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Building upon the run batted in (RBI) statistic, the game-winning RBI was defined in MLB rules as "the RBI that gives a club the lead it never relinquishes." [2] For example: A batter on the winning team brought his team ahead 3–2 from a 2–2 tie at some point during the game and his team later led 5–2 as a result of the other batters.
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The plural of "RBI" is a matter of "(very) minor controversy" for baseball fans: [3] it is usually "RBIs", in accordance with the usual practice for pluralizing initialisms in English; [4] [5] however, some sources use "RBI" as the plural, on the basis that it can stand for "runs batted in".
All parameters correctly handle plurals (1 win, 2 wins etc.). w - the number of wins; l - the number of losses; d - the number of draws; otl - the number of overtime losses; t - the number of ties (for use in sports, such as cricket, where draws and ties are different results)
GWG – Game-winning goals – Number of game-winning goals the player has scored (a goal is considered game winning when the team would win the game without scoring any more goals, for example, the winning team's third goal in a 5–2 win). GTG – Game-tying goals – Number of game-tying goals (that is, the last goal scored in a tie game ...
James has noted that there are cases in which his original version of game score does not accurately reflect a pitcher's performance. [3]In a September 2003 article in Baseball Prospectus, Dayn Perry created an updated formula based on the ideas behind defense-independent pitching statistics, named Game Score 2.0.
The same information provided by runs created can be expressed as a rate stat, rather than a raw number of runs contributed. This is usually expressed as runs created per some number of outs, e.g. (27 being the number of outs per team in a standard 9-inning baseball game).
The win probability for a specific situation in baseball (including the inning, number of outs, men on base, and score) is obtained by first finding all the teams that have encountered this situation. Then the winning percentage of these teams in these situations is found. This probability figure is then adjusted for home-field advantage. Thus ...