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A Cantor set is a compact perfect set with empty interior. A dynamically defined Cantor set is a Cantor set that may be defined by a family of contacting...

Carothers use Generalized Cantor set. The Smith-Volterra-Cantor set is a specific example of a fat cantor set or generalized cantor set, so I support moving...

consensus for the move. Cúchullain t/c 15:11, 4 April 2016 (UTC) Georg Cantor's first set theory article → On a Property of the Collection of All Real Algebraic...

Cantor set (space), but when talking about it where it doesn't matter what the concrete representation of it is, can't it just be called "the Cantor space"...

the phrase "Georg Cantor's first set theory article" verbatim in the first sentence: I recommend "Georg Cantor published his first set theory article in...

with the square of the Smith–Volterra–Cantor set, when it is nonempty, is just a copy of the Smith–Volterra–Cantor set itself, which has non-zero Hausdorff...

really true that most mathematicians believe that the diagonal proof was Cantor's first proof of uncountability? I'm no mathematician, but even my topical...

have developed around Cantor's article. The "emphasis" controversy ("Why does Cantor's article emphasize the countability of the set of real algebraic numbers...

included on the article about the Cantor set itself. I think that the Cantor function is way too closely related to the Cantor set to merit a separate page. I...

it is obvious that Cantor's work was indeed controversial, but more on the question of whether it was valid to study transfinite sets at all rather than...

Perhaps my unfinished manuscript "Cantor Anti-Diagonal Argument -- Clarifying Determinateness and Consistency in Knowledgeful Mathematical Discourse" would...

infinite-genus surface homeomorphic to a sphere with a Cantor set removed. The blooming Cantor tree is a Cantor tree with an infinite number of handles added in...

Cantor considered the set T of all infinite sequences of binary digits (i.e. each digit is zero or one):" No, he didn't. In his 1891 article, Cantor considered...

measurable set, and its Lebesgue measure is zero. ("The Cantor set is null" is math jargon for "the Cantor set is a null set", not for "the Cantor set is the...

02:33, 19 August 2010 (UTC) Is it right to say that the Cantor set is unusual for a closed set because "it consists entirely of boundary points and is...

interactions among many researchers. Set theory, however, was founded by a single paper in 1874 by Georg Cantor: "On a Characteristic Property of All...

added to Smith-Volterra-Cantor set and this page deleted. As it stands, it is mostly talking about the middle third Cantor set, which has Lebesgue measure...

The very concept of a "countably infinite set" as employed by Cantor is suspect. What can be counted can not possibly be infinite, and what is infinite...

H. Weyl generally supported Cantor, while admitting that "at the furthest bounds of set theory, some contradictions did show up." —Preceding unsigned...

the Cantor set can be (uniquely) expressed, in base 3, as 0.abcd... where a,b,c,d,... are either 0 or 2, then a simple way to simulate this Cantor distribution...