A Proposal, Not a Heist: Unpacking the Bitcoin Plan to Reallocate Satoshi-Linked Coins
Paul Sztorc is not attempting to transfer Satoshi Nakamoto's bitcoin, a fact often overlooked in the backlash against eCash, a proposed Bitcoin fork. The new chain, scheduled to launch in August, would replicate Bitcoin's history, giving holders an equivalent balance on the forked network. However, eCash differs from previous forks, such as Bitcoin Cash and Bitcoin SV, in its plan to reallocate Satoshi's copied coins. The approximately 1.1 million BTC linked to Satoshi would normally receive an equivalent amount of eCash, but Sztorc's plan would allocate 600,000 eCash to those addresses and redirect the remaining 500,000 eCash to investors who fund the project before launch. This has sparked a property-rights debate, with critics arguing that selling claims on a forked-chain version of Satoshi's holdings to fund a new project is akin to theft. The dispute has become a fight over property rights, even if the property only exists on a new chain. Bitcoiners have recently been debating proposals to freeze or restrict old quantum-vulnerable coins, including those believed to belong to Satoshi, making the eCash fight particularly contentious. The timing of the proposal has made the debate even more heated, with some arguing that any intervention around Satoshi-linked coins could set a precedent that damages Bitcoin's core monetary promise. Vijay Selvam, author of Principles of Bitcoin, has argued that freezing Satoshi's coins under any circumstances would create a precedent that could irreparably damage Bitcoin's monetary properties. Sztorc has previously pushed for Drivechains, a proposal to add sidechains to Bitcoin, but the Bitcoin Core community has not adopted it. The eCash fork serves as both an exit plan and a pressure tactic, with Sztorc stating that he would call it off if Bitcoin activates the Drivechains proposals before August. The proposal has sparked a debate about whether a fork can claim Bitcoin's moral inheritance while rewriting the most famous untouched balance on the copied chain.