Number theory
Erdős 688 - part ii
In particular, is it true that ?References
- [Er80] Erdős, Paul, A survey of problems in combinatorial number theory. Ann. Discrete Math. (1980), 89-115.
No one has attempted this yet.
Formal statement
Lean type
True ↔ Erdos688.epsilonFunction =o[Filter.atTop] fun n => 1What you must prove
import FormalConjectures.ErdosProblems.«688»
import TaskSupport
namespace Bounty
theorem target : fcTypeOfName% "Erdos688.erdos_688.parts.ii" := by
sorry
end Bounty
Pinned source: FormalConjectures/ErdosProblems/688.lean
- Source type SHA-256
- sha256:55896d56d50443407b4cb1e0e7992106639fe1beb10fe69832816d38a48ad0eb
- Task id
- fc-379fc029-parts-ii-cef3d6dae2-formalized-v1
- Task commitment
- sha256:58a91c90759cfa3036874d7a3899df184ace2cfc736bd546f5e9084e356271e7
Something wrong with this formalization?
A statement that does not faithfully capture the original conjecture is the one real risk here, so we would rather hear about it early - before someone spends weeks on it.