A Chinese radical (Chinese: 部首; pinyin: bùshǒu; literally: "section header") is a graphical component of a Chinese character under which the character is traditionally listed in a Chinese dictionary. This component is often a semantic indicator (that is, an indicator of the meaning of the character), though in some cases the original semantic connection has become obscure, owing to changes in character meaning over time. In other cases, the radical may be a phonetic component or even an artificially extracted portion of the character.
The English term "radical" is based on an analogy between the structure of characters and inflection of words in European languages. Radicals are also sometimes called "classifiers", but this name is more commonly applied to grammatical classifiers (measure words).
In the earliest Chinese dictionaries, such as the Erya (3rd century BC), characters were grouped together in broad semantic categories. Because the vast majority of characters are phono-semantic compounds, combining a semantic component with a phonetic component, each semantic component tended to recur within a particular section of the dictionary. In the 2nd century AD, the Han dynasty scholar Xu Shen organized his etymological dictionary Shuowen Jiezi by selecting 540 recurring graphic elements he called bù (部 , "categories"). Most were common semantic components, but they also included shared graphic elements such as a dot or horizontal stroke. Some were even artificially extracted groups of strokes, termed "glyphs" by Serruys (1984, p. 657), which never had an independent existence other than being listed in Shuowen. Each character was listed under only one element, which is then referred to as the radical for that character. For example, characters containing 女 nǚ "female" or 木 mù "tree, wood" are often grouped together in the sections for those radicals.
Radical 192 meaning "sacrificial wine" is 1 of 8 Kangxi radicals (214 radicals total) composed of 10 strokes.
In the Kangxi Dictionary there are only eight characters (out of 49,030) to be found under this radical.
Radical 191 meaning "fight" is 1 of 8 Kangxi radicals (214 radicals total) composed of 10 strokes.
In the Kangxi Dictionary there are 23 characters (out of 49,030) to be found under this radical.
Titan is a fantasy board game for two to six players, designed by Jason B. McAllister and David A. Trampier. It was first published in 1980 by Gorgonstar, a small company created by the designers. Soon afterward, the rights were licensed to Avalon Hill, which made several minor revisions and published the game for many years. Titan went out of print in 1998, when Avalon Hill was sold and ceased operations. A new edition of Titan, with artwork by Kurt Miller and Mike Doyle and produced by Canadian publisher Valley Games became available in late 2008. The Valley Games edition was adapted to the Apple iPad and released on December 21, 2011.
Each player controls an army of mythological creatures such as gargoyles, unicorns, and griffons, led by a single titan. The titan is analogous to the king in chess in that the death of a titan eliminates that player and his entire army from the game. The player controlling the last remaining titan wins the game.
The main game board consists of 96 interlocking hexes, each with a specified terrain type.
Titan is a science fiction novel written by Ben Bova as part of the Grand Tour novel series. It directly follows the novel Saturn, in which the space habitat Goddard has finished its two-year journey from Earth, and has settled into the orbit of Saturn. The book won the 2007 John W. Campbell Memorial Award.
The ten thousand civilians of the space habitat Goddard have now finally begun their lives in the Saturn system, after an exhausting two-year journey that almost plunged the infant colony into an authoritative regime. As the probe "Titan Alpha" lands on the moon's surface, a number of strange electrical problems begin happening aboard the space habitat.
Titan V is a steel roller coaster at Space World in Yahata Higashi ward, Kitakyushu, Japan.
In geometry, a triangular prism is a three-sided prism; it is a polyhedron made of a triangular base, a translated copy, and 3 faces joining corresponding sides. A right triangular prism has rectangular sides, otherwise it is oblique. A uniform triagular prism is a right triangular prism with equilateral bases, and square sides.
Equivalently, it is a pentahedron of which two faces are parallel, while the surface normals of the other three are in the same plane (which is not necessarily parallel to the base planes). These three faces are parallelograms. All cross-sections parallel to the base faces are the same triangle.
A right triangular prism is semiregular or, more generally, a uniform polyhedron if the base faces are equilateral triangles, and the other three faces are squares. It can be seen as a truncated trigonal hosohedron, represented by Schläfli symbol t{2,3}. Alternately it can be seen as the Cartesian product of a triangle and a line segment, and represented by the product {3}x{}. The dual of a triangular prism is a triangular bipyramid.