A **ball** is a round, usually spherical but sometimes ovoid, object with various uses. It is used in ball games, where the play of the game follows the state of the ball as it is hit, kicked or thrown by players. Balls can also be used for simpler activities, such as catch, marbles and juggling. Balls made from hard-wearing materials are used in engineering applications to provide very low friction bearings, known as ball bearings. Black powder weapons use stone and metal balls as projectiles.

Although many types of balls are today made from rubber, this form was unknown outside the Americas until after the voyages of Columbus. The Spanish were the first Europeans to see bouncing rubber balls (albeit solid and not inflated) which were employed most notably in the Mesoamerican ballgame. Balls used in various sports in other parts of the world prior to Columbus were made from other materials such as animal bladders or skins, stuffed with various materials.

As balls are one of the most familiar spherical objects to humans, the word "ball" is used to refer to, or to describe, anything spherical or near-spherical.

### Other articles related to "ball, balls":

**Ball**s From One

... Using the Banach–Tarski paradox, it is possible to obtain k copies of a

**ball**in the Euclidean n-space from one, for any integers n ≥ 3 and k ≥ 1, i.e ... a

**ball**can be cut into k pieces so that each of them is equidecomposable to a

**ball**of the same size as the original ... These results then extend to the unit

**ball**deprived of the origin ...

... The Quarter seam is the tiny seam which runs around a cricket

**ball**at 90 degrees to the large, raised seam ... be 'picked at' - loosening the threads - in order to create conventional swing when the

**ball**is relatively new, more recently, an understanding has evolved that the quarter seam can ... Lifting the quarter seam during an over alters the balance of air pressure surrounding the

**ball**as it travels through the air and help it reverse ...

... is a theorem in set-theoretic geometry which states the following Given a solid

**ball**in 3‑dimensional space, there exists a decomposition of the

**ball**into a finite number of non-overlapping ... different way to yield two identical copies of the original

**ball**... that given any two "reasonable" solid objects (such as a small

**ball**and a huge

**ball**), either one can be reassembled into the other ...

**Ball**- Images

... Computed tomography of a football (soccer) (Video) Baoding

**balls**Baseball Basketball Billiard

**balls**Bowling

**ball**(and pin) Lacrosse

**ball**Cricket

**ball**Golf

**ball**next to a hole ...

... the paradoxical decomposition of S2 then yields a paradoxical decomposition of the solid unit

**ball**minus the point at the

**ball**'s centre (this center point needs a bit more care, see below) ... and like the point at the centre of the

**ball**, it is possible to patch the proof to account for them all (see below) ...

### Famous quotes containing the word ball:

“It may be possible to do without dancing entirely. Instances have been known of young people passing many, many months successively, without being at any *ball* of any description, and no material injury accrue either to body or mind; Mbut when a beginning is made—when felicities of rapid motion have once been, though slightly, felt—it must be a very heavy set that does not ask for more.”

—Jane Austen (1775–1817)

“But the *ball* is lost and the mallet slipped long since from the hands

Under the running tap that are not the hands of a child.”

—Louis MacNeice (1907–1963)

“Blackberries

Big as the *ball* of my thumb, and dumb as eyes

Ebon in the hedges, fat

With blue-red juices. These they squander on my fingers.

I had not asked for such a blood sisterhood; they must love me.”

—Sylvia Plath (1932–1963)