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Minimizing effects of scale distortion for spatially grouped census data using rough sets

机译:使用粗集最大程度地减少空间分组人口普查数据的比例失真的影响

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摘要

Census data has been widely used for community evaluation based on demographic and socioeconomic variables. However, the analysis is typically associated with specific areal units and the results often change when the size of the census configuration changes leading to scale distortions. Various approaches such as optimal zoning systems and multivariate statistical analysis have been developed to address the scale problem. But limitations in these approaches have led to the use of non-statistical methods to tackle the scale problem. This study combines a non-statistical method with descriptive statistical measures to develop a rough sets approach to constructing a census-based deprivation index (DI) and to determine its relationship to a recent immigrant population using the 2001 Canadian census. Application of the approach in the Greater Vancouver Regional District shows that rough sets can stabilize relationships for spatially grouped census data by minimizing scale distortions. Scale sensitivity measures are also estimated to translate DI relationships across three census configurations. The rough sets approach is suitable for areal data analysis because it is resistant to nonlinearity, outliers, and assumes no prior relationship between variables.
机译:人口普查数据已被广泛用于基于人口和社会经济变量的社区评估。但是,分析通常与特定的面积单位相关联,并且当普查配置的大小更改导致比例尺失真时,结果通常也会更改。已经开发出各种方法,例如最佳分区系统和多元统计分析来解决规模问题。但是这些方法的局限性导致使用非统计方法来解决规模问题。这项研究将非统计方法与描述性统计方法相结合,以开发粗糙集方法来构建基于人口普查的贫困指数(DI),并使用2001年加拿大人口普查确定其与最近移民的关系。该方法在大温哥华地区中的应用表明,粗糙集可以通过最小化比例尺失真来稳定空间分组人口普查数据的关系。还估计了尺度敏感性度量,以在三个人口普查配置之间转换DI关系。粗糙集方法适用于区域数据分析,因为它可以抵抗非线性,离群值并且假定变量之间没有先验关系。

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