# Theorem 3b

`kaal:entity:theorem-3b`

**Status.** derived

This node is assembled mechanically from the 2 claims that carry the concept tag `theorem-3b`. It is a roster of what the corpus says under this term. It is **not** an adjudicated definition: no single statement here has been ruled canonical, and no first-appearance call has been made. Read the claims and judge for yourself.

## Every claim under this term

2 claims across 1 works, 2026 to 2026.

**2026**

- [6269518-032](https://wulfkaal.github.io/claims/6269518-032) [condition/argued] -- Theorem 3b holds that under the integrated solution honest citation is a Nash equilibrium when validators assess citation accuracy and the marginal effect of citation accuracy on the honesty score exceeds the marginal gain from self-citation.
  > honest citation is a Nash equilibrium when validators assess citation accuracy and the marginal effect of citation accuracy on the honesty score exceeds the marginal gain from self-citation:
  Wulf A. Kaal, Citation Honesty Mechanisms in Weighted Directed Acyclic Graph Governance (2026). SSRN: https://ssrn.com/abstract=6269518
- [6269518-038](https://wulfkaal.github.io/claims/6269518-038) [failure/argued] *(failure mode)* -- The proof of Theorem 3b assumes that validators can meaningfully assess citation accuracy, an assumption that may not hold in highly specialized domains and that may require automated verification tools such as semantic similarity analysis to supplement human judgment.
  > First, the proof of Theorem 3b assumes that validators can meaningfully assess citation accuracy, which may be challenging in highly specialized domains. Future work should explore automated citation verification tools, such as semantic similarity analysis between work products
  Wulf A. Kaal, Citation Honesty Mechanisms in Weighted Directed Acyclic Graph Governance (2026). SSRN: https://ssrn.com/abstract=6269518

## Verify

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    curl -s https://wulfkaal.github.io/entities/theorem-3b.md | sha256sum

**Canonical form.** This markdown file is the canonical hashed representation of this entity node. Its sha256 is the content hash.