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Rama (video Game)
''Rama'' is a first-person adventure game developed and published by Sierra On-Line in 1996. The game is based on Arthur C. Clarke's books ''Rendezvous with Rama'' (1973) and ''Rama II'' (1989) and supports both DOS and Microsoft Windows. In 1998, a PlayStation version was released in Japan. It is the second Rama game to be produced. The interactive fiction game ''Rendezvous with Rama'' was released in 1984 by Telarium. Gameplay Much of the gameplay is done with the "wristcomp", a device that is used for communication with other characters and mapping or transport to other locations. The player also has in possession a small android based on Puck which will comment and give descriptions of the surrounding objects or events (therefore used as an interface element for examining objects). Plot Four years ago, a gigantic cylindrical object entered the Solar System. The International Space Agency (ISA) named it Rama and sent an expedition named "Newton Team" to investigate. They ...
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Sierra On-Line
Sierra Entertainment, Inc. (formerly On-Line Systems and Sierra On-Line, Inc.) was an American video game developer and publisher founded in 1979 by Ken and Roberta Williams. The company is known for pioneering the graphic adventure game genre, including the first such game, ''Mystery House''. It is also known for its graphical adventure game series ''King's Quest'', ''Space Quest'', ''Police Quest'', ''Gabriel Knight'', ''Leisure Suit Larry'', and ''Quest for Glory'', as well as being the original publishers of Valve's ''Half-Life'' series. After seventeen years as an independent company, Sierra was acquired by CUC International in February 1996 to become part of CUC Software. However, CUC International was caught in an accounting scandal in 1998, and many of the original founders of Sierra including the Williamses left the company. Sierra remained as part of CUC Software as it was sold and renamed several times over the next few years; Sierra was formally disestablished as a c ...
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Artificial Gravity
Artificial gravity is the creation of an inertial force that mimics the effects of a gravitational force, usually by rotation. Artificial gravity, or rotational gravity, is thus the appearance of a centrifugal force in a rotating frame of reference (the transmission of centripetal acceleration via normal force in the non-rotating frame of reference), as opposed to the force experienced in linear acceleration, which by the equivalence principle is indistinguishable from gravity. In a more general sense, "artificial gravity" may also refer to the effect of linear acceleration, e.g. by means of a rocket engine. Rotational simulated gravity has been used in simulations to help astronauts train for extreme conditions. Rotational simulated gravity has been proposed as a solution in human spaceflight to the adverse health effects caused by prolonged weightlessness. However, there are no current practical outer space applications of artificial gravity for humans due to concerns ...
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Nicole Des Jardins Wakefield
Nicole may refer to: People * Nicole (name) * Nicole (American singer) (born 1958), a contestant in season 3 of the American ''The X Factor'' * Nicole (Chilean singer) (born 1977) * Nicole (German singer) (born 1964), winner of the 1982 Eurovision Song Contest * Nicole, Countess of Penthièvre (c. 1424–after 1480) * Nicole, Duchess of Lorraine (1608–1657), French noblewoman * Nicole LaRoche, flutist in the band Brulé, releases solo albums as "Nicole" Storms * Tropical Storm Nicole, a number of named tropical and subtropical cyclones ** Tropical Storm Nicole (2010) ** Hurricane Nicole (2016) ** Hurricane Nicole (2022) Other uses * ''Nicole'' (film), a 1978 thriller * ''Nicole'' (video game), a visual novel style game * Nicole, Lot-et-Garonne, a town in France * “Nicole”, a song by Ween from the 1990 album '' GodWeenSatan: The Oneness'' * ''Nicole'' (album), an album by Indonesian singer NIKI See also * Nicolle * Nicoll Highway * Nichole * Nicholas (disambigu ...
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Donald Willis (actor)
Donald Kirk Willis (born July 15, 1973 in Goleta, California) is a former American football guard in the National Football League. He was signed by the Seattle Seahawks as an undrafted free agent in 1995. He played college football at North Carolina A&T and Washington. Willis was the head coach at his high school alma mater, Cabrillo High School, in Lompoc, California. He also has coached track and field. Willis also played for the New Orleans Saints and Kansas City Chiefs The Kansas City Chiefs are a professional American football team based in Kansas City, Missouri. The Chiefs compete in the National Football League (NFL) as a member club of the league's American Football Conference (AFC) West division. The .... 1973 births Living people People from Goleta, California American football offensive guards North Carolina A&T Aggies football players Washington Huskies football players Seattle Seahawks players Players of American football from Santa Barbara Count ...
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Robert E
The name Robert is an ancient Germanic given name, from Proto-Germanic "fame" and "bright" (''Hrōþiberhtaz''). Compare Old Dutch ''Robrecht'' and Old High German ''Hrodebert'' (a compound of '' Hruod'' ( non, Hróðr) "fame, glory, honour, praise, renown" and ''berht'' "bright, light, shining"). It is the second most frequently used given name of ancient Germanic origin. It is also in use as a surname. Another commonly used form of the name is Rupert. After becoming widely used in Continental Europe it entered England in its Old French form ''Robert'', where an Old English cognate form (''Hrēodbēorht'', ''Hrodberht'', ''Hrēodbēorð'', ''Hrœdbœrð'', ''Hrœdberð'', ''Hrōðberχtŕ'') had existed before the Norman Conquest. The feminine version is Roberta. The Italian, Portuguese, and Spanish form is Roberto. Robert is also a common name in many Germanic languages, including English, German, Dutch, Norwegian, Swedish, Scots, Danish, and Icelandic. It can be use ...
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Sean Griffin
Sean, also spelled Seán or Séan in Irish English, is a male given name of Irish origin. It comes from the Irish versions of the Biblical Hebrew name ''Yohanan'' (), Seán (anglicized as ''Shaun/ Shawn/ Shon'') and Séan (Ulster variant; anglicized ''Shane/Shayne''), rendered ''John'' in English and Johannes/Johann/Johan in other Germanic languages. The Norman French ''Jehan'' (see ''Jean'') is another version. For notable people named Sean, refer to List of people named Sean. Origin The name was adopted into the Irish language most likely from ''Jean'', the French variant of the Hebrew name ''Yohanan''. As Gaelic has no letter (derived from ; English also lacked until the late 17th Century, with ''John'' previously been spelt ''Iohn'') so it is substituted by , as was the normal Gaelic practice for adapting Biblical names that contain in other languages (''Sine''/''Siobhàn'' for ''Joan/Jane/Anne/Anna''; ''Seonaid''/''Sinéad'' for ''Janet''; ''Seumas''/''Séamus'' for ' ...
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Tiffany Helm
Tiffany Helm (born May 12, 1964) is an American film and television actress. Her best known role was in the 1985 horror film '' Friday the 13th: A New Beginning'' as Violet. She also starred in ''The Zoo Gang'' (1985) and ''Reform School Girls'' (1986) a B movie spoof of women in prison films. She has also made guest appearances on TV shows such as ''Bare Essence'', ''You Again?'', ''21 Jump Street'', and ''Freddy's Nightmares''. She is the daughter of actress Brooke Bundy and actor Peter Helm. Tiffany studied dance with Roland Dupree and was a member of the Beverly Hills Mime Troupe. In 2018, after a career break of more than 20 years, Helm returned to acting, appearing in films such as ''In the Tall Grass'', ''Red Letter Day'', '' 13 Fanboy'', and '' Come True''. Filmography Tiffany Helm became well known for making appearances on popular TV shows throughout the 1980s and 1990s *''Likely Stories, Vol. 3'' (1983) as Cissy *''Hard to Hold'' (1984) as Fan #2 *'' O.C. and Stig ...
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Robert Nadir
The name Robert is an ancient Germanic given name, from Proto-Germanic "fame" and "bright" (''Hrōþiberhtaz''). Compare Old Dutch ''Robrecht'' and Old High German ''Hrodebert'' (a compound of '' Hruod'' ( non, Hróðr) "fame, glory, honour, praise, renown" and ''berht'' "bright, light, shining"). It is the second most frequently used given name of ancient Germanic origin. It is also in use as a surname. Another commonly used form of the name is Rupert. After becoming widely used in Continental Europe it entered England in its Old French form ''Robert'', where an Old English Old English (, ), or Anglo-Saxon, is the earliest recorded form of the English language, spoken in England and southern and eastern Scotland in the early Middle Ages. It was brought to Great Britain by Anglo-Saxon settlers in the mid-5th c ... cognate form (''Hrēodbēorht'', ''Hrodberht'', ''Hrēodbēorð'', ''Hrœdbœrð'', ''Hrœdberð'', ''Hrōðberχtŕ'') had existed before the Norman ...
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Jim Ishida
James Susumu Ishida (born July 29, 1943) is a Japanese-American character actor who has had a role in various projects over the course of his over 30 years-long career in films and television. Jim Ishida portrayed T. Fujitsu, Marty McFly's boss in 2015 in ''Back to the Future Part II'' in 1989, and his most recent role was in 2005, when he had a part in the television movie ''Reading Room''. He has had guest parts in such TV shows as ''Nurses (American TV series), Nurses'' (1992), ''Baywatch'' (1992), ''Knots Landing'' (1989), ''The A-Team'' (1986), ''Trapper John, M.D.'' (1984), and ''The Rockford Files'' (1977). Ishida got his start in television in appearances on the hit CBS-TV show ''Hawaii Five-O (1968 TV series), Hawaii Five-O'', appearing in three episodes in different parts from 1973 to 1975. Ishida also appeared in a part as a Bali Majestic Guest in the Ken Kwapis directed film ''Dunston Checks In'' in 1996. Early life and family Born the son of James Takeshi Ishida (M ...
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Earth
Earth is the third planet from the Sun and the only astronomical object known to harbor life. While large volumes of water can be found throughout the Solar System, only Earth sustains liquid surface water. About 71% of Earth's surface is made up of the ocean, dwarfing Earth's polar ice, lakes, and rivers. The remaining 29% of Earth's surface is land, consisting of continents and islands. Earth's surface layer is formed of several slowly moving tectonic plates, which interact to produce mountain ranges, volcanoes, and earthquakes. Earth's liquid outer core generates the magnetic field that shapes the magnetosphere of the Earth, deflecting destructive solar winds. The atmosphere of the Earth consists mostly of nitrogen and oxygen. Greenhouse gases in the atmosphere like carbon dioxide (CO2) trap a part of the energy from the Sun close to the surface. Water vapor is widely present in the atmosphere and forms clouds that cover most of the planet. More solar e ...
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Hexadecimal
In mathematics and computing, the hexadecimal (also base-16 or simply hex) numeral system is a positional numeral system that represents numbers using a radix (base) of 16. Unlike the decimal system representing numbers using 10 symbols, hexadecimal uses 16 distinct symbols, most often the symbols "0"–"9" to represent values 0 to 9, and "A"–"F" (or alternatively "a"–"f") to represent values from 10 to 15. Software developers and system designers widely use hexadecimal numbers because they provide a human-friendly representation of binary-coded values. Each hexadecimal digit represents four bits (binary digits), also known as a nibble (or nybble). For example, an 8-bit byte can have values ranging from 00000000 to 11111111 in binary form, which can be conveniently represented as 00 to FF in hexadecimal. In mathematics, a subscript is typically used to specify the base. For example, the decimal value would be expressed in hexadecimal as . In programming, a number of ...
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Octal
The octal numeral system, or oct for short, is the radix, base-8 number system, and uses the Numerical digit, digits 0 to 7. This is to say that 10octal represents eight and 100octal represents sixty-four. However, English, like most languages, uses a Base 10, base-10 number system, hence a true octal system might use different vocabulary. In the decimal system, each place is a power of ten. For example: : \mathbf_ = \mathbf \times 10^1 + \mathbf \times 10^0 In the octal system, each place is a power of eight. For example: : \mathbf_8 = \mathbf \times 8^2 + \mathbf \times 8^1 + \mathbf \times 8^0 By performing the calculation above in the familiar decimal system, we see why 112 in octal is equal to 64+8+2=74 in decimal. Octal numerals can be easily converted from Binary numeral system, binary representations (similar to a quaternary numeral system) by grouping consecutive binary digits into groups of three (starting from the right, for integers). For example, the binary repr ...
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