In recent years, prominent blockchain systems such as Bitcoin and Ethereum have experienced explosive growth in transaction volume, leading to frequent surges in demand for limited block space, causing transaction fees to fluctuate by orders of magnitude. Under the standard first-price auction approach, users find it difficult to estimate how much they need to bid to get their transactions accepted (balancing the risk of delay with a preference to avoid paying more than is necessary). In light of these issues, new transaction fee mechanisms have been proposed, most notably EIP-1559. A problem with EIP-1559 is that under market instability, it again reduces to a first-price auction. Here, we propose dynamic posted-price mechanisms, which are ex post Nash incentive compatible for myopic bidders and dominant strategy incentive compatible for myopic miners. We give sufficient conditions for which our mechanisms are stable and approximately welfare optimal in the probabilistic setting where each time step, bidders are drawn i.i.d. from a static (but unknown) distribution. Under this setting, we show instances where our dynamic mechanisms are stable, but EIP-1559 is unstable. Our main technical contribution is an iterative algorithm that, given oracle access to a Lipschitz continuous and concave function $f$, converges to a fixed point of $f$.
翻译:近些年来,诸如Bitcoin和Eceenum等著名的连锁系统在交易量上出现了爆炸性增长,导致对有限区块空间的需求频繁激增,导致交易费随数量水平波动。根据标准第一价格拍卖办法,用户发现很难估计他们需要多少投标才能被接受交易(平衡延迟风险,优先避免支付超过必要的费用);根据这些问题,提出了新的交易费机制,其中最主要的是EIP-1559。EIP-1559的问题是市场不稳定,它再次降至第一价格拍卖。在这里,我们提出了动态的上市价格机制,这是前纳什后刺激机制,适合近似投标人,主要战略奖励适合近似采矿者。我们给出了充分的条件,我们的机制在每次步骤的概率环境下稳定,而且大致上是福利最佳的,即从静态(但未知的)分配中抽出投标人。在这种环境下,我们展示了动态机制稳定,但EIP-1559价格再次降至第一价格拍卖。我们的主要技术贡献是不断更新的运算法,即固定的通关。