Cultural Dasymetric Population Mapping with Historical GIS: A Case Study from the Southern Appalachians

Cultural Dasymetric Population Mapping with Historical GIS: A Case Study from the Southern Appalachians

George Towers (Concord University, USA)
DOI: 10.4018/978-1-4666-2038-4.ch069
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Abstract

There has been a recent flurry of interest in dasymetric population mapping. However, the ancillary coverages that underlie current dasymetric methods are unconnected to cultural context. The resulting regions may indicate density patterns, but not necessarily the boundaries known to inhabitants. Dasymetric population mapping is capable of capturing the cultural commonality and community interaction that define social spaces. Dasymetric mapping may be improved with methodologies that reflect the ways in which social spaces are established. This research applies a historical GIS methodology for identifying early 20th Century agricultural neighborhoods in southern Appalachia. The case study is intended to encourage discovery of additional methods for mapping population on the scale of lived experience.
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Dasymetric Mapping

Dasymetric mapping is designed to improve upon choropleth maps that employ arbitrarily bounded enumeration areas. Choropleth mapping is inherently problematic in two fundamental ways. First, choropleth maps suffer from the modifiable areal unit problem (MAUP) (Langford & Unwin, 1994; Openshaw, 1984): “Any observed pattern in the mapped data may be to a large extent due to the particular configuration of zonal boundaries used, and all relationships observed between variables will only hold for this particular aggregation” (Martin, 1996, p. 974).

Second, areal boundaries drawn without reference to the choropleth map subject invite the “ecological fallacy,” that is, areal units imply regional homogeneity and mask internal heterogeneity. Regional homogeneity is defined by the human geography textbook trichotomy of functional, formal, and perceptual regions. Functional regions are determined by spatially conscribed interaction. Fellow residents of functional regions - school districts, for example – are compelled to cooperate. Formal and perceptual regions are based on identity. In the case of formal regions, inhabitants may be objectively ascribed a shared identity through common socioeconomic or cultural characteristics. Perceptual regions are self-designated. Residents share an attachment to place and regionally define their community.

As the basis for much spatial analysis, census geography offers an important example of these two ills of choropleth mapping (Openshaw, 1996; Schuurman, Leszczynski, Fielder, Grund, & Bell, 2006). The foundational US Census unit, the census block, often endorses the ecological fallacy. Outside high density city neighborhoods, census blocks expand to capture sufficient population and their internal heterogeneity increases accordingly (Crandall & Weber, 2005; Goodchild, Anselin, & Deichmann, 1993; Mennis, 2003). The Census Bureau’s use of roads to bound census blocks contributes not only to the ecological fallacy but shows how arbitrary boundaries create the MAUP. Rural roads focus residential settlement, community interaction, and identity (Daniels, 1999; Theobald, 2005). Serving as census block boundaries, roads split rural neighborhoods. With rural population concentrated along roadways, rural census blocks are doughnut-like, consisting of peopled peripheries and empty centers. Road boundaries heighten heterogeneity by lumping together fragments of disparate neighborhoods linked by census block circumferences.

Dasymetric mapping promises to resolve the MAUP and the ecological fallacy by incorporating appropriate ancillary information. In keeping with the connotation of “dasymetric” in its original Russian and in Wright’s 1936 translational title, “A method of mapping densities of population,” the most common method of dasymetric mapping forms boundaries with population density discontinuities. By adjusting thresholds separating density categories, dasymetric boundaries enclose areas of homogenous density (Mennis, 2003).

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