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Claim

accepted

theoretical Claim

Vela Mathematics Programrecorded Aug 17, 2026, 6:33 PM
Source
source:formal-conjectures
Source record
Erdos321.erdos_321.variants.isTheta
Published at
github.com

Canonical assertion

At Formal Conjectures commit 59f30aa314ba225fcd9268723ce8291616df1ab0, the Lean development starfleet/erdos-321 establishes a two-sided asymptotic bound on extremalSize, which denotes the same quantity as Formal Conjectures' Erdos321.R and therefore supplies a candidate answer for the exact occurrence Erdos321.erdos_321.variants.isTheta, not a proof of it. For occurrence resolution only, the exact occurrences Erdos321.erdos_321 and Erdos321.erdos_321.variants.isTheta are associated with problem:erdos:321 under resolver root sha256:a9d6787719c5c8069a9e14ade0f5a62975410272e6cd1583865b282d1d8669dd. At the exact retained Erdős 321 source revisions, the terminal theorem and structural comparison do not establish implication to either fixed Nat.log variant.

Local Standing

Local Standing

Replayed at commit 36c6d0fef71a.

accepted
Evidence

1 retained span.

1

Evidence and Decision

Exact retained path.

Exact relationships

Typed edges retained by this projection.

3 relationships

corrects

1
claimstanding · supersededclaim_record edge
The Lean development starfleet/erdos-321 establishes a two-sided asymptotic bound on extremalSize, which denotes the same quantity as Formal Conjectures' Erdos321.R at pages commit 59f30aa3, and which therefore supplies a candidate answer for erdos_321.variants.isTheta rather than a proof of it.

No edge evidence text is retained.

sha256:58f97ba8a90d23d4655c4b71051c6bdd4723c0454f31f4ed3cb3e95b0a6c8b15
Graph

Supports

1
artifactrecordedcontent_addressed edge
789c9dc5e4c1c234450a7ebd03d7b4fb8e0ba6deab12098e2fb17b3e74bada10

No edge evidence text is retained.

sha256:789c9dc5e4c1c234450a7ebd03d7b4fb8e0ba6deab12098e2fb17b3e74bada10
Graph

proposes from

1
proposalproposal · acceptedsigned_record edge
At Formal Conjectures commit 59f30aa314ba225fcd9268723ce8291616df1ab0, the Lean development starfleet/erdos-321 establishes a two-sided asymptotic bound on extremalSize, which denotes the same quantity as Formal Conjectures' Erdos321.R and therefore supplies a candidate answer for the exact occurrence Erdos321.erdos_321.variants.isTheta, not a proof of it. For occurrence resolution only, the exact occurrences Erdos321.erdos_321 and Erdos321.erdos_321.variants.isTheta are associated with problem:erdos:321 under resolver root sha256:a9d6787719c5c8069a9e14ade0f5a62975410272e6cd1583865b282d1d8669dd. At the exact retained Erdős 321 source revisions, the terminal theorem and structural comparison do not establish implication to either fixed Nat.log variant.

No edge evidence text is retained.

sha256:58f97ba8a90d23d4655c4b71051c6bdd4723c0454f31f4ed3cb3e95b0a6c8b15
Graph

Not recorded for this Claim

  • No correction supersedes, succeeds, or depends on it.

Scope and conditions

  • Exact source revisions, occurrence resolver root, and retained evidence/current/erdos-321 inputs only.
  • Caveat: Erdos problem 321 remains open; this does not assert resolution or optimality.
  • Caveat: Occurrence association is navigation-only and establishes no statement equivalence.
  • Caveat: The negative comparison does not show that a bridge is impossible or that either statement is false.
  • Caveat: The retained terminal and fixed sources have no exact resolved joint Lean environment.
Reproduce the source snapshot

Replay establishes the exact record and checks. It does not add scientific authority.

Reproduce
Inspect graph neighborhood
Cite this Result

Identifies these exact bytes. A correction or supersession produces a different record.

Vela Mathematics Program. Claim vcl_b9c6915de55e15c69d06b9aeed786b0e632986374a347d77ff447ad244f67a2e. sha256:58f97ba8a90d23d4655c4b71051c6bdd4723c0454f31f4ed3cb3e95b0a6c8b15. https://problems.science/repositories/math/claims/vcl_b9c6915de55e15c69d06b9aeed786b0e632986374a347d77ff447ad244f67a2e