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2000115-Strengthening-Communities-with-Neighborhood-Data

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292 <strong>Strengthening</strong> <strong>Communities</strong> <strong>with</strong> <strong>Neighborhood</strong> <strong>Data</strong><br />

approximation and better address the problem of unreliability. The<br />

value of considering distance was demonstrated in a study that compared<br />

survey-based neighborhood measures using empirical Bayes estimates<br />

that were nonspatial to those that took spatial contiguity into account<br />

(Savitz and Raudenbush 2009). Using survey data from the Project on<br />

Human Development in Chicago <strong>Neighborhood</strong>s, the researchers selected<br />

only a small subsample of the cases to simulate a situation of sample<br />

sparseness. A first-order contiguity matrix was used as the model for spatial<br />

dependence. Applying a two-level spatial hierarchical linear model to<br />

a measure of collective efficacy, they demonstrated that the neighborhood<br />

estimates using spatial dependence have less error and more predictive<br />

validity than do unadjusted estimates or nonspatial empirical Bayes estimates.<br />

Mujahid et al. (2008) also provide a straightforward illustration<br />

of how spatial dependence can be leveraged to improve the reliability of<br />

census tract measures based on sample surveys using GeoDa, a spatial<br />

data analysis software package.<br />

Too often, neighborhood indicators are based on sparse sample estimates<br />

that may be unstable and can be misleading in practice if they are<br />

taken at face value. Placing a confidence interval around the estimates is<br />

one way to communicate such uncertainty when simple description is the<br />

aim. However, for cross-neighborhood comparisons, analysis of trends,<br />

or more complicated studies that attempt to uncover relationships among<br />

neighborhood measures, the unreliability of the sample-based estimates<br />

can attenuate the findings. Shrinkage estimates developed using spatial<br />

analysis software can provide more reliable metrics for descriptive and<br />

comparative purposes.<br />

Combining Indicators for Multidimensional<br />

Metrics and Classification<br />

<strong>Communities</strong> vary in innumerable ways, making single indicators of limited<br />

usefulness for research and planning. But the presentation of numerous<br />

individual indicators at once can be unwieldy and difficult to interpret,<br />

especially if communities are not in the same rank order on all of them, or<br />

if the indicators fall into several, perhaps overlapping, domains. In addition,<br />

combinations of indicators may be stronger or more accurate predictors<br />

of community needs or outcomes than single indicators. However,<br />

it is not a simple matter to combine indicators so that communities can<br />

be compared or classified. Two areas in which there have been important

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