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This glossary defines terms related to the sport of table tennis.. Alternation of ends After each game, players switch sides of the table. In the last possible game of a match, for example the seventh game in a best of seven matches, players change ends when the first player scores five points, regardless of whose turn it is to serve.
In a typical Ganzfeld experiment, a "receiver" is placed in a room relaxing in a comfortable chair with halved ping-pong balls over the eyes, having a red light shone on them. The receiver also wears a set of headphones through which white or pink noise (static) is played. The receiver is in this state of mild sensory deprivation for half an hour.
The name "ping-pong" then came to describe the game played using the rather expensive Jaques's equipment, with other manufacturers calling it table tennis. A similar situation arose in the United States, where Jaques sold the rights to the "ping-pong" name to Parker Brothers .
Matthew Philip Syed (born 2 November 1970) is a British journalist, author, broadcaster and former table tennis player. He competed as an English table tennis international, and was the English number one for many years.
The terms out of bounds or out-of-bounds refers to an active participant or component of a game (e.g., player or ball ) being outside the playing boundaries of the field of a sport. The legality of going out of bounds (intentionally or not), and the ease of prevention, vary by sport.
The XFL had distinctive penalties for kicks that went out of bounds, failed to reach the receiving team's 20-yard line in flight, or returned behind the 20 after touching the ground past it. For a kick that went out of bounds, the receiving team could take possession either at the spot where the ball went out of bounds, or at the kicking team's ...
A graph that shows the number of balls in and out of the vase for the first ten iterations of the problem. The Ross–Littlewood paradox (also known as the balls and vase problem or the ping pong ball problem) is a hypothetical problem in abstract mathematics and logic designed to illustrate the paradoxical, or at least non-intuitive, nature of infinity.
A meaning explains the occurrence of a particular word in the sense that if there had been a different meaning to be expressed, a different word would probably have appeared. Meaning has certain advantages over ideas because they have the possibility to be located outside the skin, and thus, according to Skinner, meanings can be observed directly.