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Orthodox Church Geometry Construction

Orthodox Church Geometry Construction
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2013-10-24 18:49
PolygonCoordinate GeometryGeometric Construction
This example demonstrates the geometric construction and properties of polygons in Orthodox church architecture. It involves core math concepts like polygons, midpoints, triangles, and linear functions. The construction uses GeoGebra commands such as Polygon, Midpoint, and Triangle to build and visualize geometric figures. Suitable for high school mathematics education to understand geometric constructions and spatial relationships.

GeoGebra Commands & Parameters

  1. Polygon(A, I, J, B) → многоугольник1, a, i_2, j_1, b
  2. Polygon(B, M, N, C) → многоугольник3, b_2, m_1, n_1, c
  3. Polygon(K, L, D, C) → многоугольник4, k_1, l_1, d_3, c_2
  4. Polygon(D, P, Q, A) → многоугольник2, d_2, p_1, q_1, a_2
  5. Polygon(M, B, C, N) → многоугольник6, m_2, b_1, c_1, n
  6. Polygon(K, C, D, L) → многоугольник7, k, c_3, d, l
  7. Polygon(I, A, B, J) → многоугольник10, i_3, a_4, b_5, j_2
  8. Polygon(P, D, A, Q) → многоугольник11, p, d_5, a_5, q
  9. Polygon(C_1, B_1, A_1, D_1) → многоугольник8, c_4, b_3, a_1, d_1
  10. Midpoint(R, Q) → E
  11. Polygon(E, Q, P) → многоугольник9, p_3, e, q_3
  12. Midpoint(M, F) → G
  13. Треугольник(M, N, G) → многоугольник5
  14. Треугольник(M, G, N) → многоугольник12
  15. Midpoint(I, T) → H
  16. Треугольник(J, H, I) → многоугольник13
  17. Треугольник(I, H, J) → многоугольник14
  18. Midpoint(L, V) → U
  19. Треугольник(K, L, U) → многоугольник15
  20. Треугольник(U, L, K) → многоугольник16
  21. Треугольник(Q, P, E) → многоугольник17

AI Drawing Prompt Reference

Draw a geometric figure consisting of multiple polygons and triangles, demonstrating the polygon construction in Orthodox church architecture. The figure includes several polygons and triangles connected by their vertices, forming a complex geometric structure. Start by drawing a large polygon, then add smaller polygons and triangles inside it, connecting the edges and vertices of the polygons. Some triangles are formed by connecting the diagonals of the polygons, showing the spatial relationships between polygons and triangles.
The prompt above was compiled from the original drawing commands and is for reference only.