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S-maup: Statistical test to measure the sensitivity to the modifiable areal unit problem
Juan C Duque1,2, Henry Laniado1, Adriano Polo2,3
1Department of Mathematical Sciences, Universidad EAFIT, Medellin, Colombia.
Plos One
|November 28, 2018
Summary
A new statistical test, S-maup, measures sensitivity to the Modifiable Areal Unit Problem (MAUP). It helps determine how spatial aggregation affects variable distribution, improving analysis with larger sample sizes.
Area of Science:
- Spatial statistics
- Geographic information science
- Econometrics
Background:
- The Modifiable Areal Unit Problem (MAUP) significantly impacts spatial analysis results.
- Existing methods lack a direct measure for MAUP's effect on variable distribution.
- Understanding spatial scale dependency is crucial for accurate geographic research.
Purpose of the Study:
- Introduce S-maup, the first nonparametric statistical test to quantify MAUP sensitivity.
- Assess how variable distribution changes with spatial aggregation.
- Provide a method to identify optimal spatial aggregation levels to mitigate MAUP effects.
Main Methods:
- Developed a nonparametric statistical test (S-maup) for MAUP sensitivity.
- Conducted computational experiments to establish the test's design under a null hypothesis of non-sensitivity.
- Performed extensive simulations to derive the empirical distribution, critical values, power, and size of S-maup.
- Applied S-maup to the Mincer equation in South Africa using municipal-level data.
Main Results:
- S-maup is the first statistic designed to measure MAUP sensitivity.
- Simulation results demonstrate that statistical size and power generally improve with increased sample size.
- The empirical application identified a maximum spatial aggregation level for South African municipalities to avoid MAUP consequences.
Conclusions:
- S-maup offers a novel approach to assess and manage MAUP effects in spatial data analysis.
- The test's performance is positively correlated with sample size, suggesting its utility in large datasets.
- This methodology aids in selecting appropriate spatial scales for research, enhancing the reliability of geographically intensive variables.
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