Paper Mario: The Thousand-Year Door - Development

Development

Nintendo first revealed The Thousand-Year Door at the Game Developers Conference of 2003; before release, the game was known tentatively as Mario Story 2 in Japan and Paper Mario 2 in North America, and was revealed to be a direct sequel to the N64 game Paper Mario. A preview of the game was available at the E3 of 2004 with the playable stages including Hooktail Castle and a Bowser bonus stage. The game was released on October 11, 2004 in North America. The Thousand-Year Door was met with controversy in 2008 after Morgan Creek Productions filed a lawsuit against Nintendo alleging that they illegally used the song "You're So Cool" from the film True Romance in an advertisement for the game. Morgan Creek dropped the case six days later, after Nintendo revealed that the advertising agency, Leo Burnett USA, Inc., had licensing for the song.

A sequel to the game, Super Paper Mario, was developed by Intelligent Systems and released for the Wii in 2007. The game has a stronger emphasis on platforming than its predecessor. Super Paper Mario's plot is unrelated to the story of The Thousand-Year Door, but contains many easter eggs referencing past characters from the previous two games.

Read more about this topic:  Paper Mario: The Thousand-Year Door

Famous quotes containing the word development:

    I could not undertake to form a nucleus of an institution for the development of infant minds, where none already existed. It would be too cruel.
    Henry David Thoreau (1817–1862)

    And then ... he flung open the door of my compartment, and ushered in “Ma young and lovely lady!” I muttered to myself with some bitterness. “And this is, of course, the opening scene of Vol. I. She is the Heroine. And I am one of those subordinate characters that only turn up when needed for the development of her destiny, and whose final appearance is outside the church, waiting to greet the Happy Pair!”
    Lewis Carroll [Charles Lutwidge Dodgson] (1832–1898)

    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)