A Cantor set is constructed by starting with a line segment, removing the middle third, then removing the middle third from each remaining segment, and repeating this process infinitely. What remains is the Cantor set.
definitionpending
Speaker
Tim PalmerEvidence Quote
“you start with a line with a finite length and you remove a third the middle third...and you keep doing this literally forever and Cantor set is what is left over”
Source
Chaos theory and geometry: can they predict our world? – with Tim Palmer— The Royal InstitutionCreated: 8/10/2026, 11:02:02 PM
My Notes
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