Beyond Accuracy: Decomposing the Reasoning Efficiency of LLMs
On the map: LLM reasoning → Test-time compute and efficient thinking
Abstract (arXiv)
As reasoning LLMs increasingly trade tokens for accuracy through deliberation, search, and self-correction, a single accuracy score can no longer tell whether those tokens buy useful reasoning, recovery from hard instances, or unnecessary verbosity. We introduce a trace-optional evaluation protocol that exactly decomposes token efficiency using three observables available even for closed models: completion rate, conditional correctness given completion, and generated length. When instance-level workload metadata is available, we further normalize generated length by declared task-implied work and separate mean verbalization overhead from workload-dependent scaling. When such metadata is absent, we define an auditable solver-derived workload scale and evaluate its stability under leave-self-out, leave-top-k, and held-out-reference-pool perturbations. We evaluate 14 shared open-weight models on CogniLoad, GSM8K, ProofWriter, and ZebraLogic. We further evaluate 11 additional models on CogniLoad, enabling a fine-grained analysis of reasoning-task difficulty factors: task length, intrinsic difficulty, and distractor density. Efficiency and overhead rankings remain stable across all benchmark pairs, more robustly than accuracy rankings, while the decomposition separates logic-limited, context-limited (truncation-driven), and verbosity-limited failure modes that look identical under accuracy-per-token. We release an evaluation artifact and reporting template, which elaborates on why an LLM is inefficient at reasoning.
Key facts. Cited by 1 paper in the map (data through 7 Oct 2026). Placed in Test-time compute and efficient thinking, one of 17 directions in LLM reasoning. Builds on 16 of its 23 references that are in the map. First posted on arXiv 10 Feb 2026.
Builds on
16 of 23 references.
Closest ancestors · 8
Same direction, newest first
- 2025OckBench: Measuring the Efficiency of LLM Reasoning7 Nov
- 2025Stop Overthinking: A Survey on Efficient Reasoning for Large Language Models20 Mar
- 2025Towards Thinking-Optimal Scaling of Test-Time Compute for LLM Reasoning25 Feb
- 2025CoT-Valve: Length-Compressible Chain-of-Thought Tuning13 Feb
- 2025s1: Simple test-time scaling31 Jan
- 2024Do NOT Think That Much for 2+3=? On the Overthinking of o1-Like LLMs30 Dec
- 2024Scaling LLM Test-Time Compute Optimally can be More Effective than Scaling Model Parameters6 Aug
- 2024Reasoning in Token Economies: Budget-Aware Evaluation of LLM Reasoning Strategies10 Jun
Other references · 8
- 2021Training Verifiers to Solve Math Word Problemscited by 9,743
- 2025DeepSeek-R1: Incentivizing Reasoning Capability in LLMs via Reinforcement Learningcited by 6,146
- 2023Let's Verify Step by Stepcited by 3,598
- 2020ProofWriter: Generating Implications, Proofs, and Abductive Statements over Natural Languagecited by 309
- 2025ZebraLogic: On the Scaling Limits of LLMs for Logical Reasoningcited by 186
- 2025Evaluating Step-by-step Reasoning Traces: A Surveycited by 62
- 2018FIRST: A Framework for Optimizing Information Quality in Mobile Crowdsensing Systemscited by 50
- 2025CogniLoad: A Synthetic Natural Language Reasoning Benchmark With Tunable Length, Intrinsic Difficulty, and Distractor Densitycited by 3
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Citing papers per year: 2026: 1.
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- 2026The Reasoning Tax: Token Economics of LLM Reasoning Across Task Types and Deployment Contexts
- 2025ReasonBENCH: Benchmarking the (In)Stability of LLM Reasoning
- 2026Measuring Reasoning Quality in LLMs: A Multi-Dimensional Behavioral Framework
- 2024Inference Scaling vs Reasoning: An Empirical Analysis of Compute-Optimal LLM Problem-Solving
- 2026Think Deep, Not Just Long: Measuring LLM Reasoning Effort via Deep-Thinking Tokens
- 2026Scaling of Capability and Efficiency at Inference Time in Large Reasoning Models
- 2025Is Long-to-Short a Free Lunch? Investigating Inconsistency and Reasoning Efficiency in LRMs
- 2025Between Underthinking and Overthinking: An Empirical Study of Reasoning Length and correctness in LLMs