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XRPL switches to quantum-safe signatures; 2,420-byte proofs replace elliptic curves

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The XRP Ledger (XRPL) is ending the year with significant technological developments after a year of achieving significant adoption and milestones. On December 24, Denis Angell, a senior software engineer at XRPL Labs, announced the integration of “post-quantum” cryptography and native smart contracts into AlphaNet, the project’s public developer network.

Introduction to Post-Quantum Cryptography

Most blockchain networks, including Bitcoin and Ethereum, secure user funds using Elliptic Curve Cryptography (ECC). This calculation works because current computers find it incredibly difficult to reverse the calculation and derive a private key from a public key. However, this security model relies on the limitations of classical physics.

Quantum computers work differently. They use qubits to perform calculations in multiple states at the same time. Experts believe that a sufficiently powerful quantum machine running Shor’s algorithm will eventually solve ECC problems in seconds. Security authorities refer to this moment as “Q-Day”.

The Impact of Q-Day on Blockchain Security

The AlphaNet update directly targets this vulnerability. Angell confirmed that the network is now running on CRYSTALS dilithium. Notably, the National Institute of Standards and Technology (NIST) recently standardized this algorithm, now known as ML-DSA, as a primary shield against quantum attacks.

By incorporating Dilithium into the structure of the testnet, XRPL Labs has effectively inoculated the ledger against future hardware breakthroughs. This integration touches every vital organ of the XRPL anatomy, introducing quantum accounts, quantum transactions, and quantum consensus.

Quantum Accounts and Transactions

Quantum accounts change the way users establish their identity. In the old network, the relationship between a private and a public key is based on elliptic curves. In the updated AlphaNet, this relationship is based on grid-based mathematics. A user generates a Dilithium key pair, creating a mathematical maze that frustrates both classical and quantum solvers.

Quantum Transactions secure monetary transactions. Every time a user sends XRP or another token, they sign it with a digital signature. The new protocol requires these signatures to use dilithium, ensuring that no machine can forge a user’s consent.

Technical Compromises and Future Implications

However, this transition to quantum resistance causes significant operating costs. Dilithium signatures require significantly more storage space than standard ECDSA signatures. An ECDSA signature takes up 64 bytes; a dilithium signature requires approximately 2,420 bytes.

This increase impacts network performance. Validators must distribute larger blocks of data, which consumes more bandwidth and increases latency. Ledger history grows rapidly, increasing storage costs for node operators. The AlphaNet pilot project aims to generate data on these trade-offs, determining whether the blockchain can maintain its transaction throughput under the increased data load.

Closing the Programmability Gap

Beyond security, the new update also addresses a critical competition flaw within the blockchain network. Smart contracts close the programmability gap that has hindered XRPL for years. The network processed payments efficiently but failed to host the applications that attracted developers and liquidity toward Ethereum and Solana.

These ecosystems grew because they allowed markets, lending protocols, and automated trading to occur directly on-chain. As a result, they have become the two dominant platforms for DeFi activity in the industry, with a locked value of over $100 billion. The native smart contract on AlphaNet changes this dynamic, introducing smart contract tools that allow developers to build directly on the base chain without sidechains or external frameworks.

For more information on this development, visit the original article at https://cryptoslate.com/xrpl-flips-to-quantum-safe-signatures-2420-byte-proofs-replace-elliptic-curves/

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