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16 Cards in this Set
- Front
- Back
Why is it important to have user familiarity with spatial analysis techniques and not just the processing functions? |
The techniques and approaches can be applied beyond geographic space. Spatial analysis assists in turning raw data into useful information, adding value, supporting decisions, and revealing patterns/anomalies. Effective spatial analysis requires an intelligent user, not just a powerful computer. |
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Spatial analysis |
A set of methods whose results change when the locations of the objects being analyzed change. |
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Deductive |
Refers to an approach that focuses on testing known theories/principles against data
Example: Snow's theory of water-borne cholera miasma |
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Inductive |
Refers to the approach that examines empirical evidence in search of patterns that might support new theories or general principles.
Example: Mark 1 leukemia study |
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Normative |
Refers to the approach that applies spatial analysis to develop or prescribe a new or better design
Example: ESRI's business analytics |
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Coastline weave problem |
Refers to the creation of silvers resulting from two datasets containing the same boundary lines but with minor locational differences from digitizing. |
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What is meant by the spurious polygon problem? What are the underlying reasons? How can this problem be rectified when attempting polygon overlays? |
Creation of slivers by overlaying polygons.
This problem came about when two datasets containing the same boundary lines have minor locational differences from digitizing.
Tolerance must be used to eliminate the slivers.
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Metric |
Rule for determining distances between points |
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What is the difference between 1st and 2nd order cluster processes? |
1st order process - involves points being located independently, but may still result in clusters because of varying point density. 2nd order process - involves interactions between points, leading to clusters when interactions are attractive in nature and dispersion when they are competitive or repulsive. |
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Interpret a k function output |
The pattern is random - points are located independently, and all locations are equally likely. The pattern is clustered - some locations are more likely than others, and the presence of one point may attract others to its vicinity. The pattern is dispersed - the presence of one point may make others less likely in its vicinity. |
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Kernel function |
A density surface estimated by an associated length measure and a specific distribution. |
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Thiessen Polygons |
Method for interpolation that takes the closest actual measurement and universally applies it throughout the polygon of region of proximity. Limit: Results in sharp breaks between adjacent polygons. |
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IDW |
Known as Inverse-Distance Weighting, it is a method that interpolates the value as the distance-weighted average value of all proximate points. Limits: It can only estimate values within the range of proximate measures; Eliminating both peaks and pits can have adverse effects on even flat lowlands by raising them to average. |
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Kriging |
Theoretically grounded form of spatial interpolation that emphasizes smoothness as the most important property.
Limits: there will always be a measurement error; Requires user input and is not a black box option.
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Kriging sill |
The value of difference at the distance beyond which there are no more geographic surprises. |
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What are the differences between interpolation and density surfaces? |
Interpolation - used for continuous fields where the points represent samples that require interpolation
Density - used for discrete objects where nothing exists between measured objects and the surface produced is only a count per unit area |