Linked from

The 15 pages that link to Cantor set, each with the reason it gives.

• CardinalityBroader topic: It has as many points as the real numbers despite containing no interval.

• Interval (mathematics)Compared with: It is a prominent example of a large set with gaps at every scale.

• FractalBroader topic: Its construction illustrates self-similarity and fractional dimension.

• Closed setBroader topic: It is a closed set with empty interior and uncountably many points.

• Hausdorff dimensionBroader topic: Its Hausdorff dimension is log 2 divided by log 3, despite containing no intervals.

• Connected spaceCompared with: It is totally disconnected despite being uncountable and having no isolated points.

• Boundary (topology)Broader topic: It is closed with empty interior, so every point in it lies on its boundary.

• Uncountable setBroader topic: It is an uncountable set with zero length, showing cardinality differs from measure.

• Kolmogorov–Arnold–Moser theoremRelated: Surviving frequency vectors typically form a Cantor-like set rather than a continuous family.

• Koch snowflakeCompared with: It shares recursive scaling but is disconnected, unlike the snowflake’s continuous boundary.

• Schröder–Bernstein theoremRelated: A chain decomposition can be understood by tracing alternating image and preimage links, as in constructions on sets.

• Cardinality of the continuumBroader topic: Despite containing no interval, this canonical set has the same cardinality as the continuum.

• Fractional dimensionBroader topic: Its Hausdorff dimension is log 2 divided by log 3, despite containing no intervals.

• Cantor's intersection theoremBroader topic: The surviving stage sets are nested, compact, and have a nonempty intersection.

• Kuratowski's closure-complement problemRelated: Its contrasting properties illustrate how closedness and empty interior affect generated sets.