Linked from

The 18 pages that link to Fractal, each with the reason it gives.

• Chaos theoryNarrower topic: Strange attractors often have fractal geometry.

• Similar trianglesRelated: Self-similar figures repeat recognizable shapes at different sizes.

• Cantor setNarrower topic: The Cantor set is a basic self-similar fractal with dimension less than one.

• Hausdorff dimensionNarrower topic: Fractals are prominent examples whose geometric complexity ordinary integer dimensions cannot express.

• Jackson PollockRelated: Mathematical studies have examined scale-dependent patterns in Pollock’s drip paintings.

• Similarity (geometry)Narrower topic: Some fractals contain smaller copies similar to the whole figure.

• Geometric progressionRelated: Repeated scaling creates geometric sequences of lengths, areas, or volumes.

• Surface-area-to-volume ratioRelated: Highly folded or branching boundaries can increase effective surface area without proportionally increasing volume.

• Similarity transformationRelated: Self-similar fractals repeat shapes through scaling transformations.

• Nonlinear dynamicsRelated: Fractal patterns often appear in the geometry of nonlinear attractors and bifurcations.

• Sierpiński triangleNarrower topic: The triangle is a classic example of a fractal set.

• Mandelbrot setNarrower topic: The Mandelbrot set became one of the most recognizable examples of fractal geometry.

• Julia setRelated: Many Julia sets exhibit intricate structure at arbitrarily small scales.

• Scale invarianceRelated: Fractals provide concrete examples of geometric scale invariance.

• Benoit MandelbrotBroader topic: Mandelbrot introduced the name and made such forms a central mathematical subject.

• Complex dynamicsNarrower topic: Many dynamically defined boundaries exhibit fractal geometry.

• Mathematics and artRelated: Fractals connect mathematical rules to intricate forms found in art and nature.

• Matryoshka dollCompared with: Nested dolls suggest repetition across scales, though they are not mathematical fractals.