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The term "folio" as applied to such books may refer simply to the size, i.e., books that are approximately 15 inches (38 cm) tall. At present, the term folio in the context of paper size is commonly used to refer to foolscap folio, which is print paper sized 8.5×13.5 in (216×343 mm), slightly larger (by 18.7%) than A4 paper.
Although metric, based on the A4 paper size, and named to suggest that it is part of the official ISO 216 paper sizes, it is only a de facto standard. It is often referred to as (metric) "foolscap" or "folio" because of its similarity to the traditional foolscap folio size of 8 + 1 ⁄ 2 in × 13 + 1 ⁄ 2 in (216 mm × 343 mm).
Page number in a book. Page numbering is the process of applying a sequence of numbers (or letters, or Roman numerals) to the pages of a book or other document. The number itself, which may appear in various places on the page, can be referred to as a page number or as a folio. [1]
For example, a quarto (from Latin quartÅ, ablative form of quartus, fourth [3]) historically was a book printed on sheets of paper folded in half twice, with the first fold at right angles to the second, to produce 4 leaves (or 8 pages), each leaf one fourth the size of the original sheet printed – note that a leaf refers to the single piece ...
In Indonesia, where it is the legally-mandated paper size for use in the printing of national legislation, it is sometimes called Folio or HVS (from Dutch: houtvrij schrijfpapier, "wood-free writing paper"). In Philippines, it is commonly called long bond as opposed to short bond which refers to the US Letter paper size.
Comparison of some near-A4 paper sizes: Image title: Comparison of A4, C4, PA4, Legal, Letter/ANSI A, Government letter, Foolscap folio and Arch A paper, as well as 8R/6P and S8R/6PW photographic paper sizes by CMG Lee. In the SVG file, hover over an outline or its label to highlight it. Width: 100%: Height: 100%
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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 size is nearly exactly half the area of the prior size.