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.

• Hendecagon
• Henneberg's Minimal Surface
• Hensel's Lemma
• Henstock-Kurzweil Integral
• Heptacontagon
• Heptadecagon
• Heptagon
• Heptagonal Number
• Heptagonal Pyramidal Number
• Heptahedron
• Heptakaidecagon
• Heptaparallelohedron
• Heptomino
• Herbrand's Theorem
• Hereditary Representation
• Heredity
• Hermann Grid Illusion
• Hermann-Hering Illusion
• Hermann-Mauguin Symbol
• Hermann's Formula
• Hermite Constants
• Hermite Differential Equation
• Hermite-Gauss Quadrature
• Hermite Interpolation
• Hermite-Lindemann Theorem