Szemerédi's theorem for primes
GPTKB entity
Statements (23)
| Predicate | Object |
|---|---|
| gptkbp:instanceOf |
gptkb:mathematical_concept
|
| gptkbp:alsoKnownAs |
gptkb:Green–Tao_theorem
|
| gptkbp:field |
number theory
combinatorics |
| gptkbp:generalizes |
gptkb:Szemerédi's_theorem
|
| gptkbp:hasMethod |
gptkb:Gowers_norms
Fourier analysis ergodic theory pseudorandomness transference principle |
| https://www.w3.org/2000/01/rdf-schema#label |
Szemerédi's theorem for primes
|
| gptkbp:impact |
major breakthrough in additive number theory
|
| gptkbp:inspiredBy |
gptkb:Szemerédi's_theorem
|
| gptkbp:provenBy |
gptkb:Terence_Tao
gptkb:Ben_Green |
| gptkbp:publishedIn |
gptkb:Annals_of_Mathematics
|
| gptkbp:relatedTo |
prime numbers
additive combinatorics arithmetic progressions |
| gptkbp:state |
the prime numbers contain arbitrarily long arithmetic progressions
|
| gptkbp:yearProved |
2004
|
| gptkbp:bfsParent |
gptkb:Green–Tao_theorem
|
| gptkbp:bfsLayer |
5
|