The support triangle Δ(p1, p0, p2) of a short arc Γ (p1, p2) is determined by the end-points p1, p2 and by the intersection p0 of the given tangents at the end-points. The sides of the triangle are p1p2, p1p0 and p0p2. Every point p ∈ (p1, p2), splits the arc into two smaller ones. The tangent to p cuts the support triangle at points pa and pb. The two small arcs have support triangles Δ(p1, pa , p) and Δ(p, pb, p2)