topographical map
In physics, interpolation is a method used to estimate a value within a range of known values by using a mathematical function to approximate the relationship between the known data points. This helps to fill in gaps between measurements and make predictions about intermediate values based on the existing data. Interpolation is commonly used in areas such as data analysis, signal processing, and modeling.
Newton's forward interpolation formula is derived by constructing a series of finite divided differences based on the given data points, then expressing the interpolation polynomial using these differences. By determining the first divided difference as the increments of function values, and subsequent divided differences as the increments of the previous differences, the formula is formulated algebraically as a series of terms involving these differences. This results in a polynomial that can be used to interpolate values within the given data range using forward differences.
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A topographical map.
Another name for a map legend is key.
spatial interpolation is used in cartography to obtain a 'best guess' value for missing vaues on a map
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The interpolation factor is simply the ratio of the output rate to the input
The noun interpolation (determine by comparison) has a normal plural, interpolations.
interpolation theorem, discovered by Józef Marcinkiewicz
Interpolation tries to predict where something should be based on previous data, movements or a theory.
An ogive is a cumulative relative frequency diagram. Interpolation is definiting the midpoint (50%) of this line
interpolation, because we are predicting from data in the range used to create the least-squares line.
Scholars associate the interpolation of tropes with the beginning of polyphonic music.
The results are more reliable for interpolation .
Because of what it does
Interpolation and Extrapolation