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Given a set of data points $D \in R^{n+1}$, assumed to be of the form $(f(x_1,...,x_n),x_1,...,x_n)$ we would like to find an appoxiamte function $f'(x_1,...,x_n) similar to $f$. This approximate function $f'$ is called the interpolant. Given a set of data points $D \in R^{n+1}$, assumed to be of the form $(f(x_1,...,x_n),x_1,...,x_n)$ we would like to find an appoxiamte function $f'(x_1,...,x_n)$ similar to $f$. This approximate function $f'$ is called the interpolant. 

Given a set of data points $D \in R^{n+1}$, assumed to be of the form $(f(x_1,...,x_n),x_1,...,x_n)$ we would like to find an appoxiamte function $f'(x_1,...,x_n)$ similar to $f$. This approximate function $f'$ is called the interpolant.

Interpolant (last edited 2020-01-26 23:13:30 by scot)