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24 28 3 Yes No 20–20–15. 7 blocks in the first half. 5 blocks in the third quarter. 3 blocks in the fourth quarter, all three of which came in the last 7:15 of the game on shots by Armen Gilliam. O'Neal had "a slight cold". 14 Elmore Smith (2) Los Angeles Lakers: October 26, 1973: Detroit Pistons: 94–92 48 18 13 2 Yes Yes 14 Elmore Smith (3)
Son of joint tallest player in NBA history, Manute Bol: 7 ft 3 in (2.21 m) 212 lb (96 kg) Keith Closs United States: Los Angeles Clippers (1997–2000) 130 502 3.9 .471 .606 372 2.9 163 1.3 During his collegiate career, Closs averaged 5.9 blocks per game, which is the NCAA Division I record. 7 ft 3 in (2.21 m) 273 lb (124 kg) Serge Zwikker ...
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The bolometric correction scale is set by the absolute magnitude of the Sun and an adopted (arbitrary) absolute bolometric magnitude for the Sun.Hence, while the absolute magnitude of the Sun in different filters is a physical and not arbitrary quantity, the absolute bolometric magnitude of the Sun is arbitrary, and so the zero-point of the bolometric correction scale that follows from it.
If, for example, the second set of a match ends with the score at 6–3, 1–6, the ends are changed as the last game played was the 7th (odd) game of the set and in spite of it being the 16th (even) game of the match. Even when a set ends with an odd game, ends are again changed after the first game of the following set.
Defaults to 1. ignore - the number of rows to ignore. If specified, the template subtracts this number of rows from the count. This is useful if you do not need to count header rows at the top or bottom. Count rows, not lines of text within those rows. page - the page to work on. Defaults to the current page.
Sets can themselves be elements. For example, consider the set = {,, {,}}. The elements of B are not 1, 2, 3, and 4. Rather, there are only three elements of B, namely the numbers 1 and 2, and the set {,}. The elements of a set can be anything.
This article lists mathematical properties and laws of sets, involving the set-theoretic operations of union, intersection, and complementation and the relations of set equality and set inclusion. It also provides systematic procedures for evaluating expressions, and performing calculations, involving these operations and relations.