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Adherent point, a point x in topological space X such that every open set containing x contains at least one point of a subset A; Condensation point, any point p of a subset S of a topological space, such that every open neighbourhood of p contains uncountably many points of S
This page includes a list of large cardinal properties in the mathematical field of set theory. It is arranged roughly in order of the consistency strength of the axiom asserting the existence of cardinals with the given property.
Many mathematics journals ask authors of research papers and expository articles to list subject codes from the Mathematics Subject Classification in their papers. The subject codes so listed are used by the two major reviewing databases, Mathematical Reviews and Zentralblatt MATH .
In mathematics, a property is any characteristic that applies to a given set. [1] Rigorously, a property p defined for all elements of a set X is usually defined as a function p: X → {true, false}, that is true whenever the property holds; or, equivalently, as the subset of X for which p holds; i.e. the set {x | p(x) = true}; p is its indicator function.
List of mathematical series. 12 languages. ... The following is a useful property to calculate low-integer-order polylogarithms recursively in closed form:
List of properties of sets of reals; List of recreational number theory topics; List of mathematics reference tables; List of mathematical topics in relativity; List of representation theory topics; List of formulas in Riemannian geometry; List of rules of inference; List of Runge–Kutta methods
This article lists mathematical properties and laws of sets, involving the set-theoretic operations of union, intersection, and complementation and the relations of set equality and set inclusion. It also provides systematic procedures for evaluating expressions, and performing calculations, involving these operations and relations.
Apollonian gasket; Apollonian sphere packing; Blancmange curve; Cantor dust; Cantor set; Cantor tesseract [citation needed]; Circle inversion fractal; De Rham curve; Douady rabbit; Dragon curve