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        <title>B-Spline</title>
        <link>https://www.quanty.org/documentation/language_reference/objects/interpolatingfunction/functions/bspline?rev=1763608820&amp;do=diff</link>
        <description>B-Spline
InterpolatingFunction.BSpline(x,y,n) uses B-Splines of degree n to interpolate data given by real vectors x and y
Example


BS = InterpolatingFunction.BSpline({1,1.5,2,2.5,3},{1,2,4,3,9},2)


Table of contents
functions index</description>
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        <title>Integrate</title>
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        <description>Integrate
InterpolatingFunction.Integrate(f) integrates f over the interval on which f is defined
InterpolatingFunction.Integrate(f,a,b) integrates f from a to b where a and b must be within the interval on which f is defined

integration is exact up to floating point precisionfunctions index</description>
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        <title>HermiteCSpline</title>
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        <description>HermiteCSpline
InterpolatingFunction.HermiteCSpline(x,y,m) creates a Cubic-Hermite-Spline with knots x, values y and slopes m (all tables of realvalues)
InterpolatingFunction.HermiteCSpline(x,y) creates a Monotone-Cubic-Spline where the slopes are chosen such that the returned function is monotonic if y is monotonicfunctions index</description>
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        <title>Spline</title>
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        <description>Spline
InterpolatingFunction.Spline(x,y) creates a natural C-spline : x table of knots, y table of function-values at corresponding knots
InterpolatingFunction.Spline(x,y,yp1,ypn) creates a C-spline where the derivatives at the outermost knots are determined by yp1 and ypn (both real values)functions index</description>
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        <title>Functions</title>
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        <description>Functions

Table of contents
functions index</description>
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