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A = (-0.09188642587077248, 0.36791303982898377)
B = (0.3818460058891862, 0.4362867928665032)
C_2 = Intersect(xAxis, yAxis)
c = Circle(C_2, 1)
E_2: (A + B) / 2
f = Line(B, A)
g = OrthogonalLine(E_2, f)
a: abs(B)
F: B / a^(2)
b: abs(F)
h = Line(B, F)
D_2 = Midpoint(B, F)
isuora = OrthogonalLine(D_2, h)
G = Intersect(g, isuora)
A': (B - A) / (1 - (conjugate(B) * A))
D': (A' * ί)
E': (-A')
EE: (B - E') / (1 - (conjugate(B) * E'))
DD: (B - D') / (1 - (conjugate(B) * D'))
e = Circle(A, DD, EE)
k = HypYmpyrä(A, B)
d = HypYmpyrä(B, A)
p = HypYmpyrä(A, B)
q = Hypsuora(A, B)
C = Intersect(d, p, 2)
I = Point(q)
J = Point(d)
K = Point(p)
r = CircumcircleArc(A, I, B)
t = CircumcircleArc(C, J, A)
c_1 = Hypsuora(B, C)
d_1 = Hypsuora(C, A)
D = (-0.31451974980248193, -0.6383910652574171)
E = (0.17251442386307145, -0.5858334206172496)
s = Hypsuora(D, E)
P = (-0.3215274357545043, -0.32654904039242355)
L = (0.4990581539535059, -0.4232689596051698)
e_1 = Hypsuora(P, L)
N = (0.6016187835097856, 0.011392756133346657)
f_1 = Hypsuora(P, N)
M = (0.5625480674883457, -0.21814770049261148)
g_1 = Hypsuora(P, M)
R = Intersect(c, e_1, 2)
S = Intersect(c, g_1, 2)
T = Intersect(c, f_1, 2)
U = Intersect(c, s, 2)
V = Intersect(c, s, 1)
W = Intersect(c, e_1, 1)
Z = Intersect(c, g_1, 1)
A_1 = Intersect(c, f_1, 1)
B_1 = Intersect(c, c_1, 2)
C_1 = Intersect(c, c_1, 1)
D_1 = Intersect(c, d_1, 2)
E_1 = Intersect(c, q, 2)
F_1 = Intersect(c, q, 1)
G_1 = Intersect(c, d_1, 1)
h_1 = CircumcircleArc(D_1, A, G_1)
k_1 = CircumcircleArc(E_1, A, F_1)
p_1 = CircumcircleArc(B_1, B, C_1)
q_1 = CircumcircleArc(U, D, V)
r_1 = CircumcircleArc(T, P, A_1)
s_1 = CircumcircleArc(S, P, Z)
t_1 = CircumcircleArc(R, P, W)

Tool: Hypsuora
Anna kaksi pistettä
Input: A, B
Output: d

E: (A + B) / 2
f = Line(B, A)
g = OrthogonalLine(E, f)
a: abs(B)
F: B / a^(2)
h = Line(B, F)
D = Midpoint(B, F)
i = OrthogonalLine(D, h)
G = Intersect(g, i)
d = Circle(G, B)

Tool: HypYmpyrä
Anna kaksi pistettä (kp ja khp)
Input: B, A
Output: e

A': (B - A) / (1 - (conjugate(B) * A))
D': (A' * ί)
E': (-A')
EE: (B - E') / (1 - (conjugate(B) * E'))
DD: (B - D') / (1 - (conjugate(B) * D'))
e = Circle(A, DD, EE)