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3 cards from this section. Quick, good the night before a test.
Define central difference interpolation.
What does it mean to look both ways in interpolation?
What is Stirling's Formula used for?
Think about where you would place a midpoint.
What does Central Difference Interpolation rely on to estimate a function's value?
Think about where the estimation gets its influences.
True or false: Stirling's Formula is used for points near the beginning of a dataset.
Where does Stirling prefer to work?
Given data points (1, f(1)), (2, f(2)), (3, f(3)), and (4, f(4)), use Stirling's formula to estimate f(2.5) if f(1), f(2), f(3), and f(4) are known.
Identify the differences in y-values first.
Analyze a set of five data points and determine the best way to interpolate a value close to the middle using both Stirling's and Bessel’s formulas. Discuss their outcomes.
How do the results differ based on placements?
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