 \frac{S_{ABC}}{S_{BED}}=\frac{S_{ABC}}{S_{DFE}}=\frac{S_{ABC}}{S_{CFE}}=\frac{S_{ABC}}{S_{ADF}}=\frac{4}{1}

A = (3, 2)
B = (13, 5)
C = (9, -3)
t1, c, a, b = Polygon(A, B, C)
D = Midpoint(c)
E = Midpoint(a)
F = Midpoint(b)
f = Segment(F, D)
g = Segment(D, E)
h = Segment(E, F)
i = Segment(F, C)
Punktt1_{1} = PointIn(t1)
Punktt1 = PointIn(t1)
t2, d, b_1, e = Polygon(B, E, D)
t3, e_1, d_1, f_1 = Polygon(D, F, E)
t4, f_2, a_1, d_2 = Polygon(A, D, F)
t5, e_2, c_1, f_3 = Polygon(C, F, E)
Punktt2 = PointIn(t2)
Punktt3 = PointIn(t3)
Punktt5 = PointIn(t5)
Punktt4 = PointIn(t4)