This DAO protocol allows for on-chain voting with BLS aggregate signature verification. It follows the OpenZeppelin standards for smart contract development and uses the elliptic curve 'alt_bn128' for BLS.

• On-chain voting: Allows for transparent and verifiable voting on the blockchain.
• BLS aggregate signature verification: Uses BLS aggregate signatures to verify votes on chain. This approach allows multiple signatures to be combined into a single signature, which can be verified more efficiently than verifying each signature individually.
• OpenZeppelin standards: Follows the best practices and standards set by OpenZeppelin for secure and reliable smart contract development.
• Elliptic curve 'alt_bn128': Uses the elliptic curve 'alt_bn128' for BLS, which provides a balance of security and efficiency.

This project uses the following dependencies:

• @nomiclabs/hardhat-ethers: For Ethereum development tasks.
• @openzeppelin/contracts: For reusable smart contracts following best practices.
• ethers: For interacting with the Ethereum blockchain.
• mcl-wasm: For BLS signature operations.

1. Clone the repository.
2. Install the dependencies with yarn install.
3. Generate key pairs with npx hardhat run scripts/generate-pairs.ts.
4. Start a local Ethereum network with npx hardhat node.

To test the full DAO process, run the following scripts in order:

1. Propose a new proposal with npx hardhat run scripts/propose.ts --network localhost.
2. Vote on the proposal with npx hardhat run scripts/vote.ts --network localhost.
3. Queue and execute the proposal with npx hardhat run scripts/queue-and-execute.ts --network localhost.

Run the tests with npx hardhat test.

This protocol uses the elliptic curve 'alt_bn128' which works on a 254 bit prime field, hence also referred to as 'bn254'.

• We use 𝐺2 for public keys, and 𝐺1 for signatures and messages.
• 𝐺1 Uncompressed is 64 bytes.
• 𝐺2 Uncompressed is 128 bytes.

Contributions are welcome! Please open an issue or submit a pull request.

This project is licensed under the MIT license.

For more information on the implementation of BLS in Solidity, you can refer to this guide.

A special thanks to Kobi Gurkan for his pioneering work on implementing BLS in Solidity for the alt-bn128 (also known as bn254) elliptic curve. You can refer to his implementation here.

Parts of this project are based on the work done in this repository. I have used some of their code and adapted it for my purposes. I am grateful for their contribution to the open source community.