N = (0, -1)
H = Point(Segment[N, (x(N), y(N) + 7)])
g: y = y(H)
P = Point(g)
F = Point(Ray[N, (x(N) + 13, y(N))])
f = Segment(N, F)
W: (x(P) + f, y(P))
Q = Point(Ray[(x(W), y(H)), (x(W) + 12, y(H))])
i = Segment(N, Q)
t = Segment(W, F)
V = Intersect(i, t)
a = Segment(N, Q)
veelhoek3, c, d, e = Polygon(V, Q, W)
A_1: (x(Q) + f, y(Q))
veelhoek1, j, l, m = Polygon(N, F, V)
veelhoek2, n, q, i_1, j_1 = Polygon(F, A_1, Q, V)
veelhoek4, b, f_1, g_1, h_1 = Polygon(W, P, N, V)
α = Angle(W, P, N)
β = Angle(Q, W, V)
ε = Angle(Q, A_1, F)
δ = Angle(Q, A_1, F)
G = (-3.993505309786859, -2.634416743613392)
ζ = Angle(N, Q, W)