Create tiles that mesh seamlessly more easily than you might think. Even nonartists can create repeating tiles using very basic techniques.
Throughout this book, I try to emphasize that you don't need to be an art expert or a music major to create compelling content. Here is a hack that artists and mathematicians alike can appreciate. It shows you how to create graphics that can be used in creating synthetic art [Hack #15] .
The principle for creating tiles that mesh seamlessly is surprisingly simple. Start with a uniform grid of rectangles, squares, triangles, or hexagons, as shown in Figure 3-8, and modify each tile into something more interesting.
Let's start with a grid of squares because it is easiest to work with.
To create a more interesting pattern, we can create some negative space by simply cutting out or darkening a given area. To start with a grid of squares, akin to graph paper, you can use Flash's gridlines feature (ViewGridShow Grid and ViewSnappingSnap to Grid ). Now draw a dark circle on the Stage so that it fills one cell of the grid, and duplicate it a few times to fill in all the squares in, say, a 2x2 box area, as shown in Figure 3-9.
You're left with negative and positive space within the 2 2 grid, and you can make either of them into a pattern using the various drawing tools to select and alter fills and strokes, as shown in Figure 3-10.
In Figure 3-11, we've created a simple circular and curved diamond shape, like those used in our synthetic art hack [Hack #15].
By creating more diamond shapes, we can make the 2 2 tile into a repeating pattern, as shown in Figure 3-12.
We can then slice up that pattern to create a single tile, as shown in Figure 3-13, that we'll use to efficiently re-create the pattern at a later time, as shown in Figure 3-14.
Of course, tiling manually isn't really the ideal way to do it, and the tiles are pretty useless unless we can use them to fill shapes and areas of our choosing. So let's get busy tiling [Hack #17] .
Before we go on, however, try to create some designs yourself by drawing, say, triangles instead of circles within the square cells. Or start with rectangular cells, or some other tiled shape from Figure 3-8.