A complete Lean 4 proof of the exact right-hand side of
FormalConjectures/ErdosProblems/260.lean is available in an external
repository:
The external theorem proves the exact RHS currently used in Formal
Conjectures, including a : ℕ → ℤ, the original n = 0 division, integer
exponentiation in 2 ^ a n, StrictMono, Tendsto, HasSum, and the
conclusion Irrational s.
The pinned proof repository builds without sorry, project-specific axioms,
or opaque proof stand-ins. Its successful CI run includes the ordinary Lean
build and axiom audit at trust level zero, serial Leanchecker replay, and an
independent Nanoda kernel check.
I propose the following small update:
- Change
@[category research open] to @[category research solved].
- Replace
answer(sorry) with answer(True).
- Add a
formal_proof using lean4 attribute pointing to the permanent proof
above.
The full proof will remain in the external repository, following the
contribution guideline for proofs longer than approximately 25--50 lines.
Related: #457 and #1629.
A complete Lean 4 proof of the exact right-hand side of
FormalConjectures/ErdosProblems/260.leanis available in an externalrepository:
The external theorem proves the exact RHS currently used in Formal
Conjectures, including
a : ℕ → ℤ, the originaln = 0division, integerexponentiation in
2 ^ a n,StrictMono,Tendsto,HasSum, and theconclusion
Irrational s.The pinned proof repository builds without
sorry, project-specific axioms,or
opaqueproof stand-ins. Its successful CI run includes the ordinary Leanbuild and axiom audit at trust level zero, serial Leanchecker replay, and an
independent Nanoda kernel check.
I propose the following small update:
@[category research open]to@[category research solved].answer(sorry)withanswer(True).formal_proof using lean4attribute pointing to the permanent proofabove.
The full proof will remain in the external repository, following the
contribution guideline for proofs longer than approximately 25--50 lines.
Related: #457 and #1629.