       ▶  Numerele care exprimă lungimile
segmentelor și rezultatul comun al celor
trei rapoarte sunt rotunjite la sutimi.

A_3 = (-2.2841942995031985, -2.1898388884936963, 0)
A_4 = (1.8899121335255593, -1.859353895428864, 0)
C_3 = (-0.8073415416971308, 1.9842483035875027, 0)
α = Plane(A_3, C_3, A_4)
A = PointIn(α)
b = OrthogonalLine(A, α)
AC = 12 (slider from 6.1 to 14, step 0.1)
d = Sphere(A, AC)
AB = 4.5 (slider from 1 to 6, step 0.1)
c = Sphere(A, AB)
B, F = Intersect(b, c)
C, H = Intersect(b, d)
β = Plane(B, α)
γ = Plane(C, α)
C_4 = PointIn(γ)
C_5 = PointIn(γ)
f = Segment(A, B)
g = Segment(A, C)
h = Segment(B, C)
A_1 = PointIn(α)
A_2 = PointIn(α)
C_1 = PointIn(γ)
C_2 = PointIn(γ)
i = Line(A_1, C_1)
j = Line(A_2, C_2)
B_1 = Intersect(i, β)
B_2 = Intersect(j, β)
a = Segment(A_1, B_1)
e = Segment(B_1, C_1)
k = Segment(A_2, B_2)
l = Segment(B_2, C_2)
s: AC - AB
text1: "BC=AC-AB=" + (LaTeX[AC]) + "-" + (LaTeX[AB]) + "=" + (LaTeX[s]) + ""
BC = Distance(B, C)
r_1: a / e
A_6 = (1.8899121335255593, -1.859353895428864, 0)
C_6 = (-0.8073415416971308, 1.9842483035875027, 0)
text2_1: "\frac{A_1B_1}{B_1C_1}=\frac{" + (LaTeX[a]) + "}{" + (LaTeX[e]) + "}=" + (LaTeX[r_1]) + ""
A_{11} = (1.8899121335255593, -1.859353895428864, 0)
C_8 = (-0.8073415416971308, 1.9842483035875027, 0)
text3: "A_1B_1=" + a + ";   B_1C_1=" + e + "
A_2B_2=" + k + ";   B_2C_2=" + l + ""
r: AB / BC
text2: "\frac{AB}{BC}=\frac{" + (LaTeX[AB]) + "}{" + (LaTeX[BC]) + "}=" + (LaTeX[r]) + ""
r_2: k / l
text2_2: "\frac{A_2B_2}{B_2C_2}=\frac{" + (LaTeX[k]) + "}{" + (LaTeX[l]) + "}=" + (LaTeX[r_2]) + ""