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Cantor set

noun

Mathematics.
  1. the set obtained from the closed interval from 0 to 1 by removing the middle third from the interval, then the middle third from each of the two remaining sets, and continuing the process indefinitely.


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Word History and Origins

Origin of Cantor set1

After G. Cantor
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Example Sentences

Examples have not been reviewed.

My first “favorite space” post here is on the Cantor set, and I wrote it because I wanted to write about a function that is based on the Cantor set, and I felt like I was trying to cram way too much into one article.

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It feels like everywhere I turn, I run into the Cantor set.

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I feel a little weird saying the Cantor set, though, because for the space I’m writing about today, it makes more sense to call it a Cantor set.

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Any space with these properties can be called a Cantor set, and in some sense, there's nothing special about the middle-thirds construction.

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Sometimes it seems like in the world of interesting mathematical examples, all roads lead to the Cantor set.

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cantorisCantor's paradox