Open Source Data Visualization Software

The Happy Cube Solver is an interactive interface for designing and building cubes and other designs from the Happy Cube 3D puzzles. It integrates a graphic engine for creating and viewing designs and a simple engine for solving them. Online version: http://shooshx.github.io/happysolver/emscripten/index.html Maintainance of this project moved to: https://github.com/shooshx/happysolver This program is indented to support you while playing live with the Happy Cube©® Puzzles. These puzzles are worldwide manufacturered by HAPPY bvba, Belgium, on licensed and thus restricted base (www.happy.be). The Happy Cube puzzles are the result of a real invention in 1986 by Dirk Laureyssens.

MobileMath is a software written by using J2ME technolology. It turns mobile into calculator supporting many operations such as : evaluate expression, plotting, differentiate & integrate expression... It can run on any mobiles supporting Java.

Reliquarium is a unique set of four 3D geometric slider puzzles for kids, all with a Crystal Skull theme. It runs on Windows, GNU/Linux or Mac/OS-X. Reckless raiders have plundered a tomb and displaced an ancient relic. The objective is to return the relic to the center of its cubical box by rearranging the numbered blocks back into their proper order, which also represents a proper RGB coloring...Red in the X-direction, Green in the Y-direction, Blue in the Z-direction. Dragging the cursor rotates the cube for a better view angle. The mouse wheel zooms. Typing a number 1..8 selects a block to move, 0 selects the relic itself. Then use the keys {u,d,l,r,f,b} to move it. The proper command to extract the archive and maintain the directory structure is "7z x filename". These unique puzzles are spatially challenging, yet easy enough for children and will likely help with learning 3D visualization, geometry, problem solving and computer skills.

This package allows you to create virtual rubik cubes and move their faces. Moreover you can see at every time the current position of the cube and find its solution. Visit http://www.hcroboting.com for more information