Evidence Receipt. Related Resources.
Ranking Reasoning LLMs under Test-Time Scaling
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Canonical route: /signal-canvas/ranking-reasoning-llms-under-test-time-scaling
- Proof freshness
- stale
- Proof status
- unverified
- Display score
- 8/10
- Last proof check
- 2026-04-02
- Score updated
- 2026-04-02
- Score fresh until
- 2026-05-02
- References
- 0
- Source count
- 0
- Coverage
- 17%
This page is showing the last landed evidence receipt and score bundle because the latest proof data is outside the freshness window.
Agent Handoff
Ranking Reasoning LLMs under Test-Time Scaling
Canonical ID ranking-reasoning-llms-under-test-time-scaling | Route /signal-canvas/ranking-reasoning-llms-under-test-time-scaling
REST example
curl https://sciencetostartup.com/api/v1/agent-handoff/signal-canvas/ranking-reasoning-llms-under-test-time-scalingMCP example
{
"tool": "search_signal_canvas",
"arguments": {
"mode": "paper",
"paper_ref": "ranking-reasoning-llms-under-test-time-scaling",
"query_text": "Summarize Ranking Reasoning LLMs under Test-Time Scaling"
}
}source_context
{
"surface": "signal_canvas",
"mode": "paper",
"query": "Ranking Reasoning LLMs under Test-Time Scaling",
"normalized_query": "2603.10960",
"route": "/signal-canvas/ranking-reasoning-llms-under-test-time-scaling",
"paper_ref": "ranking-reasoning-llms-under-test-time-scaling",
"topic_slug": null,
"benchmark_ref": null,
"dataset_ref": null
}Preparing verified analysis
Dimensions overall score 8.0
GitHub Code Pulse
No public code linked for this paper yet.
Claim map
- Evidencepartial
We formalize dense benchmark ranking under test-time scaling and introduce Scorio, a library that implements statistical ranking methods such as paired-comparison models, item response theory (IRT) models, voting rules, and graph- and spectral-based methods.
ImplicationpartialDirectly stated in abstract with specific method names and purpose.
Verificationpartialpartial
- Evidencepartial
Across $20$ reasoning models on four Olympiad-style math benchmarks (AIME'24, AIME'25, HMMT'25, and BrUMO'25; up to $N=80$ trials), most full-trial rankings agree closely with the Bayesian gold standard $\mathrm{Bayes}_{\mathcal{U}}@80$ (mean Kendall's $τ_b = 0.93$--$0.95$)
ImplicationpartialDirect numeric evidence provided in abstract with specific statistical measure.
Verificationpartialpartial
- Evidencepartial
In the single-trial regime, the best methods reach $τ_b \approx 0.86$.
ImplicationpartialDirect numeric evidence provided in abstract.
Verificationpartialpartial
- Evidencepartial
Using greedy decoding as an empirical prior ($\mathrm{Bayes}_{\mathbf{R}_0}@N$) reduces variance at $N=1$ by $16$--$52\%$
ImplicationpartialDirect numeric evidence with specific percentage range provided.
Verificationpartialpartial
- Evidencepartial
but can bias rankings when greedy and stochastic sampling disagree.
ImplicationpartialDirectly stated limitation with clear causal relationship.
Verificationpartialpartial
- Evidencepartial
and $19$--$34$ methods recover exactly the same ordering.
ImplicationpartialDirect numeric evidence with specific range provided.
Verificationpartialpartial
- Evidencepartial
These results identify reliable ranking methods for both high- and low-budget test-time scaling.
ImplicationpartialDirect statement of contribution in abstract, though 'reliable' requires some interpretation.
Verificationpartialpartial
- Evidencepartial
We release Scorio as an open-source library at https://github.com/mohsenhariri/scorio.
ImplicationpartialDirect statement with specific URL provided.
Verificationpartialpartial