SuperTux
SuperTux
http://supertux.berlios.de/
SuperTux is a classic 2D jump'n run sidescroller game in a style similar to the original SuperMario games. The Milestone1 release of SuperTux features 9 enemies, 26 playable levels, software and OpenGL rendering modes, configurable joystick and keyboard input, new music and completely redone graphics.
Documentation
User Manual at http://supertux.berlios.de/wiki/index.php/User_Manual
IRC Help channel- irc://irc.freenode.net/supertux
- IRC development channel
- irc://irc.freenode.net/supertux
Download
Download 
version 0.3milestone1.9
(stable)
released on 6 July 2006
VCS Checkout
Categories
Licensing
| License | Verified by | Verified on | Notes |
|---|---|---|---|
| GPLv2 | Ted Teah | 27 December 2006 |
Leaders and contributors
| Contact(s) | Role |
|---|---|
| Slackstone | Contributor |
 Tobias | Maintainer |
| Christopher Webber | Contributor |
| Duong-Khang Nguyen | Contributor |
| Ryan Flegel | Contributor |
Resources and communication
| Audience | Resource type | URI |
|---|---|---|
| Bug Tracking | VCS Repository Webview | http://developer.berlios.de/bugs/?group_id=3467 |
| Developer | VCS Repository Webview | http://svn.berlios.de/svnroot/repos/supertux/trunk/ |
| Help | Mailing List Info/Archive | https://lists.berlios.de/pipermail/supertux-commit/ |
| Developer | Mailing List Info/Archive | https://lists.berlios.de/pipermail/supertux-devel/ |
Software prerequisites
This entry (in part or in whole) was last reviewed on 27 December 2006.
Permission is granted to copy, distribute and/or modify this document under the terms of the GNU Free Documentation License, Version 1.3 or any later version published by the Free Software Foundation; with no Invariant Sections, no Front-Cover Texts, and no Back-Cover Texts. A copy of the license is included in the page “GNU Free Documentation License”.
The copyright and license notices on this page only apply to the text on this page. Any software described in this text has its own copyright notice and license, which can usually be found in the distribution itself.