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The Nearest Neighbour Index (NNI) is a vital tool in geography for measuring the spatial distribution of settlements. It helps identify patterns such as clustered, regular, or random distributions by assessing the average distance between points (settlements) and their nearest neighbouring points. The NNI is calculated using a specific formula accounting for the number of points (settlements) and the studied area. This method provides insights into land use, planning, and environmental considerations, while also recognizing drawbacks like the "straight line assumption" in varied terrains.
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Nearest Neighbour Index Geography Settlement
What is it? X X X X X X X X X X X X X X X X X Rn=2.15 Rn=0.0 Rn=1.0 X X X X X Linear Clustering (nucleated) random regluar-uniform ______________________________________________ tendency towards clustering tendency towards regularirty Rn=0.0 Rn=1.0 Rn=2.15 Indicates spatial distribution of area-from average distance between each point and nearest neighbour 3 types of pattern: Regular Clustered Random
Formula _ _ • Rn=2D (N) A • D: average distance between each point & its nearest neighbour [d=each individual distance] (take all the distances between the points and find the mean) • N: number of studied points • A: size of the studied area (total area)
Example 1-flat land _ Total distance=25.7 Area= 100km2 # of villages=12 Rn=2D (N/A) 2D :25.7/12=2.14*2=4.28 Rn=4.28(12/100) =1.48 regular A lot of free land on flat plains
Example 2-hilly land Total distance(average)= Area= 100km2 # of villages=23 Rn=0.536
Drawbacks ‘straight line assumption’: on a map the distances through mountains not considered Where do you measure from? How do you determine the centre of the settlement exactly? Measure distance by road/straight line? What settlements to include? Size limit? Controlling factors e.g. Soil type, relief
Practical use? Comparison of distributions-quantifiable measure of a distribution pattern