Clifford's Circle Theorem

Let , , , and be four Circles of General Position through a point . Let be the second intersection of the Circles and . Let be the Circle. Then the four Circles , , , and all pass throughthe point . Similarly, let be a fifth Circle through . Then the five points ,, , and all lie on one Circle . And so on.

• Diesis
• Diffeomorphism
• Difference
• Difference Equation
• Trigonometry Values Pi/4
• Trigonometry Values Pi/5
• Trigonometry Values Pi/6
• Trigonometry Values Pi/7
• Trigonometry Values Pi/8
• Trigonometry Values Pi/9
• Trigyrate Rhombicosidodecahedron
• Trihedron
• Trilinear Coordinates
• Trilinear Line
• Trilinear Polar
• Trillion
• Trimagic Square
• Trimean
• Trimorphic Number
• Trinoid
• Trinomial
• Trinomial Identity
• Trinomial Triangle
• Triomino
• Triple