Splittig the fractal into three pieces is not difficult.
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Often it is convenient to specify a point as the origin of the coordinate system.
The lower left corner can be a good choice, but in general, use any symmetry available, unless there is a compelling reason to do differently.
| First, find the scalings and any reflections, that is, the r and s values. |
| Second, Find the rotations. |
| Third, find the translations. |
Here's the IFS table that generated this fractal.
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What's wrong with the e and f values?
To answer this question, how does the gasket picture change if you multiply all the e and f values by the same number?
Finally, here is another way to find the parameters, by measuring the positions of the images of three points.
Return to the Inverse Problem.