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lpsc
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c03ed21a
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joachim.schmidt
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@@ -42,6 +42,15 @@ Where:
### 6. Repeat the iteration for a maximum number of iterations
> * For points that do not escape, we keep iterating until:
>> * The point escapes (i.e., $\left\lvert z_{n} \right\rvert > 2$),
>> * Or we reach a **maximum number of iterations** (often set to something like $100$ to avoid infinite loops).
### 7. Color the point
> * If the point $z$ does not escape after the maximum iterations, we say it **belongs to the Julia set**. You can color these points differently.
> * Points that escape after fewer iterations can be colored based on how quickly they escaped (i.e., number of iterations).
### 8. Repeat for all points in the complex plane
> * You repeat the above process for every point $z$ in the complex grid. For each point, you perform the iterations, check for escape, and color it.
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