A set (pitch set, pitch-class set, set class, set form, set genus, pitch collection) in music theory, as in mathematics and general parlance, is a collection of objects. In musical contexts the term is traditionally applied most often to collections of pitches or pitch-classes, but theorists have extended its use to other types of musical entities, so that one may speak of sets of durations or timbres, for example.
A set by itself does not necessarily possess any additional structure, such as an ordering. Nevertheless, it is often musically important to consider sets that are equipped with an order relation (called segments); in such contexts, bare sets are often referred to as "unordered", for the sake of emphasis.
Two-element sets are called dyads, three-element sets trichords (occasionally "triads", though this is easily confused with the traditional meaning of the word triad). Sets of higher cardinalities are called tetrachords (or tetrads), pentachords (or pentads), hexachords (or hexads), heptachords (heptads or, sometimes, mixing Latin and Greek roots, "septachords"βe.g.,), octachords (octads), nonachords (nonads), decachords (decads), undecachords, and, finally, the dodecachord.
Set construction is the process by which a construction manager undertakes to build full scale scenery suitable for viewing by camera, as specified by a production designer or art director working in collaboration with the director of a production to create a set for a theatrical, film or television production. The set designer produces a scale model, scale drawings, paint elevations (a scale painting supplied to the scenic painter of each element that requires painting), and research about props, textures, and so on. Scale drawings typically include a groundplan, elevation, and section of the complete set, as well as more detailed drawings of individual scenic elements which, in theatrical productions, may be static, flown, or built onto scenery wagons. Models and paint elevations are frequently hand-produced, though in recent years, many Production Designers and most commercial theatres have begun producing scale drawings with the aid of computer drafting programs such as AutoCAD or Vectorworks.
In computing, associative containers refer to a group of class templates in the standard library of the C++ programming language that implement ordered associative arrays. Being templates, they can be used to store arbitrary elements, such as integers or custom classes. The following containers are defined in the current revision of the C++ standard: set, map, multiset, multimap. Each of these containers differ only on constraints placed on their elements.
Key uniqueness: in map and set each key must be unique. multimap and multiset do not have this restriction.
Element composition: in map and multimap each element is composed from a key and a mapped value. In set and multiset each element is key; there are no mapped values.
Aztek is a fictional character, a superhero in the DC Universe. Based out of the fictional Vanity City, Aztek is the champion of the Aztec god Quetzalcoatl. The character first appeared in Aztek, The Ultimate Man #1 in August 1996, created by Grant Morrison and Mark Millar. Following the short run series, Aztek appeared in several issues of JLA also written by Morrison.
Fictional character biography
Uno is raised from childhood by a secret organization named the Q Society to be the champion of the Aztec god Quetzalcoatl to battle their enemy, the Aztec god Tezcatlipoca. He is given a magical suit of armor that bestows many abilities, complementing Uno's peak human mental and physical abilities. After his training is completed, he enters the United States and assumes the identity of recently deceased physician Curt Falconer.
Aztek later joins the Justice League, but resigns when it is revealed that one of the mysterious benefactors of the Q Society is supervillainLex Luthor. He is later blinded helping the League save the Earth in a battle against the planet-destroying machine Mageddon (apparently the Tezcatlipoca that the cult was referring to all along). Aztek ultimately sacrifices himself to allow Superman the chance to destroy Mageddon/Tezcatlipoca, during the World War III story arc.
Vanity, also known as Vanity Shops, is an American specialty chain of fashion retailers that sells apparel and accessories targeted to fashion-conscious young females, online and in-stores. The company is headquartered in Fargo, North Dakota. The fashion retailerβs clothing items range in size from zero to 17 with pants inseam lengths of up to 37 inches (940Β mm).
History
Emery and Ann Jahnke purchased the Vanity name in 1957 from a Dickinson, ND, dress shop where Ann worked. Vanity was incorporated in 1966 and the first Vanity junior fashion store opened in 1969 in Fargo, North Dakota. The first store was located in Dickinson and occupied 900 square feet (84Β m2).
In 1960, the store moved to a 2,000-square-foot (190Β m2) location and opened a childrenβs clothing store in the original location. In 1964, the Jahnkes opened a Vanity store in Grand Forks, ND with one-third of the 3000 square footage dedicated to junior womenβs merchandise. The Grand Forks store was so successful, the Jahnkes sold their Dickinson locations and opened Vanity 2 in Grand Forks with 4,000 square feet (370Β m2) of space. It was the only junior womenβs store in the state at the time.
Vanity is a 1935 British comedy film directed by Adrian Brunel and starring Jane Cain, Percy Marmont and John Counsell. The plot concerns a conceited actress, convinced of the general adoration in which she is held, faking her own death in order to gratify herself by observing the depth of grief caused by her demise. However the actual reactions to the "news" prove to be far from what she had expected.
The film is the only known screen credit of Cain, who went on to achieve a degree of immortality in British culture after being chosen as "the girl with the golden voice", becoming the original voice of the speaking clock in the United Kingdom between 1936 and 1963.
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A set (pitch set, pitch-class set, set class, set form, set genus, pitch collection) in music theory, as in mathematics and general parlance, is a collection of objects. In musical contexts the term is traditionally applied most often to collections of pitches or pitch-classes, but theorists have extended its use to other types of musical entities, so that one may speak of sets of durations or timbres, for example.
A set by itself does not necessarily possess any additional structure, such as an ordering. Nevertheless, it is often musically important to consider sets that are equipped with an order relation (called segments); in such contexts, bare sets are often referred to as "unordered", for the sake of emphasis.
Two-element sets are called dyads, three-element sets trichords (occasionally "triads", though this is easily confused with the traditional meaning of the word triad). Sets of higher cardinalities are called tetrachords (or tetrads), pentachords (or pentads), hexachords (or hexads), heptachords (heptads or, sometimes, mixing Latin and Greek roots, "septachords"βe.g.,), octachords (octads), nonachords (nonads), decachords (decads), undecachords, and, finally, the dodecachord.