Results 1 to 10 of about 1,881,310 (251)
Some of the next articles are maybe not open access.
2008
We address two questions: what is the use of formal proofs? how do we proceed from a formal proof to a computation?
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We address two questions: what is the use of formal proofs? how do we proceed from a formal proof to a computation?
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Kimina-Prover Preview: Towards Large Formal Reasoning Models with Reinforcement Learning
arXiv.orgWe introduce Kimina-Prover Preview, a large language model that pioneers a novel reasoning-driven exploration paradigm for formal theorem proving, as showcased in this preview release. Trained with a large-scale reinforcement learning pipeline from Qwen2.
Haiming Wang +39 more
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Formalization and proof of secrecy properties
Proceedings of the 12th IEEE Computer Security Foundations Workshop, 2003After looking at the security literature, you will find secrecy is formalized in different ways, depending on the application. Applications have threat models that influence our choice of secrecy properties. A property may be reasonable in one context and completely unsatisfactory in another if other threats exist.
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Olympiad-level formal mathematical reasoning with reinforcement learning
NatureA long-standing goal of artificial intelligence (AI) is to build systems capable of complex reasoning in vast domains, a task epitomized by mathematics with its boundless concepts and demand for rigorous proof.
T. Hubert +38 more
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Formal Analysis of a Proof-of-Stake Blockchain
IEEE International Conference on Engineering of Complex Computer Systems, 2018Blockchain technology relies on consensus algorithms to resolve conflicts in Byzantine environments. New blockchain algorithms are rapidly designed and implemented without a properly conducted formal analysis and verification. In this paper, we conducted
Wai Yan Maung Maung Thin +3 more
semanticscholar +1 more source
1991
It is a great pleasure to take part in this tribute to Woody Bledsoe in celebration of his seventieth birthday. In his 1985 Presidential Address to the American Association for Artificial Intelligence [2], Bledsoe describes the vision which came to him in a dream a quarter of a century earlier, in 1960, a vision in which he saw the future wonders which
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It is a great pleasure to take part in this tribute to Woody Bledsoe in celebration of his seventieth birthday. In his 1985 Presidential Address to the American Association for Artificial Intelligence [2], Bledsoe describes the vision which came to him in a dream a quarter of a century earlier, in 1960, a vision in which he saw the future wonders which
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A formal proof of countermeasures against fault injection attacks on CRT-RSA
Journal of Cryptographic Engineering, 2014In this article, we describe a methodology that aims at either breaking or proving the security of CRT-RSA implementations against fault injection attacks.
Pablo Rauzy, S. Guilley
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2008
The need to integrate the processes of programming and program verification requires notations for formal proofs that are easily readable. We discuss this problem in the context of Hoare logic and separation logic. It has long been the custom to describe formal proofs in these logics informally by means of "annotated specifications" or "proof ...
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The need to integrate the processes of programming and program verification requires notations for formal proofs that are easily readable. We discuss this problem in the context of Hoare logic and separation logic. It has long been the custom to describe formal proofs in these logics informally by means of "annotated specifications" or "proof ...
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Blockchain without Waste: Proof-of-Stake
The Review of financial studies, 2020Permissionless blockchains require a protocol to generate consensus. Many prominent permissionless blockchains employ Proof-of-Work (PoW) for that purpose, but PoW possesses significant shortcomings. Various alternatives have been proposed.
Fahad Saleh
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A Formal Proof of Sylow's Theorem
Journal of Automated Reasoning, 1999The theorem of Sylow is proved in Isabelle HOL. We follow the proof by Wielandt that is more general than the original and uses a nontrivial combinatorial identity. The mathematical proof is explained in some detail, leading on to the mechanization of group theory and the necessary combinatorics in Isabelle. We present the mechanization of the proof in
Florian Kammüller, Lawrence C. Paulson
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