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Syntax:
interpol(
\(\langle \)values\(\rangle \),
\(\langle \)variable\(\rangle \),
\(\langle \)points\(\rangle \));
where \(\langle \)values\(\rangle \) and \(\langle \)points\(\rangle \) are lists of equal length and <variable>
is an algebraic
expression (preferably a kernel).
interpol
generates an interpolation polynomial f in the given variable of degree
length
(\(\langle \)values\(\rangle \))-1. The unique polynomial f is deļ¬ned by the property that for
corresponding elements v of \(\langle \)values\(\rangle \) and p of \(\langle \)points\(\rangle \) the relation \(f(p)=v\) holds.
The Aitken-Neville interpolation algorithm is used which guarantees a stable result even with rounded numbers and an ill-conditioned problem.
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