Development
In January 2009, a rumor from Spanish Nintendo magazine Nintendo Acción mentioned a sequel to Mario & Sonic at the Olympic Games would be created for the 2010 Winter Olympics. Both IGN and Eurogamer received confirmation on the games' existence, with IGN stating the game will be announced within the following month. Dennis Kim, licensing and merchandising director for the event, stated in February that a Mario & Sonic title " being discussed and planned for Vancouver". Kim also stated "Vancouver 2010" and the IOC will share royalties from this game. In the same month, the sequel titled "Mario & Sonic at the Olympic Winter Games" was officially announced via a joint press release by Sega and Nintendo on February 12, 2009. So, The game is being developed by Sega Japan under the supervision of Shigeru Miyamoto. This title is the third video game collaboration between Nintendo and Sega. According to gaming site IGN, development began immediately after the initial Olympic game was released in November 2007.
An iPhone OS app version was released in January 2010 by Sega. Due to only containing Sonic characters, the game is simply titled Sonic at the Olympic Winter Games.
Read more about this topic: Mario & Sonic At The Olympic Winter Games
Famous quotes containing the word development:
“For decades child development experts have erroneously directed parents to sing with one voice, a unison chorus of values, politics, disciplinary and loving styles. But duets have greater harmonic possibilities and are more interesting to listen to, so long as cacophony or dissonance remains at acceptable levels.”
—Kyle D. Pruett (20th century)
“I can see ... only one safe rule for the historian: that he should recognize in the development of human destinies the play of the contingent and the unforeseen.”
—H.A.L. (Herbert Albert Laurens)
“I hope I may claim in the present work to have made it probable that the laws of arithmetic are analytic judgments and consequently a priori. Arithmetic thus becomes simply a development of logic, and every proposition of arithmetic a law of logic, albeit a derivative one. To apply arithmetic in the physical sciences is to bring logic to bear on observed facts; calculation becomes deduction.”
—Gottlob Frege (1848–1925)