1

-1

+2

+3

+4

A+B

A-B

I = 1

A*B

\frac{A*B}{B} = \frac{A}{1}

A*B = A \cdot B

I=1

A/B

\frac{A/B}{1} = \frac{A}{B}

I = 1

O = (14.35242639999998, -6.6012762000000205)
I = (18.894064599999975, -6.569066000000021)
f = Segment(O, I)
g = Line(O, I)
c = Circle(O, I)
M1 = Intersect(c, g, 2)
d = Circle(I, O)
P2 = Intersect(d, g, 2)
e = Circle(P2, I)
P3 = Intersect(e, g, 2)
h = Circle(P3, P2)
P4 = Intersect(h, g, 2)
O_{ } = Point(g)
A_{ } = Point(g)
B_{ } = Point(g)
k = Circle(O_{ }, A_{ })
p = Circle(A_{ }, O_{ })
D_{ } = Intersect(k, p, 2)
i = Ray(D_{ }, O_{ })
j = Ray(D_{ }, A_{ })
q = Circle(O_{ }, B_{ })
D_{1} = Intersect(q, i, 2)
r = Circle(D_{ }, D_{1})
B = Intersect(r, j, 1)
s = Circle(A_{ }, B)
C = Intersect(s, g, 2)
D = Intersect(s, g, 1)
O_{  } = Point(g)
I_{  } = Point(g)
A_{  } = Point(g)
B_{  } = Point(g)
A = (91.81795739999968, 6.121752800000002)
l = Ray(O_{  }, A)
t = Circle(O_{  }, B_{  })
B'_{1} = Intersect(t, l, 1)
c_1 = Circle(O_{  }, I_{  })
I' = Intersect(c_1, l, 1)
m = Line(I', A_{  })
n = Line(B'_{1}, m)
E = Intersect(n, g)
O_{   } = Point(g)
I_{   } = Point(g)
A_{   } = Point(g)
B_{   } = Point(g)
F = (125.15551439999962, 6.218383400000003)
a = Ray(O_{   }, F)
d_1 = Circle(O_{   }, B_{   })
B' = Intersect(d_1, a, 1)
e_1 = Circle(O_{   }, I_{   })
I'' = Intersect(e_1, a, 1)
b = Line(B', A_{   })
f_1 = Line(I'', b)
G = Intersect(g, f_1)
O_{    } = Point(g)
I_{    } = Point(g)
A_{    } = Point(g)
M = Midpoint(A_{    }, I_{    })
g_1 = Circle(M, I_{    })
h_1 = OrthogonalLine(O_{    }, g)
H = Intersect(g_1, h_1, 2)
j_1 = Segment(A_{    }, H)
k_1 = Segment(H, I_{    })
α = Angle(A_{    }, H, I_{    })
i_1 = Segment(O_{    }, H)