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Table 2 Summary of the statistics of the Giant Component of the couriers’ informal social networks inferred from the co-location events

From: From co-location patterns to an informal social network of gig economy workers

City

N

E

\(\langle \varvec{k}\rangle\)

\(\varvec{\sigma }^{{\mathbf{2}}}\)

\(\varvec{k}_{{\varvec{max}}}\)

CC

APL

ρ

Diam

M

C2

3735

14484

7.76

77.53

55

0.27

5.73

0.36

16

0.84

C3

1868

5138

5.50

37.48

36

0.22

6.65

0.35

16

0.86

C1

1279

2679

4.19

19.28

33

0.16

6.42

0.32

16

0.81

C4

1071

3152

5.89

41.22

45

0.28

5.72

0.4

15

0.82

C9

714

1929

5.40

23.20

27

0.25

4.94

0.19

12

0.78

C8

680

1746

5.14

26.40

35

0.18

4.93

0.18

15

0.73

C6

651

1329

4.08

17.25

23

0.14

5.50

0.27

12

0.78

C7

490

1270

5.18

21.66

29

0.26

4.95

0.2

13

0.76

C5

437

1382

6.32

30.53

27

0.27

4.21

0.09

11

0.71

C12

164

361

4.40

13.26

19

0.23

4.62

0.23

13

0.66

C10

147

306

4.16

11.57

15

0.24

3.86

0.16

9

0.59

C13

138

199

2.88

4.63

11

0.13

4.78

0.07

10

0.70

C11

120

275

4.58

11.25

15

0.18

3.79

0.01

10

0.57

C14

8

5

1.25

0.18

2

0

1.33

− 0.67

2

0.64

C15

7

4

1.14

0.12

2

0

1.33

− 0.33

2

0.62

  1. N is the total number of nodes, E is the total number of edges, \(\langle k \rangle\) is the average degree, \(\sigma ^2\) is the variance of the degree, \(k_\textit{max}\) is the maximum degree, CC is the cluster coefficient, APL is the average path length, \(\rho\) is the assortativity mixing, Diam is the diameter and M is the modularity