斜二测六面体

GeoGebra 命令及参数

1. Point(xAxis) → O
2. OrthogonalLine(O, xAxis) → k
3. Point(k) → T
4. Point(k) → S
5. OrthogonalLine(S, k) → g_1
6. Point(g_1) → P
7. Sequence(Mat * Element[cube, k], k, 1, 9) → cube'
8. Sequence(I + (Element[cube', k, 1, 1], Element[cube', k, 2, 1]), k, 1, 9) → listepoints
9. Element(listepoints, 1) → M
10. Element(listepoints, 7) → L
11. Element(listepoints, 8) → K
12. Element(listepoints, 4) → J
13. Segment(M, J) → m'
14. Element(listepoints, 5) → N
15. Element(listepoints, 2) → A
16. Segment(A, M) → a'_1
17. Element(listepoints, 6) → Q
18. Polygon(K, L, Q, N) → poly6, k_3, l_2, q_1, n_2
19. Point(n_2) → R
20. Element(listepoints, 3) → C
21. Polygon(Q, A, C, L) → poly2, q, a_2, c_1, l
22. Polygon(J, K, L, C) → poly4, j_2, k_1, l_1, c_5
23. Line(R, k_1) → e
24. Intersect(e, l_2) → F
25. Line(F, q) → f
26. Intersect(f, a_2) → G
27. Line(G, a'_1) → g
28. Intersect(g, m') → H
29. Element(Element[AE, 3], 1) → droite
30. Element(AB, 3, 1) → avant
31. Element(AC, 3, 1) → dessus
32. Polygon(J, M, N, K) → poly5, j_3, m_1, n_1, k_2
33. Polygon(J, C, A, M) → poly1, j, c, a_1, m
34. Polygon(A, Q, N, M) → poly3, a_3, q_2, n, m_2
35. Segment(J, C) → j'_1
36. Segment(K, L) → k'_3
37. Segment(L, Q) → l'_2
38. Segment(N, K) → n'_2
39. Segment(Q, N) → q'_1
40. Segment(M, N) → m'_1
41. Segment(Q, A) → q'
42. Segment(K, J) → j'
43. Segment(N, K) → l'
44. Segment(C, L) → l''
45. Segment(C, A) → l''''
46. Segment(M, N) → k''''
47. If(i ≟ 1, true, false) → h
48. Segment(C, A) → k'''
49. PointIn(poly2) → E
50. Polygon(A, M, J, C) → poly10, p, s, t, b_1
51. Polygon(C, F', A) → poly7, a_4, c_2, f'
52. Polygon(J, R', M) → poly8, m_3, j_1, r'
53. Segment(R, M) → d_1
54. Line(J, M) → f_1
55. Line(C, A) → h_1
56. Segment(R, H) → e_1
57. Translate(R_2, A - M) → Q_2
58. Polygon(A, Q_2, R_2, M) → poly9, a_5, q_3, r_2, m_4
59. Translate(R_3, C - J) → F_3
60. Polygon(J, R_3, F_3, C) → poly11, j_4, r_3, f_3, c_3
61. Angle(Line[M, J], Line[M, R']) → ang
62. Angle(Line[C, A], Line[C, F']) → ang2
63. Angle(Line[A, M], Line[A, F']) → ang3
64. Angle(Line[J, C], Line[J, R']) → ang4
65. Angle(Line[C, J], Line[C, A]) → ang5