geoguessr3

X: (2.62, 1.54)
B = (6.2994146341463395, 2.782243902439025)
c = Circle(X, B)
A_{1} = (-7.42965853658538, -0.6175609756097575)
r: Length[A_{1} - X] - Length[B - X]
d = Circle(A_{1}, r)
A_{2} = Point(d)
u = Vector(A_{1}, A_{2})
v = Rotate(u, (2 * pi / 3))
A_{3}: A_{1} + v
A_{4}: A_{1} + Rotate[u, (4 * pi / 3)]
graph1 = Voronoi({A_{1}, A_{2}, A_{3}, A_{4}})
dB = Length(B - X)
d2: Length[A_{2} - X] - dB
d3: Length[A_{3} - X] - dB
d4: Length[A_{4} - X] - dB
dmin = Min({d2, d3, d4})
A_{i0} = If(d2 ≟ dmin, A_{2}, If[d3 ≟ dmin, A_{3}, A_{4}])
C_{Ai0} = Circle(A_{i0}, dmin)
A_{5} = Intersect(d, C_{Ai0}, 2)
A_{6} = Intersect(d, C_{Ai0}, 1)
d5: Length[A_{5} - X] - dB
d6: Length[A_{6} - X] - dB
A_{i1} = If(d5 ≟ Min[{d5, d6}], A_{5}, A_{6})
C_{Ai1} = Circle(A_{i1}, Min[{d5, d6}])