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2007. Jiburi no Eshokunin – Oga Kazuo Ten – Totoro no Mori o Kaita Hito. A Ghibli Artisan – Kazuo Oga Exhibition – The Man Who Painted Totoro's Forest. A documentary to commemorate an exhibition at the Museum of Contemporary Art, Tokyo, featuring the work of Studio Ghibli background artist Kazuo Oga.
Walt Disney. Walter Elias Disney (/ ˈdɪzni / DIZ-nee; [2] December 5, 1901 – December 15, 1966) was an American animator, film producer, voice actor, and entrepreneur. A pioneer of the American animation industry, he introduced several developments in the production of cartoons. As a film producer, he holds the record for most Academy ...
Call of Duty is a military video game series and media franchise published by Activision, starting in 2003. The games were first developed by Infinity Ward, then by Treyarch and Sledgehammer Games. Several spin-off and handheld games were made by other developers. The most recent title, Call of Duty: Modern Warfare III, was released on November ...
Ludwig van Beethoven debuted his Ninth Symphony, widely regarded as one of the masterpieces of Western classical music, in 1824 as he was losing his hearing. To celebrate 200 years since its debut ...
In 15 games last season with the Jets, Cook ran for 214 yards on 67 attempts with zero touchdowns. Cook was one of the NFL's most productive backs in his prime with the Vikings.
Kung Fu Panda is an American martial arts comedy media franchise that originally started in 2008 with the release of the animated film of the same name produced by DreamWorks Animation. Following the adventures of the titular Po Ping (primarily voiced by Jack Black and Mick Wingert), a giant panda who is improbably chosen as the prophesied ...
A hybrid live-action/animated film, Chip 'n Dale: Rescue Rangers, was released on May 16, 2022, with animation of the characters provided by Moving Picture Company and their voices by John Mulaney and Andy Samberg. The movie was released as a Disney+ original.
Viète. de Moivre. Euler. Fourier. v. t. e. In trigonometry, trigonometric identities are equalities that involve trigonometric functions and are true for every value of the occurring variables for which both sides of the equality are defined. Geometrically, these are identities involving certain functions of one or more angles.