Prime numbers classified by level are rarefying among the primes.
Claims
Prime numbers classified by level are rarefying among the primes.
Parent: Number TheoryEntity: Prime NumbersSub-entity: Classification by LevelImpact: positiveDate: Nov 4, 2026Target: The classification of prime numbers by level
Conjecture 9 has been formally proved in Lean 4 using Brun's pure sieve.
Parent: Formal VerificationEntity: Lean 4Impact: positiveDate: Nov 4, 2026Target: The formal proof of Conjecture 9 in Lean 4
Source posts
Conjecture 9 formally proved in Lean 4.
The prime numbers classified by level are rarefying among the primes.
The sieve bound TripleSieveBound is a standard estimate. It is not in Mathlib, so it is proved with Brun's pure sieve.
⬇️
https://github.com/decompwlj/Conjecture9inLEAN
0 boosts · 0 favs · 0 replies · Nov 3, 2026
Conjecture 9 formally proved in Lean 4.
The prime numbers classified by level are rarefying among the primes.
The sieve bound TripleSieveBound is a standard estimate. It is not in Mathlib, so it is proved with Brun's pure sieve.
⬇️
https://github.com/decompwlj/Conjecture9inLEAN
#decompwlj #math #NumberTheory #PrimeNumbers #Lean #formal
0 boosts · 0 favs · 0 replies · Nov 4, 2026
#formal#lean#primenumbers#numbertheory#math#decompwlj
Conjecture 9 formally proved in Lean 4.
The prime numbers classified by level are rarefying among the primes.
The sieve bound TripleSieveBound is a standard estimate. It is not in Mathlib, so it is proved with Brun's pure sieve.
⬇️
https://github.com/decompwlj/Conjecture9inLEAN
#decompwlj #math #NumberTheory #PrimeNumbers #Lean #formal
0 boosts · 0 favs · 0 replies · Nov 4, 2026
#formal#lean#primenumbers#numbertheory#math#decompwlj
Conjecture 9 formally proved in Lean 4.
The prime numbers classified by level are rarefying among the primes.
The sieve bound TripleSieveBound is a standard estimate. It is not in Mathlib, so it is proved with Brun's pure sieve.
⬇️
https://github.com/decompwlj/Conjecture9inLEAN
#decompwlj #math #NumberTheory #PrimeNumbers #Lean #formal
0 boosts · 0 favs · 0 replies · Nov 4, 2026
#formal#lean#primenumbers#numbertheory#math#decompwlj