A

\mathscr{K}=(A,\small r-ľub.)

\mathscr{K}(c)=c'

\mathscr{K}(p)=p'

k'_1,k'_2,... \text{ - \small {dotyčnice ku:} }  c',p'

\mathscr{K}(k_i)=k_i

k'_2

k'_{3}

k'_4

B = (0.718299649524141, 2.0302195699371173)
C = (8.526367253143349, 1.9797907156618586)
p = Line(B, C)
S = (3.0373323338681955, 4.573820416639182)
M = (2.289304328785193, 4.077936682932472)
c = Circle(S, M)
P_{1} = (4.33414999482695, 2.408204056855766)
A: P_{1}
D = (4.820378617315669, 4.505933256735674)
ω = Circle(P_{1}, D)
c' = Mirror(c, ω)
p' = Mirror(p, ω)
k'_2, k_1', k'_4, k'_{3} = Tangent(c', p')
Intersect(1.9348061715382263x² + 0.947698917296744x y - 1.4440884169428756y² - 16.513185082142527x + 8.574214706832343y = -9.744480606374388, c')
k_1 = Mirror(k_1', ω)
c_2: k'_2
k_{2} = Mirror(k'_2, ω)
c_3: k'_{3}
d = Mirror(k'_{3}, ω)
c_4: k'_4
e = Mirror(c_4, ω)