Scientific and Technical Intelligence (S&TI) analysis requires verifying complex technical claims across rapidly growing literature, where existing approaches fail to bridge the verification gap between surface-level accuracy and deeper methodological validity. We present AutoVerifier, an LLM-based agentic framework that automates end-to-end verification of technical claims without requiring domain expertise. AutoVerifier decomposes every technical assertion into structured claim triples of the form (Subject, Predicate, Object), constructing knowledge graphs that enable structured reasoning across six progressively enriching layers: corpus construction and ingestion, entity and claim extraction, intra-document verification, cross-source verification, external signal corroboration, and final hypothesis matrix generation. We demonstrate AutoVerifier on a contested quantum computing claim, where the framework, operated by analysts with no quantum expertise, automatically identified overclaims and metric inconsistencies within the target paper, traced cross-source contradictions, uncovered undisclosed commercial conflicts of interest, and produced a final assessment. These results show that structured LLM verification can reliably evaluate the validity and maturity of emerging technologies, turning raw technical documents into traceable, evidence-backed intelligence assessments.
Figures & tables
Subject
Predicate
Object
Provenance
Verdict
Source
BF-DCQO
executed-on
IBM Heron (Marrakesh/Kingston)
Lv. 1 Exp.
Supports
Sec. IV, p.5
BF-DCQO
outperforms (time-to-result)
SA ( > 3.5 × ) / CPLEX (up to 80 × )
Lv. 1 Exp.
Partial
Sec. V
BF-DCQO
projected-to-achieve
“several orders of magnitude”
Lv. 5 Assert.
Overclaim
Abstract, p.1
BF-DCQO
requires
classical SA pre- and post-processing
Lv. 1 Exp.
Supports
Sec. III.C, Fig. 4
Table 1: Examples of extracted claim triples with provenance classification and intra-document verification.
Metric
Quantum (BF-DCQO)
Classical (SA/CPLEX)
Comparable?
Runtime definition
TCPU+TQPU (partial)
Tsweep formula (partial)
✗
Included overhead
CPU pre-/post-processing, QPU gates
Sweep computation only
✗
Excluded overhead
Transpilation ( ∼2 s), readout, queuing
Initialization ( ∼1.65 s), solver setup
✗
Table 2: Normalized metric comparison: quantum vs. classical runtime definitions.
Issue
Severity
Claim
Evidence
Overgeneralization
Moderate
“achieving runtime quantum advantage” (Abstract)
Demonstrated only on “hardest instance out of a pool of 250” (Sec. IV.C)
Extreme-value reporting
Moderate
“up to a factor of 80” speedup (Sec. V)
Single maximum outlier; median enhancement ∼5 – 7× across instances
Projection as result
Severe
“several orders of magnitude” (Abstract)
Prefaced with “we expect”; no supporting data or analysis in body
Scope inflation
Severe
“industrial-scale optimization problems” (Sec. V)
Only synthetic HUBO tested; N≤156 ; no industrial problem formulated
Table 3: Overclaim detection: claims vs. supporting evidence in the target paper.
Dimension
Target Paper [ 6 ]
Rebuttal [ 31 ]
BF-Null Control [ 9 ]
Advantage claimed?
Yes
No
No (quantum component minimal)
QPU execution?
Confirmed
Confirmed (not disputed)
N/A (tests contribution, not execution)
Runtime definition
TCPU+TQPU (partial)
End-to-end wall-clock
Full pipeline wall-clock
Classical baselines
SA (fixed sweeps), CPLEX (1 thread)
SBM, optimized SA
SA pre/post-processing only (QPU removed)
Independence
Low (commercially interested)
High (no affiliation)
Medium (competitor, but reproducible control)
Table 4: Cross-source contradiction: target paper vs. two independent evaluations.
Hypothesis
Evidence
Cross-Source
Confidence
Alternatives
Status
Runtime advantage is genuine
[ 6 , 5 ]
Contradicted [ 31 , 9 ]
High entropy
Measurement artifact
Likely Hallucination
QPU contributes to performance
[ 6 ]
Contradicted [ 9 ]
High entropy
Classical iteration suffices
Needs Review
Advantage is a measurement artifact
[ 31 , 7 ]
Supported
Low entropy
Hybrid accounting
Supported
Real but incremental progress
[ 6 , 31 , 7 ]
Consensus
Low entropy
Next-gen up-scaling
Supported
Table 5: Example hypothesis matrix for the runtime quantum advantage claim.