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The Vought F4U Corsair is an American fighter aircraft that saw service primarily in World War II and the Korean War.Designed and initially manufactured by Chance Vought, the Corsair was soon in great demand; additional production contracts were given to Goodyear, whose Corsairs were designated FG, and Brewster, designated F3A.
Corsair Gaming, Inc. (stylized as CORSAIR) is an American computer peripherals and gaming brand headquartered in Milpitas, California. [4] Previously known as Corsair Components and Corsair Memory , [ 5 ] it was incorporated in California in January 1994 originally as Corsair Microsystems and reincorporated in Delaware in 2007. [ 5 ]
F4U-4 at Fantasy of Flight in Polk City, Florida. This list of surviving Vought F4U Corsairs by country location includes information about the aircraft, including model number, bureau number, fuselage markings, location within the country, and status (airworthy, on display, and in restoration).
The aircraft is a single place, single engine gull-wing design with retractable conventional landing gear. The F4U was the second completed aircraft in the W.A.R. series, with the first example displayed at the EAA airshow in 1975.
This was the first production of the full-length work to include Vaganova's 1931 revision of Le Corsaire pas de deux as staged for Dudinskaya's graduation performance. Over time, Konstantin Sergeyev, artistic director and chief choreographer of the Kirov Ballet from 1951 to 1955 and 1960–1970, added various new pieces.
Corsair International, legally Corsair S.A., previously Corsairfly and Corse Air International, is a French airline headquartered in Rungis [2] [3] and based at Orly Airport. [4] It is a subsidiary of German investor Intro Aviation (53%) and TUI Group (27%).
Kuratowski's theorem states that a finite graph is planar if it is not possible to subdivide the edges of or ,, and then possibly add additional edges and vertices, to form a graph isomorphic to . Equivalently, a finite graph is planar if and only if it does not contain a subgraph that is homeomorphic to K 5 {\displaystyle K_{5}} or K 3 , 3 ...