Descriptive Spatial Stats Pt. 2 Flashcards
Mean direction
average direction of a set of data
Median center
minimizes euclidean distance to all points
Nearest neighbor analysis
calculate the nearest neighbor for each point and average
divide observed values/expected values
Nearest neighbor analysis values
1 = random distribution
>1 dispersed
<1 clustered
Quadrat analysis
establish a consistent grid and count # of points in each cell
calculate average in each cell
average this:|average - observed| for each cell
average variance / mean of points
Quadrat analysis values
1 = random
>1 clustered
<1 dispersed
Random pattern
exhibits no pattern
Range
largest - smallest value
Ripley’s K function
looking at clustering/dispersion at multiple distances
compares probability of detecting a difference in clustering compared to a specific probability (p) threshold
Ripley’s k graph
if values are above the expected line then clustered
below line = dispersed
in confidence envelope = not significant clustering (random)
standard deviational ellipse
shows direction/distance of distribution
calculates std dev of x and y coordinates from the mean center to define axes of ellipse
standard distance
standard deviation applied to point data
measures dispersion of points and how far they are from the mean center
weighted standard distance
takes into account locations in space/weights
measure of dispersion