平铺图案演示
几何画板及绘图内容加载中,请稍等……
①本范例演示了如何通过旋转和几何作图构建平铺图案;②涉及的核心数学概念包括三角函数、解析几何、几何变换和线性回归;③作图要点——从下方『构造摘要』提炼用到了Line(线)、OrthogonalLine(垂线)、Point(点)、Segment(线段)、Rotate(旋转)、Angle(角度)、Intersect(交点等 GeoGebra 命令/对象;④适合高中数学教学,用于理解几何变换在平面图案设计中的应用。
GeoGebra 命令及参数
Line(A, B) → aOrthogonalLine(B, a) → bOrthogonalLine(A, a) → cPoint(c) → COrthogonalLine(C, c) → dPoint(c) → DOrthogonalLine(D, c) → ePoint(b) → EOrthogonalLine(E, b) → fPoint(b) → FOrthogonalLine(F, b) → gPoint(b) → GOrthogonalLine(G, b) → hPoint(b) → HOrthogonalLine(H, b) → iPoint(i) → IOrthogonalLine(I, i) → jPoint(h) → JOrthogonalLine(J, h) → kPoint(g) → KOrthogonalLine(K, g) → lPoint(i) → LOrthogonalLine(L, i) → mPoint(h) → MOrthogonalLine(M, h) → nPoint(g) → NOrthogonalLine(N, g) → pPoint(c) → OSegment(O, P) → qRotate(O, -45*°, P) → O'Angle(O', P, O) → αSegment(P, O') → rPoint(b) → QSegment(Q, R) → sSegment(R, O') → tSegment(O, S) → a_1Point(d) → TSegment(S, T) → b_1Segment(T, U) → c_1Segment(U, Q) → d_1Segment(V, T) → e_1Point(b) → WSegment(V, W) → f_1Point(c) → A_1Segment(Z, A_1) → g_1Point(e) → B_1Segment(Z, B_1) → h_1Segment(C_1, T) → i_1Segment(C_1, A_1) → j_1Segment(D_1, W) → k_1Segment(B_1, D_1) → l_1Point(j) → F_1Segment(E_1, F_1) → m_1Point(d) → G_1Segment(G_1, E_1) → n_1Segment(H_1, O) → p_1Point(a) → I_1Segment(H_1, I_1) → q_1Segment(J_1, O) → r_1Segment(J_1, G_1) → s_1Segment(K_1, I_1) → t_1Segment(K_1, F_1) → a_2Point(j) → M_1Segment(L_1, M_1) → b_2Point(e) → N_1Segment(N_1, L_1) → c_2Segment(O_1, G_1) → d_2Segment(O_1, M_1) → e_2Segment(P_1, A_1) → f_2Segment(P_1, G_1) → g_2Segment(Q_1, A_1) → h_2Segment(Q_1, N_1) → i_2Point(c) → S_1Segment(R_1, S_1) → j_2Point(f) → T_1Segment(T_1, R_1) → k_2Segment(U_1, B_1) → l_2Segment(U_1, S_1) → m_2Segment(V_1, B_1) → n_2Point(b) → W_1Segment(V_1, W_1) → p_2Segment(Z_1, W_1) → q_2Segment(T_1, Z_1) → r_2Point(c) → B_2Segment(A_2, B_2) → s_2Point(g) → C_2Segment(C_2, A_2) → t_2Segment(D_2, T_1) → a_3Segment(B_2, D_2) → b_3Segment(E_2, T_1) → c_3Point(b) → F_2Segment(E_2, F_2) → d_3Segment(G_2, F_2) → e_3Segment(C_2, G_2) → f_3Point(c) → I_2Segment(H_2, I_2) → g_3Segment(I_2, J_2) → h_3Segment(J_2, C_2) → i_3Point(h) → K_2Segment(H_2, K_2) → j_3Segment(K_2, L_2) → k_3Point(b) → M_2Segment(L_2, M_2) → l_3Segment(M_2, N_2) → m_3Segment(N_2, C_2) → n_3Point(c) → P_2Segment(O_2, P_2) → p_3Point(i) → Q_2Segment(Q_2, O_2) → q_3Segment(R_2, K_2) → r_3Segment(R_2, P_2) → s_3Point(b) → T_2Segment(S_2, T_2) → t_3Segment(S_2, K_2) → a_4Segment(U_2, T_2) → b_4Segment(Q_2, U_2) → c_4Point(j) → W_2Segment(V_2, W_2) → d_4Segment(W_2, Z_2) → e_4Segment(Z_2, N_1) → f_4Point(f) → A_3Segment(A_3, V_2) → g_4Segment(A_3, B_3) → h_4Segment(B_3, S_1) → i_4Segment(S_1, C_3) → j_4Segment(C_3, N_1) → k_4Point(g) → E_3Segment(D_3, E_3) → l_4Segment(E_3, F_3) → m_4Segment(F_3, B_2) → n_4Segment(B_2, G_3) → p_4Segment(G_3, A_3) → q_4Point(j) → H_3Segment(D_3, H_3) → r_4Segment(H_3, I_3) → s_4Segment(I_3, A_3) → t_4Point(j) → K_3Segment(J_3, K_3) → a_5Segment(K_3, L_3) → b_5Segment(L_3, E_3) → c_5Segment(E_3, M_3) → d_5Segment(M_3, I_2) → e_5Point(h) → N_3Segment(N_3, J_3) → f_5Segment(N_3, O_3) → g_5Segment(O_3, I_2) → h_5Point(j) → Q_3Segment(P_3, Q_3) → i_5Segment(Q_3, R_3) → j_5Segment(R_3, N_3) → k_5Segment(N_3, S_3) → l_5Segment(S_3, P_2) → m_5Segment(P_2, T_3) → n_5Point(i) → U_3Segment(T_3, U_3) → p_5Segment(U_3, P_3) → q_5Point(k) → W_3Segment(V_3, W_3) → r_5Segment(W_3, Z_3) → s_5Point(a) → A_4Segment(Z_3, A_4) → t_5Segment(A_4, B_4) → a_6Segment(B_4, F_1) → b_6Segment(F_1, C_4) → c_6Point(d) → D_4Segment(C_4, D_4) → d_6Segment(D_4, V_3) → e_6Point(k) → F_4Segment(E_4, F_4) → f_6Point(e) → G_4Segment(G_4, E_4) → g_6Segment(G_4, H_4) → h_6Segment(H_4, M_1) → i_6Segment(M_1, I_4) → j_6Segment(I_4, D_4) → k_6Segment(D_4, J_4) → l_6Segment(J_4, F_4) → m_6Point(k) → L_4Segment(K_4, L_4) → n_6Segment(L_4, M_4) → p_6Segment(M_4, G_4) → q_6Segment(G_4, N_4) → r_6Segment(N_4, W_2) → s_6Segment(W_2, O_4) → t_6Point(f) → P_4Segment(O_4, P_4) → a_7Segment(P_4, K_4) → b_7Point(k) → R_4Segment(Q_4, R_4) → c_7Segment(R_4, S_4) → d_7Segment(S_4, P_4) → e_7Segment(P_4, T_4) → f_7Segment(T_4, H_3) → g_7Segment(H_3, U_4) → h_7Point(g) → V_4Segment(U_4, V_4) → i_7Segment(V_4, Q_4) → j_7Point(k) → Z_4Segment(W_4, Z_4) → k_7Segment(Z_4, A_5) → l_7Segment(A_5, V_4) → m_7Segment(V_4, B_5) → n_7Segment(B_5, K_3) → p_7Segment(K_3, C_5) → q_7Point(h) → D_5Segment(C_5, D_5) → r_7Segment(D_5, W_4) → s_7Point(k) → F_5Segment(E_5, F_5) → t_7Segment(F_5, G_5) → a_8Segment(G_5, D_5) → b_8Segment(D_5, H_5) → c_8Segment(H_5, Q_3) → d_8Segment(Q_3, I_5) → e_8Point(i) → J_5Segment(I_5, J_5) → f_8Segment(J_5, E_5) → g_8Point(l) → L_5Segment(K_5, L_5) → h_8Segment(L_5, M_5) → i_8Point(a) → N_5Segment(M_5, N_5) → j_8Segment(N_5, O_5) → k_8Segment(O_5, W_3) → l_8Segment(W_3, P_5) → m_8Point(d) → Q_5Segment(P_5, Q_5) → n_8Segment(Q_5, K_5) → p_8Point(l) → S_5Segment(R_5, S_5) → q_8Segment(S_5, T_5) → r_8Segment(T_5, Q_5) → s_8Segment(Q_5, U_5) → t_8Segment(U_5, F_4) → a_9Segment(F_4, V_5) → b_9Point(e) → W_5Segment(V_5, W_5) → c_9Segment(W_5, R_5) → d_9Point(l) → A_6Segment(Z_5, A_6) → e_9Segment(A_6, B_6) → f_9Segment(B_6, W_5) → g_9Point(f) → C_6Segment(Z_5, C_6) → h_9Segment(C_6, D_6) → i_9Segment(D_6, L_4) → j_9Segment(L_4, E_6) → k_9Segment(E_6, W_5) → l_9Point(l) → G_6Segment(F_6, G_6) → m_9Segment(G_6, H_6) → n_9Segment(H_6, C_6) → p_9Segment(C_6, I_6) → q_9Segment(I_6, R_4) → r_9Segment(R_4, J_6) → s_9Point(g) → K_6Segment(J_6, K_6) → t_9Segment(K_6, F_6) → a_{10}Point(l) → M_6Segment(L_6, M_6) → b_{10}Segment(M_6, N_6) → c_{10}Segment(N_6, K_6) → d_{10}Point(h) → O_6Segment(L_6, O_6) → e_{10}Segment(O_6, P_6) → f_{10}Segment(P_6, Z_4) → g_{10}Segment(Z_4, Q_6) → h_{10}Segment(Q_6, K_6) → i_{10}Point(i) → S_6Segment(R_6, S_6) → j_{10}Segment(S_6, T_6) → k_{10}Segment(T_6, F_5) → l_{10}Segment(F_5, U_6) → m_{10}Segment(U_6, O_6) → n_{10}Segment(O_6, V_6) → p_{10}Point(l) → W_6Segment(V_6, W_6) → q_{10}Segment(W_6, R_6) → r_{10}Point(m) → A_7Segment(Z_6, A_7) → s_{10}Segment(A_7, B_7) → t_{10}Point(a) → C_7Segment(B_7, C_7) → a_{11}Segment(C_7, D_7) → b_{11}Segment(D_7, L_5) → c_{11}Segment(L_5, E_7) → d_{11}Point(d) → F_7Segment(E_7, F_7) → e_{11}Segment(F_7, Z_6) → f_{11}Point(m) → H_7Segment(G_7, H_7) → g_{11}Segment(H_7, I_7) → h_{11}Segment(I_7, F_7) → i_{11}Segment(F_7, J_7) → j_{11}Segment(J_7, S_5) → k_{11}Segment(S_5, K_7) → l_{11}Point(e) → L_7Segment(K_7, L_7) → m_{11}Segment(L_7, G_7) → n_{11}Point(m) → O_7Segment(N_7, O_7) → p_{11}Segment(O_7, P_7) → q_{11}Segment(P_7, L_7) → r_{11}Segment(L_7, Q_7) → s_{11}Segment(Q_7, A_6) → t_{11}Segment(A_6, R_7) → a_{12}Point(f) → S_7Segment(R_7, S_7) → b_{12}Segment(S_7, N_7) → c_{12}Point(m) → U_7Segment(T_7, U_7) → d_{12}Segment(U_7, V_7) → e_{12}Segment(V_7, S_7) → f_{12}Segment(W_7, T_7) → g_{12}Segment(W_7, Z_7) → h_{12}Segment(Z_7, G_6) → i_{12}Segment(G_6, A_8) → j_{12}Segment(A_8, S_7) → k_{12}Point(b_9) → B_8Point(m) → D_8Segment(C_8, D_8) → l_{12}Segment(D_8, E_8) → m_{12}Segment(E_8, W_7) → n_{12}Segment(W_7, F_8) → p_{12}Segment(F_8, M_6) → q_{12}Segment(M_6, G_8) → r_{12}Point(h) → H_8Segment(G_8, H_8) → s_{12}Segment(H_8, C_8) → t_{12}Point(m) → J_8Segment(I_8, J_8) → a_{13}Segment(J_8, K_8) → b_{13}Segment(K_8, H_8) → c_{13}Segment(H_8, L_8) → d_{13}Segment(L_8, W_6) → e_{13}Segment(W_6, M_8) → f_{13}Point(i) → N_8Segment(M_8, N_8) → g_{13}Segment(N_8, I_8) → h_{13}Point(n) → P_8Segment(P_8, O_8) → i_{13}Point(d) → Q_8Segment(O_8, Q_8) → j_{13}Segment(Q_8, R_8) → k_{13}Segment(R_8, A_7) → l_{13}Segment(A_7, S_8) → m_{13}Point(a) → T_8Segment(S_8, T_8) → n_{13}Segment(T_8, U_8) → p_{13}Segment(U_8, P_8) → q_{13}Point(n) → W_8Segment(V_8, W_8) → r_{13}Segment(W_8, Z_8) → s_{13}Segment(Z_8, Q_8) → t_{13}Point(e) → A_9Segment(V_8, A_9) → a_{14}Segment(A_9, B_9) → b_{14}Segment(B_9, H_7) → c_{14}Segment(H_7, C_9) → d_{14}Segment(C_9, Q_8) → e_{14}Point(n) → E_9Segment(D_9, E_9) → f_{14}Segment(E_9, F_9) → g_{14}Segment(F_9, A_9) → h_{14}Segment(A_9, G_9) → i_{14}Segment(G_9, O_7) → j_{14}Segment(O_7, H_9) → k_{14}Point(f) → I_9Segment(H_9, I_9) → l_{14}Segment(I_9, D_9) → m_{14}Point(n) → K_9Segment(J_9, K_9) → n_{14}Segment(K_9, L_9) → p_{14}Segment(L_9, I_9) → q_{14}Segment(I_9, M_9) → r_{14}Segment(M_9, U_7) → s_{14}Segment(U_7, N_9) → t_{14}Point(g) → O_9Segment(N_9, O_9) → a_{15}Segment(O_9, J_9) → b_{15}Point(n) → Q_9Segment(P_9, Q_9) → c_{15}Segment(Q_9, R_9) → d_{15}Segment(R_9, O_9) → e_{15}Segment(O_9, S_9) → f_{15}Segment(S_9, D_8) → g_{15}Segment(D_8, T_9) → h_{15}Point(h) → U_9Segment(T_9, U_9) → i_{15}Segment(U_9, P_9) → j_{15}Segment(V_9, W_9) → k_{15}Segment(W_9, Z_9) → l_{15}Segment(Z_9, U_9) → m_{15}Segment(U_9, A_{10}) → n_{15}Segment(A_{10}, J_8) → p_{15}Segment(J_8, B_{10}) → q_{15}Point(i) → C_{10}Segment(B_{10}, C_{10}) → r_{15}Segment(V_9, C_{10}) → s_{15}Intersect(i, n) → D_{10}Intersect(a, n) → E_{10}Segment(D_{10}, E_{10}) → t_{15}Segment(D_{10}, H) → a_{16}Segment(G, M) → b_{16}Point(g) → F_{10}Segment(F_{10}, F) → c_{16}Point(f) → G_{10}Segment(E, G_{10}) → d_{16}Point(e) → H_{10}Point(e) → I_{10}Segment(H_{10}, I_{10}) → e_{16}Point(d) → J_{10}Point(d) → K_{10}Segment(J_{10}, K_{10}) → f_{16}Segment(E_{10}, B) → g_{16}Segment(B, H) → h_{16}Point(c) → L_{10}Segment(L_{10}, A) → i_{16}Point(j) → M_{10}Segment(M_{10}, I) → j_{16}Point(k) → N_{10}Point(k) → O_{10}Segment(N_{10}, O_{10}) → k_{16}Point(l) → P_{10}Point(l) → Q_{10}Segment(P_{10}, Q_{10}) → l_{16}Segment(K_{10}, J_{10}) → m_{16}Segment(I_{10}, H_{10}) → n_{16}Point(m) → R_{10}Segment(L, R_{10}) → p_{16}Intersect(n_6, b_7) → S_{10}Intersect(q_8, d_9) → T_{10}Point(l_{16}) → U_{10}Intersect(d_9, e_{16}) → V_{10}Angle(U_{10}, T_{10}, V_{10}) → βRotate(U_{10}, 45*°, T_{10}) → W_{10}Angle(U_{10}, T_{10}, W_{10}) → γIntersect(q, r) → Z_{10}Intersect(r_1, s_1) → A_{11}Segment(Z_{10}, A_{11}) → q_{16}Intersect(d_2, e_2) → B_{11}Segment(A_{11}, B_{11}) → r_{16}Intersect(h_6, i_6) → C_{11}Segment(B_{11}, C_{11}) → s_{16}Intersect(p_6, q_6) → D_{11}Segment(C_{11}, D_{11}) → t_{16}Intersect(i_9, j_9) → E_{11}Segment(D_{11}, E_{11}) → a_{17}Intersect(n_9, p_9) → F_{11}Segment(E_{11}, F_{11}) → b_{17}Intersect(h_{12}, i_{12}) → G_{11}Segment(F_{11}, G_{11}) → c_{17}Intersect(r, t) → H_{11}Segment(Z_{10}, H_{11}) → d_{17}Intersect(m_{12}, n_{12}) → I_{11}Segment(G_{11}, I_{11}) → e_{17}Intersect(h_{15}, i_{15}) → J_{11}Segment(I_{11}, J_{11}) → f_{17}Intersect(l_{15}, m_{15}) → K_{11}Segment(J_{11}, K_{11}) → g_{17}Intersect(k_{15}, l_{15}) → L_{11}Segment(K_{11}, L_{11}) → h_{17}Intersect(r_{15}, s_{15}) → M_{11}Intersect(q_{15}, r_{15}) → N_{11}Segment(M_{11}, N_{11}) → i_{17}Intersect(b_{13}, c_{13}) → O_{11}Segment(N_{11}, O_{11}) → j_{17}Intersect(r_{12}, s_{12}) → P_{11}Segment(O_{11}, P_{11}) → k_{17}Intersect(c_{10}, d_{10}) → Q_{11}Segment(P_{11}, Q_{11}) → l_{17}Intersect(s_9, t_9) → R_{11}Segment(Q_{11}, R_{11}) → m_{17}Intersect(d_7, e_7) → S_{11}Segment(R_{11}, S_{11}) → n_{17}Intersect(t_6, a_7) → T_{11}Segment(S_{11}, T_{11}) → p_{17}Intersect(e_4, f_4) → U_{11}Segment(T_{11}, U_{11}) → q_{17}Intersect(h_2, i_2) → V_{11}Segment(U_{11}, V_{11}) → r_{17}Intersect(i_1, j_1) → W_{11}Segment(V_{11}, W_{11}) → s_{17}Intersect(c_1, d_1) → Z_{11}Segment(W_{11}, Z_{11}) → t_{17}Intersect(s, d_1) → A_{12}Segment(Z_{11}, A_{12}) → a_{18}Intersect(f_1, k_1) → B_{12}Intersect(k_1, l_1) → C_{12}Segment(B_{12}, C_{12}) → b_{18}Intersect(l_2, m_2) → D_{12}Segment(C_{12}, D_{12}) → c_{18}Intersect(h_4, i_4) → E_{12}Segment(D_{12}, E_{12}) → d_{18}Intersect(s_4, t_4) → F_{12}Segment(E_{12}, F_{12}) → e_{18}Intersect(h_7, i_7) → G_{12}Segment(F_{12}, G_{12}) → f_{18}Intersect(l_7, m_7) → H_{12}Segment(G_{12}, H_{12}) → g_{18}Intersect(f_{10}, g_{10}) → I_{12}Segment(I_{12}, H_{12}) → h_{18}Intersect(p_{10}, q_{10}) → J_{12}Segment(J_{12}, I_{12}) → i_{18}Intersect(f_{13}, g_{13}) → K_{12}Segment(J_{12}, K_{12}) → j_{18}Intersect(g_{13}, h_{13}) → L_{12}Segment(K_{12}, L_{12}) → k_{18}Intersect(p_2, q_2) → M_{12}Intersect(q_2, r_2) → N_{12}Segment(M_{12}, N_{12}) → l_{18}Intersect(a_3, b_3) → O_{12}Segment(N_{12}, O_{12}) → m_{18}Intersect(m_4, n_4) → P_{12}Segment(O_{12}, P_{12}) → n_{18}Intersect(b_5, c_5) → Q_{12}Segment(P_{12}, Q_{12}) → p_{18}Intersect(q_7, r_7) → R_{12}Segment(Q_{12}, R_{12}) → q_{18}Intersect(a_8, b_8) → S_{12}Segment(S_{12}, R_{12}) → r_{18}Intersect(k_{10}, l_{10}) → T_{12}Segment(T_{12}, S_{12}) → s_{18}Intersect(j_{10}, k_{10}) → U_{12}Segment(U_{12}, T_{12}) → t_{18}Intersect(d_3, e_3) → V_{12}Intersect(e_3, f_3) → W_{12}Segment(V_{12}, W_{12}) → a_{19}Intersect(h_3, i_3) → Z_{12}Segment(W_{12}, Z_{12}) → b_{19}Intersect(g_5, h_5) → A_{13}Segment(Z_{12}, A_{13}) → c_{19}Intersect(j_5, k_5) → B_{13}Segment(A_{13}, B_{13}) → d_{19}Intersect(e_8, f_8) → C_{13}Segment(B_{13}, C_{13}) → e_{19}Intersect(f_8, g_8) → D_{13}Segment(C_{13}, D_{13}) → f_{19}Intersect(l_3, h_{16}) → E_{13}Intersect(k_3, l_3) → F_{13}Segment(E_{13}, F_{13}) → g_{19}Intersect(r_3, s_3) → G_{13}Segment(F_{13}, G_{13}) → h_{19}Intersect(n_5, p_5) → H_{13}Segment(G_{13}, H_{13}) → i_{19}Intersect(p_5, q_5) → I_{13}Segment(H_{13}, I_{13}) → j_{19}Point(h_{16}) → J_{13}Intersect(b_4, c_4) → K_{13}Segment(J_{13}, K_{13}) → k_{19}Intersect(q_3, c_4) → L_{13}Segment(K_{13}, L_{13}) → l_{19}Intersect(q_1, t_1) → M_{13}Point(t_1) → N_{13}Segment(M_{13}, N_{13}) → m_{19}Intersect(c_6, d_6) → O_{13}Segment(N_{13}, O_{13}) → n_{19}Intersect(l_6, m_6) → P_{13}Segment(O_{13}, P_{13}) → p_{19}Intersect(b_9, c_9) → Q_{13}Segment(P_{13}, Q_{13}) → q_{19}Intersect(f_9, g_9) → R_{13}Segment(Q_{13}, R_{13}) → r_{19}Intersect(a_{12}, b_{12}) → S_{13}Segment(S_{13}, R_{13}) → s_{19}Intersect(e_{12}, f_{12}) → T_{13}Segment(T_{13}, S_{13}) → t_{19}Intersect(t_{14}, a_{15}) → U_{13}Segment(U_{13}, T_{13}) → a_{20}Intersect(d_{15}, e_{15}) → V_{13}Segment(V_{13}, U_{13}) → b_{20}Intersect(c_{15}, d_{15}) → W_{13}Segment(W_{13}, V_{13}) → c_{20}Intersect(t_5, a_6) → Z_{13}Intersect(s_5, t_5) → A_{14}Segment(Z_{13}, A_{14}) → d_{20}Intersect(m_8, n_8) → B_{14}Segment(A_{14}, B_{14}) → e_{20}Intersect(r_8, s_8) → C_{14}Segment(B_{14}, C_{14}) → f_{20}Intersect(l_{11}, m_{11}) → D_{14}Segment(C_{14}, D_{14}) → g_{20}Intersect(q_{11}, r_{11}) → E_{14}Segment(D_{14}, E_{14}) → h_{20}Intersect(k_{14}, l_{14}) → F_{14}Segment(E_{14}, F_{14}) → i_{20}Intersect(p_{14}, q_{14}) → G_{14}Segment(F_{14}, G_{14}) → j_{20}Intersect(n_{14}, p_{14}) → H_{14}Segment(G_{14}, H_{14}) → k_{20}Intersect(j_8, k_8) → I_{14}Intersect(i_8, j_8) → J_{14}Segment(I_{14}, J_{14}) → l_{20}Intersect(d_{11}, e_{11}) → K_{14}Segment(J_{14}, K_{14}) → m_{20}Intersect(h_{11}, i_{11}) → L_{14}Segment(K_{14}, L_{14}) → n_{20}Intersect(b_{14}, c_{14}) → M_{14}Segment(L_{14}, M_{14}) → p_{20}Point(h_{14}) → N_{14}Segment(M_{14}, N_{14}) → q_{20}Intersect(f_{14}, g_{14}) → O_{14}Segment(O_{14}, N_{14}) → r_{20}Intersect(a_{11}, b_{11}) → P_{14}Intersect(t_{10}, a_{11}) → Q_{14}Segment(P_{14}, Q_{14}) → s_{20}Intersect(k_{13}, l_{13}) → R_{14}Segment(Q_{14}, R_{14}) → t_{20}Intersect(s_{13}, t_{13}) → S_{14}Segment(R_{14}, S_{14}) → a_{21}Intersect(r_{13}, s_{13}) → T_{14}Segment(S_{14}, T_{14}) → b_{21}Point(g_{16}) → U_{14}Segment(U_{14}, V_{14}) → c_{21}Point(t_{15}) → W_{14}Segment(W_{14}, V_{14}) → d_{21}Point(h_{16}) → Z_{14}Segment(Z_{14}, A_{15}) → e_{21}Point(a_{16}) → B_{15}Segment(A_{15}, B_{15}) → f_{21}
AI 绘图提示语参考
画一个由多个旋转和几何构造组成的平铺图案,展示如何通过旋转和正交线段构建图案。首先绘制一条线段,然后分别从两端绘制垂直线,再从交点继续绘制垂直线,形成一系列交点。接着从这些交点出发,绘制更多的垂直线,形成复杂的几何图案。最后,连接部分点形成封闭图形,并旋转部分图形45度,展示平铺效果。
以上提示语为根据原始绘图命令整理而来,仅供参考。