Evidence Receipt. Related Resources.
Calibeating Prediction-Powered Inference
Compared to this week’s papers
Verification pending
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Use Signal Canvas as the narrative proof surface
Signal Canvas is the citation-first public layer for turning one paper into a structured commercialization narrative. Use it to hand off into REST, MCP, Build Loop, and launch-pack execution without losing source lineage.
Use This Via API or MCP
Use this Signal Canvas via API or MCP
Route this paper proof surface into REST, MCP, or developer workflows while preserving the same evidence receipt and related-resource context.
Page Freshness
Signal Canvas proof surface
Canonical route: /signal-canvas/calibeating-prediction-powered-inference
- Proof freshness
- stale
- Proof status
- unverified
- Display score
- 4/10
- Last proof check
- 2026-04-24
- Score updated
- 2026-04-24
- Score fresh until
- 2026-05-24
- References
- 0
- Source count
- 3
- Coverage
- 50%
This page is showing the last landed evidence receipt and score bundle because the latest proof data is outside the freshness window.
Agent Handoff
Calibeating Prediction-Powered Inference
Canonical ID calibeating-prediction-powered-inference | Route /signal-canvas/calibeating-prediction-powered-inference
REST example
curl https://sciencetostartup.com/api/v1/agent-handoff/signal-canvas/calibeating-prediction-powered-inferenceMCP example
{
"tool": "search_signal_canvas",
"arguments": {
"mode": "paper",
"paper_ref": "calibeating-prediction-powered-inference",
"query_text": "Summarize Calibeating Prediction-Powered Inference"
}
}source_context
{
"surface": "signal_canvas",
"mode": "paper",
"query": "Calibeating Prediction-Powered Inference",
"normalized_query": "2604.21260",
"route": "/signal-canvas/calibeating-prediction-powered-inference",
"paper_ref": "calibeating-prediction-powered-inference",
"topic_slug": null,
"benchmark_ref": null,
"dataset_ref": null
}Preparing verified analysis
Dimensions overall score 4.0
GitHub Code Pulse
No public code linked for this paper yet.
Claim map
- Evidencepartial
Lemma 4 (Isotonic L2 rate). Suppose Assumptions 1 and 2 holds. Then ∥m⋆n,iso − m0∥22,P0,X = Op(n−2/3). Proof of Lemma 4. Let T := m(X) and let MC := {f(T) : f ∈ Fiso, ∥f(T)∥∞ ≤ C}. By Assumption 2
ImplicationmissingImplication not extracted yet.
Verificationpartialpartial
