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A0 is defined so that it has an area of 1 m 2 (11 sq ft) before rounding to the nearest 1 millimetre (0.039 in). Successive paper sizes in the series (A1, A2, A3, etc.) are defined by halving the area of the preceding paper size and rounding down, so that the long side of A(n + 1) is the same length as the short side of An. Hence, each next ...
ISO 5457, last updated in 1999, [17] introduces elongated sizes that are formed by a combination of the dimensions of the short side of an A-size (e.g. A2) with the dimensions of the long side of another larger A-size (e.g. A0). The result is a new size, for example with the abbreviation A2.0 we would have a 420 × 1189 mm size.
A0, A-0, A 0, or a 0 may refer to: 101 A0 and 103 A0, two versions of the German Heinkel Tourist moped; A0 paper size, an international ISO 216 standard paper size (841 × 1189 mm), which results in an area very close to 1 m 2; A0 highway (Zimbabwe), a highway which orbits Zimbabwe; A0, the lowest A (musical note) note on a standard piano; A0 ...
The size and proportions of a book depend on the size of the original full sheet. If a sheet 480 by 640 mm (19 by 25 in) is used to print a quarto, the resulting untrimmed pages, will be approximately half as large in each dimension: width 240 mm ( 9 + 1 ⁄ 2 in) and height 320 mm ( 12 + 1 ⁄ 2 in).
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The RA and SRA formats are slightly larger than the corresponding A series formats. This allows bleed (ink to the edge) on printed material that will be later cut down to size. These paper sheets will after printing and binding be cut to match the A format. The ISO A0 format has an area of 1.00 m 2; The ISO RA0 format has an area of 1.05 m 2
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I suggest reducing the size of the area column: currently we have "2^-n = 1/p" where p=2^n; I think many people will find negative powers confusing, so I suggest replacing this with "1/2^n". Frankly I think the bottom "algebraic" link would be better removed, as there is a lot less here than meets the eye.