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List of conjectures by Paul Erdős
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List of conjectures by Paul Erdős : ウィキペディア英語版
List of conjectures by Paul Erdős
The prolific mathematician Paul Erdős and his various collaborators made many famous mathematical conjectures, over a wide field of subjects, and in many cases Erdős offered monetary rewards for solving them.
==Unsolved==

* The Erdős–Burr conjecture on Ramsey numbers of graphs.
* The Erdős–Faber–Lovász conjecture on coloring unions of cliques.
* The Erdős–Gyárfás conjecture on cycles with lengths equal to a power of two in graphs with minimum degree 3.
* The Erdős–Hajnal conjecture that in a family of graphs defined by an excluded induced subgraph, every graph has either a large clique or a large independent set.〔.〕
* The Erdős–Mollin–Walsh conjecture on consecutive triples of powerful numbers.
* The Erdős–Selfridge conjecture that a covering set contains at least one odd member.
* The Erdős–Straus conjecture on the Diophantine equation 4/''n'' = 1/''x'' + 1/''y'' + 1/''z''.
* The Erdős conjecture on arithmetic progressions in sequences with divergent sums of reciprocals.
* The Erdős–Szekeres conjecture on the number of points needed to ensure that a point set contains a large convex polygon.
* The Erdős–Turán conjecture on additive bases of natural numbers.
* A conjecture on quickly growing integer sequences with rational reciprocal series.
* A conjecture with Norman Oler on circle packing in an equilateral triangle with a number of circles one less than a triangular number.
* The minimum overlap problem to estimate the limit of ''M''(''n'').
* Erdős discrepancy problem on partial sums of ±1-sequences.
*
* In September 2015, Terence Tao submitted a proof of this conjecture, which is currently under review

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