"Everything is related to everything else, but near things are more related than distant things." This statement is known as:
Everything is related to everything else, but near things are more related than distant things.
You can think of sampling as the process of selecting points from within an area or population, called a sample frame.
Scientific sampling requires that each element in the sample frame have a known and pre-specified chance of selection.
In theory, a random sample is best. Its the "gold standard".
Can be difficult to implement in practice.
We have some options to account for the drawbacks
To collect a random sample, every object or location must:
Biased sampling
A random starting point is chosen and a fixed sampling interval is used.
A random starting point is chosen and a fixed sampling interval is used.
A random starting point is chosen and a fixed sampling interval is used.
Helps to address the issues with systematic sampling by sampling at random locations, but still applying some "systematic bias"
Helps to address the issues with systematic sampling by sampling at random locations, but still applying some "systematic bias"
Intense sampling of features in clusters around a number of selected locations
Most commonly used along line features like roads, rivers
Which of these sampling methods are unbiased?
The number of samples required is a function of how similar units of that population are.
When the values of objects are related to the values of nearby objects.
Spatial autocorrelation is a problem when it comes to spatial statistics. Most statistics assume that there is no relationship between objects!
Which number completes the sequence: 2, 4, 6, __, 10?
The process of “filling in the blanks” that you just performed is called interpolation
Spatial interpolation only makes sense for a continuous field with numeric values.
All spatial interpolation methods incorporate distance to known samples.
Calculates cell values based on nearby observations.
Best applied to discrete samples of continuous quantitative variables.
Calculates the "density" of discrete point observations/samples and converts to a raster surface