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Formal and Precise Analysis of Soundness of Several Shuffling Schemes

机译:几种改组方案的正确性的形式和精确分析

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Some of the most efficient shuffling schemes employ the same main idea to prove validity of shuffling. However, the principle behind the idea has not been explained in a completely formal and precise way. So formal guarantee of soundness of the shuffling schemes is not complete. Especially, it is unknown exactly how large the probability of failure of soundness is and exactly how strong soundness is. In this paper, why the proof mechanism guarantees validity of shuffling is formally proved to provide a formal guarantee of soundness of those shuffling schemes. Especially, the exact upper bound of the probability of failure of soundness is given to convincingly ensure soundness. Although we do not doubt soundness of most of the shuffling schemes, a formal and precise proof of their soundness is still valuable as it strengthens security guarantee of the schemes and removes a potential obstacle for their application to critical environments requiring formally guaranteed and measurable soundness. Moreover, the formal and precise proof shows that some shuffling scheme has serious problem in soundness.
机译:一些最有效的改组方案采用相同的主要思想来证明改组的有效性。但是,尚未以完全正式和精确的方式解释该想法背后的原理。因此,改组方案的合理性的正式保证还不完整。尤其是,确切地知道失效的概率有多大以及健全性到底有多强是未知的。在本文中,正式证明了为什么证明机制可以保证改组的有效性,从而为这些改组方案的合理性提供了形式上的保证。特别是,给出了可靠性失败概率的确切上限,以令人信服地确保可靠性。尽管我们不怀疑大多数改组方案的合理性,但对其稳健性的正式而精确的证明仍然很有价值,因为它可以增强方案的安全性保证,并消除了将其应用于需要正式保证和可测量稳健性的关键环境的潜在障碍。此外,正式和精确的证明表明,某些改组方案在稳健性方面存在严重问题。

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