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Notebook[{
Cell[CellGroupData[{
Cell["Apollonius Spheres", "Section"],
Cell[TextData[{
"Consider three points in the plane, each being the midpoint of a circle. \
Let the circles around these three points have the property that they touch \
each other pairwise. Find the coordinates of the midpoint and the radius of a \
fourth circle which touches all of the three original circles. This is the \
famous Apollonius circle problem.[Soddy 1936, Coxeter 1968]. For a solution \
of this problem using ",
StyleBox["Mathematica",
FontSlant->"Italic"],
" see [Trott 1997]."
}], "Text"],
Cell[TextData[{
"Here we will treat a generalization of the problem in three dimensions. \
Lets us start with four points in ",
Cell[BoxData[
\(TraditionalForm\`\[DoubleStruckCapitalR]\^3\)]],
" arranged in such a manner that spheres around these points touch each \
other. (Between four points there are six different distances, so the \
described constellation is not generically possible.) We will calculate the \
radius and the coordinates of a fifth point such that a sphere around this \
fifth point touches the original four spheres (in case such a constellation \
exists)."
}], "Text"],
Cell[CellGroupData[{
Cell["Calculating the Radius", "Subsubsection"],
Cell["This is the set of equations under consideration:", "Text"],
Cell[BoxData[
\(\(\[ScriptCapitalE] = {
\((x - x\_1)\)\^2 + \((y - y\_1)\)\^2 + \((z - z\_1)\)\^2 -
\((r\_1 + r)\)\^2, \n\t\t\ \ \
\((x - x\_2)\)\^2 + \((y - y\_2)\)\^2 + \((z - z\_2)\)\^2 -
\((r\_2 + r)\)\^2, \n\t\ \ \ \ \
\((x - x\_3)\)\^2 + \((y - y\_3)\)\^2 + \((z - z\_3)\)\^2 -
\((r\_3 + r)\)\^2, \ \ \ \n\t\t\t\
\((x - x\_4)\)\^2 + \((y - y\_4)\)\^2 + \((z - z\_4)\)\^2 -
\((r\_4 + r)\)\^2, \ \n\t\t\t\
\((x\_1 - x\_2)\)\^2 + \((y\_1 - y\_2)\)\^2 + \((z\_1 - z\_2)\)\^2 -
\((r\_1 + r\_2)\)\^2, \n\t\t\ \ \
\((x\_1 - x\_3)\)\^2 + \((y\_1 - y\_3)\)\^2 + \((z\_1 - z\_3)\)\^2 -
\((r\_1 + r\_3)\)\^2, \n\t\t\ \ \
\((x\_1 - x\_4)\)\^2 + \((y\_1 - y\_4)\)\^2 + \((z\_1 - z\_4)\)\^2 -
\((r\_1 + r\_4)\)\^2, \n\t\t\ \ \
\((x\_2 - x\_3)\)\^2 + \((y\_2 - y\_3)\)\^2 + \((z\_2 - z\_3)\)\^2 -
\((r\_2 + r\_3)\)\^2, \n\t\t\ \ \
\((x\_2 - x\_4)\)\^2 + \((y\_2 - y\_4)\)\^2 + \((z\_2 - z\_4)\)\^2 -
\((r\_2 + r\_4)\)\^2, \n\t\t\ \ \
\((x\_3 - x\_4)\)\^2 + \((y\_3 - y\_4)\)\^2 + \((z\_3 - z\_4)\)\^2 -
\((r\_3 + r\_4)\)\^2}; \)\)], "Input",
AspectRatioFixed->True],
Cell[TextData[{
"{",
Cell[BoxData[
\(TraditionalForm\`\(x\_i, y\_i, z\_i}\)\)]],
" is the midpoint if the ",
Cell[BoxData[
\(TraditionalForm\`i\)]],
"-th sphere with radius ",
Cell[BoxData[
\(TraditionalForm\`r\_i\)]],
". ",
Cell[BoxData[
\(TraditionalForm\`{x, y, z}\)]],
" is the radius of the fifth sphere with radius ",
Cell[BoxData[
\(TraditionalForm\`\(r.\)\)]],
"The first four equations express the fact that the fifth sphere exactly \
touches the first four. The remaining six equations describe the fact that \
the original four spheres all touch each other pairwise."
}], "Text"],
Cell[TextData[{
"Without loss of generality we assume the midpoint of the first sphere to \
be at the origin, the midpoint of the second sphere on the ",
Cell[BoxData[
\(TraditionalForm\`x\)]],
"-axis and the midpoint of the third sphere in the ",
Cell[BoxData[
FormBox[
RowBox[{
StyleBox["x",
"InlineFormula"],
StyleBox["-",
"InlineFormula"],
RowBox[{
StyleBox["y",
"InlineFormula"], \(\*"\<\" plane\>"\)}]}], TraditionalForm]]],
"."
}], "Text"],
Cell[BoxData[
\(x\_1 = 0; y\_1 = 0; z\_1 = 0; \ny\_2 = 0; z\_2 = 0; \nz\_3 = 0; \)],
"Input",
AspectRatioFixed->True],
Cell[TextData[{
"We will calculate the radius of the fifth sphere as a function of the \
radii of the four original spheres. Because our defining set \
\[ScriptCapitalE] of equations is purely polynomial, we make use of ",
StyleBox["Mathematica",
FontSlant->"Italic"],
"'s enhanced ",
StyleBox["GroebnerBasis", "Input"],
" command.\n\nIf the radius of the fifth sphere is known, the calculation \
of its midpoint is more or less straightforward, which is why we derive an \
equation for this radius ",
Cell[BoxData[
\(TraditionalForm\`r\)]],
" of the fifth sphere. As a first step, we eliminate the midpoint \
coordinates of the fifth sphere from the first four of the above equations."
}], "Text"],
Cell[BoxData[
\(\(\[ScriptG]\[ScriptB] =
GroebnerBasis[Take[\[ScriptCapitalE], 4],
\ {r\_1, r\_2, r\_3, r, x\_2, x\_3, y\_4, x\_4, y\_4, z\_4}, {x, y,
z}, MonomialOrder \[Rule] EliminationOrder]; \)\)], "Input",
AspectRatioFixed->True],
Cell["\<\
The resulting polynomial contains the known data from the original \
four spheres and the unknown radius of the fifth equation.\
\>", "Text"],
Cell[CellGroupData[{
Cell[TextData["Short[\[ScriptG]\[ScriptB],6]"], "Input"],
Cell[BoxData[
TagBox[
\({4\ r\^2\ r\_1\%2\ x\_2\%2\ y\_3\%2 +
4\ r\ r\_1\%3\ x\_2\%2\ y\_3\%2 + r\_1\%4\ x\_2\%2\ y\_3\%2 -
8\ r\^2\ r\_1\ r\_4\ x\_2\%2\ y\_3\%2 -
4\ r\ r\_1\%2\ r\_4\ x\_2\%2\ y\_3\%2 +
4\ r\^2\ r\_4\%2\ x\_2\%2\ y\_3\%2 -
4\ r\ r\_1\ r\_4\%2\ x\_2\%2\ y\_3\%2 -
2\ r\_1\%2\ r\_4\%2\ x\_2\%2\ y\_3\%2 +
\[LeftSkeleton]467\[RightSkeleton] +
2\ r\_1\%2\ x\_2\ x\_3\ y\_3\ y\_4\ z\_4\%2 -
4\ r\ r\_2\ x\_2\ x\_3\ y\_3\ y\_4\ z\_4\%2 -
2\ r\_2\%2\ x\_2\ x\_3\ y\_3\ y\_4\ z\_4\%2 +
2\ x\_2\%3\ x\_3\ y\_3\ y\_4\ z\_4\%2 -
2\ x\_2\%2\ x\_3\%2\ y\_3\ y\_4\ z\_4\%2 -
2\ x\_2\%2\ y\_3\%3\ y\_4\ z\_4\%2 +
2\ x\_2\%2\ y\_3\%2\ y\_4\%2\ z\_4\%2 + x\_2\%2\ y\_3\%2\ z\_4\%4}
\),
(Short[ #, 6]&)]], "Output"]
}, Open ]],
Cell[TextData[{
"Using the last six of the above equations ",
Cell[BoxData[
\(TraditionalForm\`\[ScriptCapitalE]\)]],
" allows us to eliminate the midpoint coordinates of the first four \
equations in favour of their radii, again using the ",
StyleBox["GroebnerBasis", "Input"],
" command In the following calculation most of the nontrivial work is done. \
We also use ",
StyleBox["PolynomialReduce", "Input"],
" (which requires for its second arguments the polynomials in the form of a \
Gr\[ODoubleDot]bner basis)."
}], "Text"],
Cell[CellGroupData[{
Cell[BoxData[
\(\[ScriptE] =
Collect[Last[
PolynomialReduce[First[\[ScriptG]\[ScriptB]],
GroebnerBasis[
Take[\[ScriptCapitalE], {5, 10}], {x\_2, x\_3, y\_3, x\_4,
y\_4, z\_4, r\_1, r\_2, r\_3, r\_4, r}], {x\_2, x\_3, y\_3,
x\_4, y\_4, z\_4, r\_1, r\_2, r\_3, r\_4, r}]], r, Simplify]\)],
"Input",
AspectRatioFixed->True],
Cell[BoxData[
\(64\ r\_1\%2\ r\_2\%2\ r\_3\%2\ r\_4\%2 -
64\ r\ r\_1\ r\_2\ r\_3\ r\_4\ \((
r\_2\ r\_3\ r\_4 + r\_1\ \((r\_3\ r\_4 + r\_2\ \((r\_3 + r\_4)\))\))
\) + 64\ r\^2\ \((
r\_2\%2\ r\_3\%2\ r\_4\%2 -
r\_1\ r\_2\ r\_3\ r\_4\ \((r\_3\ r\_4 + r\_2\ \((r\_3 + r\_4)\))
\) + r\_1\%2\ \((
r\_3\%2\ r\_4\%2 - r\_2\ r\_3\ r\_4\ \((r\_3 + r\_4)\) +
r\_2\%2\ \((r\_3\%2 - r\_3\ r\_4 + r\_4\%2)\))\))\)\)], "Output"]
}, Open ]],
Cell[TextData[{
"This quadratic equation in ",
Cell[BoxData[
\(TraditionalForm\`r\)]],
" is the equation we looked for and a generalization of S\[ODoubleDot]ddy's \
formula of the corresponding two-dimensional problem."
}], "Text"]
}, Open ]],
Cell[CellGroupData[{
Cell["An Example", "Subsubsection"],
Cell["\<\
Let as demonstrate the formula using an explicit example.
Here are the midpoints of the given four spheres.\
\>", "Text"],
Cell[BoxData[
\(p\_1 = {0, 0, 0}; \np\_2 = {1, 0, 0}; \np\_3 = {0, 1, 0}; \n
p\_4 = {0, 0, 1}; \)], "Input",
AspectRatioFixed->True],
Cell[TextData[{
"The radii of these four spheres at ",
Cell[BoxData[
\(TraditionalForm\`p\_1\)]],
", ",
Cell[BoxData[
\(TraditionalForm\`p\_2\)]],
", ",
Cell[BoxData[
\(TraditionalForm\`p\_3\)]],
", and ",
Cell[BoxData[
\(TraditionalForm\`p\_4\)]],
"are:"
}], "Text"],
Cell[CellGroupData[{
Cell[BoxData[
\(\[Rho] =
Simplify[Solve[\n
\t\t\t{r\_1 + r\_2 \[Equal]
\@\(\((p\_1 - p\_2)\).\((p\_1 - p\_2)\)\),
r\_1 + r\_3 \[Equal] \@\(\((p\_1 - p\_3)\).\((p\_1 - p\_3)\)\), \n
\t\t\t\ r\_1 + r\_4 \[Equal]
\@\(\((p\_1 - p\_4)\).\((p\_1 - p\_4)\)\),
r\_2 + r\_3 \[Equal] \@\(\((p\_2 - p\_3)\).\((p\_2 - p\_3)\)\), \n
\t\t\t\tr\_2 + r\_4 \[Equal]
\@\(\((p\_2 - p\_4)\).\((p\_2 - p\_4)\)\),
r\_3 + r\_4 \[Equal] \@\(\((p\_3 - p\_4)\).\((p\_3 - p\_4)\)\)},
\n\t\t\t{r\_1, r\_2, r\_3, r\_4}]]\)], "Input",
AspectRatioFixed->True],
Cell[BoxData[
\({{r\_1 \[Rule] 1 - 1\/\@2, r\_2 \[Rule] 1\/\@2, r\_3 \[Rule] 1\/\@2,
r\_4 \[Rule] 1\/\@2}}\)], "Output"]
}, Open ]],
Cell[TextData[{
"Using the above equation ",
Cell[BoxData[
\(TraditionalForm\`\(\[ScriptE]\ \)\)]],
" we get for the radius",
Cell[BoxData[
\(TraditionalForm\`\(\ r\)\)]],
" of the fifth sphere:"
}], "Text"],
Cell[CellGroupData[{
Cell[BoxData[
\(\[ScriptR] =
First[Select[Solve[\[ScriptE] \[Equal] 0 /. \[Rho], r],
\((r /. #)\) > 0&]]\)], "Input",
AspectRatioFixed->True],
Cell[BoxData[
\({r \[Rule]
\(5 - 4\ \@2 + \@\(9 - 6\ \@2\)\)\/\(2\ \((\(-4\) + 3\ \@2)\)\)}\)],
"Output"]
}, Open ]],
Cell["\<\
Using this result we can calculate the coordinates of the midpoint \
of the fifth sphere.\
\>", "Text"],
Cell[BoxData[
\(\(p\_5 = {x, y, z}; \)\)], "Input",
AspectRatioFixed->True],
Cell[CellGroupData[{
Cell[BoxData[
\(\(\ xyz =
Solve[\({\((p\_5 - p\_1)\).\((p\_5 - p\_1)\) - \((r\_1 + r)\)\^2
\[Equal] 0, \n\t\t\t\t\t\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \
\((p\_5 - p\_2)\).\((p\_5 - p\_2)\) - \((r\_2 + r)\)\^2
\[Equal] 0, \ \ \ \ \ \ \ \ \ \ \ \n
\t\t\t\t\t\t\t\ \ \ \ \ \ \ \ \ \ \
\((p\_5 - p\_3)\).\((p\_5 - p\_3)\) - \((r\_3 + r)\)\^2
\[Equal] 0} /. \[Rho]\) /. \[ScriptR], \n
\t\t\t\ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ \ {x, y, z}] // Simplify\)\)],
"Input",
AspectRatioFixed->True],
Cell[BoxData[
\({{z \[Rule]
\(-\(1\/2\)\)\
\@\(3 + \@2 - 2\ \@\(18 - 12\ \@2\) - 3\ \@\(9 - 6\ \@2\)\),
x \[Rule]
\(-\(1\/4\)\)\ \((2 + \@2)\)\ \((\(-1\) + \@\(9 - 6\ \@2\))\),
y \[Rule]
\(-\(1\/4\)\)\ \((2 + \@2)\)\ \((\(-1\) + \@\(9 - 6\ \@2\))\)}, {
z \[Rule]
1\/2\ \@\(3 + \@2 - 2\ \@\(18 - 12\ \@2\) - 3\ \@\(9 - 6\ \@2\)\),
x \[Rule]
\(-\(1\/4\)\)\ \((2 + \@2)\)\ \((\(-1\) + \@\(9 - 6\ \@2\))\),
y \[Rule]
\(-\(1\/4\)\)\ \((2 + \@2)\)\ \((\(-1\) + \@\(9 - 6\ \@2\))\)}}\)],
"Output"]
}, Open ]],
Cell["\<\
The second of these solutions is the one contained in the \
tetrahedron formed by the midpoints of the original four spheres.
Finally let us construct a picture of the five spheres. The four original \
spheres are shown in red and the fifth sphere in green.\
\>", "Text"],
Cell[BoxData[
\(Needs["\"]\)], "Input",
AspectRatioFixed->True],
Cell[CellGroupData[{
Cell[BoxData[
\(\(Show[
Graphics3D[{{SurfaceColor[RGBColor[1, 0, 0], RGBColor[1, 0, 0]],
TranslateShape[
Sphere[r\_1 /.
\[Rho]\[LeftDoubleBracket]1\[RightDoubleBracket], 40, 30],
p\_1], TranslateShape[
Sphere[r\_2 /.
\[Rho]\[LeftDoubleBracket]1\[RightDoubleBracket], 40, 30],
p\_2], TranslateShape[
Sphere[r\_3 /.
\[Rho]\[LeftDoubleBracket]1\[RightDoubleBracket], 40, 30],
p\_3], TranslateShape[
Sphere[r\_4 /.
\[Rho]\[LeftDoubleBracket]1\[RightDoubleBracket], 40, 30],
p\_4]}, {SurfaceColor[RGBColor[0, 1, 0], RGBColor[0, 1, 0]], \n
\t\t\t\tTranslateShape[
Sphere[r /. \[ScriptR], 20, 15], {x, y, z} /.
xyz\[LeftDoubleBracket]2\[RightDoubleBracket]]}}],
ViewPoint \[Rule] {0, \(-2\), 0.35}, \ Boxed\ -> \ False]; \)\)],
"Input",
AspectRatioFixed->True],
Cell[GraphicsData["PostScript", "\<\
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}, Open ]],
Cell["\<\
Making holes in the polygons makes it easier to see how the fifth \
sphere fits (we also change the viewpoint in comparision to the last \
picture):\
\>", "Text"],
Cell[BoxData[
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1], \n\t\t\t\t\t\
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