0.222a 1.109b 0.001c
(0.138) (0.450) (0.120) (0.475) (0.000)
Protestant 0.165 1.139b 0.229a 1.368b 0.002c
(0.120) (0.505) (0.137) (0.532) (0.001)
Free Evangelic 0.763 −1.800 0.481 −1.318 −0.001
(0.920) (3.031) (0.758) (3.146) (0.003)
Other −1.037 0.170 0.319 0.489 −0.000
(1.157) (2.765) (0.649) (3.004) (0.003)
Orthodox 1.374 −4.239 −0.558 −4.797 −0.003
(1.348) (3.735) (1.033) (3.917) (0.004)
ln(population) 0.008 −0.038 0.006 −0.033 −0.000
(0.018) (0.054) (0.010) (0.055) (0.000)
GDP pc 0.013a −0.035b 0.003 −0.032a −0.000
(0.007) (0.017) (0.004) (0.018) (0.000)
Accessibility −0.142b −0.258 −0.085a −0.343b −0.000c
(0.072) (0.162) (0.043) (0.174) (0.000)
Share 29− −0.462 −5.468c −1.212b −6.680c −0.007c
(0.920) (1.954) (0.521) (2.069) (0.002)
Share 65+ 0.423 −0.173 0.378 0.205 0.001
(0.544) (2.018) (0.458) (2.194) (0.002)
Share w/o degree 0.781 1.112 0.248 1.359 0.002
(0.945) (1.705) (0.471) (1.799) (0.002)
Share w degree −0.229 −0.274 −0.345a −0.619 −0.001
(0.274) (0.641) (0.182) (0.669) (0.001)
Share female 1.103 2.684 0.626 3.311 0.004
(1.613) (3.329) (0.994) (3.620) (0.004)
Share migrants −0.305 2.511c 0.322 2.833c 0.003c
(0.311) (0.826) (0.250) (0.899) (0.001)
N 399 399 399 399 399
Adj. R 2 0.198 0.495 0.467 0.564 0.533
  1. OLS regressions. All regressions include Bundesland FE and a constant term. Robust standard errors in parentheses. a p < 0.10, b p < 0.05, c p < 0.01.

Table 11:

Correlation matrix of used variables.

Catholic Protestant Free other Orthodox ln(population) ln(GDP) Accessibility Share Share Share Share Share Share
Evangelic 25− 65+ w/o w/degree female migrants
degree
Catholic 1.0000
Protestant −0.5140c 1.0000
Free Evangelic −0.2350c 0.4036c 1.0000
Other 0.1281b 0.1375c 0.2295c 1.0000
Orthodox 0.2012c −0.0168 0.0995b 0.7158c 1.0000
ln(population) −0.0602 −0.0460 0.2406c 0.3212c 0.2503c 1.0000
ln(GDP) 0.1384c −0.0696 −0.0239 0.4096c 0.5637c 0.0725 1.0000
Accessibilityc −0.1409c 0.1760c 0.1465c −0.4235c −0.4811c −0.1287c −0.4753c 1.0000
Share 25− 0.4905c 0.0060 0.1440b 0.4386c 0.4938c 0.1884c 0.4058c −0.3612c 1.0000
Share 65+ −0.5299c 0.0918b −0.0782 −0.2922c −0.3859c −0.2618c −0.2257c 0.1708c −0.8277c 1.0000
Share w/o 0.4282c 0.2243c 0.1997c 0.7054c 0.6167c 0.0867 0.3214c −0.2806c 0.6439c −0.4749c 1.0000
degree
Share −0.0890 −0.1577b −0.0591 0.2990c 0.4715c 0.3694c 0.5351c −0.5515c 0.3768c −0.2314c 0.0123 1.0000
w/degree
Share −0.2845c 0.1198b −0.0137 0.1259b 0.0580 0.0642 0.0244 −0.2656c −0.2054c 0.3764c −0.0467 0.3235c 1.0000
females
Share 0.2819c 0.0880 0.2465c 0.8639c 0.8522c 0.2649c 0.5819c −0.4874c 0.604c0 −0.4392c 0.8188c 0.3859c 0.0753 1.0000
migrants
  1. a p < 0.10, b p < 0.05, c p < 0.01.

The Model

To analyze the dynamics of the epidemics we refer to a simple SEIR model. Under the standard formulation the model consist of as a set of differential equations that describe evolution of susceptible, exposed, infectious and recovered populations. As we are primarily interested in the analysis of contagiousness we focus on the infected individuals and assume the share of susceptible individuals to be equal to 1. We believe that this assumption is reasonable in our setting. For analysis of the efficacy of the ban and restrictions of religious services, we use data from Wave I (until 1 June, 2020). By this time in total 182 thousand cases of COVID-19 were registered in Germany, what is roughly equal to 0.2 percent of the total population. Even though it is not yet exactly known what share of infected does not reveal symptoms, we have reasons to believe that the real number of infected individuals has not substantially exceeded 1 percent of the total population (Mizumoto et al. 2020).

The evolution of a number of cases diagnosed with the disease is:

(A1) α I ̇ = ( 1 α ) I r ( t ) γ + α I r γ h ( 1 α ) I γ α I γ h .

I is the total size of the currently infected population and α is the share of infected with revealed symptoms. We assume that only symptomatic cases (αI) were registered, but asymptomatic cases ((1 − α)I) are contagious and an infected individual generates r new cases while she or he is contagious. γ is the mean communicability period for asymptomatic cases and γ h is the mean time from infection to isolation of individuals with symptoms – the incubation period. The last two characters in Eq. (A1) stand for recovery of asymptomatic and isolation of symptomatic individuals, respectively.

We rearrange Eq. (A1) as:

(A2) α I ̇ = I λ , where λ r ( t ) ( 1 α ) γ 2 γ h + α γ γ h 2 ( 1 α ) γ h α γ γ γ h .

Assuming α to be constant, the solution to Eq. (A1) is:

(A3) α I ( t ) = α I ( 0 ) e y ( t ) , where y ( t ) λ ( t ) d t ,

and I(0) is the initial number of infected. y(t) is the average growth rate of infection cases over an incubation period. As Eq. (A2) and (A3) demonstrate, besides the probability of infection that we expect to vary daily during the communicability period, y(t) also accounts for the duration of communicability and the fact that not everyone develops symptoms despite being contagious.

As it is now, y(t) represents an average growth rate of infection cases from the beginning of the epidemic until day t. However, in our study we want to follow evolution of contagiousness under the influence of particular factors, such as changes in policy. Thus, we focus on weighted 14-days intervals – incubation periods – and follow evolution of cases not from the first day of the epidemic, but from the first day of the incubation period of infections diagnosed by a doctor on day t. To avoid breaks in the data on days, when there were no infections registered, we calculate our average exponential growth rate of new infections over the incubation period by adding one to the number of infections. Putting both sides of the Eq. (A3) in natural logarithms and rearranging it yields us:

(A4) y ̂ ( t ) = ln ( I ( t ) + 1 ) ln ( I p ( t ) + 1 ) ,

where ln(I p (t)) is an average number of infections diagnosed and recorded by RKI between t − 1 and t − 14 weighted using the distribution derived by Backer, Klinkenberg, and Wallinga (2020). Now y ̂ ( t ) is the estimated average growth rate of the number of infection cases diagnosed on day t over the incubation period. However, for an easier interpretation of our results, we can refer to Eq. (A3) and use the fact that e y(t) can be read as the number of new infections generated from the initial number of infections until day t. Given that we fix the time frame equal to one incubation period, we can obtain the effective reproductive number:

(A5) R ( t ) = e y ̂ ( t ) .

In other words, R(t) tells us how many new infections an average infected person diagnosed with COVID-19 and isolated from the population on day t was generating while being contagious.

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Received: 2022-12-20
Accepted: 2023-07-16
Published Online: 2023-08-15
Published in Print: 2023-08-26

© 2023 Walter de Gruyter GmbH, Berlin/Boston

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