Benford’s Wallet

Chloe Ceren Tartan, Owen Vaughan, Craig Steven Wright, Wei Zhang
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Abstract

As blockchain transactions are public, it may be possible to infer a user's identity or activity by studying the statistical features of their transactions. For instance, Benford's Law analysis can identify anomalies in the probability distribution of the leading digits of the entries in a numerical dataset. The anomalies can then be used for further analysis that leads to the exposure of privacy or business secrecy. In this paper, we propose a wallet design which randomly splits a payment value over multiple transactions in such a way that it is resistant to Benford's Law analysis, and therefore preventing any further analysis on the transaction data. We support our claim by providing a mathematical proof showing that the resulting distribution of the leading digits of the transaction values adhere closely to the Benford's Law, thus improving user privacy. Moreover, our design preserves accountability for any misbehaviour by creating an off-chain cryptographic link between a payment and its respective transactions which can be provided upon request during a legitimate audit.
Benford’s Wallet
由于区块链交易是公开的,因此可以通过研究其交易的统计特征来推断用户的身份或活动。例如,本福德定律分析可以识别数字数据集中条目前导数字概率分布中的异常情况。然后,这些异常可以用于进一步的分析,从而暴露隐私或商业秘密。在本文中,我们提出了一种钱包设计,它可以在多个交易中随机分割支付价值,从而抵抗本福德定律分析,从而防止对交易数据进行任何进一步分析。我们通过提供数学证明来支持我们的主张,证明交易价值的前驱数字的最终分布严格遵守本福德定律,从而改善了用户隐私。此外,我们的设计通过在支付与其各自的交易之间创建链下加密链接来保留对任何不当行为的问责制,该链接可以在合法审计期间应要求提供。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
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