Is the Erdős conjecture on arithmetic progressions true?
5
90Ṁ1102051
88%
chance
1H
6H
1D
1W
1M
ALL
The Erdős conjecture on arithmetic progressions states that if A is a subset of the natural numbers such that the sum of reciprocals of its elements diverges, then A contains arithmetic progressions of every length.
When A is taken to be the set of primes, this is the Green-Tao theorem. The conjecture is also proven for the special case of 3-element arithmetic progressions.
https://www.erdosproblems.com/3
The close date of this market will be extended until such time as the conjecture is resolved one way or the other.
Esta pergunta é gerenciada e resolvida pela Predita.
Get 
1,000 to start trading!
1,000Pessoas também estão operando
Perguntas relacionadas
Is Artin's conjecture on primitive roots true?
94% chance
Is the prime patterns conjecture true?
83% chance
Is the strengthened Goldbach conjecture true?
87% chance
Is Agrawal's conjecture true?
34% chance
Conditional on Goldbach's conjecture being false, is Oldbach's conjecture true?
47% chance
Is the strong Rudin's conjecture true?
63% chance
Is the Hodge conjecture true?
80% chance
Is Rudin's conjecture true?
68% chance
Is Goldbach's Conjecture correct?
92% chance
Is Goodman's Conjecture true?
71% chance