C:\Users\hogig\Downloads\kkk_obecne_kruhova_inverze (3)

Číslo kroku

A = (-1.049166565202773, 3.066577967633263)
B = (2.44, -0.52)
c = Circle(A, B)
C = (5.507167388745816, -6.477615265678498)
D = (9.22, -4.3)
d = Circle(C, D)
E = (13.746546642744153, -1.5843104679731557)
F = (12.198067892724438, -5.692480919812797)
e = Circle(E, F)
f = Circle(B, Radius[d])
g = Circle(F, Radius[d])
h = Line(A, B)
i = Line(F, E)
G = Intersect(g, i, 2)
k = Circle(E, G)
H = Intersect(f, h, 1)
p = Circle(A, H)
I = Point(k)
q = Circle(C, I)
p' = Mirror(p, q)
k' = Mirror(k, q)
j, l, m, n = Tangent(p', k')
Intersect(-21966.29673156405x² + 5746.3559013500835x y - 374.79278129309796y² + 47498.60053249935x - 6212.768105080218y = 25677.029729091748, p')
l' = Mirror(l, q)
m' = Mirror(m, q)
n' = Mirror(n, q)
j' = Mirror(j, q)
a = 0 (slider from 0 to 40, step 1)
S_1 = Center(l')
r = Line(S_1, C)
K = Intersect(d, r, 1)
k_1 = Circle(S_1, K)
S_2 = Center(j')
t = Line(S_2, C)
M = Intersect(d, t, 2)
k_2 = Circle(S_2, M)
N = Intersect(f, h, 2)
O = Intersect(g, i, 1)
d_1 = Circle(E, O)
e_1 = Circle(A, N)
P = (6.4098033916923765, -2.9896536019891147)
f_1 = Circle(C, P)
g_1 = Mirror(e_1, f_1)
h_1 = Mirror(d_1, f_1)
b, i_1, j_1, k_{11} = Tangent(g_1, h_1)
Intersect(-0.9075266964102435x² - 0.9023730338651165x y + 1.9299854156754368y² + 7.751908769533225x + 18.971374033051642y = -13.5311109200691, g_1)
p_{4} = Mirror(i_1, f_1)
b' = Mirror(b, f_1)
q_1 = Mirror(k_{11}, f_1)
r_1 = Mirror(j_1, f_1)
S_3 = Center(b')
R = Center(q_1)
S = Center(r_1)
S_4 = Center(p_{4})
l_1 = Line(S_4, C)
U = Intersect(d, l_1, 2)
k_4 = Circle(S_4, U)
m_1 = Line(S_3, E)
V = Intersect(e, m_1, 2)
k_{12} = Circle(S_3, V)
W = (7.722192919607879, -2.007058434824455)
c_2 = Circle(C, W)
d_2 = Mirror(e_1, c_2)
k'_{1} = Mirror(k, c_2)
n_1, a_1, b_1, f_2 = Tangent(d_2, k'_{1})
Intersect(-59236.33322710456x² + 76877.00102702671x y - 24941.350393506815y² + 855959.1975788744x - 555422.9245577885y = 3092102.819923821, d_2)
e_2 = Mirror(b_1, c_2)
g_2 = Mirror(a_1, c_2)
h_2 = Mirror(n_1, c_2)
k_{10} = Mirror(f_2, c_2)
Z = Center(h_2)
S_6 = Center(k_{10})
S_5 = Center(e_2)
C_1 = Center(g_2)
i_2 = Line(S_5, C)
j_2 = Line(S_6, C)
D_1 = Intersect(e_2, i_2, 1)
p_2 = Circle(D_1, Radius[d])
E_1 = Intersect(k_{10}, j_2, 1)
q_2 = Circle(E_1, Radius[d])
F_1 = Intersect(q_2, j_2, 1)
k_6 = Circle(S_6, F_1)
G_1 = Intersect(p_2, i_2, 1)
H_1 = Intersect(p_2, i_2, 2)
k_5 = Circle(S_5, H_1)
I_1 = (6.457225887807811, -1.8954436967244492)
s_2 = Circle(C, I_1)
c_3 = Mirror(d_1, s_2)
p'_{1} = Mirror(p, s_2)
l_2, m_2, n_2, a_2 = Tangent(c_3, p'_{1})
Intersect(-11298.39742238482x² - 9336.888150807223x y - 1927.8081718406559y² + 121708.76714062958x + 50298.521713181646y = 327642.0306610018, c_3)
d_3 = Mirror(m_2, s_2)
e_3 = Mirror(n_2, s_2)
f_3 = Mirror(l_2, s_2)
g_3 = Mirror(a_2, s_2)
J_1 = Center(f_3)
S_8 = Center(e_3)
S_7 = Center(g_3)
M_1 = Center(d_3)
b_2 = Line(S_7, C)
h_3 = Line(S_8, C)
N_1 = Intersect(e_3, h_3, 1)
k_{9} = Circle(N_1, Radius[d])
O_1 = Intersect(g_3, b_2, 1)
p_3 = Circle(O_1, Radius[d])
P_1 = Intersect(d, h_3, 1)
k_8 = Circle(S_8, P_1)
Q_1 = Intersect(p_3, b_2, 1)
k_7 = Circle(S_7, Q_1)
R_1 = Center(m')
S_{9} = Center(n')
T_1 = Intersect(l', r, 1)
s_3 = Circle(T_1, Radius[d])
U_1 = Intersect(j', t, 1)
t_3 = Circle(U_1, Radius[d])
J = Intersect(e, m_1, 1)
k_3 = Circle(S_3, J)