Lemme explain. You know what a checkerboard looks like? All the squares next to a black square are white, and vice versa. Draw a scribble that crosses over itself. Each 'figure' you drew when it crossed over itself is like a square on a checkerboard. Only insead of black and white, it's green and white. It's still in progress, but it works quite well. (See the message towards the bottom of these notes.) I will be very thankful to anyone who can make this work perfectly. THE SCRIBBLE MUST NOT CROSS OVER ITSELF IN ONE POINT MORE THAN ONCE. I have a postulate that says that any scribble that follows the above condition and is 'closed' can be checkerboarded. This can actually be proven, as it like the 4-color theorem,only with 2 colors and the fact that you draw the map. Thanks to Aexis for pointing that out. PLEASE DOWNLOAD. Press enter/return until a blue dot appears around your mouse. Then move your mouse to make the scribble. Touch the blue dot when you are done. I aim to modify this project to perfection. See this project for more details. http://scratch.mit.edu/projects/fmasroor/1506511
