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Indicators of spatial association
From Wikipedia, the free encyclopedia
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Indicators of spatial association are statistics that evaluate the existence of clusters in the spatial arrangement of a given variable. For instance, if we are studying cancer rates among census tracts in a given city local clusters in the rates mean that there are areas that have higher or lower rates than is to be expected by chance alone; that is, the values occurring are above or below those of a random distribution in space.
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Global indicators
Notable global indicators of spatial association include:[1]
- Global Moran's I: The most commonly used measure of global spatial autocorrelation or the overall clustering of the spatial data developed by Patrick Alfred Pierce Moran.[2][3]
- Geary's C (Geary's Contiguity Ratio): A measure of global spatial autocorrelation developed by Roy C. Geary in 1954.[4][5] It is inversely related to Moran's I, but more sensitive to local autocorrelation than Moran's I.
- Getis–Ord G (Getis–Ord global G, Geleral G-Statistic): Introduced by Arthur Getis and J. Keith Ord in 1992 to supplement Moran's I.[6]
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Local indicators
Notable local indicators of spatial association (LISA) include:[1]
- Local Moran's I: Derived from Global Moran's I, it was introduced by Luc Anselin in 1995[7] and can be computed using GeoDa.[8]
- Getis–Ord Gi (local Gi): Developed by Getis and Ord based on their global G.
- INDICATE's IN: Originally developed to assess the spatial distribution of stars,[9] can be computed for any discrete 2+D dataset using python-based INDICATE tool available from GitHub.[10]
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See also
References
Further reading
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