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This entry published by the Free Software Foundation.
| Neverball |
| Component programs | neverball,neverputt + |
|---|---|
| Computer languages | C,C++ + |
| Full description | An eccentric yet addictive crossover betwe … An eccentric yet addictive crossover between the puzzle and arcade game genres that is loosely reminiscent of Super Monkey Ball. users tilt the floor to roll a ball towards coins and a goal area. The package includes 75 levels as well as a mini-golf game, Neverputt, using the same physics model. , Neverputt, using the same physics model. |
| Homepage URL | http://www.icculus.org/neverball/ + |
| Interface | x-window-system + |
| Is GNU | false + |
| Keywords | arcade + , puzzle + , neverball + , neverputt + |
| Last review by | Janet Casey + |
| Last review date | 29 May 2010 + |
| License | GPLv2orlater + |
| License verified by | Janet Casey + |
| License verified date | 22 March 2005 + |
| Name | Neverball + |
| Real name | Robert Kooima + , Mehdi Yousfi Monod + |
| Revisionid | 3,187 + |
| Revisiontimestamp | 12 April 2011 13:38:19 + |
| Revisionuser | WikiSysop + |
| Role | Maintainer + , Contributor + |
| Short description | Cross between the puzzle and arcade game genres + |
| Submitted by | Database conversion + |
| Submitted date | 1 April 2011 + |
| Use | gameplaying + |
| User level | none + |
| Version comment | 1.4.0 stable released 2004-09-03 |
| Version date | 3 September 2004 + |
| Version download | http://www.icculus.org/neverball/neverball-1.4.0.tar.gz + |
| Version identifier | 1.4.0 + |
| Version status | stable + |
| Modification dateThis property is a special property in this wiki. | 25 May 2012 00:01:59 + |
| Page has default formThis property is a special property in this wiki. | Entry + |
| hide properties that link here |
| Neverball#3 + | License of |
|---|---|
| Neverball#1 + , Neverball#2 + | Person of |
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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.