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Many mathematical problems have been stated but not yet solved. These problems come from many areas of mathematics, such as theoretical physics, computer science, algebra, analysis, combinatorics, algebraic, differential, discrete and Euclidean geometries, graph theory, group theory, model theory, number theory, set theory, Ramsey theory, dynamical systems, and partial differential equations.
Template: Unsolved problems. 10 languages. ... Print/export Download as PDF; Printable version; In other projects Wikidata item;
Download as PDF; Printable version ... List of unsolved problems may refer to several notable conjectures or open problems in ... Unsolved problems in information theory;
This category is intended for all unsolved problems in mathematics, including conjectures. Conjectures are qualified by having a suggested or proposed hypothesis. There may or may not be conjectures for all unsolved problems.
A template that can be added for articles relating to unsolved problems in the sciences. Template parameters [Edit template data] Parameter Description Type Status Field 1 The field of science that the unsolved problem applies to Example computer science String required Explanation 2 A concise explanation of the unsolved problem. Example Can [[one-way function]]s be proved to exist? Content ...
Download as PDF; Printable version; In other projects Wikidata item; Appearance. move to sidebar hide. Help ... Pages in category "Unsolved problems in number theory"
In geometric measure theory, Falconer's conjecture, named after Kenneth Falconer, is an unsolved problem concerning the sets of Euclidean distances between points in compact-dimensional spaces. Intuitively, it states that a set of points that is large in its Hausdorff dimension must determine a set of distances that is large in measure .
The kernel of the sunflower is the brown part in the middle, and each set of the sunflower is the union of a petal and the kernel. In the mathematical fields of set theory and extremal combinatorics, a sunflower or -system [1] is a collection of sets in which all possible distinct pairs of sets share the same intersection.