S_6=1

S_{ABEF}=S_{BCDE}=\frac{1}{2}

EL≅FG≅GA≅AH≅ ... \frac{1}{2}a

S_ {\triangle ELF}=...=\frac{1}{6}  \; \frac{1}{2}=\frac{1}{12}

S_{GLBA}=\frac{1}{2}-2*\frac{1}{12}=\frac{1}{3}

S_{LBCD}=\frac{1}{2}-\frac{1}{12}=\frac{5}{12}

A = (1.4348180000000001, -1.3762539999999999)
B = (7.434818, -1.3762539999999999)
mnohouholník1, f, g, h, i, j, k, C, D, E, F = Polygon(A, B, 6)
A_{1} = (23.989944, -0.6814720000000003)
B_{1} = (29.989944, -0.6814720000000003)
mnohouholník1_{1}, f_{1}, g_{1}, h_{1}, i_{1}, j_{1}, k_{1}, C_{1}, D_{1}, E_{1}, F_{1} = Polygon(A_{1}, B_{1}, 6)
l = Line(F, E)
G = Midpoint(F, A)
H = Midpoint(A, B)
m = Line(G, l)
n = Line(E, B)
I = Midpoint(B_{1}, C_{1})
J = Midpoint(E_{1}, D_{1})
K = Midpoint(A_{1}, B_{1})
p = Line(J, K)
q = Line(J, C_{1})
L = Intersect(m, n)
r = Segment(G, L)
s = Segment(L, E)
t = Segment(L, D)
d = Segment(J, K)
a = Segment(D, B)
e = Segment(J, C_{1})
M = Midpoint(K, J)
N = Midpoint(M, K)
l_1 = Segment(K, C_{1})
m_1 = Segment(N, C_{1})
n_1 = Segment(E_{1}, M)
p_1 = Segment(M, F_{1})
q1, a_{1}, b_1, e_{1}, f_2 = Polygon(A, B, E, F)
O = Midpoint(E, B)
P = Midpoint(O, B)
t1, f_3, e_2, l_2 = Polygon(E, L, F)
t2, o, l_3, g_2 = Polygon(L, G, O)
t3, p_2, a_2, o_1 = Polygon(A, O, P)
t4, l_4, o_2, d_1 = Polygon(O, D, L)
t5, b_2, p_3, d_2 = Polygon(P, D, B)
Q = Midpoint(D, C)
t6, b_3, q_1, c = Polygon(Q, C, B)
R = Midpoint(E_{1}, F_{1})
S = Midpoint(F_{1}, A_{1})
T = Midpoint(J, M)
t7, e_{3}, r_1, m_2 = Polygon(R, M, E_{1})
t8, a_{3}, s_1, m_3 = Polygon(S, M, A_{1})
t9, t_1, m_4, c_{1} = Polygon(M, C_{1}, T)