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Space-time dynamics of crime Professor Shane D Johnson (Kate Bowers, Toby Davies, Ken Pease) UCL Department of Security and Crime Science [email protected]

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Segunda presentación: Repeat victimization, 22 de abril de 2014 en la Primera Cumbre de Análisis Criminal Científico.

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Page 1: Shane Johnson

Space-time dynamics of crime

Professor Shane D Johnson (Kate Bowers, Toby Davies, Ken Pease)

UCL Department of Security and Crime Science [email protected]

Page 2: Shane Johnson

Overview

•  Clustering – temporal and spatial

•  Some basic findings

•  Background theory –  Target heterogeneity –  Contagion/boost

•  Space-time clustering of urban crime

•  Space-time clustering of extreme events

Page 3: Shane Johnson

Temporal patterns of burglary (hourly)

•  Actual time of burglaries is usually unknown •  Earliest and latest times used

–  Compute the probability of each burglary occurring in each hour –  Compute the error of this estimate (vertical bars in graph)

Page 4: Shane Johnson

Temporal burglary patterns – (daily)

Page 5: Shane Johnson

Crime Concentration - Burglary

Page 6: Shane Johnson

Johnson, S.D. (2010). A Brief History of the Analysis of Crime Concentration. European Journal of Applied Mathematics, 21, 349-370.

Baudains, P., Braithwaite, A., & Johnson, S. D. (2013). Spatial patterns in the 2011 London riots. Policing, 7(1), 21-31.

Crime Concentration Burglary Riots

Page 7: Shane Johnson

Repeat Victimization: Concentration and Timing

Johnson, S.D., Bowers, K.J., and Hirschfield, A.F. (1997). New insights into the spatial and temporal distribution of repeat victimization. British Journal of Criminology, 37(2): 224-241.

Weisel, D. L. (2005). Analyzing repeat victimization. US Department of Justice, Office of Community Oriented Policing Services.

Page 8: Shane Johnson

Explaining Repeat Victimisation

1.  Target heterogeneity (Burglary)

2.  Contagion or boost

Johnson, S.D., and Bowers, K.J. (2010). Permeability and Crime Risk: Are Cul-de-sacs Safer? Journal of Quantitative Criminology, 26, 113-138.

Pease, K. (1998). Repeat victimisation: Taking stock. Home Office Police Research Group.

Page 9: Shane Johnson

Theoretical explanations for repeat victimization

Risk heterogeneity (e.g. Nagin and Paternoster, 1991; 2000)

•  Even if the risk of burglary were homogeneous some repeat victimization would be expected on a chance basis, but risk is heterogeneous

•  Different offenders target the same property due to time-stable differences in target attractiveness or accessibility

–  Stability in the variation of risk drives the correlation between past and future risk

•  Aggregate patterns may thus be a ruse generated by the heterogeneity or victimization risk

•  Loaded dice

Page 10: Shane Johnson

The time course: Heterogeneity’s ruse?

Elapsed time

Tim

e to

RV

Page 11: Shane Johnson

Micro-simulation study

•  Bottom-up approach

•  Recorded burglary data 1999-2003 (50,691 events) –  Date, time, location (address and x and y coordinates)

•  2001 Census output area geography –  In simple terms, the system created Output Areas with around 125

households and populations which tended towards homogeneity (http://www.statistics.gov.uk/census2001/op12.asp)

–  Housing type and various other data

•  Ordnance survey address point data (590,856 homes)

Page 12: Shane Johnson

High

Medium

Low

Household Risk

0 17.5 35km

Page 13: Shane Johnson

High

Medium

Low

Household Risk

Page 14: Shane Johnson

Victim selection (weekly patterns)

Page 15: Shane Johnson

Heterogeneous risk models

•  Area level risk

•  Area AND within area variation models –  Homes within each area randomly allocated to a particular type

with the model calibrated using styalized facts

•  Seasonal variation

Page 16: Shane Johnson

0.0

0.1

1.0

10.0

100.0

1,000.0

10,000.0

100,000.0

1 10

Number of times victimized (n )

Num

ber o

f hom

es v

ictim

ized

n ti

mes

ObservedFlag-HomesFlag-SecFlag-OAFlag-H

Heterogeneous risk models

Johnson, S.D. (2008). Repeat burglary victimisation: A Tale of Two Theories. J Exp Criminol, 4: 215-240.

Page 17: Shane Johnson

0

50

100

150

200

250

1 6 11 16 21 26 31 36 41 46 51 56 61 66 71 76 81 86 91 96 101

Num

ber o

f rep

eat b

urgl

arie

s pe

r int

erva

l

Weeks between events

Observed

Flag-H

Flag-OA

Flag-Sec

Flag-Homes

Heterogeneous risk models

Johnson, S.D. (2008). Repeat burglary victimisation: A Tale of Two Theories. J Exp Criminol, 4: 215-240.

Page 18: Shane Johnson

Explaining Repeat Victimisation and extending the concept

Boost Account •  Repeat victimisation is the work of a returning offender

•  Optimal foraging Theory (Johnson & Bowers, 2004) - maximising benefit, minimising risk and keeping search time to a minimum- –  repeat victimisation as an example of this –  burglaries on the same street in short spaces of time would also be an

example of this

•  Consider what happens in the wake of a burglary (near repeats)

Johnson, S.D., and Bowers, K.J. (2004).The Stability of Space-Time Clusters of Burglary. British Journal of Criminology, 44(1), 55-65.

Page 19: Shane Johnson

•  Communicability - inferred from closeness in space and time of manifestations of the disease in different people.

An analogy with disease Communicability

+ +

+ + +

+

+ + + +

+ +

+ + + +

area burglaries

Townsley, M., Homel, R., & Chaseling, J. (2003). Infectious burglaries. A test of the near repeat hypothesis. British Journal of Criminology, 43(3), 615-633.

Page 20: Shane Johnson

Neighbour effects at the street level

Bowers, K.J., and Johnson, S.D. (2005). Domestic burglary repeats and space-time clusters: the dimensions of risk. European Journal of Criminology, 2(1), 67-92.

Page 21: Shane Johnson

Knox Analyses Previous analysis does not take account of patterns across streets

The degree to which clustering occurs in Euclidian space can be measured using: - Monte Carlo simulation and Knox ratios (Knox, 1964)

Distance between events in pair

0-100m 101-200m 201-300m

7 days

421

221

189

14 days 246 209 091

Time between events in pair

21 days 102 237 144

 Townsley, M., Homel, R., & Chaseling, J. (2003). Infectious burglaries. A test of the near repeat hypothesis. British Journal of Criminology, 43(3), 615-633. Johnson, S.D. et al. (2007). Space-time patterns of risk: A cross national assessment of residential burglary victimization. J Quant Criminol 23: 201-219.

Page 22: Shane Johnson

Other Offence Types

Burglary – 5+ studies (Aus, UK, NDL, USA, China, ..)

Bicycle theft – 2+ studies (UK, China)

Theft of and from vehicles – 2+ studies (UK, USA)

Shootings – 1+ studies (USA)

IED attacks – 4+ studies (Iraq, Spain)

Maritime Piracy – 2+ studies (Somalia, World)

Page 23: Shane Johnson

Chains of events

+ +

+ + +

+

+ + + +

+ +

+ + +

+

area burglaries

+ +

+ +

+ +

+ +

Isolated pairs

Length  =  9  

Length  =  7  

Johnson,  S.D.  &  Bowers,  K.J.  (2004).  The  stability  of  space-­‐Fme  clusters  of  burglary.  Brit  J  Criminol  44:  55-­‐65.  

Page 24: Shane Johnson

Length of clusters

Page 25: Shane Johnson

Period of day consistency

0.5

0.6

0.7

0.8

0.9

1

1.1

1.2

1.3

1.4

1.5

1.6

1.7

1.8

1.9

2

7 14 21 28 35 42 49 56 63 70 77 84 91

Days between events

Obs

erve

d/Ex

pect

ed R

atio

RV

100m

1000m

Johnson, S. D., Birks, D., Mcloughlin, L., Bowers, K., Pease, K. (2007). Prospective Mapping in Operational Context. Home Office Online Report London: Home Office.

Page 26: Shane Johnson

Patterns in detection data?

For pairs of crimes:

–  Those that occur within 100m and 14 days of each other, 76% are cleared to the same offender

–  Those that occur within 100m and 112 days or more of each other, only 2% are cleared to the same offender

Johnson, S.D., Summers, L., Pease, K. (2009). Offender as Forager? A Direct Test of the Boost Account of Victimization. Journal of Quantitative Criminology, 25,181-200.

Page 27: Shane Johnson

Patterns in detection data?

0.2 0.5 1.0 2.0 5.0

0.001

0.005

0.050

0.500

A

Distance X (km)

Pro

b [D

ista

nce=

X]

Power lawExponential

2 5 10

0.001

0.005

0.050

0.500

B

Distance X (km)

Pro

b [D

ista

nce=

X]

Power lawExponential

Johnson, S.D. (2014). How do offenders choose where to offend? Perspectives from animal foraging. Legal and Criminological Psychology, in press.

Page 28: Shane Johnson

“If this area I didn’t get caught in, I earned enough money to see me through the day then I’d go back the following day to the same place. If I was in, say, that place and it came on top, and by it came on top I mean I was seen, I was confronted, I didn’t feel right, I’d move areas straight away …” (P02)

Summers, Johnson, & Rengert (2010) The Use of Maps in Offender Interviewing. In W. Bernasco (Ed.) Offenders on Offending. Cullompton: Willan.

Page 29: Shane Johnson

“The police certainly see a pattern, don’t they, so even a week’s a bit too long. Basically two or three days is ideal, you just smash it and then move on … find somewhere else and then just repeat it, and then the next area …” (RC02)

Summers, Johnson, & Rengert (2010) The Use of Maps in Offender Interviewing. In W. Bernasco (Ed.) Offenders on Offending. Willan.

Page 30: Shane Johnson
Page 31: Shane Johnson

Extreme Events (2011 London riots)

Page 32: Shane Johnson

Contagion (Markov process)

Baudains, P., Johnson, S. D., & Braithwaite, A. M. (2013). Geographic patterns of diffusion in the 2011 London riots. Applied Geography, 45, 211-219.

+

+ +

-

Page 33: Shane Johnson

Contagion

•  Modifiable Unit Problem •  Spatial and temporal scales

Page 34: Shane Johnson

Police deployments

Page 35: Shane Johnson

First half (Z scores)

Baudains, P., Johnson, S. D., & Braithwaite, A. M. (2013). Geographic patterns of diffusion in the 2011 London riots. Applied Geography, 45, 211-219.

Page 36: Shane Johnson

Second half (Z scores)

Baudains, P., Johnson, S. D., & Braithwaite, A. M. (2013). Geographic patterns of diffusion in the 2011 London riots. Applied Geography, 45, 211-219.

Page 37: Shane Johnson

Conclusions

•  Crime clusters in space, time and in space and time –  Urban crime (e.g. burglary, theft from vehicles) –  Insurgency –  Maritime piracy –  Riots

•  Burglars return to previous targets swiftly, exhibiting foraging patterns observed across species

•  Informs crime analysis and responses