According to Nearest Neighbour Index, what would be the maximum value for the perfect uniform settlement distribution ?
UGC NET - 2012,
Answer: B
According to the Nearest Neighbour Index, the maximum value for a perfectly uniform (regular, hexagonal) settlement distribution is 2.15. A random pattern gives about 1.0 and a clustered pattern approaches 0.
0.00 is the value of complete clustering, 1.55 is not a limiting value of the index, and 2.89 is above the maximum, so only 2.15 is correct.
The index is the ratio of the observed mean nearest neighbour distance to the mean distance expected for a random pattern. A value of 0 shows all points at one place, 1 a random scatter, and 2.15 is the greatest value, for points arranged evenly at the corners of a hexagonal lattice.
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