Demystifying μ
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Abstract (arXiv)
We explore the theory of illfounded and cyclic proofs for the propositional modal μ-calculus. A fine analysis of provability for classical and intuitionistic modal logic provides a novel bridge between finitary, cyclic and illfounded conceptions of proof and re-enforces the importance of two normal form theorems for the logic: guardedness and disjunctiveness.
Key facts. Cited by 7 papers in the map (data through 7 Oct 2026). First posted on arXiv 2 Jan 2024.
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Citing papers per year: 2024: 1; 2025: 4; 2026: 2.
7 papers.
- 2025Small Models Struggle to Learn from Strong Reasonerscited by 109
- 2026DeepSWE: Measuring Frontier Coding Agents on Original, Long-Horizon Engineering Taskscited by 41
- 2025SWE-Synth: Synthesizing Verifiable Bug-Fix Data to Enable Large Language Models in Resolving Real-World Bugscited by 22
- 2025Kolmogorov-Arnold Energy Models: Fast, Interpretable Generative Modelingcited by 1
- 2024Disentanglement as Identifiable Pushforward Factorisationcited by 0
- 2025app.build: A Production Framework for Scaling Agentic Prompt-to-App Generation with Environment Scaffoldingcited by 0
- 2026DMD-augmented Unpaired Neural Schr"odinger Bridge for Ultra-Low Field MRI Enhancementcited by 0
- 2026DeepSWE: Measuring Frontier Coding Agents on Original, Long-Horizon Engineering Tasks8 Jul 2026
- 2026DMD-augmented Unpaired Neural Schr"odinger Bridge for Ultra-Low Field MRI Enhancement4 Mar 2026
- 2025app.build: A Production Framework for Scaling Agentic Prompt-to-App Generation with Environment Scaffolding3 Sep 2025
- 2025Kolmogorov-Arnold Energy Models: Fast, Interpretable Generative Modeling17 Jun 2025
- 2025SWE-Synth: Synthesizing Verifiable Bug-Fix Data to Enable Large Language Models in Resolving Real-World Bugs20 Apr 2025
- 2025Small Models Struggle to Learn from Strong Reasoners17 Feb 2025
- 2024Disentanglement as Identifiable Pushforward Factorisation29 Oct 2024