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Half measure or half measures may refer to: Half measure, a half bar in music; Half, one of several alcohol measurements "Half Measures", an episode of TV series Breaking Bad; Half Measures, a mixtape by Armand Hammer "Half Measures", a song by Good Riddance from the album Peace in Our Time
Also a measure of length, originally representing a person's outstretched arms. Couple: 2 A set of two of items of a type Century: 100 Primarily denotes one hundred years, but occasionally used, especially in the context of competitive racing, to refer to something consisting of one hundred, as in a 100-mile race. Dozen: 12
In 1992, Rathbone wrote his first For Dummies book, Windows for Dummies, which was a New York Times bestseller. [5] Since then, he has published some 50 computer books. [6] His latest book is Windows 11 for Dummies (2021). Several of his For Dummies books have made USA Today's bestseller list. [7]
The Windows title written by Andy Rathbone was soon released. While initially the series focused solely on software and technology topics, it later branched out to more general-interest titles, with topics as diverse as Acne For Dummies, Chess For Dummies, Fishing For Dummies and many other topics.
"Half Measures" is the twelfth and penultimate episode of the third season of the American television drama series Breaking Bad, and the 32nd overall episode of the series. It originally aired on AMC in the United States on June 6, 2010.
The pica is a typographic unit of measure corresponding to approximately 1 ⁄ 6 of an inch, or from 1 ⁄ 68 to 1 ⁄ 73 of a foot. One pica is further divided into 12 points. In printing, three pica measures are used: The French pica of 12 Didot points (also called cicero) generally is: 12 × 0.376 = 4.512 mm (0.1776 in).
The AOL.com video experience serves up the best video content from AOL and around the web, curating informative and entertaining snackable videos.
A shorthand term for "all except for a set of measure zero", when there is a measure to speak of. For example, "almost all real numbers are transcendental" because the algebraic real numbers form a countable subset of the real numbers with measure zero.