双切五角十二面体（V=32）的三等分构造：基于11阶线段的三分割

GeoGebra 命令及参数

1. Text("" + p) → txt_p
2. Sum(Flatten[Sequence[Append[Sequence[Element[txt_p, i], i, m01(k), m02(k)], " "], k, 1, 5]]) → txtUm1
3. If(bu0, A00, A00d) → A00_0
4. Length(A00_0) → n
5. Length(l2) → läl2
6. Sequence(sgn(Determinant[{Element[A00_0, i1] - Element[A00_0, j], Element[A00_0, i2] - Element[A00_0, j], Element[A00_0, i3] - Element[A00_0, j]}]), j, 1, n) → l01
7. Length(A00d) → zzz
8. Sum(Zip[(T * F), T, SysTimeAkt1, F, {1, 1000, 60000, 3600000, 86400000}]) → TimeAbs1
9. Sum(Zip[(T * F), T, SysTimeAkt2, F, {1, 1000, 60000, 3600000, 86400000}]) → TimeAbs2
10. Div(TimeRelab, 3600) → H
11. Div(TimeRelab - (H * 3600), 60) → M
12. Element(ZwZeit, step) → text10
13. TableText({Append["a duration", Last[ZwZeit, Min[10, Length[ZwZeit]]]]}, "v") → text2c
14. Length(A00) → lm1
15. If(Length[Unique[l01 \ {0}]] ≟ 1, 7, -7) → a7
16. Sum(Zip[(T * F), T, SysTimeAkt0, F, {1, 1000, 60000, 3600000, 86400000}]) → TimeAbs0
17. Div(TimeRelab0, 3600) → H0
18. Div(TimeRelab0 - (H0 * 3600), 60) → M0
19. Text("" + (TimeRelab0 - (H0 * 3600) - (M0 * 60))) → S0a
20. Text("" + (TimeRelab - (H * 3600) - (M * 60))) → S
21. IndexOf(".", S) → index
22. IndexOf(".", S0a) → indexa
23. First(S, index + 1) → txtS
24. First(S0a, indexa + 1) → txtS0a
25. If(bu0, " ", "d") → txtbuo
26. Max(Length[A00], Length[A00d]) → maxlä
27. Element(A00, 24) → m11
28. TableText({{"\underline{Polyhedron}"}, Append["Vertices: n=", {Length[A00]}], Append["r=", {r}], Append["\bar{r}=", {r_m}], Append["k-gon : k=", mm5a], Append["their\; numbers: n_k=", mm7a], Append["Volume: V=", {Vol_r}], Append["Average\; distance: p=", {txtUm1}]}, "hr ") → text7
29. TableText({{"\underline{dual\;Polyhedron}"}, Append["Vertices: n=", {Length[A00d]}], Append["r=", {r_d}], Append[" \bar{r_d}= ", {r_md}], Append["k-gon : k=", mm5ad], Append["their\; numbers: n_k=", mm7ad], Append["Volume: V=", {Vold_r}]}, "hr ") → text20