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" \n " ,
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" This section is mostly about different types of\n " ,
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" univariate non-rational polynomial splines\n " ,
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- " in one-, two- and three-dimensional Euclidean space\n " ,
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- " ( for an application in a four-dimensional space, see\n " ,
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- " [the section about 4D quaternion interpolation](../rotation/naive-4d-interpolation.ipynb)) .\n " ,
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+ " in one-, two- and three-dimensional Euclidean space -- \n " ,
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+ " for an application in a four-dimensional space, see\n " ,
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+ " [the section about 4D quaternion interpolation](../rotation/naive-4d-interpolation.ipynb).\n " ,
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" \n " ,
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" But before diving into [splines](splines.rst)\n " ,
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- " ( and before even defining what they are), \n " ,
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+ " -- and before even defining what they are -- \n " ,
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" we will discuss a few basics about polynomial curves\n " ,
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" and a spline-less interpolation method called\n " ,
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" [Lagrange interpolation](lagrange.ipynb).\n " ,
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" \n " ,
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" Note\n " ,
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" \n " ,
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- " The [splines.CatmullRom](../python-module/splines.rst#splines.CatmullRom) class \n " ,
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+ " The class [splines.CatmullRom](../python-module/splines.rst#splines.CatmullRom)\n " ,
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" uses [\" natural\" end conditions](end-conditions-natural.ipynb) by default.\n " ,
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" \n " ,
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" </div>"
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:mod: `splines ` and :mod: `splines.quaternion `, respectively.
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This project was originally inspired by :cite:t: `millington2009matrices `,
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- which concisely lists the *basis matrices *
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+ who concisely lists the *basis matrices *
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(a.k.a. *characteristic matrices *)
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of a few common types of splines
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and also provides matrices that can be used to convert *control points *
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