είδη παραλληλογράμμων

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Α = (17.771761148302776, 42.73077721258458)
Δ = (-10.579276569541637, 2.375246046643838)
Γ = (35.65079394333979, 2.8860755550734676)
f = Segment(Δ, Γ)
g = Segment(Α, Δ)
h = Line(Α, f)
i = Line(Γ, g)
Β = Intersect(h, i)
j = Segment(Α, Β)
k = Segment(Β, Γ)
α = Angle(Α, Δ, Γ)
β = Angle(Β, Α, Δ)
γ = Angle(Δ, Γ, Β)
δ = Angle(Γ, Β, Α)
Α_{1} = (-5.127125827566647, 3.342698263467178)
Β_{1} = (-6.852755841341868, -0.7988137695933486)
Γ_{1} = (1.8589341129365387, -0.5765526670741727)
f_{1} = Segment(Β_{1}, Γ_{1})
g_{1} = Segment(Α_{1}, Β_{1})
h_{1} = Line(Α_{1}, f_{1})
i_{1} = Line(Γ_{1}, g_{1})
Δ_{1} = Intersect(h_{1}, i_{1})
j_{1} = Segment(Α_{1}, Δ_{1})
k_{1} = Segment(Δ_{1}, Γ_{1})
α_{1} = Angle(Α_{1}, Β_{1}, Γ_{1})
γ_{1} = Angle(Β_{1}, Γ_{1}, Δ_{1})
δ_{1} = Angle(Γ_{1}, Δ_{1}, Α_{1})
Ε = (-47.40249485149536, -53.087663237698145)
Ζ = (36.417038205984234, -54.07141463483023)
l = Segment(Ε, Ζ)
m = OrthogonalLine(Ε, l)
Η = Point(m)
n = OrthogonalLine(Η, m)
p = OrthogonalLine(Ζ, l)
Θ = Intersect(n, p)
q = Segment(Η, Θ)
r = Segment(Η, Ε)
s = Segment(Ζ, Θ)
ε = Angle(Η, Θ, Ζ)
ζ = Angle(Ζ, Ε, Η)
η = Angle(Θ, Η, Ε)
θ = Angle(Ε, Ζ, Θ)
ι = Angle(Η, Θ, Ζ)
ο = Segment(Η, Ζ)
a = Segment(Ε, Θ)
Ο_{2} = Intersect(ο, a)
Κ = (95.41784642960639, -2.222219529222821)
Λ = (121.47015135951747, 52.94736738117717)
c = Circle(Κ, Λ)
Μ = Point(c)
d = Circle(Λ, Μ)
t = Segment(Λ, Κ)
b = Segment(Κ, Μ)
e = Line(Μ, t)
l_1 = Line(Λ, b)
Ν = Intersect(e, l_1)
m_1 = Segment(Λ, Ν)
n_1 = Segment(Ν, Μ)
p_1 = Segment(Λ, Μ)
q_1 = Segment(Κ, Ν)
κ = Angle(Κ, Λ, Μ)
λ = Angle(Μ, Λ, Ν)
μ = Angle(Λ, Ν, Κ)
ν = Angle(Κ, Ν, Μ)
ξ = Angle(Ν, Μ, Λ)
ρ = Angle(Λ, Μ, Κ)
σ = Angle(Λ, Κ, Ν)
τ = Angle(Μ, Κ, Ν)
Ο_{1} = Intersect(q_1, p_1)
υ = Angle(Λ, Ο_{1}, Ν)
ϕ = Angle(Ν, Ο_{1}, Μ)
χ = Angle(Λ, Ο_{1}, Κ)
ψ = Angle(Κ, Ο_{1}, Μ)
Σ = (50.97567919622866, -110.39036793919689)
Π = (103.59111856448045, -113.07222285845245)
r_1 = Segment(Σ, Π)
s_1 = OrthogonalLine(Σ, r_1)
t_1 = OrthogonalLine(Π, r_1)
c_1 = Circle(Σ, Π)
d_1 = Circle(Π, Σ)
Ρ = Intersect(c_1, s_1, 2)
Σ_{1}, Τ = Intersect(d_1, t_1)
a_1 = Segment(Ρ, Τ)
b_1 = Segment(Ρ, Σ)
e_1 = Segment(Τ, Π)
f_2 = Segment(Ρ, Π)
g_2 = Segment(Σ, Τ)
Ο_{3} = Intersect(f_2, g_2)
ω = Angle(Ρ, Ο_{3}, Τ)
β_1 = Angle(Τ, Ρ, Σ)
ε_1 = Angle(Ρ, Τ, Π)
ζ_1 = Angle(Τ, Π, Σ)
η_1 = Angle(Π, Σ, Ρ)
h_2 = Segment(Δ, Β)
i_2 = Segment(Α, Γ)
Ο = Intersect(h_2, i_2)