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Radical Entertainment Inc. is a Canadian video game developer based in Vancouver.The studio is best known for developing The Simpsons: Hit & Run (2003), Scarface: The World Is Yours (2006), Prototype (2009) and Prototype 2 (2012), as well as entries in the Crash Bandicoot franchise.
Cross-platform play is the ability to allow different gaming platforms to share the same online servers in a game, allowing players to join regardless of the platform they own. Since the Dreamcast and PlayStation 2 , there have been some online video games that support cross-play.
These are video games that were developed by Radical Entertainment. Pages in category "Radical Entertainment games" The following 42 pages are in this category, out of 42 total.
EA Black Box (formerly Black Box Games) [1] was a video game developer based in Burnaby, British Columbia, Canada, founded in 1998 by former employees of Radical Entertainment and later acquired by Electronic Arts (EA). The developers are primarily known for the Need for Speed and Skate series.
This is a list of Games for Windows titles video games under Microsoft's Games for Windows label. With the closure of the Xbox.com PC marketplace in August 2013; [1] no games were developed for the platform past 2013. The clients software and the servers are still available. [1]
Also, the number of stats the game tracks may be less than what a die-hard hockey fan would demand. But all in all, once the puck hits the ice these minor complaints are quickly forgotten. Sony be warned: NFL Face Off was a great game, but NHL Powerplay '96 is better."
Evolution: The Game of Intelligent Life is a life simulation and real-time strategy computer game that allows players to experience, guide, and control evolution from an isometric view on either historical earth or on randomly generated worlds while racing against computer opponents to reach the top of the evolution chain, and gradually evolving the player's animals to reach the "grand goal of ...
The nilpotent elements of a commutative ring R form an ideal of R, called the nilradical of R; therefore a commutative ring is reduced if and only if its nilradical is zero. Moreover, a commutative ring is reduced if and only if the only element contained in all prime ideals is zero. A quotient ring R/I is reduced if and only if I is a radical ...