Representing Rational Numbers: Number Line Equivalence Practice (Grades 7–8)
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Rationale Zahlen & Arbeiten mit der Zahlengerade
Ordnen und Vergleichen von rationalen Zahlen
This GeoGebra lesson demonstrates how the same rational number can be represented in different forms and how to recognize equivalence using a number-line visualization. It prompts students to answer multiple-choice and open questions about which numbers are equivalent and which number is equal to a given value (e.g., targeting values like −0.4 or −0.25). The core concepts include rational-number representation (fraction and decimal equivalence), locating rational numbers on the number line, and understanding that equivalent representations correspond to the same point. Construction and interaction are built using GeoGebra tools such as Sequence and Element for generating values and steps, Textfield/input (and related inputBox) for student responses, Line and OrthogonalLine for guiding constructions and perpendicular projection, Intersect for determining key points, Segment/Point for the number-line markers, Mirror for symmetry-based mappings, and Polygon for visual grouping/areas. Feedback and solution reveal are managed with objects like validate, showsolution, and image/info panels. Suitable for Grades 7–8 and for formative assessment and number-sense instruction focused on comparing and ordering rational numbers.
GeoGebra Commands & Parameters
Sequence(Random[1, 10], i, 1, 10) → randomNumbers, {10, 9, 2, 6, 3, 10, 3, 10, 8, 8}Element(randomNumbers, Mod[questionCount, Length[randomNumbers]] + 1) → randomNumberTextfield(input) → inputBoxJoin({Sequence[Segment[Corner[4] + (RasterPixMat * ((k * RasterStepXY), 0)), Corner[4] + (RasterPixMat * ((k * RasterStepXY), RasterMaxY))], k, 0, RasterMaxX / RasterStepXY], Sequence[Segment[Corner[4] + (RasterPixMat * (0, (k * RasterStepXY))), Corner[4] + (RasterPixMat * (RasterMaxX, (k * RasterStepXY)))], k, 0, RasterMaxY / RasterStepXY]}) → RasterStreckenJoin({Sequence[Text[UnicodeToLetter[65 + k], Midpoint[Corner[4] + (RasterPixMat * ((k * RasterStepXY), RasterMaxY)), Corner[4] + (RasterPixMat * (((k + 1) * RasterStepXY), RasterMaxY))], false, true, 0, -1], k, 0, RasterMaxX / RasterStepXY - 1], Sequence[Text[("" * k), Midpoint[Corner[4] + (RasterPixMat * (RasterMaxX, ((k - 1) * RasterStepXY))), Corner[4] + (RasterPixMat * (RasterMaxX, (k * RasterStepXY)))], false, true, 1, 0], k, 1, RasterMaxY / RasterStepXY]}) → RasterBeschriftungSequence(Sequence[Corner[4] + (RasterPixMat * ((k * RasterStepXY), (m * RasterStepXY))), k, 0, RasterMaxX / RasterStepXY], m, 0, RasterMaxY / RasterStepXY) → RasterPunkte, {{(-0.41600000000000126, 9.365999999999993), (0.585742160278748, 9.365999999999993), (1.5874843205574973, 9.365999999999993), (2.5892264808362464, 9.365999999999993), (3.590968641114996, 9.365999999999993), (4.5927108013937445, 9.365999999999993), (5.594452961672494, 9.365999999999993), (6.596195121951244, 9.365999999999993), (7.597937282229993, 9.365999999999993), (8.59967944250874, 9.365999999999993), (9.60142160278749, 9.365999999999993), (10.603163763066242, 9.365999999999993), (11.60490592334499, 9.365999999999993), (12.606648083623739, 9.365999999999993), (13.608390243902488, 9.365999999999993), (14.610132404181236, 9.365999999999993), (15.611874564459988, 9.365999999999993), (16.613616724738737, 9.365999999999993), (17.615358885017486, 9.365999999999993), (18.617101045296234, 9.365999999999993), (19.618843205574983, 9.365999999999993), (20.62058536585373, 9.365999999999993), (21.622327526132484, 9.365999999999993), (22.624069686411232, 9.365999999999993)}, {(-0.41600000000000126, 8.36332620320855), (0.585742160278748, 8.36332620320855), (1.5874843205574973, 8.36332620320855), (2.5892264808362464, 8.36332620320855), (3.590968641114996, 8.36332620320855), (4.5927108013937445, 8.36332620320855), (5.594452961672494, 8.36332620320855), (6.596195121951244, 8.36332620320855), (7.597937282229993, 8.36332620320855), (8.59967944250874, 8.36332620320855), (9.60142160278749, 8.36332620320855), (10.603163763066242, 8.36332620320855), (11.60490592334499, 8.36332620320855), (12.606648083623739, 8.36332620320855), (13.608390243902488, 8.36332620320855), (14.610132404181236, 8.36332620320855), (15.611874564459988, 8.36332620320855), (16.613616724738737, 8.36332620320855), (17.615358885017486, 8.36332620320855), (18.617101045296234, 8.36332620320855), (19.618843205574983, 8.36332620320855), (20.62058536585373, 8.36332620320855), (21.622327526132484, 8.36332620320855), (22.624069686411232, 8.36332620320855)}, {(-0.41600000000000126, 7.360652406417106), (0.585742160278748, 7.360652406417106), (1.5874843205574973, 7.360652406417106), (2.5892264808362464, 7.360652406417106), (3.590968641114996, 7.360652406417106), (4.5927108013937445, 7.360652406417106), (5.594452961672494, 7.360652406417106), (6.596195121951244, 7.360652406417106), (7.597937282229993, 7.360652406417106), (8.59967944250874, 7.360652406417106), (9.60142160278749, 7.360652406417106), (10.603163763066242, 7.360652406417106), (11.60490592334499, 7.360652406417106), (12.606648083623739, 7.360652406417106), (13.608390243902488, 7.360652406417106), (14.610132404181236, 7.360652406417106), (15.611874564459988, 7.360652406417106), (16.613616724738737, 7.360652406417106), (17.615358885017486, 7.360652406417106), (18.617101045296234, 7.360652406417106), (19.618843205574983, 7.360652406417106), (20.62058536585373, 7.360652406417106), (21.622327526132484, 7.360652406417106), (22.624069686411232, 7.360652406417106)}, {(-0.41600000000000126, 6.357978609625663), (0.585742160278748, 6.357978609625663), (1.5874843205574973, 6.357978609625663), (2.5892264808362464, 6.357978609625663), (3.590968641114996, 6.357978609625663), (4.5927108013937445, 6.357978609625663), (5.594452961672494, 6.357978609625663), (6.596195121951244, 6.357978609625663), (7.597937282229993, 6.357978609625663), (8.59967944250874, 6.357978609625663), (9.60142160278749, 6.357978609625663), (10.603163763066242, 6.357978609625663), (11.60490592334499, 6.357978609625663), (12.606648083623739, 6.357978609625663), (13.608390243902488, 6.357978609625663), (14.610132404181236, 6.357978609625663), (15.611874564459988, 6.357978609625663), (16.613616724738737, 6.357978609625663), (17.615358885017486, 6.357978609625663), (18.617101045296234, 6.357978609625663), (19.618843205574983, 6.357978609625663), (20.62058536585373, 6.357978609625663), (21.622327526132484, 6.357978609625663), (22.624069686411232, 6.357978609625663)}, {(-0.41600000000000126, 5.355304812834219), (0.585742160278748, 5.355304812834219), (1.5874843205574973, 5.355304812834219), (2.5892264808362464, 5.355304812834219), (3.590968641114996, 5.355304812834219), (4.5927108013937445, 5.355304812834219), (5.594452961672494, 5.355304812834219), (6.596195121951244, 5.355304812834219), (7.597937282229993, 5.355304812834219), (8.59967944250874, 5.355304812834219), (9.60142160278749, 5.355304812834219), (10.603163763066242, 5.355304812834219), (11.60490592334499, 5.355304812834219), (12.606648083623739, 5.355304812834219), (13.608390243902488, 5.355304812834219), (14.610132404181236, 5.355304812834219), (15.611874564459988, 5.355304812834219), (16.613616724738737, 5.355304812834219), (17.615358885017486, 5.355304812834219), (18.617101045296234, 5.355304812834219), (19.618843205574983, 5.355304812834219), (20.62058536585373, 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(19.618843205574983, -2.6660855614973276), (20.62058536585373, -2.6660855614973276), (21.622327526132484, -2.6660855614973276), (22.624069686411232, -2.6660855614973276)}, {(-0.41600000000000126, -3.6687593582887708), (0.585742160278748, -3.6687593582887708), (1.5874843205574973, -3.6687593582887708), (2.5892264808362464, -3.6687593582887708), (3.590968641114996, -3.6687593582887708), (4.5927108013937445, -3.6687593582887708), (5.594452961672494, -3.6687593582887708), (6.596195121951244, -3.6687593582887708), (7.597937282229993, -3.6687593582887708), (8.59967944250874, -3.6687593582887708), (9.60142160278749, -3.6687593582887708), (10.603163763066242, -3.6687593582887708), (11.60490592334499, -3.6687593582887708), (12.606648083623739, -3.6687593582887708), (13.608390243902488, -3.6687593582887708), (14.610132404181236, -3.6687593582887708), (15.611874564459988, -3.6687593582887708), (16.613616724738737, -3.6687593582887708), (17.615358885017486, -3.6687593582887708), (18.617101045296234, -3.6687593582887708), (19.618843205574983, -3.6687593582887708), (20.62058536585373, -3.6687593582887708), (21.622327526132484, -3.6687593582887708), (22.624069686411232, -3.6687593582887708)}, {(-0.41600000000000126, -4.671433155080214), (0.585742160278748, -4.671433155080214), (1.5874843205574973, -4.671433155080214), (2.5892264808362464, -4.671433155080214), (3.590968641114996, -4.671433155080214), (4.5927108013937445, -4.671433155080214), (5.594452961672494, -4.671433155080214), (6.596195121951244, -4.671433155080214), (7.597937282229993, -4.671433155080214), (8.59967944250874, -4.671433155080214), (9.60142160278749, -4.671433155080214), (10.603163763066242, -4.671433155080214), (11.60490592334499, -4.671433155080214), (12.606648083623739, -4.671433155080214), (13.608390243902488, -4.671433155080214), (14.610132404181236, -4.671433155080214), (15.611874564459988, -4.671433155080214), (16.613616724738737, -4.671433155080214), (17.615358885017486, -4.671433155080214), (18.617101045296234, -4.671433155080214), (19.618843205574983, -4.671433155080214), (20.62058536585373, -4.671433155080214), (21.622327526132484, -4.671433155080214), (22.624069686411232, -4.671433155080214)}, {(-0.41600000000000126, -5.674106951871657), (0.585742160278748, -5.674106951871657), (1.5874843205574973, -5.674106951871657), (2.5892264808362464, -5.674106951871657), (3.590968641114996, -5.674106951871657), (4.5927108013937445, -5.674106951871657), (5.594452961672494, -5.674106951871657), (6.596195121951244, -5.674106951871657), (7.597937282229993, -5.674106951871657), (8.59967944250874, -5.674106951871657), (9.60142160278749, -5.674106951871657), (10.603163763066242, -5.674106951871657), (11.60490592334499, -5.674106951871657), (12.606648083623739, -5.674106951871657), (13.608390243902488, -5.674106951871657), (14.610132404181236, -5.674106951871657), (15.611874564459988, -5.674106951871657), (16.613616724738737, -5.674106951871657), (17.615358885017486, -5.674106951871657), (18.617101045296234, -5.674106951871657), (19.618843205574983, -5.674106951871657), (20.62058536585373, -5.674106951871657), (21.622327526132484, -5.674106951871657), (22.624069686411232, -5.674106951871657)}}Line(ZehntelLU, ZehntelRU) → fOrthogonalLine(B, f) → gOrthogonalLine(C, f) → hOrthogonalLine(D, f) → iOrthogonalLine(E, f) → jOrthogonalLine(F, f) → kOrthogonalLine(G, f) → lOrthogonalLine(H, f) → mOrthogonalLine(I, f) → nOrthogonalLine(J, f) → pOrthogonalLine(K, f) → qOrthogonalLine(L, f) → rOrthogonalLine(M, f) → sOrthogonalLine(N, f) → tOrthogonalLine(O, f) → aOrthogonalLine(P, f) → bOrthogonalLine(Q, f) → cOrthogonalLine(R, f) → dOrthogonalLine(S, f) → eOrthogonalLine(T, f) → f_1Intersect(f, h) → ZIntersect(f, g) → A_{27}Intersect(f, i) → B_1Intersect(f, j) → C_1Intersect(f, k) → D_1Intersect(f, l) → E_1Intersect(f, m) → F_1Intersect(f, n) → G_1Intersect(f, p) → H_1Intersect(f, q) → I_1Intersect(f, r) → J_1Intersect(f, s) → K_1Intersect(f, t) → L_1Intersect(f, a) → M_1Intersect(f, b) → N_1Intersect(f, c) → O_1Intersect(f, d) → P_1Intersect(f, e) → Q_1Intersect(f, f_1) → R_1Line(ZehntelLO, T) → g_1Segment(ZehntelLO, ZehntelRO) → h_1Segment(ZehntelRO, ZehntelRU) → i_1Segment(ZehntelLU, ZehntelRU) → j_1Segment(ZehntelLO, ZehntelLU) → k_1Segment(B, A_{27}) → l_1Segment(C, Z) → m_1Segment(D, B_1) → n_1Segment(E, C_1) → p_1Segment(F, D_1) → q_1Segment(G, E_1) → r_1Segment(H, F_1) → s_1Segment(I, G_1) → t_1Segment(J, H_1) → a_1Segment(K, I_1) → b_1Segment(L, J_1) → c_1Segment(M, K_1) → d_1Segment(N, L_1) → e_1Segment(M_1, O) → f_2Segment(P, N_1) → g_2Segment(O_1, Q) → h_2Segment(R, P_1) → i_2Segment(Q_1, S) → j_2Segment(T, R_1) → k_2OrthogonalLine(ZehntelLO, j_1) → l_2OrthogonalLine(ZehntelRO, j_1) → m_2Line(AchtelLO, AchtelRO) → n_2Line(AchtelLU, AchtelRU) → p_2Line(SechstelLO, SechstelRO) → q_2Line(SechstelLU, SechstelRU) → r_2Line(FünftelLO, FünftelRO) → q_{3}Line(FünftelLU, FünftelRU) → r_{3}Line(FünftelLO, FünftelRO) → s_2Line(FünftelLU, FünftelRU) → t_2Line(ViertelLO, ViertelRO) → q_{4}Line(ViertelLU, ViertelRU) → r_{4}Line(ViertelLO, ViertelRO) → s_{3}Line(ViertelLU, ViertelRU) → t_{3}Line(ViertelLO, ViertelRO) → a_{2}Line(ViertelLU, ViertelRU) → b_2Line(DrittelLO, DrittelRO) → q_{5}Line(DrittelLU, DrittelRU) → r_{5}Line(DrittelLO, DrittelRO) → s_{4}Line(DrittelLU, DrittelRU) → t_{4}Line(DrittelLO, DrittelRO) → a_{3}Line(DrittelLU, DrittelRU) → b_{3}Line(DrittelLO, DrittelRO) → c_2Line(DrittelLU, DrittelRU) → d_2Line(HalbeLO, HalbeRO) → q_{6}Line(HalbeLU, HalbeRU) → r_{6}Line(HalbeLO, HalbeRO) → s_{5}Line(HalbeLU, HalbeRU) → t_{5}Line(HalbeLO, HalbeRO) → a_{4}Line(HalbeLU, HalbeRU) → b_{4}Line(HalbeLO, HalbeRO) → c_{3}Line(HalbeLU, HalbeRU) → d_{3}Line(HalbeLO, HalbeRO) → e_2Line(HalbeLU, HalbeRU) → f_3Segment(HalbeLU, HalbeLO) → g_3Segment(A, A_{28}) → h_3Segment(U_{6}, U) → i_3Segment(V, V_{1}) → j_3Segment(HalbeRU, HalbeRO) → k_3Segment(AchtelLO, AchtelLU) → l_3Segment(AchtelRO, AchtelRU) → n_3Segment(FünftelRO, U_{2}) → e_3Segment(DrittelRO, U_{4}) → g_4Segment(W, F_2) → h_4Segment(E_2, Z_1) → i_4Segment(W_1, D_2) → j_4Segment(C_2, T_1) → k_4Segment(S_1, B_2) → l_4Segment(DrittelLO, DrittelLU) → m_4Segment(ViertelLU, ViertelLO) → n_4Segment(FünftelLU, FünftelLO) → p_4Segment(SechstelLU, SechstelLO) → c_4Segment(O_4, G_5) → d_4Segment(H_5, P_4) → e_4Segment(Q_4, I_5) → f_5Segment(J_5, R_4) → g_5Segment(S_4, K_5) → h_5Segment(L_5, T_4) → i_5Segment(V_4, M_5) → j_5Segment(N_5, W_4) → k_5Segment(Z_4, O_5) → l_5Segment(P_5, A_{31}) → m_5Segment(B_5, Q_5) → n_5Segment(R_5, C_5) → p_5Segment(D_5, T_5) → a_5Segment(S_5, E_5) → b_5Segment(F_5, V_5) → c_5Segment(N_4, C_4) → d_5Segment(B_4, M_4) → e_5Segment(L_4, A_{30}) → f_6Segment(Z_3, K_4) → g_6Segment(J_4, W_3) → h_6Segment(V_3, I_4) → i_6Segment(H_4, T_3) → j_6Segment(S_3, G_4) → k_6Segment(F_4, R_3) → l_6Segment(Q_3, E_4) → m_6Segment(D_4, P_3) → n_6Segment(G_3, V_2) → p_6Segment(W_2, H_3) → s_6Segment(I_3, Z_2) → t_6Segment(A_{29}, J_3) → a_6Segment(K_3, B_3) → b_6Segment(C_3, L_3) → c_6Segment(M_3, D_3) → d_6Segment(E_3, N_3) → e_6Segment(O_3, F_3) → f_7Segment(M_2, T_2) → g_7Segment(S_2, L_2) → h_7Segment(K_2, R_2) → i_7Segment(Q_2, J_2) → j_7Segment(I_2, P_2) → k_7Segment(O_2, H_2) → l_7Segment(G_2, N_2) → m_7Segment(AchtelRO, AchtelLO) → n_7Segment(AchtelLU, AchtelRU) → p_7Segment(SechstelRO, SechstelLO) → q_7Segment(SechstelLU, U_{1}) → r_7Segment(FünftelRO, FünftelLO) → s_7Segment(FünftelLU, U_{2}) → t_7Segment(ViertelRO, ViertelLO) → a_7Segment(ViertelLU, U_{3}) → b_7Segment(DrittelRO, DrittelLO) → c_7Segment(DrittelLU, U_{4}) → d_7Segment(HalbeRO, HalbeLO) → e_7Segment(HalbeLU, U_{5}) → f_8Line(K, U_{6}) → g_8Mirror(L19, g_8) → L19'Mirror(L18, g_8) → L18'Mirror(L17, g_8) → L17'Mirror(L16, g_8) → L16'Mirror(L15, g_8) → L15'Mirror(L14, g_8) → L14'Mirror(L13, g_8) → L13'Mirror(L12, g_8) → L12'Mirror(L11, g_8) → L11'Mirror(L10, g_8) → L10'Mirror(L9, g_8) → L9'Mirror(L8, g_8) → L8'Mirror(L7, g_8) → L7'Mirror(L6, g_8) → L6'Mirror(L5, g_8) → L5'Mirror(L4, g_8) → L4'Mirror(L3, g_8) → L3'Mirror(L2, g_8) → L2'Mirror(L1, g_8) → L1'Mirror(L3_2, g_8) → L3_2'Point(LinealStops) → PLSegment(PL, PunktLinealU) → LinealPolygon(HalbeLU, A_{28}, A, HalbeLO) → H1, halbelu, a_{8}, a_9, halbeloPolygon(A, U, U_{6}, A_{28}) → H2, i_8, j_8, k_8, l_8Segment(A_{32}, A_{33}) → h_{8}Polygon(U_{7}, V, V_{1}, U_{8}) → H3, m_8, n_8, p_8, q_8Polygon(V_{6}, HalbeRO, HalbeRU, V_{7}) → H4, r_8, s_8, t_8, b_8Segment(A_{35}, A_{34}) → h_{9}Polygon(DrittelLO, B_2, S_1, DrittelLU) → D1, c_8, d_8, e_8, f_9Segment(S_{6}, B_{6}) → l_{9}Polygon(B_{6}, C_2, T_1, S_{6}) → D2, k_9, n_9, p_9, q_9Segment(S_{7}, B_{7}) → l_{10}Polygon(C_{7}, D_2, W_1, T_{7}) → D3, r_9, s_9, t_9, b_9Polygon(D_{9}, E_2, Z_1, W_{11}) → D4, c_9, d_9, e_9, f_{10}Polygon(E_{11}, F_2, W, Z_{10}) → D5, g_{10}, h_{10}, n_{10}, p_{10}Segment(W_{19}, F_{13}) → h_{12}Polygon(F_{13}, DrittelRO, DrittelRU, W_{19}) → D6, q_{10}, r_{10}, s_{10}, t_{10}Line(DrittelLO_{10}, DrittelRO_{10}) → q_{12}Line(DrittelLU_{10}, DrittelRU_{1}) → r_{12}Line(DrittelLO_{10}, DrittelRO_{10}) → s_{12}Line(DrittelLU_{10}, DrittelRU_{1}) → t_{12}Line(DrittelLO_{10}, DrittelRO_{10}) → a_{10}Line(DrittelLU_{10}, DrittelRU_{1}) → b_{10}Line(DrittelLO_{10}, DrittelRO_{10}) → c_{10}Line(DrittelLU_{10}, DrittelRU_{1}) → d_{10}Segment(DrittelRO_{10}, DrittelLO_{10}) → c_{11}Segment(W_{23}, F_{15}) → h_{11}Polygon(ViertelLO, G_2, N_2, ViertelLU) → V1, e_{10}, f_{11}, g_{11}, l_{11}Polygon(G_{6}, H_2, O_2, N_{6}) → V2, p_{11}, q_{11}, r_{11}, s_{11}Segment(O_{7}, H_{7}) → l_{12}Segment(O_{9}, H_{9}) → l_{13}Polygon(H_{9}, I_2, P_2, O_{9}) → V3, t_{11}, a_{11}, b_{11}, d_{11}Segment(O_{11}, H_{11}) → l_{14}Polygon(I_{11}, J_2, Q_2, P_{11}) → V4, e_{11}, f_{12}, g_{12}, j_{12}Polygon(J_{13}, K_2, R_2, Q_{13}) → V5, p_{12}, a_{12}, b_{12}, c_{12}Polygon(K_{15}, L_2, S_2, R_{15}) → V6, d_{12}, e_{12}, f_{13}, g_{13}Segment(S_{28}, L_{17}) → h_{13}Polygon(L_{17}, M_2, T_2, S_{28}) → V7, p_{13}, q_{13}, r_{13}, s_{13}Segment(S_{30}, L_{19}) → h_{14}Polygon(M_{19}, ViertelRO, ViertelRU, T_{30}) → V8, t_{13}, a_{13}, b_{13}, c_{13}Line(ViertelLO_{16}, ViertelRO_{16}) → q_{14}Line(ViertelLU_{16}, ViertelRU_{1}) → r_{14}Line(ViertelLO_{16}, ViertelRO_{16}) → s_{14}Line(ViertelLU_{16}, ViertelRU_{1}) → t_{15}Line(ViertelLO_{16}, ViertelRO_{16}) → a_{15}Line(ViertelLU_{16}, ViertelRU_{1}) → b_{15}Polygon(FünftelLO, G_3, V_2, FünftelLU) → F1, d_{13}, e_{13}, f_{14}, k_{14}Polygon(G_{23}, H_3, W_2, V_{8}) → F2, t_{14}, a_{14}, b_{14}, c_{14}Segment(W_{28}, H_{24}) → s_{15}Polygon(H_{24}, I_3, Z_2, W_{28}) → F3, d_{14}, e_{14}, f_{15}, h_{15}Segment(I_{26}, Z_{19}) → t_{16}Segment(W_{30}, H_{26}) → s_{16}Polygon(I_{26}, J_3, A_{29}, Z_{19}) → F4, i_{15}, j_{15}, k_{15}, l_{15}Segment(I_{28}, Z_{21}) → t_{17}Polygon(J_{28}, K_3, B_3, A_{15}) → F5, q_{15}, r_{15}, c_{15}, d_{15}Polygon(K_{30}, L_3, C_3, B_{24}) → F6, e_{15}, f_{16}, g_{16}, h_{16}Polygon(L_{32}, M_3, D_3, C_{26}) → F7, i_{16}, j_{16}, k_{16}, l_{16}Polygon(M_{34}, N_3, E_3, D_{28}) → F8, q_{16}, r_{16}, e_{16}, f_{17}Polygon(N_{36}, O_3, F_3, E_{30}) → F9, g_{17}, h_{17}, i_{17}, j_{17}Segment(O_{38}, F_{32}) → f_{18}Polygon(O_{38}, FünftelRO, FünftelRU, F_{32}) → F10, k_{17}, l_{17}, q_{17}, r_{17}Sequence(Polygon[SechstelLO, SechstelLO]) → l1Line(HalbeLO_{2}, HalbeRO_{2}) → q_{18}Line(HalbeLU_{2}, HalbeRU_{1}) → r_{19}Line(HalbeLO_{2}, HalbeRO_{2}) → s_{18}Line(HalbeLU_{2}, HalbeRU_{1}) → t_{19}Line(HalbeLO_{2}, HalbeRO_{2}) → a_{19}Line(HalbeLU_{2}, HalbeRU_{1}) → b_{19}Line(HalbeLO_{2}, HalbeRO_{2}) → c_{18}Line(HalbeLU_{2}, HalbeRU_{1}) → d_{18}Line(HalbeLO_{2}, HalbeRO_{2}) → e_{19}Line(HalbeLU_{2}, HalbeRU_{1}) → f_{19}Polygon(SechstelLO, D_4, P_3, SechstelLU) → S1, s_{17}, h_{18}, i_{18}, l_{18}Line(HalbeLO_{3}, HalbeRO_{3}) → q_{19}Line(HalbeLU_{3}, HalbeRU_{2}) → r_{20}Line(HalbeLO_{3}, HalbeRO_{3}) → s_{20}Line(HalbeLU_{3}, HalbeRU_{2}) → t_{20}Line(HalbeLO_{3}, HalbeRO_{3}) → a_{20}Line(HalbeLU_{3}, HalbeRU_{2}) → b_{20}Line(HalbeLO_{3}, HalbeRO_{3}) → c_{19}Line(HalbeLU_{3}, HalbeRU_{2}) → d_{19}Line(HalbeLO_{3}, HalbeRO_{3}) → e_{21}Line(HalbeLU_{3}, HalbeRU_{2}) → f_{20}Polygon(D_4, E_4, Q_3, P_3) → S2, r_{18}, t_{18}, b_{18}, h_{19}Line(HalbeLO_{4}, HalbeRO_{4}) → q_{20}Line(HalbeLU_{4}, HalbeRU_{3}) → r_{22}Line(HalbeLO_{4}, HalbeRO_{4}) → s_{21}Line(HalbeLU_{4}, HalbeRU_{3}) → t_{22}Line(HalbeLO_{4}, HalbeRO_{4}) → a_{21}Line(HalbeLU_{4}, HalbeRU_{3}) → b_{22}Line(HalbeLO_{4}, HalbeRO_{4}) → c_{20}Line(HalbeLU_{4}, HalbeRU_{3}) → d_{20}Line(HalbeLO_{4}, HalbeRO_{4}) → e_{23}Line(HalbeLU_{4}, HalbeRU_{3}) → f_{21}Polygon(E_4, F_4, R_3, Q_3) → S3, i_{19}, l_{19}, s_{19}, h_{20}Line(HalbeLO_{5}, HalbeRO_{5}) → q_{21}Line(HalbeLU_{5}, HalbeRU_{4}) → r_{23}Line(HalbeLO_{5}, HalbeRO_{5}) → s_{23}Line(HalbeLU_{5}, HalbeRU_{4}) → t_{23}Line(HalbeLO_{5}, HalbeRO_{5}) → a_{22}Line(HalbeLU_{5}, HalbeRU_{4}) → b_{23}Line(HalbeLO_{5}, HalbeRO_{5}) → c_{21}Line(HalbeLU_{5}, HalbeRU_{4}) → d_{21}Line(HalbeLO_{5}, HalbeRO_{5}) → e_{25}Line(HalbeLU_{5}, HalbeRU_{4}) → f_{22}Polygon(F_4, G_4, S_3, R_3) → S4, i_{20}, l_{20}, h_{21}, i_{21}Line(HalbeLO_{6}, HalbeRO_{6}) → q_{22}Line(HalbeLU_{6}, HalbeRU_{5}) → r_{24}Line(HalbeLO_{6}, HalbeRO_{6}) → s_{24}Line(HalbeLU_{6}, HalbeRU_{5}) → t_{24}Line(HalbeLO_{6}, HalbeRO_{6}) → a_{23}Line(HalbeLU_{6}, HalbeRU_{5}) → b_{24}Line(HalbeLO_{6}, HalbeRO_{6}) → c_{22}Line(HalbeLU_{6}, HalbeRU_{5}) → d_{22}Line(HalbeLO_{6}, HalbeRO_{6}) → e_{27}Line(HalbeLU_{6}, HalbeRU_{5}) → f_{23}Polygon(G_4, H_4, T_3, S_3) → S5, l_{21}, r_{21}, t_{21}, b_{21}Line(HalbeLO_{7}, HalbeRO_{7}) → q_{23}Line(HalbeLU_{7}, HalbeRU_{6}) → r_{26}Line(HalbeLO_{7}, HalbeRO_{7}) → s_{25}Line(HalbeLU_{7}, HalbeRU_{6}) → t_{26}Line(HalbeLO_{7}, HalbeRO_{7}) → a_{24}Line(HalbeLU_{7}, HalbeRU_{6}) → b_{26}Line(HalbeLO_{7}, HalbeRO_{7}) → c_{23}Line(HalbeLU_{7}, HalbeRU_{6}) → d_{23}Line(HalbeLO_{7}, HalbeRO_{7}) → e_{29}Line(HalbeLU_{7}, HalbeRU_{6}) → f_{24}Polygon(H_4, I_4, V_3, T_3) → S6, h_{22}, i_{22}, l_{22}, s_{22}Line(HalbeLO_{8}, HalbeRO_{8}) → q_{24}Line(HalbeLU_{8}, HalbeRU_{7}) → r_{27}Line(HalbeLO_{8}, HalbeRO_{8}) → s_{27}Line(HalbeLU_{8}, HalbeRU_{7}) → t_{27}Line(HalbeLO_{8}, HalbeRO_{8}) → a_{25}Line(HalbeLU_{8}, HalbeRU_{7}) → b_{27}Line(HalbeLO_{8}, HalbeRO_{8}) → c_{24}Line(HalbeLU_{8}, HalbeRU_{7}) → d_{24}Line(HalbeLO_{8}, HalbeRO_{8}) → e_{31}Line(HalbeLU_{8}, HalbeRU_{7}) → f_{25}Polygon(I_4, J_4, W_3, V_3) → S7, h_{23}, i_{23}, l_{23}, m_{23}Line(HalbeLO_{9}, HalbeRO_{9}) → q_{25}Line(HalbeLU_{9}, HalbeRU_{8}) → r_{28}Line(HalbeLO_{9}, HalbeRO_{9}) → s_{28}Line(HalbeLU_{9}, HalbeRU_{8}) → t_{28}Line(HalbeLO_{9}, HalbeRO_{9}) → a_{26}Line(HalbeLU_{9}, HalbeRU_{8}) → b_{28}Line(HalbeLO_{9}, HalbeRO_{9}) → c_{25}Line(HalbeLU_{9}, HalbeRU_{8}) → d_{25}Line(HalbeLO_{9}, HalbeRO_{9}) → e_{33}Line(HalbeLU_{9}, HalbeRU_{8}) → f_{26}Polygon(J_4, K_4, Z_3, W_3) → S8, h_{24}, i_{24}, l_{24}, m_{24}Line(HalbeLO_{10}, HalbeRO_{10}) → q_{26}Line(HalbeLU_{10}, HalbeRU_{9}) → r_{29}Line(HalbeLO_{10}, HalbeRO_{10}) → s_{29}Line(HalbeLU_{10}, HalbeRU_{9}) → t_{29}Line(HalbeLO_{10}, HalbeRO_{10}) → a_{27}Line(HalbeLU_{10}, HalbeRU_{9}) → b_{29}Line(HalbeLO_{10}, HalbeRO_{10}) → c_{26}Line(HalbeLU_{10}, HalbeRU_{9}) → d_{26}Line(HalbeLO_{10}, HalbeRO_{10}) → e_{35}Line(HalbeLU_{10}, HalbeRU_{9}) → f_{27}Polygon(K_4, L_4, A_{30}, Z_3) → S9, h_{25}, i_{25}, l_{25}, m_{25}Line(HalbeLO_{11}, HalbeRO_{11}) → q_{27}Line(HalbeLU_{11}, HalbeRU_{10}) → r_{30}Line(HalbeLO_{11}, HalbeRO_{11}) → s_{30}Line(HalbeLU_{11}, HalbeRU_{10}) → t_{30}Line(HalbeLO_{11}, HalbeRO_{11}) → a_{28}Line(HalbeLU_{11}, HalbeRU_{10}) → b_{30}Line(HalbeLO_{11}, HalbeRO_{11}) → c_{27}Line(HalbeLU_{11}, HalbeRU_{10}) → d_{27}Line(HalbeLO_{11}, HalbeRO_{11}) → e_{37}Line(HalbeLU_{11}, HalbeRU_{10}) → f_{28}Polygon(L_4, M_4, B_4, A_{30}) → S10, r_{25}, t_{25}, b_{25}, h_{26}Line(HalbeLO_{12}, HalbeRO_{12}) → q_{28}Line(HalbeLU_{12}, HalbeRU_{11}) → r_{32}Line(HalbeLO_{12}, HalbeRO_{12}) → s_{31}Line(HalbeLU_{12}, HalbeRU_{11}) → t_{32}Line(HalbeLO_{12}, HalbeRO_{12}) → a_{29}Line(HalbeLU_{12}, HalbeRU_{11}) → b_{32}Line(HalbeLO_{12}, HalbeRO_{12}) → c_{28}Line(HalbeLU_{12}, HalbeRU_{11}) → d_{28}Line(HalbeLO_{12}, HalbeRO_{12}) → e_{39}Line(HalbeLU_{12}, HalbeRU_{11}) → f_{29}Polygon(M_4, N_4, C_4, B_4) → S11, i_{26}, l_{26}, m_{26}, s_{26}Line(HalbeLO_{13}, HalbeRO_{13}) → q_{29}Line(HalbeLU_{13}, HalbeRU_{12}) → r_{33}Line(HalbeLO_{13}, HalbeRO_{13}) → s_{33}Line(HalbeLU_{13}, HalbeRU_{12}) → t_{33}Line(HalbeLO_{13}, HalbeRO_{13}) → a_{30}Line(HalbeLU_{13}, HalbeRU_{12}) → b_{33}Line(HalbeLO_{13}, HalbeRO_{13}) → c_{29}Line(HalbeLU_{13}, HalbeRU_{12}) → d_{29}Line(HalbeLO_{13}, HalbeRO_{13}) → e_{41}Line(HalbeLU_{13}, HalbeRU_{12}) → f_{30}Polygon(N_4, SechstelRO, SechstelRU, C_4) → S12, h_{27}, i_{27}, l_{27}, m_{27}Line(HalbeLO_{14}, HalbeRO_{14}) → q_{30}Line(HalbeLU_{14}, HalbeRU_{13}) → r_{34}Line(HalbeLO_{14}, HalbeRO_{14}) → s_{34}Line(HalbeLU_{14}, HalbeRU_{13}) → t_{34}Line(HalbeLO_{14}, HalbeRO_{14}) → a_{31}Line(HalbeLU_{14}, HalbeRU_{13}) → b_{34}Line(HalbeLO_{14}, HalbeRO_{14}) → c_{30}Line(HalbeLU_{14}, HalbeRU_{13}) → d_{30}Line(HalbeLO_{14}, HalbeRO_{14}) → e_{43}Line(HalbeLU_{14}, HalbeRU_{13}) → f_{31}Polygon(AchtelLO, G_5, O_4, AchtelLU) → A1, h_{28}, i_{28}, l_{28}, m_{28}Line(HalbeLO_{15}, HalbeRO_{15}) → q_{31}Line(HalbeLU_{15}, HalbeRU_{14}) → r_{35}Line(HalbeLO_{15}, HalbeRO_{15}) → s_{35}Line(HalbeLU_{15}, HalbeRU_{14}) → t_{35}Line(HalbeLO_{15}, HalbeRO_{15}) → a_{32}Line(HalbeLU_{15}, HalbeRU_{14}) → b_{35}Line(HalbeLO_{15}, HalbeRO_{15}) → c_{31}Line(HalbeLU_{15}, HalbeRU_{14}) → d_{31}Line(HalbeLO_{15}, HalbeRO_{15}) → e_{45}Line(HalbeLU_{15}, HalbeRU_{14}) → f_{32}Polygon(G_5, H_5, P_4, O_4) → A2, n_{28}, h_{29}, i_{29}, l_{29}Line(HalbeLO_{16}, HalbeRO_{16}) → q_{32}Line(HalbeLU_{16}, HalbeRU_{15}) → r_{36}Line(HalbeLO_{16}, HalbeRO_{16}) → s_{36}Line(HalbeLU_{16}, HalbeRU_{15}) → t_{36}Line(HalbeLO_{16}, HalbeRO_{16}) → a_{33}Line(HalbeLU_{16}, HalbeRU_{15}) → b_{36}Line(HalbeLO_{16}, HalbeRO_{16}) → c_{32}Line(HalbeLU_{16}, HalbeRU_{15}) → d_{32}Line(HalbeLO_{16}, HalbeRO_{16}) → e_{47}Line(HalbeLU_{16}, HalbeRU_{15}) → f_{33}Polygon(H_5, I_5, Q_4, P_4) → A3, m_{29}, n_{29}, h_{30}, i_{30}Line(HalbeLO_{17}, HalbeRO_{17}) → q_{33}Line(HalbeLU_{17}, HalbeRU_{16}) → r_{37}Line(HalbeLO_{17}, HalbeRO_{17}) → s_{37}Line(HalbeLU_{17}, HalbeRU_{16}) → t_{37}Line(HalbeLO_{17}, HalbeRO_{17}) → a_{34}Line(HalbeLU_{17}, HalbeRU_{16}) → b_{37}Line(HalbeLO_{17}, HalbeRO_{17}) → c_{33}Line(HalbeLU_{17}, HalbeRU_{16}) → d_{33}Line(HalbeLO_{17}, HalbeRO_{17}) → e_{49}Line(HalbeLU_{17}, HalbeRU_{16}) → f_{34}Polygon(I_5, J_5, R_4, Q_4) → A4, l_{30}, m_{30}, n_{30}, h_{31}Line(HalbeLO_{18}, HalbeRO_{18}) → q_{34}Line(HalbeLU_{18}, HalbeRU_{17}) → r_{38}Line(HalbeLO_{18}, HalbeRO_{18}) → s_{38}Line(HalbeLU_{18}, HalbeRU_{17}) → t_{38}Line(HalbeLO_{18}, HalbeRO_{18}) → a_{35}Line(HalbeLU_{18}, HalbeRU_{17}) → b_{38}Line(HalbeLO_{18}, HalbeRO_{18}) → c_{34}Line(HalbeLU_{18}, HalbeRU_{17}) → d_{34}Line(HalbeLO_{18}, HalbeRO_{18}) → e_{51}Line(HalbeLU_{18}, HalbeRU_{17}) → f_{35}Polygon(J_5, K_5, S_4, R_4) → A5, i_{31}, l_{31}, m_{31}, n_{31}Line(HalbeLO_{19}, HalbeRO_{19}) → q_{35}Line(HalbeLU_{19}, HalbeRU_{18}) → r_{39}Line(HalbeLO_{19}, HalbeRO_{19}) → s_{39}Line(HalbeLU_{19}, HalbeRU_{18}) → t_{39}Line(HalbeLO_{19}, HalbeRO_{19}) → a_{36}Line(HalbeLU_{19}, HalbeRU_{18}) → b_{39}Line(HalbeLO_{19}, HalbeRO_{19}) → c_{35}Line(HalbeLU_{19}, HalbeRU_{18}) → d_{35}Line(HalbeLO_{19}, HalbeRO_{19}) → e_{53}Line(HalbeLU_{19}, HalbeRU_{18}) → f_{36}Polygon(K_5, L_5, T_4, S_4) → A6, r_{31}, t_{31}, b_{31}, h_{32}Line(HalbeLO_{20}, HalbeRO_{20}) → q_{36}Line(HalbeLU_{20}, HalbeRU_{19}) → r_{41}Line(HalbeLO_{20}, HalbeRO_{20}) → s_{40}Line(HalbeLU_{20}, HalbeRU_{19}) → t_{41}Line(HalbeLO_{20}, HalbeRO_{20}) → a_{37}Line(HalbeLU_{20}, HalbeRU_{19}) → b_{41}Line(HalbeLO_{20}, HalbeRO_{20}) → c_{36}Line(HalbeLU_{20}, HalbeRU_{19}) → d_{36}Line(HalbeLO_{20}, HalbeRO_{20}) → e_{55}Line(HalbeLU_{20}, HalbeRU_{19}) → f_{37}Polygon(L_5, M_5, V_4, T_4) → A7, i_{32}, l_{32}, m_{32}, n_{32}Line(HalbeLO_{21}, HalbeRO_{21}) → q_{37}Line(HalbeLU_{21}, HalbeRU_{20}) → r_{42}Line(HalbeLO_{21}, HalbeRO_{21}) → s_{41}Line(HalbeLU_{21}, HalbeRU_{20}) → t_{42}Line(HalbeLO_{21}, HalbeRO_{21}) → a_{38}Line(HalbeLU_{21}, HalbeRU_{20}) → b_{42}Line(HalbeLO_{21}, HalbeRO_{21}) → c_{37}Line(HalbeLU_{21}, HalbeRU_{20}) → d_{37}Line(HalbeLO_{21}, HalbeRO_{21}) → e_{57}Line(HalbeLU_{21}, HalbeRU_{20}) → f_{38}Polygon(M_5, N_5, W_4, V_4) → A8, s_{32}, h_{33}, i_{33}, l_{33}Line(HalbeLO_{22}, HalbeRO_{22}) → q_{38}Line(HalbeLU_{22}, HalbeRU_{21}) → r_{43}Line(HalbeLO_{22}, HalbeRO_{22}) → s_{43}Line(HalbeLU_{22}, HalbeRU_{21}) → t_{43}Line(HalbeLO_{22}, HalbeRO_{22}) → a_{39}Line(HalbeLU_{22}, HalbeRU_{21}) → b_{43}Line(HalbeLO_{22}, HalbeRO_{22}) → c_{38}Line(HalbeLU_{22}, HalbeRU_{21}) → d_{38}Line(HalbeLO_{22}, HalbeRO_{22}) → e_{59}Line(HalbeLU_{22}, HalbeRU_{21}) → f_{39}Polygon(N_5, O_5, Z_4, W_4) → A9, m_{33}, n_{33}, p_{33}, h_{34}Line(HalbeLO_{23}, HalbeRO_{23}) → q_{39}Line(HalbeLU_{23}, HalbeRU_{22}) → r_{44}Line(HalbeLO_{23}, HalbeRO_{23}) → s_{44}Line(HalbeLU_{23}, HalbeRU_{22}) → t_{44}Line(HalbeLO_{23}, HalbeRO_{23}) → a_{40}Line(HalbeLU_{23}, HalbeRU_{22}) → b_{44}Line(HalbeLO_{23}, HalbeRO_{23}) → c_{39}Line(HalbeLU_{23}, HalbeRU_{22}) → d_{39}Line(HalbeLO_{23}, HalbeRO_{23}) → e_{61}Line(HalbeLU_{23}, HalbeRU_{22}) → f_{40}Polygon(O_5, P_5, A_{31}, Z_4) → A10, i_{34}, l_{34}, m_{34}, n_{34}Line(HalbeLO_{24}, HalbeRO_{24}) → q_{40}Line(HalbeLU_{24}, HalbeRU_{23}) → r_{45}Line(HalbeLO_{24}, HalbeRO_{24}) → s_{45}Line(HalbeLU_{24}, HalbeRU_{23}) → t_{45}Line(HalbeLO_{24}, HalbeRO_{24}) → a_{41}Line(HalbeLU_{24}, HalbeRU_{23}) → b_{45}Line(HalbeLO_{24}, HalbeRO_{24}) → c_{40}Line(HalbeLU_{24}, HalbeRU_{23}) → d_{40}Line(HalbeLO_{24}, HalbeRO_{24}) → e_{63}Line(HalbeLU_{24}, HalbeRU_{23}) → f_{41}Polygon(P_5, Q_5, B_5, A_{31}) → A11, p_{34}, h_{35}, i_{35}, l_{35}Line(HalbeLO_{25}, HalbeRO_{25}) → q_{41}Line(HalbeLU_{25}, HalbeRU_{24}) → r_{46}Line(HalbeLO_{25}, HalbeRO_{25}) → s_{46}Line(HalbeLU_{25}, HalbeRU_{24}) → t_{46}Line(HalbeLO_{25}, HalbeRO_{25}) → a_{42}Line(HalbeLU_{25}, HalbeRU_{24}) → b_{46}Line(HalbeLO_{25}, HalbeRO_{25}) → c_{41}Line(HalbeLU_{25}, HalbeRU_{24}) → d_{41}Line(HalbeLO_{25}, HalbeRO_{25}) → e_{65}Line(HalbeLU_{25}, HalbeRU_{24}) → f_{42}Line(HalbeLO_{26}, HalbeRO_{26}) → q_{42}Line(HalbeLU_{26}, HalbeRU_{25}) → r_{48}Line(HalbeLO_{26}, HalbeRO_{26}) → s_{48}Line(HalbeLU_{26}, HalbeRU_{25}) → t_{48}Line(HalbeLO_{26}, HalbeRO_{26}) → a_{43}Line(HalbeLU_{26}, HalbeRU_{25}) → b_{48}Line(HalbeLO_{26}, HalbeRO_{26}) → c_{42}Line(HalbeLU_{26}, HalbeRU_{25}) → d_{42}Line(HalbeLO_{26}, HalbeRO_{26}) → e_{67}Line(HalbeLU_{26}, HalbeRU_{25}) → f_{43}Line(HalbeLO_{27}, HalbeRO_{27}) → q_{43}Line(HalbeLU_{27}, HalbeRU_{26}) → r_{47}Line(HalbeLO_{27}, HalbeRO_{27}) → s_{47}Line(HalbeLU_{27}, HalbeRU_{26}) → t_{47}Line(HalbeLO_{27}, HalbeRO_{27}) → a_{44}Line(HalbeLU_{27}, HalbeRU_{26}) → b_{47}Line(HalbeLO_{27}, HalbeRO_{27}) → c_{43}Line(HalbeLU_{27}, HalbeRU_{26}) → d_{43}Line(HalbeLO_{27}, HalbeRO_{27}) → e_{69}Line(HalbeLU_{27}, HalbeRU_{26}) → f_{44}Polygon(Q_5, R_5, C_5, B_5) → A12, m_{35}, n_{35}, p_{35}, h_{36}Line(HalbeLO_{28}, HalbeRO_{28}) → q_{44}Line(HalbeLU_{28}, HalbeRU_{27}) → r_{49}Line(HalbeLO_{28}, HalbeRO_{28}) → s_{49}Line(HalbeLU_{28}, HalbeRU_{27}) → t_{49}Line(HalbeLO_{28}, HalbeRO_{28}) → a_{45}Line(HalbeLU_{28}, HalbeRU_{27}) → b_{49}Line(HalbeLO_{28}, HalbeRO_{28}) → c_{44}Line(HalbeLU_{28}, HalbeRU_{27}) → d_{44}Line(HalbeLO_{28}, HalbeRO_{28}) → e_{71}Line(HalbeLU_{28}, HalbeRU_{27}) → f_{45}Polygon(R_5, T_5, D_5, C_5) → A13, i_{36}, l_{36}, m_{36}, n_{36}Line(HalbeLO_{29}, HalbeRO_{29}) → q_{45}Line(HalbeLU_{29}, HalbeRU_{28}) → r_{50}Line(HalbeLO_{29}, HalbeRO_{29}) → s_{50}Line(HalbeLU_{29}, HalbeRU_{28}) → t_{50}Line(HalbeLO_{29}, HalbeRO_{29}) → a_{46}Line(HalbeLU_{29}, HalbeRU_{28}) → b_{50}Line(HalbeLO_{29}, HalbeRO_{29}) → c_{45}Line(HalbeLU_{29}, HalbeRU_{28}) → d_{45}Line(HalbeLO_{29}, HalbeRO_{29}) → e_{73}Line(HalbeLU_{29}, HalbeRU_{28}) → f_{46}Polygon(T_5, S_5, E_5, D_5) → A14, p_{36}, h_{37}, i_{37}, l_{37}Line(HalbeLO_{30}, HalbeRO_{30}) → q_{46}Line(HalbeLU_{30}, HalbeRU_{29}) → r_{51}Line(HalbeLO_{30}, HalbeRO_{30}) → s_{51}Line(HalbeLU_{30}, HalbeRU_{29}) → t_{51}Line(HalbeLO_{30}, HalbeRO_{30}) → a_{47}Line(HalbeLU_{30}, HalbeRU_{29}) → b_{51}Line(HalbeLO_{30}, HalbeRO_{30}) → c_{46}Line(HalbeLU_{30}, HalbeRU_{29}) → d_{46}Line(HalbeLO_{30}, HalbeRO_{30}) → e_{75}Line(HalbeLU_{30}, HalbeRU_{29}) → f_{47}Polygon(S_5, V_5, F_5, E_5) → A15, m_{37}, n_{37}, p_{37}, h_{38}Line(HalbeLO_{31}, HalbeRO_{31}) → q_{47}Line(HalbeLU_{31}, HalbeRU_{30}) → r_{52}Line(HalbeLO_{31}, HalbeRO_{31}) → s_{52}Line(HalbeLU_{31}, HalbeRU_{30}) → t_{52}Line(HalbeLO_{31}, HalbeRO_{31}) → a_{48}Line(HalbeLU_{31}, HalbeRU_{30}) → b_{52}Line(HalbeLO_{31}, HalbeRO_{31}) → c_{47}Line(HalbeLU_{31}, HalbeRU_{30}) → d_{47}Line(HalbeLO_{31}, HalbeRO_{31}) → e_{77}Line(HalbeLU_{31}, HalbeRU_{30}) → f_{48}Polygon(V_5, AchtelRO, AchtelRU, F_5) → A16, i_{38}, l_{38}, m_{38}, n_{38}Line(HalbeLO_{32}, HalbeRO_{32}) → q_{48}Line(HalbeLU_{32}, HalbeRU_{31}) → r_{53}Line(HalbeLO_{32}, HalbeRO_{32}) → s_{53}Line(HalbeLU_{32}, HalbeRU_{31}) → t_{53}Line(HalbeLO_{32}, HalbeRO_{32}) → a_{49}Line(HalbeLU_{32}, HalbeRU_{31}) → b_{53}Line(HalbeLO_{32}, HalbeRO_{32}) → c_{48}Line(HalbeLU_{32}, HalbeRU_{31}) → d_{48}Line(HalbeLO_{32}, HalbeRO_{32}) → e_{79}Line(HalbeLU_{32}, HalbeRU_{31}) → f_{49}Polygon(ZehntelLO, B, A_{27}, ZehntelLU) → Z1, p_{38}, h_{39}, i_{39}, l_{39}Line(HalbeLO_{33}, HalbeRO_{33}) → q_{49}Line(HalbeLU_{33}, HalbeRU_{32}) → r_{54}Line(HalbeLO_{33}, HalbeRO_{33}) → s_{54}Line(HalbeLU_{33}, HalbeRU_{32}) → t_{54}Line(HalbeLO_{33}, HalbeRO_{33}) → a_{50}Line(HalbeLU_{33}, HalbeRU_{32}) → b_{54}Line(HalbeLO_{33}, HalbeRO_{33}) → c_{49}Line(HalbeLU_{33}, HalbeRU_{32}) → d_{49}Line(HalbeLO_{33}, HalbeRO_{33}) → e_{81}Line(HalbeLU_{33}, HalbeRU_{32}) → f_{50}Polygon(B, C, Z, A_{27}) → Z2, m_{39}, n_{39}, p_{39}, h_{40}Line(HalbeLO_{34}, HalbeRO_{34}) → q_{50}Line(HalbeLU_{34}, HalbeRU_{33}) → r_{55}Line(HalbeLO_{34}, HalbeRO_{34}) → s_{55}Line(HalbeLU_{34}, HalbeRU_{33}) → t_{55}Line(HalbeLO_{34}, HalbeRO_{34}) → a_{51}Line(HalbeLU_{34}, HalbeRU_{33}) → b_{55}Line(HalbeLO_{34}, HalbeRO_{34}) → c_{50}Line(HalbeLU_{34}, HalbeRU_{33}) → d_{50}Line(HalbeLO_{34}, HalbeRO_{34}) → e_{83}Line(HalbeLU_{34}, HalbeRU_{33}) → f_{51}Polygon(C, D, B_1, Z) → Z3, i_{40}, l_{40}, m_{40}, n_{40}Line(HalbeLO_{35}, HalbeRO_{35}) → q_{51}Line(HalbeLU_{35}, HalbeRU_{34}) → r_{56}Line(HalbeLO_{35}, HalbeRO_{35}) → s_{56}Line(HalbeLU_{35}, HalbeRU_{34}) → t_{56}Line(HalbeLO_{35}, HalbeRO_{35}) → a_{52}Line(HalbeLU_{35}, HalbeRU_{34}) → b_{56}Line(HalbeLO_{35}, HalbeRO_{35}) → c_{51}Line(HalbeLU_{35}, HalbeRU_{34}) → d_{51}Line(HalbeLO_{35}, HalbeRO_{35}) → e_{85}Line(HalbeLU_{35}, HalbeRU_{34}) → f_{52}Polygon(D, E, C_1, B_1) → Z4, p_{40}, r_{40}, t_{40}, b_{40}Line(HalbeLO_{36}, HalbeRO_{36}) → q_{52}Line(HalbeLU_{36}, HalbeRU_{35}) → r_{58}Line(HalbeLO_{36}, HalbeRO_{36}) → s_{57}Line(HalbeLU_{36}, HalbeRU_{35}) → t_{58}Line(HalbeLO_{36}, HalbeRO_{36}) → a_{53}Line(HalbeLU_{36}, HalbeRU_{35}) → b_{58}Line(HalbeLO_{36}, HalbeRO_{36}) → c_{52}Line(HalbeLU_{36}, HalbeRU_{35}) → d_{52}Line(HalbeLO_{36}, HalbeRO_{36}) → e_{87}Line(HalbeLU_{36}, HalbeRU_{35}) → f_{53}Polygon(E, F, D_1, C_1) → Z5, h_{41}, i_{41}, l_{41}, m_{41}Line(HalbeLO_{37}, HalbeRO_{37}) → q_{53}Line(HalbeLU_{37}, HalbeRU_{36}) → r_{59}Line(HalbeLO_{37}, HalbeRO_{37}) → s_{58}Line(HalbeLU_{37}, HalbeRU_{36}) → t_{59}Line(HalbeLO_{37}, HalbeRO_{37}) → a_{54}Line(HalbeLU_{37}, HalbeRU_{36}) → b_{59}Line(HalbeLO_{37}, HalbeRO_{37}) → c_{53}Line(HalbeLU_{37}, HalbeRU_{36}) → d_{53}Line(HalbeLO_{37}, HalbeRO_{37}) → e_{89}Line(HalbeLU_{37}, HalbeRU_{36}) → f_{54}Polygon(F, G, E_1, D_1) → Z6, n_{41}, p_{41}, h_{42}, i_{42}Line(HalbeLO_{38}, HalbeRO_{38}) → q_{54}Line(HalbeLU_{38}, HalbeRU_{37}) → r_{60}Line(HalbeLO_{38}, HalbeRO_{38}) → s_{59}Line(HalbeLU_{38}, HalbeRU_{37}) → t_{60}Line(HalbeLO_{38}, HalbeRO_{38}) → a_{55}Line(HalbeLU_{38}, HalbeRU_{37}) → b_{60}Line(HalbeLO_{38}, HalbeRO_{38}) → c_{54}Line(HalbeLU_{38}, HalbeRU_{37}) → d_{54}Line(HalbeLO_{38}, HalbeRO_{38}) → e_{91}Line(HalbeLU_{38}, HalbeRU_{37}) → f_{55}Polygon(G, H, F_1, E_1) → Z7, l_{42}, m_{42}, n_{42}, p_{42}Line(HalbeLO_{39}, HalbeRO_{39}) → q_{55}Line(HalbeLU_{39}, HalbeRU_{38}) → r_{61}Line(HalbeLO_{39}, HalbeRO_{39}) → s_{60}Line(HalbeLU_{39}, HalbeRU_{38}) → t_{61}Line(HalbeLO_{39}, HalbeRO_{39}) → a_{56}Line(HalbeLU_{39}, HalbeRU_{38}) → b_{61}Line(HalbeLO_{39}, HalbeRO_{39}) → c_{55}Line(HalbeLU_{39}, HalbeRU_{38}) → d_{55}Line(HalbeLO_{39}, HalbeRO_{39}) → e_{93}Line(HalbeLU_{39}, HalbeRU_{38}) → f_{56}Polygon(H, I, G_1, F_1) → Z8, s_{42}, h_{43}, i_{43}, l_{43}Line(HalbeLO_{40}, HalbeRO_{40}) → q_{56}Line(HalbeLU_{40}, HalbeRU_{39}) → r_{62}Line(HalbeLO_{40}, HalbeRO_{40}) → s_{62}Line(HalbeLU_{40}, HalbeRU_{39}) → t_{62}Line(HalbeLO_{40}, HalbeRO_{40}) → a_{57}Line(HalbeLU_{40}, HalbeRU_{39}) → b_{62}Line(HalbeLO_{40}, HalbeRO_{40}) → c_{56}Line(HalbeLU_{40}, HalbeRU_{39}) → d_{56}Line(HalbeLO_{40}, HalbeRO_{40}) → e_{95}Line(HalbeLU_{40}, HalbeRU_{39}) → f_{57}Polygon(I, J, H_1, G_1) → Z9, m_{43}, n_{43}, p_{43}, h_{44}Line(HalbeLO_{41}, HalbeRO_{41}) → q_{57}Line(HalbeLU_{41}, HalbeRU_{40}) → r_{63}Line(HalbeLO_{41}, HalbeRO_{41}) → s_{63}Line(HalbeLU_{41}, HalbeRU_{40}) → t_{63}Line(HalbeLO_{41}, HalbeRO_{41}) → a_{58}Line(HalbeLU_{41}, HalbeRU_{40}) → b_{63}Line(HalbeLO_{41}, HalbeRO_{41}) → c_{57}Line(HalbeLU_{41}, HalbeRU_{40}) → d_{57}Line(HalbeLO_{41}, HalbeRO_{41}) → e_{97}Line(HalbeLU_{41}, HalbeRU_{40}) → f_{58}Polygon(J, K, I_1, H_1) → Z10, i_{44}, l_{44}, m_{44}, n_{44}Line(HalbeLO_{42}, HalbeRO_{42}) → q_{58}Line(HalbeLU_{42}, HalbeRU_{41}) → r_{64}Line(HalbeLO_{42}, HalbeRO_{42}) → s_{64}Line(HalbeLU_{42}, HalbeRU_{41}) → t_{64}Line(HalbeLO_{42}, HalbeRO_{42}) → a_{59}Line(HalbeLU_{42}, HalbeRU_{41}) → b_{64}Line(HalbeLO_{42}, HalbeRO_{42}) → c_{58}Line(HalbeLU_{42}, HalbeRU_{41}) → d_{58}Line(HalbeLO_{42}, HalbeRO_{42}) → e_{99}Line(HalbeLU_{42}, HalbeRU_{41}) → f_{59}Polygon(K, L, J_1, I_1) → Z11, p_{44}, h_{45}, i_{45}, l_{45}Line(HalbeLO_{43}, HalbeRO_{43}) → q_{59}Line(HalbeLU_{43}, HalbeRU_{42}) → r_{65}Line(HalbeLO_{43}, HalbeRO_{43}) → s_{65}Line(HalbeLU_{43}, HalbeRU_{42}) → t_{65}Line(HalbeLO_{43}, HalbeRO_{43}) → a_{60}Line(HalbeLU_{43}, HalbeRU_{42}) → b_{65}Line(HalbeLO_{43}, HalbeRO_{43}) → c_{59}Line(HalbeLU_{43}, HalbeRU_{42}) → d_{59}Line(HalbeLO_{43}, HalbeRO_{43}) → e_{101}Line(HalbeLU_{43}, HalbeRU_{42}) → f_{60}Polygon(L, M, K_1, J_1) → Z12, m_{45}, n_{45}, p_{45}, h_{46}Line(HalbeLO_{44}, HalbeRO_{44}) → q_{60}Line(HalbeLU_{44}, HalbeRU_{43}) → r_{66}Line(HalbeLO_{44}, HalbeRO_{44}) → s_{66}Line(HalbeLU_{44}, HalbeRU_{43}) → t_{66}Line(HalbeLO_{44}, HalbeRO_{44}) → a_{61}Line(HalbeLU_{44}, HalbeRU_{43}) → b_{66}Line(HalbeLO_{44}, HalbeRO_{44}) → c_{60}Line(HalbeLU_{44}, HalbeRU_{43}) → d_{60}Line(HalbeLO_{44}, HalbeRO_{44}) → e_{103}Line(HalbeLU_{44}, HalbeRU_{43}) → f_{61}Polygon(M, N, L_1, K_1) → Z13, i_{46}, l_{46}, m_{46}, n_{46}Line(HalbeLO_{45}, HalbeRO_{45}) → q_{61}Line(HalbeLU_{45}, HalbeRU_{44}) → r_{67}Line(HalbeLO_{45}, HalbeRO_{45}) → s_{67}Line(HalbeLU_{45}, HalbeRU_{44}) → t_{67}Line(HalbeLO_{45}, HalbeRO_{45}) → a_{62}Line(HalbeLU_{45}, HalbeRU_{44}) → b_{67}Line(HalbeLO_{45}, HalbeRO_{45}) → c_{61}Line(HalbeLU_{45}, HalbeRU_{44}) → d_{61}Line(HalbeLO_{45}, HalbeRO_{45}) → e_{105}Line(HalbeLU_{45}, HalbeRU_{44}) → f_{62}Polygon(N, O, M_1, L_1) → Z14, p_{46}, h_{47}, i_{47}, l_{47}Line(HalbeLO_{46}, HalbeRO_{46}) → q_{62}Line(HalbeLU_{46}, HalbeRU_{45}) → r_{68}Line(HalbeLO_{46}, HalbeRO_{46}) → s_{68}Line(HalbeLU_{46}, HalbeRU_{45}) → t_{68}Line(HalbeLO_{46}, HalbeRO_{46}) → a_{63}Line(HalbeLU_{46}, HalbeRU_{45}) → b_{68}Line(HalbeLO_{46}, HalbeRO_{46}) → c_{62}Line(HalbeLU_{46}, HalbeRU_{45}) → d_{62}Line(HalbeLO_{46}, HalbeRO_{46}) → e_{107}Line(HalbeLU_{46}, HalbeRU_{45}) → f_{63}Polygon(O, P, N_1, M_1) → Z15, m_{47}, n_{47}, p_{47}, h_{48}Line(HalbeLO_{47}, HalbeRO_{47}) → q_{63}Line(HalbeLU_{47}, HalbeRU_{46}) → r_{69}Line(HalbeLO_{47}, HalbeRO_{47}) → s_{69}Line(HalbeLU_{47}, HalbeRU_{46}) → t_{69}Line(HalbeLO_{47}, HalbeRO_{47}) → a_{64}Line(HalbeLU_{47}, HalbeRU_{46}) → b_{69}Line(HalbeLO_{47}, HalbeRO_{47}) → c_{63}Line(HalbeLU_{47}, HalbeRU_{46}) → d_{63}Line(HalbeLO_{47}, HalbeRO_{47}) → e_{109}Line(HalbeLU_{47}, HalbeRU_{46}) → f_{64}Polygon(P, Q, O_1, N_1) → Z16, i_{48}, l_{48}, m_{48}, n_{48}Line(HalbeLO_{48}, HalbeRO_{48}) → q_{64}Line(HalbeLU_{48}, HalbeRU_{47}) → r_{70}Line(HalbeLO_{48}, HalbeRO_{48}) → s_{70}Line(HalbeLU_{48}, HalbeRU_{47}) → t_{70}Line(HalbeLO_{48}, HalbeRO_{48}) → a_{65}Line(HalbeLU_{48}, HalbeRU_{47}) → b_{70}Line(HalbeLO_{48}, HalbeRO_{48}) → c_{64}Line(HalbeLU_{48}, HalbeRU_{47}) → d_{64}Line(HalbeLO_{48}, HalbeRO_{48}) → e_{111}Line(HalbeLU_{48}, HalbeRU_{47}) → f_{65}Polygon(Q, R, P_1, O_1) → Z17, p_{48}, h_{49}, i_{49}, l_{49}Line(HalbeLO_{49}, HalbeRO_{49}) → q_{65}Line(HalbeLU_{49}, HalbeRU_{48}) → r_{71}Line(HalbeLO_{49}, HalbeRO_{49}) → s_{71}Line(HalbeLU_{49}, HalbeRU_{48}) → t_{71}Line(HalbeLO_{49}, HalbeRO_{49}) → a_{66}Line(HalbeLU_{49}, HalbeRU_{48}) → b_{71}Line(HalbeLO_{49}, HalbeRO_{49}) → c_{65}Line(HalbeLU_{49}, HalbeRU_{48}) → d_{65}Line(HalbeLO_{49}, HalbeRO_{49}) → e_{113}Line(HalbeLU_{49}, HalbeRU_{48}) → f_{66}Polygon(R, S, Q_1, P_1) → Z18, m_{49}, n_{49}, p_{49}, h_{50}Line(HalbeLO_{50}, HalbeRO_{50}) → q_{66}Line(HalbeLU_{50}, HalbeRU_{49}) → r_{72}Line(HalbeLO_{50}, HalbeRO_{50}) → s_{72}Line(HalbeLU_{50}, HalbeRU_{49}) → t_{72}Line(HalbeLO_{50}, HalbeRO_{50}) → a_{67}Line(HalbeLU_{50}, HalbeRU_{49}) → b_{72}Line(HalbeLO_{50}, HalbeRO_{50}) → c_{66}Line(HalbeLU_{50}, HalbeRU_{49}) → d_{66}Line(HalbeLO_{50}, HalbeRO_{50}) → e_{115}Line(HalbeLU_{50}, HalbeRU_{49}) → f_{67}Polygon(S, T, R_1, Q_1) → Z19, i_{50}, l_{50}, m_{50}, n_{50}Line(HalbeLO_{51}, HalbeRO_{51}) → q_{67}Line(HalbeLU_{51}, HalbeRU_{50}) → r_{73}Line(HalbeLO_{51}, HalbeRO_{51}) → s_{73}Line(HalbeLU_{51}, HalbeRU_{50}) → t_{73}Line(HalbeLO_{51}, HalbeRO_{51}) → a_{68}Line(HalbeLU_{51}, HalbeRU_{50}) → b_{73}Line(HalbeLO_{51}, HalbeRO_{51}) → c_{67}Line(HalbeLU_{51}, HalbeRU_{50}) → d_{67}Line(HalbeLO_{51}, HalbeRO_{51}) → e_{117}Line(HalbeLU_{51}, HalbeRU_{50}) → f_{68}Polygon(T, ZehntelRO, ZehntelRU, R_1) → Z20, p_{50}, h_{51}, i_{51}, l_{51}Point(b_7) → A_1Point(a_7) → A_2Segment(A_1, A_2) → f_4Point(r_7) → A_3Point(q_7) → A_4Segment(A_3, A_4) → p_3Segment(ZSL, ZSR) → m_3Sequence(Segment[(1 + (10 * k), y(ZSL) + 0.4), (1 + (10 * k), y(ZSL) - 0.4)], k, 0, 2) → ZSGStricheSequence(Segment[(1 + k, y(ZSL) + 0.2), (1 + k, y(ZSL) - 0.2)], k, 1, 20) → ZSStricheIntersect(Lineal, m_3) → KreuzLine(K_{40}, U_{107}) → g_{68}
AI Drawing Prompt Reference
Draw a number line from -5 to 5, marking a vertical line every unit and a thin line every tenth of a unit. Randomly select a point R on the number line and draw a vertical line through R, intersecting the number line at point Z. Draw thin lines every tenth of a unit on the number line until Z. Draw a vertical line through Z, intersecting the number line at point A27. Draw a vertical line through A27, intersecting the number line at point B1, and continue this process until all thin lines and vertical lines are drawn.
The prompt above was compiled from the original drawing commands and is for reference only.