Finding · erdos
recordedvf_e1a7b87c4086354b
vf_e1a7b87c4086354b
Canonical assertion
The drafted Formal Conjectures statement for Erdős problem 164 (statements/164/164.lean) faithfully represents the boxed problem; machine verdict on the linked hosted proof: unconditional (plby).
Rendered from stored source; the pinned checkout remains the exact record.- expert_assertion
- theoretical
- 0 spans
- not recorded
- recorded
Scope and conditions
theoreticalMembers > 1: both hosted bake (forall a in A, 2 <= a) into their PrimitiveSet predicate; draft keeps the problem text's definition verbatim (IsPrimitive A = no member of A divides another) and adds the floor as a separate hypothesis (forall a in A, 2 <= a), following the convention of Er35/Li23 ('a set of integers greater than one'). The floor is load-bearing for fidelity: with
Source record
0 evidence spans- Source
- campaign batch-3
- Type
- expert_assertion
- Recorded
- Jul 1, 2026, 9:48 PM
- Updated
- not recorded
Reproduce the source snapshot
Replay establishes the exact record and checks. It does not add scientific authority.
Exact record identityFinding ID, frontier identity, and pinned Git source
- vf_e1a7b87c4086354b
- vfr_0a25edabc16db143
- ce8ba7d934c848408e0d91caca39e938698e3fc7
- 03f7371b496485f761f91961027fd48198dc7e93
Exact source and rootsGit ce8ba7d934c8 and content-addressed ledgers
Source identity
- Commit
- ce8ba7d934c848408e0d91caca39e938698e3fc7
- Tree
- 03f7371b496485f761f91961027fd48198dc7e93
- Committed
- 2026-07-20T19:20:20-04:00
- Repository
- Open source
Content roots
- Event log
- sha256:a06797bc0d1b0e3c88a2f97507fe0832661e3992d8df41187a0aa6d3ceee9bde
- Snapshot
- sha256:1faedc24f040a60a22177b456c74b969a61ce8836082297b1835797a57b4fa56
- Proposals
- sha256:e69b38037814f2e8ca826942cfc50ab370993889be2913cac1c0b3e77711160f
- Actor registry
- sha256:665f3e1c48f0a50fac949681c0af01bdd28de2991f2cdc5cc4cddbe69df6311b
- Artifacts
- sha256:3d58619c5cfb7e28de2f344476e35c9f0b80709c996b2a1bfdb2e11496f7e1da