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2000115-Strengthening-Communities-with-Neighborhood-Data

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Advances in Analytic Methods for <strong>Neighborhood</strong> <strong>Data</strong> 297<br />

inaccessibility of such resources, and they can also be negatively affected<br />

by their propinquity to environmental toxins, noise, disorder, and other<br />

hazards. Although it may be relatively simple to quantify the resources<br />

or hazards that lie <strong>with</strong>in the boundaries of particular neighborhoods, a<br />

more valid approach is to take distance into account in a more continuous<br />

fashion. GIS tools have been successfully used to produce distance-based<br />

measures that are useful for neighborhood indicators.<br />

In order to craft spatially calibrated measures of access or exposure, it<br />

is first necessary to consider the nature of the phenomenon in question<br />

and how it is manifested in space. This understanding will guide a number<br />

of methodological decisions that must be made. First, the data analyst<br />

must decide how distances to resources or hazards are to be calculated.<br />

Frequently, linear distances are used. However, if travel time is a concern,<br />

it may be more appropriate to calculate distances along roadways<br />

or public transportation routes. For some purposes a threshold may be<br />

established, such as whether a resource is <strong>with</strong>in a specified distance or<br />

beyond a particular boundary. Also, a method of distance weighting must<br />

be considered. For example, it is possible to give more weight to resources<br />

that are closer to the neighborhood than to those that are farther away by<br />

using weights that follow a distance decay function. Second, the spatial<br />

granularity of the data will affect the precision of exposure or access indicators.<br />

When data on locations are in an aggregated form (e.g., number<br />

of resources in each census tract), an assumption will need to be made<br />

about where to place the locations <strong>with</strong>in the unit (e.g., at the centroid,<br />

randomly distributed throughout the area, and so forth). Aggregated data<br />

may also need to be weighted for the size of the aggregation unit so that<br />

small units do not have undue influence on various calculations. Several<br />

applications are discussed below that illustrate some of these alternative<br />

specifications and how they fit the purpose of the analysis.<br />

A study of access to mental health and substance abuse services in the<br />

Detroit, Michigan, area illustrates the use of a buffer <strong>with</strong> unweighted,<br />

aggregated count data (Allard, Rosen, and Tolman 2003). The researchers<br />

built a geocoded database of all providers that served low-income<br />

individuals in the metro area. Based on interviews <strong>with</strong> experts, they<br />

established a 1.5-mile buffer as a definition of adequate service access.<br />

For each census tract in the study, they calculated the number of providers<br />

<strong>with</strong>in the 1.5-mile buffer and standardized the score by dividing by<br />

the mean count for all tracts. The service access scores were not adjusted<br />

for competition (i.e., the number of individuals in the buffer eligible for

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