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Table 3 Regression parameters for multinomial linear model age category ~ crime category

From: Responding to victimisation in a digital world: a case study of fraud and computer misuse reported in Wales

Age category

Parameter (crime category)

Estimate (β)

Standard error

Wald statistic

Odds-ratio

37–52

(Intercept)

− 0.09

0.06

− 1.4

0.92

Card and banking

− 0.24

0.14

− 1.8

0.79

Consumer fraud

0.14

0.08

1.9

1.15

Hacking

0.02

0.12

0.16

1.02

Investment fraud

0.98

0.98

3.2

2.7

Malware virus DDOS

− 0.09

− 0.09

− 0.59

0.91

Other fraud

− 0.01

− 0.01

− 0.12

0.99

Services fraud

− 0.04

− 0.04

− 0.26

0.96

53–66

(Intercept)

0.18

0.06

3.0

1.20

Card and banking

− 0.73

0.14

− 5.2

0.48

Consumer fraud

− 0.16

0.07

− 2.2

0.85

Hacking

− 0.80

0.13

− 6.06

0.45

Investment fraud

1.31

0.28

4.6

3.7

Malware virus DDOS

− 0.32

0.15

− 2.08

0.73

Other fraud

− 0.28

0.09

− 3.04

0.75

Services fraud

− 0.76

0.18

− 4.23

0.47

> 67

(Intercept)

0.43

0.06

7.6

1.54

Card and banking

− 1.03

0.14

− 7.3

0.36

Consumer fraud

− 0.60

0.07

− 8.6

0.55

Hacking

− 1.47

0.15

− 9.98

0.23

Investment fraud

1.02

0.28

3.6

2.8

Malware virus DDOS

− 1.36

0.19

− 7.21

0.26

Other fraud

− 0.45

0.09

− 5.04

0.64

Services fraud

− 1.69

0.22

− 7.60

0.19

  1. Model: \(\begin{aligned} &\text{log}\left( {\frac{{\Pr Y = \varvec{ }j}}{{\Pr Y = \varvec{ }j^{\prime}}}} \right) \\ & = \beta_{0} + \beta_{1} \;Crimecategory\left( {Card \, and \, Banking} \right) + \beta_{2} \;Crimecategory\left( {Consumer \, fraud} \right) \\ & \ + \beta_{3} \;Crimecategory\left( {Hacking} \right) + \beta_{4} \;Crimecategory\left( {Investment \, fraud} \right) \\ & \ + \beta_{5} \;Crimecategory\left( {Malware, \, Virus \, and \, DDOS} \right) + \beta_{6} \;Crimecategory\left( {Other \, fraud} \right) \\ & \ + \beta_{7} \;Crimecategory\left( {Services \, fraud} \right) \end{aligned}\) where j′ = reference category (age category = 0–36 years old)
  2. \(\beta_{0} = Advance fee fraud\)