2018
DOI: 10.1371/journal.pone.0192931
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Unveiling relationships between crime and property in England and Wales via density scale-adjusted metrics and network tools

Abstract: Scale-adjusted metrics (SAMs) are a significant achievement of the urban scaling hypothesis. SAMs remove the inherent biases of per capita measures computed in the absence of isometric allometries. However, this approach is limited to urban areas, while a large portion of the world’s population still lives outside cities and rural areas dominate land use worldwide. Here, we extend the concept of SAMs to population density scale-adjusted metrics (DSAMs) to reveal relationships among different types of crime and… Show more

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Cited by 12 publications
(20 citation statements)
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“…That might be due to the fact that per capita indicators represent normalized variables, eliminating the population size as a factor in the analysis. The normalization is comparable to scale‐adjusted metrics (Alves, Mendes, Lenzi, & Ribeiro, ), which were better predicators in different urban, environmental, and demographics analyses (Oliveira, Ribeiro, Bastos‐Filho, & Menezes, ; Ribeiro, Hanley, & Lewis, ).…”
Section: Discussionmentioning
confidence: 59%
“…That might be due to the fact that per capita indicators represent normalized variables, eliminating the population size as a factor in the analysis. The normalization is comparable to scale‐adjusted metrics (Alves, Mendes, Lenzi, & Ribeiro, ), which were better predicators in different urban, environmental, and demographics analyses (Oliveira, Ribeiro, Bastos‐Filho, & Menezes, ; Ribeiro, Hanley, & Lewis, ).…”
Section: Discussionmentioning
confidence: 59%
“…The success of DSAMs and related methodologies 2,8,10,11 makes clear that any set of scaling laws provides an incomplete picture of both rural and urban landscapes. Although they may appear to be, the residuals are not randomly distributed around the scaling law whatever the model.…”
Section: Resultsmentioning
confidence: 99%
“…In the data considered here, this issue is occasionally severe. Although progress has been made on these problems we note the following: (1) The analysis of scale adjusted metrics 2,8,10 assumes that the power law fits are an incomplete explanation of the data. Specifically, the approach 2,8,10 assumes the residuals around a power law fit contain explainable variance and are not random relative to other residuals.…”
mentioning
confidence: 99%
“…Also population cutoff used to create a set of cities will influence the measured scaling [18]. Interestingly, the measured scaling itself may suggest the existence of different power-law regimes related to population size [40].…”
Section: Plos Onementioning
confidence: 99%