**Circle packing theorem**: For every connected simple planar graph *G* there is a circle packing in the plane whose intersection graph is (isomorphic to) *G*.

Read more about Circle Packing Theorem: A Uniqueness Statement, Generalizations of The Circle Packing Theorem, Relations With Conformal Mapping Theory, Applications of The Circle Packing Theorem, Proofs of The Theorem, Implications, Algorithmic Aspects, History

### Other articles related to "circle packing theorem":

**Circle Packing Theorem**- History

... The

**circle packing theorem**was first proved by Paul Koebe ... William Thurston rediscovered the

**circle packing theorem**, and noted that it followed from the work of E ... Thurston also proposed a scheme for using the

**circle packing theorem**to obtain a homeomorphism of a simply connected proper subset of the plane onto the interior of the ...

### Famous quotes containing the words theorem, circle and/or packing:

“To insure the adoration of a *theorem* for any length of time, faith is not enough, a police force is needed as well.”

—Albert Camus (1913–1960)

“A beauty is not suddenly in a *circle*. It comes with rapture. A great deal of beauty is rapture. A *circle* is a necessity. Otherwise you would see no one. We each have our *circle*.”

—Gertrude Stein (1874–1946)

“The good husband finds method as efficient in the *packing* of fire-wood in a shed, or in the harvesting of fruits in the cellar, as in Peninsular campaigns or the files of the Department of State.”

—Ralph Waldo Emerson (1803–1882)