Fractal Explorer
High-performance fractal rendering with Web Workers • Hold SPACE to pan • Scroll to zoom
60 FPS
Mathematical Formula
$$z_{n+1} = z_n^2 + c$$
where $z_0 = 0$ and $c$ is the complex coordinate being tested
Display Settings
Fractal Parameters
Zoom:
1.00e+0
Center:
-0.5, 0
Boundary Points:
0
Render Time:
0ms
Performance Features: Web Workers for parallel computation • Progressive rendering • Optimized algorithms • FPS monitoring
Controls: Click+drag to zoom region (pan in Buddha mode) • Hold SPACE+drag to pan • Scroll wheel to zoom at cursor (works in all modes)
Render Modes: Escape (classic) • Orbit (traces paths) • Buddha (probability density) • Boundary (edge detection) • Hybrid (combined) • Frequency (Fourier space)
Note: Buddhabrot mode now supports zoom/pan! Samples are recalculated when view changes for optimal detail. Learn more about the Buddhabrot
Controls: Click+drag to zoom region (pan in Buddha mode) • Hold SPACE+drag to pan • Scroll wheel to zoom at cursor (works in all modes)
Render Modes: Escape (classic) • Orbit (traces paths) • Buddha (probability density) • Boundary (edge detection) • Hybrid (combined) • Frequency (Fourier space)
Note: Buddhabrot mode now supports zoom/pan! Samples are recalculated when view changes for optimal detail. Learn more about the Buddhabrot
⚠️ Approaching precision boundary. The interface between discrete computation and continuous mathematics becomes visible here.