Η ΑΠΟΔΕΙΞΗ ΤΟΥ EINSTEIN ΓΙΑ ΤΟ ΠΥΘΑΓΟΡΕΙΟ ΘΕΩΡΗΜΑ. 

ΤΕΤΡΑΓΩΝΟ ΒΓΕΖ

ΤΕΤΡΑΓΩΝΟ ΑΒΗΘ

ΤΕΤΡΑΓΩΝΟ ΑΓΛΜ

Γ = (4.88, 4.26)
A = (5, -0.34)
β = Segment(Γ, A)
b = OrthogonalLine(A, β)
B = Point(b)
γ = Segment(A, B)
α = Segment(Γ, B)
α_2 = Angle(B, A, Γ)
h = OrthogonalLine(A, α)
Δ = Intersect(h, α)
i = Segment(A, Δ)
δ = Angle(A, Δ, B)
ε = Angle(A, Γ, B)
α_1 = Angle(Γ, Δ, A)
ΑΒΓ, b_1, γ_1, a = Polygon(Γ, A, B)
ΑΔΒ, b_2, a_1, δ_1 = Polygon(A, Δ, B)
ΑΓΔ, δ_2, γ_2, a_2 = Polygon(Γ, A, Δ)
ΒΓΕΖ, c, d, e, f, E, Z = Polygon(B, Γ, 4)
ΑΒΗΘ, g, j, k, l, H, Θ = Polygon(A, B, 4)
ΑΓΛM, m, n, p, q, M, Λ = Polygon(Γ, A, 4)
o: ΑΒΓ / ΒΓΕΖ
κείμενο1: "\frac{(ΑΒΓ)}{(ΒΓΕΖ)}=\frac{" + (LaTeX[ΑΒΓ]) + "}{" + (LaTeX[ΒΓΕΖ]) + "}=" + (LaTeX[o]) + ""
r: ΑΔΒ / ΑΒΗΘ
κείμενο2: "\frac{(ΑΔΒ)}{(ΑΒΗΘ)}=\frac{" + (LaTeX[ΑΔΒ]) + "}{" + (LaTeX[ΑΒΗΘ]) + "}=" + (LaTeX[r]) + ""
s: ΑΓΔ / ΑΓΛM
κείμενο3: "\frac{(ΑΓΔ)}{(ΑΓΛΜ)}=\frac{" + (LaTeX[ΑΓΔ]) + "}{" + (LaTeX[ΑΓΛM]) + "}=" + (LaTeX[s]) + ""
t = false
u = false
v = false
ζ = Angle(B, A, Δ)