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Table 4 The results from the fit of a power law [see Eq. (11)] to the relationship between the Death NLS and the national daily death count

From: Public risk perception and emotion on Twitter during the Covid-19 pandemic

Power law

\(\beta\)

\(\nu\)

95% CI

\(t\)

\(P>|t|\)

\(R^2\)*

NRMSE

\(n\)

Country

  

(\(\beta\))

(\(\beta\))

(\(\beta\))

   

Argentina

0.164

2.21

0.121–0.208

7.59

0.0

0.411

0.114

75

Australia

0.363

0.99

0.181–0.546

4.02

0.0002

0.259

0.173

43

Canada

0.288

0.37

0.252–0.323

16.29

0.0

0.678

0.106

87

Chile

0.085

2.47

0.06–0.109

6.97

0.0

0.382

0.151

78

Colombia

0.112

1.81

0.083–0.142

7.57

0.0

0.425

0.143

75

India

0.126

0.77

0.101–0.15

10.33

0.0

0.558

0.126

81

Mexico

0.141

1.52

0.126–0.157

18.04

0.0

0.78

0.1

78

Nigeria

0.104

1.56

0.037–0.172

3.09

0.0031

0.143

0.223

60

South Africa

0.087

1.11

0.037–0.136

3.52

0.0008

0.16

0.184

66

Spain

0.014

2.14

− 0.03 to 0.059

0.64

0.5241

− 0.042

0.202

82

UK

0.356

0.16

0.302–0.409

13.21

0.0

0.514

0.149

91

USA

0.309

0.21

0.279–0.339

20.54

0.0

0.608

0.139

88

  1. This is the best model in some cases, though it is outperformed by the Weber–Fechner law most times. *While we fit this model assuming a log-log relationship between p and s, we compute \(R^2\) with linear p to make it comparable to the model implied by the Weber–Fechner law [see Eq. (14) in “Appendix 1” for details]. This may cause negative values of \(R^2\) as is the case for Spain