A Symmetry Challenge - v1
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GeoGebra Commands & Parameters
Polygon(A, B, 4) → poly1, a, b, c, d, C, DMidpoint(A, B) → EMidpoint(B, C) → FCircle(E, Distance[A, B] / 6) → eCircle(F, Distance[A, B] / 6) → fIntersect(e, a) → G, HIntersect(f, b) → I, JOrthogonalLine(G, a) → gOrthogonalLine(H, a) → hLine(I, a) → iLine(J, a) → jSegment(B, C) → kSegment(C, D) → lSegment(D, A) → mIntersect(g, l) → KIntersect(h, l) → LIntersect(i, m) → MIntersect(j, m) → NSegment(G, K) → nSegment(H, L) → pSegment(M, I) → qSegment(N, J) → rLine(O, a) → sOrthogonalLine(O, s) → tCircle(O, Distance[A, B] / 3) → c_1Intersect(c_1, t, 2) → P_1Polygon(O, P_1, 4) → poly2, a_1, b_1, d_1, e_1, Q_1, R_1Line(P, a) → f_1OrthogonalLine(P, a) → g_1Circle(P, Distance[A, B] / 3) → h_1Intersect(h_1, g_1, 2) → SPolygon(P, S, 4) → poly3, i_1, j_1, k_1, l_1, T, ULine(Q, a) → m_1OrthogonalLine(Q, a) → n_1Circle(Q, Distance[A, B] / 3) → p_1Intersect(p_1, n_1, 2) → VPolygon(Q, V, 4) → poly4, q_1, r_1, s_1, t_1, W, ZLine(R, a) → a_2OrthogonalLine(R, a) → b_2Circle(R, Distance[A, B] / 3) → c_2Intersect(c_2, b_2, 2) → A_1Polygon(R, A_1, 4) → poly5, d_2, e_2, f_2, g_2, B_1, C_1Line(X, Y) → h_2
AI Drawing Prompt Reference
Draw a cube, then draw a square on each face, with the sides of the squares perpendicular to the cube's edges. Next, draw a circle at the center of each square, tangent to the square's sides. Finally, draw a circle with each square's center as the center, tangent to the square's sides, creating a series of symmetric shapes.
The prompt above was compiled from the original drawing commands and is for reference only.