AlgebraFactory

Algebra factory

Is used to deploy pools and its dataStorages

Modifiers

onlyOwner

modifier onlyOwner() internal

Variables

address owner

Returns the current owner of the factory

Developer note: Can be changed by the current owner via setOwner

address poolDeployer immutable

Returns the current poolDeployerAddress

address farmingAddress

Developer note: Is retrieved from the pools to restrict calling certain functions not by a tokenomics contract

address vaultAddress

struct AdaptiveFee.Configuration baseFeeConfiguration

mapping(address => mapping(address => address)) poolByPair

Returns the pool address for a given pair of tokens and a fee, or address 0 if it does not exist

Developer note: tokenA and tokenB may be passed in either token0/token1 or token1/token0 order

Functions

constructor

constructor(address _poolDeployer, address _vaultAddress) public public

createPool

function createPool(address tokenA, address tokenB) external returns (address pool) external

Creates a pool for the given two tokens and fee Developer note: tokenA and tokenB may be passed in either order: token0/token1 or token1/token0. tickSpacing is retrieved from the fee. The call will revert if the pool already exists, the fee is invalid, or the token arguments are invalid.

Returns:

setOwner

function setOwner(address _owner) external external

Updates the owner of the factory Developer note: Must be called by the current owner

setFarmingAddress

function setFarmingAddress(address _farmingAddress) external external

Developer note: updates tokenomics address on the factory

setVaultAddress

function setVaultAddress(address _vaultAddress) external external

Developer note: updates vault address on the factory

setBaseFeeConfiguration

function setBaseFeeConfiguration(uint16 alpha1, uint16 alpha2, uint32 beta1, uint32 beta2, uint16 gamma1, uint16 gamma2, uint32 volumeBeta, uint16 volumeGamma, uint16 baseFee) external external

Changes initial fee configuration for new pools Developer note: changes coefficients for sigmoids: Îą / (1 + e^( (β-x) / Îŗ)) alpha1 + alpha2 + baseFee (max possible fee) must be <= type(uint16).max gammas must be > 0