In a Series A funding round, Axiom, a smart contract infrastructure company, has successfully raised $20 million. Paradigm and Standard Crypto led the funding round, with additional participation from Robot Ventures and Ethereal Ventures funds. The funds secured will be used by Axiom to hire developers and expedite the development of its inaugural product, as announced on January 25. Axiom's approach involves providing a novel means of accessing verified data on-chain without relying on traditional consensus mechanisms. Instead, the company employs zero-knowledge cryptography.
Axiom highlighted a prevalent issue where on-chain applications have had to adapt to the high cost of data by either reducing functionality or creating contracts to optimize data usage. The protocol asserts that this problem has led developers to struggle with leveraging data at scale, pushing them to work within intricate smart contract designs. Zero-knowledge technology enables users to validate a statement without disclosing specific details, essentially offering a verification mechanism without revealing the underlying data. Axiom claims that by utilizing ZK encryption technology, on-chain applications can process more data at a reduced cost.
Scheduled for its mainnet launch in 2023, Axiom's protocol will empower developers to access historical Ethereum data, conduct off-chain calculations, and transmit data using zero-knowledge proofs. Axiom anticipates a growing need for storing, accessing, and manipulating authenticated data over time. The company sees cryptography and blockchain as fitting tools to meet this increasing demand.
Zero-knowledge proofs are gaining traction across various sectors, including banking, healthcare, energy, and voting systems. Numerous cryptocurrency firms are actively pursuing this technology for scalability and privacy purposes. For example, Polygon introduced the Polygon zkEVM for the Ethereum ecosystem in March 2023, facilitating off-chain batching of thousands of transactions and providing cryptographic proofs with minimal data.
