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fluid-contracts-public/deployments/mainnet/VaultTicksBranchesResolver.json
Samyak Jain d7a58e88ff Merge pull request #433 from Instadapp/feature/arb-deploy-protocols 
ARB: deploy protocols
2024-07-11 13:05:09 +00:00

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{
"address": "0x0279756ffb0f206B5Cd5c0ec45E296793794db63",
"abi": [
{
"inputs": [
{
"internalType": "contract IFluidVaultResolver",
"name": "vaultResolver_",
"type": "address"
}
],
"stateMutability": "nonpayable",
"type": "constructor"
},
{
"inputs": [],
"name": "FluidVaultTicksBranchesResolver__AddressZero",
"type": "error"
},
{
"inputs": [],
"name": "VAULT_RESOLVER",
"outputs": [
{
"internalType": "contract IFluidVaultResolver",
"name": "",
"type": "address"
}
],
"stateMutability": "view",
"type": "function"
},
{
"inputs": [],
"name": "getAllVaultsBranchesDebt",
"outputs": [
{
"components": [
{
"components": [
{
"internalType": "uint256",
"name": "debtRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "branchId",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "status",
"type": "uint256"
},
{
"internalType": "int256",
"name": "tick",
"type": "int256"
},
{
"internalType": "uint256",
"name": "partials",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "ratio",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtFactor",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "baseBranchId",
"type": "uint256"
},
{
"internalType": "int256",
"name": "baseBranchTick",
"type": "int256"
}
],
"internalType": "struct Structs.BranchDebt[]",
"name": "branchDebt",
"type": "tuple[]"
}
],
"internalType": "struct Structs.BranchesDebt[]",
"name": "branchesDebt_",
"type": "tuple[]"
}
],
"stateMutability": "view",
"type": "function"
},
{
"inputs": [
{
"internalType": "uint256",
"name": "totalTicks_",
"type": "uint256"
}
],
"name": "getAllVaultsTicksDebt",
"outputs": [
{
"components": [
{
"components": [
{
"internalType": "uint256",
"name": "debtRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "ratio",
"type": "uint256"
},
{
"internalType": "int256",
"name": "tick",
"type": "int256"
}
],
"internalType": "struct Structs.TickDebt[]",
"name": "tickDebt",
"type": "tuple[]"
},
{
"internalType": "int256",
"name": "toTick",
"type": "int256"
}
],
"internalType": "struct Structs.VaultsTickDebt[]",
"name": "vaultsTickDebt_",
"type": "tuple[]"
}
],
"stateMutability": "view",
"type": "function"
},
{
"inputs": [
{
"internalType": "address",
"name": "vault_",
"type": "address"
},
{
"internalType": "uint256",
"name": "fromBranchId_",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "toBranchId_",
"type": "uint256"
}
],
"name": "getBranchesDebt",
"outputs": [
{
"components": [
{
"internalType": "uint256",
"name": "debtRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "branchId",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "status",
"type": "uint256"
},
{
"internalType": "int256",
"name": "tick",
"type": "int256"
},
{
"internalType": "uint256",
"name": "partials",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "ratio",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtFactor",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "baseBranchId",
"type": "uint256"
},
{
"internalType": "int256",
"name": "baseBranchTick",
"type": "int256"
}
],
"internalType": "struct Structs.BranchDebt[]",
"name": "branchesDebt_",
"type": "tuple[]"
}
],
"stateMutability": "view",
"type": "function"
},
{
"inputs": [
{
"internalType": "address[]",
"name": "vaults_",
"type": "address[]"
},
{
"internalType": "uint256[]",
"name": "fromBranchIds_",
"type": "uint256[]"
},
{
"internalType": "uint256[]",
"name": "toBranchIds_",
"type": "uint256[]"
}
],
"name": "getMultipleVaultsBranchesDebt",
"outputs": [
{
"components": [
{
"components": [
{
"internalType": "uint256",
"name": "debtRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "branchId",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "status",
"type": "uint256"
},
{
"internalType": "int256",
"name": "tick",
"type": "int256"
},
{
"internalType": "uint256",
"name": "partials",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "ratio",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtFactor",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "baseBranchId",
"type": "uint256"
},
{
"internalType": "int256",
"name": "baseBranchTick",
"type": "int256"
}
],
"internalType": "struct Structs.BranchDebt[]",
"name": "branchDebt",
"type": "tuple[]"
}
],
"internalType": "struct Structs.BranchesDebt[]",
"name": "branchesDebt_",
"type": "tuple[]"
}
],
"stateMutability": "view",
"type": "function"
},
{
"inputs": [
{
"internalType": "address[]",
"name": "vaults_",
"type": "address[]"
},
{
"internalType": "int256[]",
"name": "fromTicks_",
"type": "int256[]"
},
{
"internalType": "uint256[]",
"name": "totalTicks_",
"type": "uint256[]"
}
],
"name": "getMultipleVaultsTicksDebt",
"outputs": [
{
"components": [
{
"components": [
{
"internalType": "uint256",
"name": "debtRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "ratio",
"type": "uint256"
},
{
"internalType": "int256",
"name": "tick",
"type": "int256"
}
],
"internalType": "struct Structs.TickDebt[]",
"name": "tickDebt",
"type": "tuple[]"
},
{
"internalType": "int256",
"name": "toTick",
"type": "int256"
}
],
"internalType": "struct Structs.VaultsTickDebt[]",
"name": "vaultsTickDebt_",
"type": "tuple[]"
}
],
"stateMutability": "view",
"type": "function"
},
{
"inputs": [
{
"internalType": "address",
"name": "vault_",
"type": "address"
},
{
"internalType": "int256",
"name": "fromTick_",
"type": "int256"
},
{
"internalType": "uint256",
"name": "totalTicks_",
"type": "uint256"
}
],
"name": "getTicksDebt",
"outputs": [
{
"components": [
{
"internalType": "uint256",
"name": "debtRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralRaw",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "debtNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "collateralNormal",
"type": "uint256"
},
{
"internalType": "uint256",
"name": "ratio",
"type": "uint256"
},
{
"internalType": "int256",
"name": "tick",
"type": "int256"
}
],
"internalType": "struct Structs.TickDebt[]",
"name": "ticksDebt_",
"type": "tuple[]"
},
{
"internalType": "int256",
"name": "toTick_",
"type": "int256"
}
],
"stateMutability": "view",
"type": "function"
}
],
"transactionHash": "0xb2afa35dcde3369cc17dd9d19927af1ad67efa02c0664dc33e1173dec1b06d5b",
"receipt": {
"to": "0x4e59b44847b379578588920cA78FbF26c0B4956C",
"from": "0x0Ed35B1609Ec45c7079E80d11149a52717e4859A",
"contractAddress": null,
"transactionIndex": 112,
"gasUsed": "2193474",
"logsBloom": "0x00000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000000",
"blockHash": "0x4531e1540d5b99279d51aaced5eae975f386aaf688e4073c48c0135f760b8680",
"transactionHash": "0xb2afa35dcde3369cc17dd9d19927af1ad67efa02c0664dc33e1173dec1b06d5b",
"logs": [],
"blockNumber": 19992232,
"cumulativeGasUsed": "11828612",
"status": 1,
"byzantium": true
},
"args": [
"0x56ddF84B2c94BF3361862FcEdB704C382dc4cd32"
],
"numDeployments": 2,
"solcInputHash": "28e16643ca0ffa184798260aad7811e6",
"metadata": "{\"compiler\":{\"version\":\"0.8.21+commit.d9974bed\"},\"language\":\"Solidity\",\"output\":{\"abi\":[{\"inputs\":[{\"internalType\":\"contract IFluidVaultResolver\",\"name\":\"vaultResolver_\",\"type\":\"address\"}],\"stateMutability\":\"nonpayable\",\"type\":\"constructor\"},{\"inputs\":[],\"name\":\"FluidVaultTicksBranchesResolver__AddressZero\",\"type\":\"error\"},{\"inputs\":[],\"name\":\"VAULT_RESOLVER\",\"outputs\":[{\"internalType\":\"contract IFluidVaultResolver\",\"name\":\"\",\"type\":\"address\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[],\"name\":\"getAllVaultsBranchesDebt\",\"outputs\":[{\"components\":[{\"components\":[{\"internalType\":\"uint256\",\"name\":\"debtRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"branchId\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"status\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"tick\",\"type\":\"int256\"},{\"internalType\":\"uint256\",\"name\":\"partials\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"ratio\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtFactor\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"baseBranchId\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"baseBranchTick\",\"type\":\"int256\"}],\"internalType\":\"struct Structs.BranchDebt[]\",\"name\":\"branchDebt\",\"type\":\"tuple[]\"}],\"internalType\":\"struct Structs.BranchesDebt[]\",\"name\":\"branchesDebt_\",\"type\":\"tuple[]\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"uint256\",\"name\":\"totalTicks_\",\"type\":\"uint256\"}],\"name\":\"getAllVaultsTicksDebt\",\"outputs\":[{\"components\":[{\"components\":[{\"internalType\":\"uint256\",\"name\":\"debtRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"ratio\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"tick\",\"type\":\"int256\"}],\"internalType\":\"struct Structs.TickDebt[]\",\"name\":\"tickDebt\",\"type\":\"tuple[]\"},{\"internalType\":\"int256\",\"name\":\"toTick\",\"type\":\"int256\"}],\"internalType\":\"struct Structs.VaultsTickDebt[]\",\"name\":\"vaultsTickDebt_\",\"type\":\"tuple[]\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"address\",\"name\":\"vault_\",\"type\":\"address\"},{\"internalType\":\"uint256\",\"name\":\"fromBranchId_\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"toBranchId_\",\"type\":\"uint256\"}],\"name\":\"getBranchesDebt\",\"outputs\":[{\"components\":[{\"internalType\":\"uint256\",\"name\":\"debtRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"branchId\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"status\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"tick\",\"type\":\"int256\"},{\"internalType\":\"uint256\",\"name\":\"partials\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"ratio\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtFactor\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"baseBranchId\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"baseBranchTick\",\"type\":\"int256\"}],\"internalType\":\"struct Structs.BranchDebt[]\",\"name\":\"branchesDebt_\",\"type\":\"tuple[]\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"address[]\",\"name\":\"vaults_\",\"type\":\"address[]\"},{\"internalType\":\"uint256[]\",\"name\":\"fromBranchIds_\",\"type\":\"uint256[]\"},{\"internalType\":\"uint256[]\",\"name\":\"toBranchIds_\",\"type\":\"uint256[]\"}],\"name\":\"getMultipleVaultsBranchesDebt\",\"outputs\":[{\"components\":[{\"components\":[{\"internalType\":\"uint256\",\"name\":\"debtRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"branchId\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"status\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"tick\",\"type\":\"int256\"},{\"internalType\":\"uint256\",\"name\":\"partials\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"ratio\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtFactor\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"baseBranchId\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"baseBranchTick\",\"type\":\"int256\"}],\"internalType\":\"struct Structs.BranchDebt[]\",\"name\":\"branchDebt\",\"type\":\"tuple[]\"}],\"internalType\":\"struct Structs.BranchesDebt[]\",\"name\":\"branchesDebt_\",\"type\":\"tuple[]\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"address[]\",\"name\":\"vaults_\",\"type\":\"address[]\"},{\"internalType\":\"int256[]\",\"name\":\"fromTicks_\",\"type\":\"int256[]\"},{\"internalType\":\"uint256[]\",\"name\":\"totalTicks_\",\"type\":\"uint256[]\"}],\"name\":\"getMultipleVaultsTicksDebt\",\"outputs\":[{\"components\":[{\"components\":[{\"internalType\":\"uint256\",\"name\":\"debtRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"ratio\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"tick\",\"type\":\"int256\"}],\"internalType\":\"struct Structs.TickDebt[]\",\"name\":\"tickDebt\",\"type\":\"tuple[]\"},{\"internalType\":\"int256\",\"name\":\"toTick\",\"type\":\"int256\"}],\"internalType\":\"struct Structs.VaultsTickDebt[]\",\"name\":\"vaultsTickDebt_\",\"type\":\"tuple[]\"}],\"stateMutability\":\"view\",\"type\":\"function\"},{\"inputs\":[{\"internalType\":\"address\",\"name\":\"vault_\",\"type\":\"address\"},{\"internalType\":\"int256\",\"name\":\"fromTick_\",\"type\":\"int256\"},{\"internalType\":\"uint256\",\"name\":\"totalTicks_\",\"type\":\"uint256\"}],\"name\":\"getTicksDebt\",\"outputs\":[{\"components\":[{\"internalType\":\"uint256\",\"name\":\"debtRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralRaw\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"debtNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"collateralNormal\",\"type\":\"uint256\"},{\"internalType\":\"uint256\",\"name\":\"ratio\",\"type\":\"uint256\"},{\"internalType\":\"int256\",\"name\":\"tick\",\"type\":\"int256\"}],\"internalType\":\"struct Structs.TickDebt[]\",\"name\":\"ticksDebt_\",\"type\":\"tuple[]\"},{\"internalType\":\"int256\",\"name\":\"toTick_\",\"type\":\"int256\"}],\"stateMutability\":\"view\",\"type\":\"function\"}],\"devdoc\":{\"kind\":\"dev\",\"methods\":{},\"version\":1},\"userdoc\":{\"errors\":{\"FluidVaultTicksBranchesResolver__AddressZero()\":[{\"notice\":\"thrown if an input param address is zero\"}]},\"kind\":\"user\",\"methods\":{\"constructor\":{\"notice\":\"constructor sets the immutable vault resolver address\"}},\"notice\":\"Fluid Vault protocol ticks & branches resolver\",\"version\":1}},\"settings\":{\"compilationTarget\":{\"contracts/periphery/resolvers/vaultTicksBranches/main.sol\":\"FluidVaultTicksBranchesResolver\"},\"evmVersion\":\"paris\",\"libraries\":{},\"metadata\":{\"bytecodeHash\":\"ipfs\",\"useLiteralContent\":true},\"optimizer\":{\"enabled\":true,\"runs\":10000000},\"remappings\":[]},\"sources\":{\"contracts/libraries/bigMathMinified.sol\":{\"content\":\"// SPDX-License-Identifier: BUSL-1.1\\npragma solidity 0.8.21;\\n\\n/// @title library that represents a number in BigNumber(coefficient and exponent) format to store in smaller bits.\\n/// @notice the number is divided into two parts: a coefficient and an exponent. This comes at a cost of losing some precision\\n/// at the end of the number because the exponent simply fills it with zeroes. This precision is oftentimes negligible and can\\n/// result in significant gas cost reduction due to storage space reduction.\\n/// Also note, a valid big number is as follows: if the exponent is > 0, then coefficient last bits should be occupied to have max precision.\\n/// @dev roundUp is more like a increase 1, which happens everytime for the same number.\\n/// roundDown simply sets trailing digits after coefficientSize to zero (floor), only once for the same number.\\nlibrary BigMathMinified {\\n /// @dev constants to use for `roundUp` input param to increase readability\\n bool internal constant ROUND_DOWN = false;\\n bool internal constant ROUND_UP = true;\\n\\n /// @dev converts `normal` number to BigNumber with `exponent` and `coefficient` (or precision).\\n /// e.g.:\\n /// 5035703444687813576399599 (normal) = (coefficient[32bits], exponent[8bits])[40bits]\\n /// 5035703444687813576399599 (decimal) => 10000101010010110100000011111011110010100110100000000011100101001101001101011101111 (binary)\\n /// => 10000101010010110100000011111011000000000000000000000000000000000000000000000000000\\n /// ^-------------------- 51(exponent) -------------- ^\\n /// coefficient = 1000,0101,0100,1011,0100,0000,1111,1011 (2236301563)\\n /// exponent = 0011,0011 (51)\\n /// bigNumber = 1000,0101,0100,1011,0100,0000,1111,1011,0011,0011 (572493200179)\\n ///\\n /// @param normal number which needs to be converted into Big Number\\n /// @param coefficientSize at max how many bits of precision there should be (64 = uint64 (64 bits precision))\\n /// @param exponentSize at max how many bits of exponent there should be (8 = uint8 (8 bits exponent))\\n /// @param roundUp signals if result should be rounded down or up\\n /// @return bigNumber converted bigNumber (coefficient << exponent)\\n function toBigNumber(\\n uint256 normal,\\n uint256 coefficientSize,\\n uint256 exponentSize,\\n bool roundUp\\n ) internal pure returns (uint256 bigNumber) {\\n assembly {\\n let lastBit_\\n let number_ := normal\\n if gt(number_, 0xFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFF) {\\n number_ := shr(0x80, number_)\\n lastBit_ := 0x80\\n }\\n if gt(number_, 0xFFFFFFFFFFFFFFFF) {\\n number_ := shr(0x40, number_)\\n lastBit_ := add(lastBit_, 0x40)\\n }\\n if gt(number_, 0xFFFFFFFF) {\\n number_ := shr(0x20, number_)\\n lastBit_ := add(lastBit_, 0x20)\\n }\\n if gt(number_, 0xFFFF) {\\n number_ := shr(0x10, number_)\\n lastBit_ := add(lastBit_, 0x10)\\n }\\n if gt(number_, 0xFF) {\\n number_ := shr(0x8, number_)\\n lastBit_ := add(lastBit_, 0x8)\\n }\\n if gt(number_, 0xF) {\\n number_ := shr(0x4, number_)\\n lastBit_ := add(lastBit_, 0x4)\\n }\\n if gt(number_, 0x3) {\\n number_ := shr(0x2, number_)\\n lastBit_ := add(lastBit_, 0x2)\\n }\\n if gt(number_, 0x1) {\\n lastBit_ := add(lastBit_, 1)\\n }\\n if gt(number_, 0) {\\n lastBit_ := add(lastBit_, 1)\\n }\\n if lt(lastBit_, coefficientSize) {\\n // for throw exception\\n lastBit_ := coefficientSize\\n }\\n let exponent := sub(lastBit_, coefficientSize)\\n let coefficient := shr(exponent, normal)\\n if and(roundUp, gt(exponent, 0)) {\\n // rounding up is only needed if exponent is > 0, as otherwise the coefficient fully holds the original number\\n coefficient := add(coefficient, 1)\\n if eq(shl(coefficientSize, 1), coefficient) {\\n // case were coefficient was e.g. 111, with adding 1 it became 1000 (in binary) and coefficientSize 3 bits\\n // final coefficient would exceed it's size. -> reduce coefficent to 100 and increase exponent by 1.\\n coefficient := shl(sub(coefficientSize, 1), 1)\\n exponent := add(exponent, 1)\\n }\\n }\\n if iszero(lt(exponent, shl(exponentSize, 1))) {\\n // if exponent is >= exponentSize, the normal number is too big to fit within\\n // BigNumber with too small sizes for coefficient and exponent\\n revert(0, 0)\\n }\\n bigNumber := shl(exponentSize, coefficient)\\n bigNumber := add(bigNumber, exponent)\\n }\\n }\\n\\n /// @dev get `normal` number from `bigNumber`, `exponentSize` and `exponentMask`\\n function fromBigNumber(\\n uint256 bigNumber,\\n uint256 exponentSize,\\n uint256 exponentMask\\n ) internal pure returns (uint256 normal) {\\n assembly {\\n let coefficient := shr(exponentSize, bigNumber)\\n let exponent := and(bigNumber, exponentMask)\\n normal := shl(exponent, coefficient)\\n }\\n }\\n\\n /// @dev gets the most significant bit `lastBit` of a `normal` number (length of given number of binary format).\\n /// e.g.\\n /// 5035703444687813576399599 = 10000101010010110100000011111011110010100110100000000011100101001101001101011101111\\n /// lastBit = ^--------------------------------- 83 ----------------------------------------^\\n function mostSignificantBit(uint256 normal) internal pure returns (uint lastBit) {\\n assembly {\\n let number_ := normal\\n if gt(normal, 0xFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFFF) {\\n number_ := shr(0x80, number_)\\n lastBit := 0x80\\n }\\n if gt(number_, 0xFFFFFFFFFFFFFFFF) {\\n number_ := shr(0x40, number_)\\n lastBit := add(lastBit, 0x40)\\n }\\n if gt(number_, 0xFFFFFFFF) {\\n number_ := shr(0x20, number_)\\n lastBit := add(lastBit, 0x20)\\n }\\n if gt(number_, 0xFFFF) {\\n number_ := shr(0x10, number_)\\n lastBit := add(lastBit, 0x10)\\n }\\n if gt(number_, 0xFF) {\\n number_ := shr(0x8, number_)\\n lastBit := add(lastBit, 0x8)\\n }\\n if gt(number_, 0xF) {\\n number_ := shr(0x4, number_)\\n lastBit := add(lastBit, 0x4)\\n }\\n if gt(number_, 0x3) {\\n number_ := shr(0x2, number_)\\n lastBit := add(lastBit, 0x2)\\n }\\n if gt(number_, 0x1) {\\n lastBit := add(lastBit, 1)\\n }\\n if gt(number_, 0) {\\n lastBit := add(lastBit, 1)\\n }\\n }\\n }\\n}\\n\",\"keccak256\":\"0xf0be1002909edf30aec3dc6623c2bd2407ed94064b62674c01032b844dec206a\",\"license\":\"BUSL-1.1\"},\"contracts/libraries/tickMath.sol\":{\"content\":\"// SPDX-License-Identifier: BUSL-1.1\\npragma solidity 0.8.21;\\n\\n/// @title library that calculates number \\\"tick\\\" and \\\"ratioX96\\\" from this: ratioX96 = (1.0015^tick) * 2^96\\n/// @notice this library is used in Fluid Vault protocol for optimiziation.\\n/// @dev \\\"tick\\\" supports between -32767 and 32767. \\\"ratioX96\\\" supports between 37075072 and 169307877264527972847801929085841449095838922544595\\nlibrary TickMath {\\n /// The minimum tick that can be passed in getRatioAtTick. 1.0015**-32767\\n int24 internal constant MIN_TICK = -32767;\\n /// The maximum tick that can be passed in getRatioAtTick. 1.0015**32767\\n int24 internal constant MAX_TICK = 32767;\\n\\n uint256 internal constant FACTOR00 = 0x100000000000000000000000000000000;\\n uint256 internal constant FACTOR01 = 0xff9dd7de423466c20352b1246ce4856f; // 2^128/1.0015**1 = 339772707859149738855091969477551883631\\n uint256 internal constant FACTOR02 = 0xff3bd55f4488ad277531fa1c725a66d0; // 2^128/1.0015**2 = 339263812140938331358054887146831636176\\n uint256 internal constant FACTOR03 = 0xfe78410fd6498b73cb96a6917f853259; // 2^128/1.0015**4 = 338248306163758188337119769319392490073\\n uint256 internal constant FACTOR04 = 0xfcf2d9987c9be178ad5bfeffaa123273; // 2^128/1.0015**8 = 336226404141693512316971918999264834163\\n uint256 internal constant FACTOR05 = 0xf9ef02c4529258b057769680fc6601b3; // 2^128/1.0015**16 = 332218786018727629051611634067491389875\\n uint256 internal constant FACTOR06 = 0xf402d288133a85a17784a411f7aba082; // 2^128/1.0015**32 = 324346285652234375371948336458280706178\\n uint256 internal constant FACTOR07 = 0xe895615b5beb6386553757b0352bda90; // 2^128/1.0015**64 = 309156521885964218294057947947195947664\\n uint256 internal constant FACTOR08 = 0xd34f17a00ffa00a8309940a15930391a; // 2^128/1.0015**128 = 280877777739312896540849703637713172762 \\n uint256 internal constant FACTOR09 = 0xae6b7961714e20548d88ea5123f9a0ff; // 2^128/1.0015**256 = 231843708922198649176471782639349113087\\n uint256 internal constant FACTOR10 = 0x76d6461f27082d74e0feed3b388c0ca1; // 2^128/1.0015**512 = 157961477267171621126394973980180876449\\n uint256 internal constant FACTOR11 = 0x372a3bfe0745d8b6b19d985d9a8b85bb; // 2^128/1.0015**1024 = 73326833024599564193373530205717235131\\n uint256 internal constant FACTOR12 = 0x0be32cbee48979763cf7247dd7bb539d; // 2^128/1.0015**2048 = 15801066890623697521348224657638773661\\n uint256 internal constant FACTOR13 = 0x8d4f70c9ff4924dac37612d1e2921e; // 2^128/1.0015**4096 = 733725103481409245883800626999235102\\n uint256 internal constant FACTOR14 = 0x4e009ae5519380809a02ca7aec77; // 2^128/1.0015**8192 = 1582075887005588088019997442108535\\n uint256 internal constant FACTOR15 = 0x17c45e641b6e95dee056ff10; // 2^128/1.0015**16384 = 7355550435635883087458926352\\n\\n /// The minimum value that can be returned from getRatioAtTick. Equivalent to getRatioAtTick(MIN_TICK). ~ Equivalent to `(1 << 96) * (1.0015**-32767)`\\n uint256 internal constant MIN_RATIOX96 = 37075072;\\n /// The maximum value that can be returned from getRatioAtTick. Equivalent to getRatioAtTick(MAX_TICK).\\n /// ~ Equivalent to `(1 << 96) * (1.0015**32767)`, rounding etc. leading to minor difference\\n uint256 internal constant MAX_RATIOX96 = 169307877264527972847801929085841449095838922544595;\\n\\n uint256 internal constant ZERO_TICK_SCALED_RATIO = 0x1000000000000000000000000; // 1 << 96 // 79228162514264337593543950336\\n uint256 internal constant _1E26 = 1e26;\\n\\n /// @notice ratioX96 = (1.0015^tick) * 2^96\\n /// @dev Throws if |tick| > max tick\\n /// @param tick The input tick for the above formula\\n /// @return ratioX96 ratio = (debt amount/collateral amount)\\n function getRatioAtTick(int tick) internal pure returns (uint256 ratioX96) {\\n assembly {\\n let absTick_ := sub(xor(tick, sar(255, tick)), sar(255, tick))\\n\\n if gt(absTick_, MAX_TICK) {\\n revert(0, 0)\\n }\\n let factor_ := FACTOR00\\n if and(absTick_, 0x1) {\\n factor_ := FACTOR01\\n }\\n if and(absTick_, 0x2) {\\n factor_ := shr(128, mul(factor_, FACTOR02))\\n }\\n if and(absTick_, 0x4) {\\n factor_ := shr(128, mul(factor_, FACTOR03))\\n }\\n if and(absTick_, 0x8) {\\n factor_ := shr(128, mul(factor_, FACTOR04))\\n }\\n if and(absTick_, 0x10) {\\n factor_ := shr(128, mul(factor_, FACTOR05))\\n }\\n if and(absTick_, 0x20) {\\n factor_ := shr(128, mul(factor_, FACTOR06))\\n }\\n if and(absTick_, 0x40) {\\n factor_ := shr(128, mul(factor_, FACTOR07))\\n }\\n if and(absTick_, 0x80) {\\n factor_ := shr(128, mul(factor_, FACTOR08))\\n }\\n if and(absTick_, 0x100) {\\n factor_ := shr(128, mul(factor_, FACTOR09))\\n }\\n if and(absTick_, 0x200) {\\n factor_ := shr(128, mul(factor_, FACTOR10))\\n }\\n if and(absTick_, 0x400) {\\n factor_ := shr(128, mul(factor_, FACTOR11))\\n }\\n if and(absTick_, 0x800) {\\n factor_ := shr(128, mul(factor_, FACTOR12))\\n }\\n if and(absTick_, 0x1000) {\\n factor_ := shr(128, mul(factor_, FACTOR13))\\n }\\n if and(absTick_, 0x2000) {\\n factor_ := shr(128, mul(factor_, FACTOR14))\\n }\\n if and(absTick_, 0x4000) {\\n factor_ := shr(128, mul(factor_, FACTOR15))\\n }\\n\\n let precision_ := 0\\n if iszero(and(tick, 0x8000000000000000000000000000000000000000000000000000000000000000)) {\\n factor_ := div(0xffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffffff, factor_)\\n // we round up in the division so getTickAtRatio of the output price is always consistent\\n if mod(factor_, 0x100000000) {\\n precision_ := 1\\n }\\n }\\n ratioX96 := add(shr(32, factor_), precision_)\\n }\\n }\\n\\n /// @notice ratioX96 = (1.0015^tick) * 2^96\\n /// @dev Throws if ratioX96 > max ratio || ratioX96 < min ratio\\n /// @param ratioX96 The input ratio; ratio = (debt amount/collateral amount)\\n /// @return tick The output tick for the above formula. Returns in round down form. if tick is 123.23 then 123, if tick is -123.23 then returns -124\\n /// @return perfectRatioX96 perfect ratio for the above tick\\n function getTickAtRatio(uint256 ratioX96) internal pure returns (int tick, uint perfectRatioX96) {\\n assembly {\\n if or(gt(ratioX96, MAX_RATIOX96), lt(ratioX96, MIN_RATIOX96)) {\\n revert(0, 0)\\n }\\n\\n let cond := lt(ratioX96, ZERO_TICK_SCALED_RATIO)\\n let factor_\\n\\n if iszero(cond) {\\n // if ratioX96 >= ZERO_TICK_SCALED_RATIO\\n factor_ := div(mul(ratioX96, _1E26), ZERO_TICK_SCALED_RATIO)\\n }\\n if cond {\\n // ratioX96 < ZERO_TICK_SCALED_RATIO\\n factor_ := div(mul(ZERO_TICK_SCALED_RATIO, _1E26), ratioX96)\\n }\\n\\n // put in https://www.wolframalpha.com/ whole equation: (1.0015^tick) * 2^96 * 10^26 / 79228162514264337593543950336\\n\\n // for tick = 16384\\n // ratioX96 = (1.0015^16384) * 2^96 = 3665252098134783297721995888537077351735\\n // 3665252098134783297721995888537077351735 * 10^26 / 79228162514264337593543950336 =\\n // 4626198540796508716348404308345255985.06131964639489434655721\\n if iszero(lt(factor_, 4626198540796508716348404308345255985)) {\\n tick := or(tick, 0x4000)\\n factor_ := div(mul(factor_, _1E26), 4626198540796508716348404308345255985)\\n }\\n // for tick = 8192\\n // ratioX96 = (1.0015^8192) * 2^96 = 17040868196391020479062776466509865\\n // 17040868196391020479062776466509865 * 10^26 / 79228162514264337593543950336 =\\n // 21508599537851153911767490449162.3037648642153898377655505172\\n if iszero(lt(factor_, 21508599537851153911767490449162)) {\\n tick := or(tick, 0x2000)\\n factor_ := div(mul(factor_, _1E26), 21508599537851153911767490449162)\\n }\\n // for tick = 4096\\n // ratioX96 = (1.0015^4096) * 2^96 = 36743933851015821532611831851150\\n // 36743933851015821532611831851150 * 10^26 / 79228162514264337593543950336 =\\n // 46377364670549310883002866648.9777607649742626173648716941385\\n if iszero(lt(factor_, 46377364670549310883002866649)) {\\n tick := or(tick, 0x1000)\\n factor_ := div(mul(factor_, _1E26), 46377364670549310883002866649)\\n }\\n // for tick = 2048\\n // ratioX96 = (1.0015^2048) * 2^96 = 1706210527034005899209104452335\\n // 1706210527034005899209104452335 * 10^26 / 79228162514264337593543950336 =\\n // 2153540449365864845468344760.06357108484096046743300420319322\\n if iszero(lt(factor_, 2153540449365864845468344760)) {\\n tick := or(tick, 0x800)\\n factor_ := div(mul(factor_, _1E26), 2153540449365864845468344760)\\n }\\n // for tick = 1024\\n // ratioX96 = (1.0015^1024) * 2^96 = 367668226692760093024536487236\\n // 367668226692760093024536487236 * 10^26 / 79228162514264337593543950336 =\\n // 464062544207767844008185024.950588990554136265212906454481127\\n if iszero(lt(factor_, 464062544207767844008185025)) {\\n tick := or(tick, 0x400)\\n factor_ := div(mul(factor_, _1E26), 464062544207767844008185025)\\n }\\n // for tick = 512\\n // ratioX96 = (1.0015^512) * 2^96 = 170674186729409605620119663668\\n // 170674186729409605620119663668 * 10^26 / 79228162514264337593543950336 =\\n // 215421109505955298802281577.031879604792139232258508172947569\\n if iszero(lt(factor_, 215421109505955298802281577)) {\\n tick := or(tick, 0x200)\\n factor_ := div(mul(factor_, _1E26), 215421109505955298802281577)\\n }\\n // for tick = 256\\n // ratioX96 = (1.0015^256) * 2^96 = 116285004205991934861656513301\\n // 116285004205991934861656513301 * 10^26 / 79228162514264337593543950336 =\\n // 146772309890508740607270614.667650899656438875541505058062410\\n if iszero(lt(factor_, 146772309890508740607270615)) {\\n tick := or(tick, 0x100)\\n factor_ := div(mul(factor_, _1E26), 146772309890508740607270615)\\n }\\n // for tick = 128\\n // ratioX96 = (1.0015^128) * 2^96 = 95984619659632141743747099590\\n // 95984619659632141743747099590 * 10^26 / 79228162514264337593543950336 =\\n // 121149622323187099817270416.157248837742741760456796835775887\\n if iszero(lt(factor_, 121149622323187099817270416)) {\\n tick := or(tick, 0x80)\\n factor_ := div(mul(factor_, _1E26), 121149622323187099817270416)\\n }\\n // for tick = 64\\n // ratioX96 = (1.0015^64) * 2^96 = 87204845308406958006717891124\\n // 87204845308406958006717891124 * 10^26 / 79228162514264337593543950336 =\\n // 110067989135437147685980801.568068573422377364214113968609839\\n if iszero(lt(factor_, 110067989135437147685980801)) {\\n tick := or(tick, 0x40)\\n factor_ := div(mul(factor_, _1E26), 110067989135437147685980801)\\n }\\n // for tick = 32\\n // ratioX96 = (1.0015^32) * 2^96 = 83120873769022354029916374475\\n // 83120873769022354029916374475 * 10^26 / 79228162514264337593543950336 =\\n // 104913292358707887270979599.831816586773651266562785765558183\\n if iszero(lt(factor_, 104913292358707887270979600)) {\\n tick := or(tick, 0x20)\\n factor_ := div(mul(factor_, _1E26), 104913292358707887270979600)\\n }\\n // for tick = 16\\n // ratioX96 = (1.0015^16) * 2^96 = 81151180492336368327184716176\\n // 81151180492336368327184716176 * 10^26 / 79228162514264337593543950336 =\\n // 102427189924701091191840927.762844039579442328381455567932128\\n if iszero(lt(factor_, 102427189924701091191840928)) {\\n tick := or(tick, 0x10)\\n factor_ := div(mul(factor_, _1E26), 102427189924701091191840928)\\n }\\n // for tick = 8\\n // ratioX96 = (1.0015^8) * 2^96 = 80183906840906820640659903620\\n // 80183906840906820640659903620 * 10^26 / 79228162514264337593543950336 =\\n // 101206318935480056907421312.890625\\n if iszero(lt(factor_, 101206318935480056907421313)) {\\n tick := or(tick, 0x8)\\n factor_ := div(mul(factor_, _1E26), 101206318935480056907421313)\\n }\\n // for tick = 4\\n // ratioX96 = (1.0015^4) * 2^96 = 79704602139525152702959747603\\n // 79704602139525152702959747603 * 10^26 / 79228162514264337593543950336 =\\n // 100601351350506250000000000\\n if iszero(lt(factor_, 100601351350506250000000000)) {\\n tick := or(tick, 0x4)\\n factor_ := div(mul(factor_, _1E26), 100601351350506250000000000)\\n }\\n // for tick = 2\\n // ratioX96 = (1.0015^2) * 2^96 = 79466025265172787701084167660\\n // 79466025265172787701084167660 * 10^26 / 79228162514264337593543950336 =\\n // 100300225000000000000000000\\n if iszero(lt(factor_, 100300225000000000000000000)) {\\n tick := or(tick, 0x2)\\n factor_ := div(mul(factor_, _1E26), 100300225000000000000000000)\\n }\\n // for tick = 1\\n // ratioX96 = (1.0015^1) * 2^96 = 79347004758035734099934266261\\n // 79347004758035734099934266261 * 10^26 / 79228162514264337593543950336 =\\n // 100150000000000000000000000\\n if iszero(lt(factor_, 100150000000000000000000000)) {\\n tick := or(tick, 0x1)\\n factor_ := div(mul(factor_, _1E26), 100150000000000000000000000)\\n }\\n if iszero(cond) {\\n // if ratioX96 >= ZERO_TICK_SCALED_RATIO\\n perfectRatioX96 := div(mul(ratioX96, _1E26), factor_)\\n }\\n if cond {\\n // ratioX96 < ZERO_TICK_SCALED_RATIO\\n tick := not(tick)\\n perfectRatioX96 := div(mul(ratioX96, factor_), 100150000000000000000000000)\\n }\\n // perfect ratio should always be <= ratioX96\\n // not sure if it can ever be bigger but better to have extra checks\\n if gt(perfectRatioX96, ratioX96) {\\n revert(0, 0)\\n }\\n }\\n }\\n}\\n\",\"keccak256\":\"0xc5c13deaa16bb036a4370c0e38c33445712e8e7da1c792018dd3dc4a641ea0c0\",\"license\":\"BUSL-1.1\"},\"contracts/liquidity/adminModule/structs.sol\":{\"content\":\"// SPDX-License-Identifier: BUSL-1.1\\npragma solidity 0.8.21;\\n\\nabstract contract Structs {\\n struct AddressBool {\\n address addr;\\n bool value;\\n }\\n\\n struct AddressUint256 {\\n address addr;\\n uint256 value;\\n }\\n\\n /// @notice struct to set borrow rate data for version 1\\n struct RateDataV1Params {\\n ///\\n /// @param token for rate data\\n address token;\\n ///\\n /// @param kink in borrow rate. in 1e2: 100% = 10_000; 1% = 100\\n /// utilization below kink usually means slow increase in rate, once utilization is above kink borrow rate increases fast\\n uint256 kink;\\n ///\\n /// @param rateAtUtilizationZero desired borrow rate when utilization is zero. in 1e2: 100% = 10_000; 1% = 100\\n /// i.e. constant minimum borrow rate\\n /// e.g. at utilization = 0.01% rate could still be at least 4% (rateAtUtilizationZero would be 400 then)\\n uint256 rateAtUtilizationZero;\\n ///\\n /// @param rateAtUtilizationKink borrow rate when utilization is at kink. in 1e2: 100% = 10_000; 1% = 100\\n /// e.g. when rate should be 7% at kink then rateAtUtilizationKink would be 700\\n uint256 rateAtUtilizationKink;\\n ///\\n /// @param rateAtUtilizationMax borrow rate when utilization is maximum at 100%. in 1e2: 100% = 10_000; 1% = 100\\n /// e.g. when rate should be 125% at 100% then rateAtUtilizationMax would be 12_500\\n uint256 rateAtUtilizationMax;\\n }\\n\\n /// @notice struct to set borrow rate data for version 2\\n struct RateDataV2Params {\\n ///\\n /// @param token for rate data\\n address token;\\n ///\\n /// @param kink1 first kink in borrow rate. in 1e2: 100% = 10_000; 1% = 100\\n /// utilization below kink 1 usually means slow increase in rate, once utilization is above kink 1 borrow rate increases faster\\n uint256 kink1;\\n ///\\n /// @param kink2 second kink in borrow rate. in 1e2: 100% = 10_000; 1% = 100\\n /// utilization below kink 2 usually means slow / medium increase in rate, once utilization is above kink 2 borrow rate increases fast\\n uint256 kink2;\\n ///\\n /// @param rateAtUtilizationZero desired borrow rate when utilization is zero. in 1e2: 100% = 10_000; 1% = 100\\n /// i.e. constant minimum borrow rate\\n /// e.g. at utilization = 0.01% rate could still be at least 4% (rateAtUtilizationZero would be 400 then)\\n uint256 rateAtUtilizationZero;\\n ///\\n /// @param rateAtUtilizationKink1 desired borrow rate when utilization is at first kink. in 1e2: 100% = 10_000; 1% = 100\\n /// e.g. when rate should be 7% at first kink then rateAtUtilizationKink would be 700\\n uint256 rateAtUtilizationKink1;\\n ///\\n /// @param rateAtUtilizationKink2 desired borrow rate when utilization is at second kink. in 1e2: 100% = 10_000; 1% = 100\\n /// e.g. when rate should be 7% at second kink then rateAtUtilizationKink would be 1_200\\n uint256 rateAtUtilizationKink2;\\n ///\\n /// @param rateAtUtilizationMax desired borrow rate when utilization is maximum at 100%. in 1e2: 100% = 10_000; 1% = 100\\n /// e.g. when rate should be 125% at 100% then rateAtUtilizationMax would be 12_500\\n uint256 rateAtUtilizationMax;\\n }\\n\\n /// @notice struct to set token config\\n struct TokenConfig {\\n ///\\n /// @param token address\\n address token;\\n ///\\n /// @param fee charges on borrower's interest. in 1e2: 100% = 10_000; 1% = 100\\n uint256 fee;\\n ///\\n /// @param threshold on when to update the storage slot. in 1e2: 100% = 10_000; 1% = 100\\n uint256 threshold;\\n ///\\n /// @param maxUtilization maximum allowed utilization. in 1e2: 100% = 10_000; 1% = 100\\n /// set to 100% to disable and have default limit of 100% (avoiding SLOAD).\\n uint256 maxUtilization;\\n }\\n\\n /// @notice struct to set user supply & withdrawal config\\n struct UserSupplyConfig {\\n ///\\n /// @param user address\\n address user;\\n ///\\n /// @param token address\\n address token;\\n ///\\n /// @param mode: 0 = without interest. 1 = with interest\\n uint8 mode;\\n ///\\n /// @param expandPercent withdrawal limit expand percent. in 1e2: 100% = 10_000; 1% = 100\\n /// Also used to calculate rate at which withdrawal limit should decrease (instant).\\n uint256 expandPercent;\\n ///\\n /// @param expandDuration withdrawal limit expand duration in seconds.\\n /// used to calculate rate together with expandPercent\\n uint256 expandDuration;\\n ///\\n /// @param baseWithdrawalLimit base limit, below this, user can withdraw the entire amount.\\n /// amount in raw (to be multiplied with exchange price) or normal depends on configured mode in user config for the token:\\n /// with interest -> raw, without interest -> normal\\n uint256 baseWithdrawalLimit;\\n }\\n\\n /// @notice struct to set user borrow & payback config\\n struct UserBorrowConfig {\\n ///\\n /// @param user address\\n address user;\\n ///\\n /// @param token address\\n address token;\\n ///\\n /// @param mode: 0 = without interest. 1 = with interest\\n uint8 mode;\\n ///\\n /// @param expandPercent debt limit expand percent. in 1e2: 100% = 10_000; 1% = 100\\n /// Also used to calculate rate at which debt limit should decrease (instant).\\n uint256 expandPercent;\\n ///\\n /// @param expandDuration debt limit expand duration in seconds.\\n /// used to calculate rate together with expandPercent\\n uint256 expandDuration;\\n ///\\n /// @param baseDebtCeiling base borrow limit. until here, borrow limit remains as baseDebtCeiling\\n /// (user can borrow until this point at once without stepped expansion). Above this, automated limit comes in place.\\n /// amount in raw (to be multiplied with exchange price) or normal depends on configured mode in user config for the token:\\n /// with interest -> raw, without interest -> normal\\n uint256 baseDebtCeiling;\\n ///\\n /// @param maxDebtCeiling max borrow ceiling, maximum amount the user can borrow.\\n /// amount in raw (to be multiplied with exchange price) or normal depends on configured mode in user config for the token:\\n /// with interest -> raw, without interest -> normal\\n uint256 maxDebtCeiling;\\n }\\n}\\n\",\"keccak256\":\"0x10353c70015f27b880125cefab806dbed24a4458f187da66964f3ef60488f757\",\"license\":\"BUSL-1.1\"},\"contracts/periphery/resolvers/liquidity/structs.sol\":{\"content\":\"// SPDX-License-Identifier: BUSL-1.1\\npragma solidity 0.8.21;\\n\\nimport { Structs as AdminModuleStructs } from \\\"../../../liquidity/adminModule/structs.sol\\\";\\n\\nabstract contract Structs {\\n struct RateData {\\n uint256 version;\\n AdminModuleStructs.RateDataV1Params rateDataV1;\\n AdminModuleStructs.RateDataV2Params rateDataV2;\\n }\\n\\n struct OverallTokenData {\\n uint256 borrowRate;\\n uint256 supplyRate;\\n uint256 fee; // revenue fee\\n uint256 lastStoredUtilization;\\n uint256 storageUpdateThreshold;\\n uint256 lastUpdateTimestamp;\\n uint256 supplyExchangePrice;\\n uint256 borrowExchangePrice;\\n uint256 supplyRawInterest;\\n uint256 supplyInterestFree;\\n uint256 borrowRawInterest;\\n uint256 borrowInterestFree;\\n uint256 totalSupply;\\n uint256 totalBorrow;\\n uint256 revenue;\\n uint256 maxUtilization; // maximum allowed utilization\\n RateData rateData;\\n }\\n\\n // amounts are always in normal (for withInterest already multiplied with exchange price)\\n struct UserSupplyData {\\n bool modeWithInterest; // true if mode = with interest, false = without interest\\n uint256 supply; // user supply amount\\n // the withdrawal limit (e.g. if 10% is the limit, and 100M is supplied, it would be 90M)\\n uint256 withdrawalLimit;\\n uint256 lastUpdateTimestamp;\\n uint256 expandPercent; // withdrawal limit expand percent in 1e2\\n uint256 expandDuration; // withdrawal limit expand duration in seconds\\n uint256 baseWithdrawalLimit;\\n // the current actual max withdrawable amount (e.g. if 10% is the limit, and 100M is supplied, it would be 10M)\\n uint256 withdrawableUntilLimit;\\n uint256 withdrawable; // actual currently withdrawable amount (supply - withdrawal Limit) & considering balance\\n }\\n\\n // amounts are always in normal (for withInterest already multiplied with exchange price)\\n struct UserBorrowData {\\n bool modeWithInterest; // true if mode = with interest, false = without interest\\n uint256 borrow; // user borrow amount\\n uint256 borrowLimit;\\n uint256 lastUpdateTimestamp;\\n uint256 expandPercent;\\n uint256 expandDuration;\\n uint256 baseBorrowLimit;\\n uint256 maxBorrowLimit;\\n uint256 borrowableUntilLimit; // borrowable amount until any borrow limit (incl. max utilization limit)\\n uint256 borrowable; // actual currently borrowable amount (borrow limit - already borrowed) & considering balance, max utilization\\n uint256 borrowLimitUtilization; // borrow limit for `maxUtilization`\\n }\\n}\\n\",\"keccak256\":\"0xf8a59b6c7963d0bd43be07db0c594e278f97e6dfa498dee8436e3707dd9f574e\",\"license\":\"BUSL-1.1\"},\"contracts/periphery/resolvers/vault/iVaultResolver.sol\":{\"content\":\"//SPDX-License-Identifier: MIT\\npragma solidity 0.8.21;\\n\\nimport { Structs } from \\\"./structs.sol\\\";\\n\\ninterface IFluidVaultResolver {\\n function vaultByNftId(uint nftId_) external view returns (address vault_);\\n\\n function positionByNftId(\\n uint nftId_\\n ) external view returns (Structs.UserPosition memory userPosition_, Structs.VaultEntireData memory vaultData_);\\n\\n function getVaultVariablesRaw(address vault_) external view returns (uint);\\n\\n function getVaultVariables2Raw(address vault_) external view returns (uint);\\n\\n function getTickHasDebtRaw(address vault_, int key_) external view returns (uint);\\n\\n function getTickDataRaw(address vault_, int tick_) external view returns (uint);\\n\\n function getBranchDataRaw(address vault_, uint branch_) external view returns (uint);\\n\\n function getAllVaultsAddresses() external view returns (address[] memory vaults_);\\n\\n function getVaultLiquidation(\\n address vault_,\\n uint tokenInAmt_\\n ) external returns (Structs.LiquidationStruct memory liquidationData_);\\n\\n function getVaultEntireData(address vault_) external view returns (Structs.VaultEntireData memory vaultData_);\\n}\\n\",\"keccak256\":\"0xb95905672b0061fdb2f2adc94537286843e8bf6934033cf3e0ba14c6fad0aa27\",\"license\":\"MIT\"},\"contracts/periphery/resolvers/vault/structs.sol\":{\"content\":\"// SPDX-License-Identifier: BUSL-1.1\\npragma solidity 0.8.21;\\n\\nimport { IFluidVaultT1 } from \\\"../../../protocols/vault/interfaces/iVaultT1.sol\\\";\\nimport { Structs as FluidLiquidityResolverStructs } from \\\"../liquidity/structs.sol\\\";\\n\\ncontract Structs {\\n struct Configs {\\n uint16 supplyRateMagnifier;\\n uint16 borrowRateMagnifier;\\n uint16 collateralFactor;\\n uint16 liquidationThreshold;\\n uint16 liquidationMaxLimit;\\n uint16 withdrawalGap;\\n uint16 liquidationPenalty;\\n uint16 borrowFee;\\n address oracle;\\n uint oraclePriceOperate;\\n uint oraclePriceLiquidate;\\n address rebalancer;\\n }\\n\\n struct ExchangePricesAndRates {\\n uint lastStoredLiquiditySupplyExchangePrice;\\n uint lastStoredLiquidityBorrowExchangePrice;\\n uint lastStoredVaultSupplyExchangePrice;\\n uint lastStoredVaultBorrowExchangePrice;\\n uint liquiditySupplyExchangePrice;\\n uint liquidityBorrowExchangePrice;\\n uint vaultSupplyExchangePrice;\\n uint vaultBorrowExchangePrice;\\n uint supplyRateVault;\\n uint borrowRateVault;\\n uint supplyRateLiquidity;\\n uint borrowRateLiquidity;\\n uint rewardsRate; // rewards rate in percent 1e2 precision (1% = 100, 100% = 10000)\\n }\\n\\n struct TotalSupplyAndBorrow {\\n uint totalSupplyVault;\\n uint totalBorrowVault;\\n uint totalSupplyLiquidity;\\n uint totalBorrowLiquidity;\\n uint absorbedSupply;\\n uint absorbedBorrow;\\n }\\n\\n struct LimitsAndAvailability {\\n uint withdrawLimit;\\n uint withdrawableUntilLimit;\\n uint withdrawable;\\n uint borrowLimit;\\n uint borrowableUntilLimit; // borrowable amount until any borrow limit (incl. max utilization limit)\\n uint borrowable; // actual currently borrowable amount (borrow limit - already borrowed) & considering balance, max utilization\\n uint borrowLimitUtilization; // borrow limit for `maxUtilization` config at Liquidity\\n uint minimumBorrowing;\\n }\\n\\n struct CurrentBranchState {\\n uint status; // if 0 then not liquidated, if 1 then liquidated, if 2 then merged, if 3 then closed\\n int minimaTick;\\n uint debtFactor;\\n uint partials;\\n uint debtLiquidity;\\n uint baseBranchId;\\n int baseBranchMinima;\\n }\\n\\n struct VaultState {\\n uint totalPositions;\\n int topTick;\\n uint currentBranch;\\n uint totalBranch;\\n uint totalBorrow;\\n uint totalSupply;\\n CurrentBranchState currentBranchState;\\n }\\n\\n struct VaultEntireData {\\n address vault;\\n IFluidVaultT1.ConstantViews constantVariables;\\n Configs configs;\\n ExchangePricesAndRates exchangePricesAndRates;\\n TotalSupplyAndBorrow totalSupplyAndBorrow;\\n LimitsAndAvailability limitsAndAvailability;\\n VaultState vaultState;\\n // liquidity related data such as supply amount, limits, expansion etc.\\n FluidLiquidityResolverStructs.UserSupplyData liquidityUserSupplyData;\\n // liquidity related data such as borrow amount, limits, expansion etc.\\n FluidLiquidityResolverStructs.UserBorrowData liquidityUserBorrowData;\\n }\\n\\n struct UserPosition {\\n uint nftId;\\n address owner;\\n bool isLiquidated;\\n bool isSupplyPosition; // if true that means borrowing is 0\\n int tick;\\n uint tickId;\\n uint beforeSupply;\\n uint beforeBorrow;\\n uint beforeDustBorrow;\\n uint supply;\\n uint borrow;\\n uint dustBorrow;\\n }\\n\\n /// @dev liquidation related data\\n /// @param vault address of vault\\n /// @param tokenIn_ address of token in\\n /// @param tokenOut_ address of token out\\n /// @param tokenInAmtOne_ (without absorb liquidity) minimum of available liquidation & tokenInAmt_\\n /// @param tokenOutAmtOne_ (without absorb liquidity) expected token out, collateral to withdraw\\n /// @param tokenInAmtTwo_ (absorb liquidity included) minimum of available liquidation & tokenInAmt_. In most cases it'll be same as tokenInAmtOne_ but sometimes can be bigger.\\n /// @param tokenOutAmtTwo_ (absorb liquidity included) expected token out, collateral to withdraw. In most cases it'll be same as tokenOutAmtOne_ but sometimes can be bigger.\\n /// @dev Liquidity in Two will always be >= One. Sometimes One can provide better swaps, sometimes Two can provide better swaps. But available in Two will always be >= One\\n struct LiquidationStruct {\\n address vault;\\n address tokenIn;\\n address tokenOut;\\n uint tokenInAmtOne;\\n uint tokenOutAmtOne;\\n uint tokenInAmtTwo;\\n uint tokenOutAmtTwo;\\n }\\n\\n struct AbsorbStruct {\\n address vault;\\n bool absorbAvailable;\\n }\\n}\\n\",\"keccak256\":\"0x7bfd2c661ed85a4bce5b66b6261254f28bb0eb975847ba1eda8b40d0a46e7584\",\"license\":\"BUSL-1.1\"},\"contracts/periphery/resolvers/vaultTicksBranches/main.sol\":{\"content\":\"// SPDX-License-Identifier: BUSL-1.1\\npragma solidity 0.8.21;\\n\\nimport { TickMath } from \\\"../../../libraries/tickMath.sol\\\";\\nimport { BigMathMinified } from \\\"../../../libraries/bigMathMinified.sol\\\";\\nimport { IFluidVaultResolver } from \\\"../vault/iVaultResolver.sol\\\";\\nimport { IFluidVaultT1 } from \\\"../../../protocols/vault/interfaces/iVaultT1.sol\\\";\\n\\nimport { Structs } from \\\"./structs.sol\\\";\\nimport { Variables } from \\\"./variables.sol\\\";\\n\\n/// @notice Fluid Vault protocol ticks & branches resolver\\ncontract FluidVaultTicksBranchesResolver is Variables, Structs {\\n /// @notice thrown if an input param address is zero\\n error FluidVaultTicksBranchesResolver__AddressZero();\\n\\n /// @notice constructor sets the immutable vault resolver address\\n constructor(IFluidVaultResolver vaultResolver_) Variables(vaultResolver_) {\\n if (address(vaultResolver_) == address(0)) {\\n revert FluidVaultTicksBranchesResolver__AddressZero();\\n }\\n }\\n\\n function getTicksDebt(\\n address vault_,\\n int fromTick_,\\n uint totalTicks_\\n ) public view returns (TickDebt[] memory ticksDebt_, int toTick_) {\\n int topTick_ = _tickHelper(((VAULT_RESOLVER.getVaultVariablesRaw(vault_) >> 2) & X20));\\n\\n fromTick_ = topTick_ < fromTick_ ? topTick_ : fromTick_;\\n if (fromTick_ > type(int).min) {\\n // if fromTick_ == tpye(int).min means top tick is not set, meaning no positions exist\\n int startMapId_ = fromTick_ < 0 ? ((fromTick_ + 1) / 256) - 1 : fromTick_ / 256;\\n // Removing all other after fromTick\\n uint tickHasDebt_;\\n {\\n uint tickHasDebtRaw_ = VAULT_RESOLVER.getTickHasDebtRaw(vault_, startMapId_);\\n\\n uint bitsToRemove_ = uint(-fromTick_ + (startMapId_ * 256 + 255));\\n tickHasDebt_ = (tickHasDebtRaw_ << bitsToRemove_) >> bitsToRemove_;\\n }\\n\\n // Adding 1 here as toTick_ is inclusive in the data so if totalTicks_ = 400 then it'll only check 400\\n toTick_ = fromTick_ - int(totalTicks_) + 1;\\n\\n uint count_ = _countTicksWithDebt(vault_, toTick_, startMapId_, tickHasDebt_);\\n\\n (, , uint vaultSupplyExchangePrice_, uint vaultBorrowExchangePrice_) = IFluidVaultT1(vault_)\\n .updateExchangePrices(VAULT_RESOLVER.getVaultVariables2Raw(vault_));\\n\\n ticksDebt_ = _populateTicksDebt(\\n vault_,\\n toTick_,\\n startMapId_,\\n tickHasDebt_,\\n count_,\\n vaultSupplyExchangePrice_,\\n vaultBorrowExchangePrice_\\n );\\n }\\n }\\n\\n function getMultipleVaultsTicksDebt(\\n address[] memory vaults_,\\n int[] memory fromTicks_,\\n uint[] memory totalTicks_\\n ) public view returns (VaultsTickDebt[] memory vaultsTickDebt_) {\\n uint length_ = vaults_.length;\\n\\n vaultsTickDebt_ = new VaultsTickDebt[](length_);\\n for (uint i = 0; i < length_; i++) {\\n (vaultsTickDebt_[i].tickDebt, vaultsTickDebt_[i].toTick) = getTicksDebt(\\n vaults_[i],\\n fromTicks_[i],\\n totalTicks_[i]\\n );\\n }\\n }\\n\\n function getAllVaultsTicksDebt(uint totalTicks_) public view returns (VaultsTickDebt[] memory vaultsTickDebt_) {\\n address[] memory vaults_ = VAULT_RESOLVER.getAllVaultsAddresses();\\n uint length_ = vaults_.length;\\n\\n vaultsTickDebt_ = new VaultsTickDebt[](length_);\\n for (uint i = 0; i < length_; i++) {\\n (vaultsTickDebt_[i].tickDebt, vaultsTickDebt_[i].toTick) = getTicksDebt(\\n vaults_[i],\\n type(int).max,\\n totalTicks_\\n );\\n }\\n }\\n\\n function getBranchesDebt(\\n address vault_,\\n uint fromBranchId_,\\n uint toBranchId_\\n ) public view returns (BranchDebt[] memory branchesDebt_) {\\n uint vaultVariables_ = VAULT_RESOLVER.getVaultVariablesRaw(vault_);\\n uint totalBranch_ = (vaultVariables_ >> 52) & X30;\\n toBranchId_ = (toBranchId_ == 0 ? 1 : toBranchId_);\\n fromBranchId_ = (totalBranch_ < fromBranchId_ ? totalBranch_ : fromBranchId_);\\n\\n require(fromBranchId_ >= toBranchId_, \\\"fromBranchId_ must be greater than or equal to toBranchId_\\\");\\n\\n branchesDebt_ = new BranchDebt[](fromBranchId_ - toBranchId_ + 1);\\n\\n uint index_;\\n\\n for (uint i = fromBranchId_; i >= toBranchId_; i--) {\\n branchesDebt_[index_++] = _getBranchDebt(vault_, vaultVariables_, i);\\n }\\n }\\n\\n function getMultipleVaultsBranchesDebt(\\n address[] memory vaults_,\\n uint[] memory fromBranchIds_,\\n uint[] memory toBranchIds_\\n ) external view returns (BranchesDebt[] memory branchesDebt_) {\\n uint length_ = vaults_.length;\\n\\n branchesDebt_ = new BranchesDebt[](length_);\\n for (uint i = 0; i < length_; i++) {\\n branchesDebt_[i].branchDebt = getBranchesDebt(vaults_[i], fromBranchIds_[i], toBranchIds_[i]);\\n }\\n }\\n\\n function getAllVaultsBranchesDebt() external view returns (BranchesDebt[] memory branchesDebt_) {\\n address[] memory vaults_ = VAULT_RESOLVER.getAllVaultsAddresses();\\n uint length_ = vaults_.length;\\n\\n branchesDebt_ = new BranchesDebt[](length_);\\n for (uint i = 0; i < length_; i++) {\\n branchesDebt_[i].branchDebt = getBranchesDebt(vaults_[i], type(uint).max, 0);\\n }\\n }\\n\\n function _populateTicksDebt(\\n address vault_,\\n int toTick_,\\n int mapId_,\\n uint tickHasDebt_,\\n uint count_,\\n uint vaultSupplyExchangePrice_,\\n uint vaultBorrowExchangePrice_\\n ) internal view returns (TickDebt[] memory ticksDebt_) {\\n ticksDebt_ = new TickDebt[](count_);\\n\\n count_ = 0; // reuse var for loop index counter\\n int nextTick_;\\n uint tickExistingRawDebt_;\\n uint ratio_;\\n uint collateralRaw_;\\n\\n while (true) {\\n while (tickHasDebt_ > 0) {\\n {\\n uint msb_ = BigMathMinified.mostSignificantBit(tickHasDebt_);\\n // removing next tick from tickHasDebt\\n tickHasDebt_ = (tickHasDebt_ << (257 - msb_)) >> (257 - msb_);\\n nextTick_ = mapId_ * 256 + int(msb_ - 1);\\n }\\n if (nextTick_ < toTick_) {\\n return ticksDebt_;\\n }\\n tickExistingRawDebt_ = (VAULT_RESOLVER.getTickDataRaw(vault_, nextTick_) >> 25) & X64;\\n tickExistingRawDebt_ = (tickExistingRawDebt_ >> 8) << (tickExistingRawDebt_ & X8);\\n ratio_ = TickMath.getRatioAtTick(nextTick_);\\n collateralRaw_ = (tickExistingRawDebt_ * (1 << 96)) / ratio_;\\n ticksDebt_[count_++] = TickDebt({\\n debtRaw: tickExistingRawDebt_,\\n collateralRaw: collateralRaw_,\\n debtNormal: (tickExistingRawDebt_ * vaultBorrowExchangePrice_) / 1e12,\\n collateralNormal: (collateralRaw_ * vaultSupplyExchangePrice_) / 1e12,\\n ratio: ratio_,\\n tick: nextTick_\\n });\\n }\\n\\n if (--mapId_ == -129) {\\n break;\\n }\\n\\n tickHasDebt_ = VAULT_RESOLVER.getTickHasDebtRaw(vault_, mapId_);\\n }\\n }\\n\\n function _tickHelper(uint tickRaw_) internal pure returns (int tick) {\\n require(tickRaw_ < X20, \\\"invalid-number\\\");\\n if (tickRaw_ > 0) {\\n tick = tickRaw_ & 1 == 1 ? int((tickRaw_ >> 1) & X19) : -int((tickRaw_ >> 1) & X19);\\n } else {\\n tick = type(int).min;\\n }\\n }\\n\\n function _countTicksWithDebt(\\n address vault_,\\n int toTick_,\\n int mapId_,\\n uint tickHasDebt_\\n ) internal view returns (uint count_) {\\n uint msb_;\\n int nextTick_;\\n while (true) {\\n while (tickHasDebt_ > 0) {\\n msb_ = BigMathMinified.mostSignificantBit(tickHasDebt_);\\n // removing next tick from tickHasDebt\\n tickHasDebt_ = (tickHasDebt_ << (257 - msb_)) >> (257 - msb_);\\n nextTick_ = mapId_ * 256 + int(msb_ - 1);\\n if (nextTick_ < toTick_) {\\n return count_;\\n }\\n count_++;\\n }\\n\\n if (--mapId_ == -129) {\\n break;\\n }\\n tickHasDebt_ = VAULT_RESOLVER.getTickHasDebtRaw(vault_, mapId_);\\n }\\n return count_;\\n }\\n\\n function _getBranchDebt(\\n address vault_,\\n uint vaultVariables_,\\n uint branchId_\\n ) internal view returns (BranchDebt memory) {\\n uint currentBranchData_ = VAULT_RESOLVER.getBranchDataRaw(vault_, branchId_);\\n\\n int minimaTick_ = _tickHelper((currentBranchData_ >> 2) & X20);\\n uint status_ = currentBranchData_ & 3;\\n\\n if (status_ == 0) {\\n // not liquidated status == 0\\n // only current branch can be non-liquidated branch\\n return _getActiveBranchDebt(vaultVariables_, currentBranchData_, branchId_, status_);\\n } else if (status_ == 1) {\\n // liquidated status == 1\\n return _getLiquidatedBranchDebt(vault_, currentBranchData_, branchId_, status_, minimaTick_);\\n } else {\\n // merged status == 2\\n // absorbed status == 3\\n return _getClosedOrMergedBranchDebt(currentBranchData_, branchId_, status_);\\n }\\n }\\n\\n function _getActiveBranchDebt(\\n uint vaultVariables_,\\n uint currentBranchData_,\\n uint branchId_,\\n uint status_\\n ) internal pure returns (BranchDebt memory branchDebt_) {\\n int topTick_ = _tickHelper((vaultVariables_ >> 2) & X20);\\n\\n uint ratio_ = topTick_ > type(int).min ? TickMath.getRatioAtTick(topTick_) : 0;\\n\\n branchDebt_ = BranchDebt({\\n debtRaw: 0,\\n collateralRaw: 0,\\n debtNormal: 0,\\n collateralNormal: 0,\\n branchId: branchId_,\\n status: status_, // active status\\n tick: topTick_, // as branch is not liquidated, just returning topTick for now, as whenever liquidation starts it'll start from topTick\\n partials: 0,\\n ratio: ratio_,\\n debtFactor: (currentBranchData_ >> 116) & X50,\\n baseBranchId: ((currentBranchData_ >> 166) & X30),\\n baseBranchTick: _tickHelper((currentBranchData_ >> 196) & X20) // if == type(int).min, then current branch is master branch\\n });\\n }\\n\\n function _getClosedOrMergedBranchDebt(\\n uint currentBranchData_,\\n uint branchId_,\\n uint status_\\n ) internal pure returns (BranchDebt memory branchDebt_) {\\n int baseBranchTick_ = _tickHelper((currentBranchData_ >> 196) & X20);\\n uint ratio_ = baseBranchTick_ > type(int).min ? TickMath.getRatioAtTick(baseBranchTick_) : 0;\\n\\n branchDebt_ = BranchDebt({\\n debtRaw: 0,\\n collateralRaw: 0,\\n debtNormal: 0,\\n collateralNormal: 0,\\n branchId: branchId_,\\n status: status_,\\n tick: baseBranchTick_, // as branch is merged/closed, so adding baseBranchTick_ as this is where it went out of existance\\n partials: 0,\\n ratio: ratio_,\\n debtFactor: (currentBranchData_ >> 116) & X50,\\n baseBranchId: ((currentBranchData_ >> 166) & X30),\\n baseBranchTick: baseBranchTick_ // if == type(int).min, then current branch is master branch\\n });\\n }\\n\\n function _getLiquidatedBranchDebt(\\n address vault_,\\n uint currentBranchData_,\\n uint branchId_,\\n uint status_,\\n int minimaTick_\\n ) internal view returns (BranchDebt memory branchDebt_) {\\n uint debtLiquidity_ = BigMathMinified.fromBigNumber((currentBranchData_ >> 52) & X64, 8, X8);\\n (uint collateralRaw_, uint ratio_) = _getCollateralRaw(currentBranchData_, debtLiquidity_, minimaTick_);\\n\\n (, , uint256 vaultSupplyExchangePrice_, uint256 vaultBorrowExchangePrice_) = IFluidVaultT1(vault_)\\n .updateExchangePrices(VAULT_RESOLVER.getVaultVariables2Raw(vault_));\\n\\n branchDebt_ = BranchDebt({\\n debtRaw: debtLiquidity_,\\n collateralRaw: collateralRaw_,\\n debtNormal: (debtLiquidity_ * vaultBorrowExchangePrice_) / 1e12,\\n collateralNormal: (collateralRaw_ * vaultSupplyExchangePrice_) / 1e12,\\n branchId: branchId_,\\n status: status_,\\n tick: minimaTick_, // as branch is merged/closed, so adding baseBranchTick_ as this is where it went out of existance\\n partials: 0,\\n ratio: ratio_,\\n debtFactor: (currentBranchData_ >> 116) & X50,\\n baseBranchId: ((currentBranchData_ >> 166) & X30),\\n baseBranchTick: _tickHelper((currentBranchData_ >> 196) & X20) // if == type(int).min, then current branch is master branch\\n });\\n }\\n\\n function _getCollateralRaw(\\n uint currentBranchData_,\\n uint debtLiquidity_,\\n int minimaTick_\\n ) internal pure returns (uint collateralRaw_, uint ratio_) {\\n ratio_ = TickMath.getRatioAtTick(int24(minimaTick_));\\n uint ratioOneLess_ = (ratio_ * 10000) / 10015;\\n uint length_ = ratio_ - ratioOneLess_;\\n uint partials_ = (currentBranchData_ >> 22) & X30;\\n uint currentRatio_ = ratioOneLess_ + ((length_ * partials_) / X30);\\n collateralRaw_ = (debtLiquidity_ * TickMath.ZERO_TICK_SCALED_RATIO) / currentRatio_;\\n }\\n}\\n\",\"keccak256\":\"0x6be1683fa345677d4277dd6aec9df1bc9defae123247c0d17a7769a4c16e0aed\",\"license\":\"BUSL-1.1\"},\"contracts/periphery/resolvers/vaultTicksBranches/structs.sol\":{\"content\":\"// SPDX-License-Identifier: BUSL-1.1\\npragma solidity 0.8.21;\\n\\ncontract Structs {\\n struct TickDebt {\\n uint256 debtRaw;\\n uint256 collateralRaw;\\n uint256 debtNormal; // debtRaw * exchange price\\n uint256 collateralNormal; // collateralRaw * exchange price\\n uint256 ratio;\\n int256 tick;\\n }\\n\\n struct VaultsTickDebt {\\n TickDebt[] tickDebt;\\n int toTick;\\n }\\n\\n struct BranchDebt {\\n uint256 debtRaw;\\n uint256 collateralRaw;\\n uint256 debtNormal; // debtRaw * exchange price\\n uint256 collateralNormal; // collateralRaw * exchange price\\n uint256 branchId;\\n uint256 status; // if 0 then not liquidated, if 1 then liquidated, if 2 then merged, if 3 then closed\\n int256 tick;\\n uint256 partials;\\n uint256 ratio;\\n uint debtFactor; // debt factor or connection factor\\n uint baseBranchId;\\n int baseBranchTick;\\n }\\n\\n struct BranchesDebt {\\n BranchDebt[] branchDebt;\\n }\\n}\\n\",\"keccak256\":\"0x01d7c79b3399cf9c85625aacb90929fb6b2c7f14f9de17009b91826488342aee\",\"license\":\"BUSL-1.1\"},\"contracts/periphery/resolvers/vaultTicksBranches/variables.sol\":{\"content\":\"// SPDX-License-Identifier: BUSL-1.1\\npragma solidity 0.8.21;\\n\\nimport { IFluidVaultResolver } from \\\"../vault/iVaultResolver.sol\\\";\\n\\ncontract Variables {\\n IFluidVaultResolver public immutable VAULT_RESOLVER;\\n\\n uint internal constant X8 = 0xff;\\n uint internal constant X19 = 0x7ffff;\\n uint internal constant X20 = 0xfffff;\\n uint internal constant X30 = 0x3fffffff;\\n uint internal constant X50 = 0x3ffffffffffff;\\n uint internal constant X64 = 0xffffffffffffffff;\\n\\n constructor(IFluidVaultResolver vaultResolver_) {\\n VAULT_RESOLVER = vaultResolver_;\\n }\\n}\\n\",\"keccak256\":\"0xd9553795490f4dce2f5da52d6356a76b05853c7729a647c38377fedcf906c1cf\",\"license\":\"BUSL-1.1\"},\"contracts/protocols/vault/interfaces/iVaultT1.sol\":{\"content\":\"//SPDX-License-Identifier: MIT\\npragma solidity 0.8.21;\\n\\ninterface IFluidVaultT1 {\\n /// @notice returns the vault id\\n function VAULT_ID() external view returns (uint256);\\n\\n /// @notice reads uint256 data `result_` from storage at a bytes32 storage `slot_` key.\\n function readFromStorage(bytes32 slot_) external view returns (uint256 result_);\\n\\n struct ConstantViews {\\n address liquidity;\\n address factory;\\n address adminImplementation;\\n address secondaryImplementation;\\n address supplyToken;\\n address borrowToken;\\n uint8 supplyDecimals;\\n uint8 borrowDecimals;\\n uint vaultId;\\n bytes32 liquiditySupplyExchangePriceSlot;\\n bytes32 liquidityBorrowExchangePriceSlot;\\n bytes32 liquidityUserSupplySlot;\\n bytes32 liquidityUserBorrowSlot;\\n }\\n\\n /// @notice returns all Vault constants\\n function constantsView() external view returns (ConstantViews memory constantsView_);\\n\\n /// @notice fetches the latest user position after a liquidation\\n function fetchLatestPosition(\\n int256 positionTick_,\\n uint256 positionTickId_,\\n uint256 positionRawDebt_,\\n uint256 tickData_\\n )\\n external\\n view\\n returns (\\n int256, // tick\\n uint256, // raw debt\\n uint256, // raw collateral\\n uint256, // branchID_\\n uint256 // branchData_\\n );\\n\\n /// @notice calculates the updated vault exchange prices\\n function updateExchangePrices(\\n uint256 vaultVariables2_\\n )\\n external\\n view\\n returns (\\n uint256 liqSupplyExPrice_,\\n uint256 liqBorrowExPrice_,\\n uint256 vaultSupplyExPrice_,\\n uint256 vaultBorrowExPrice_\\n );\\n\\n /// @notice calculates the updated vault exchange prices and writes them to storage\\n function updateExchangePricesOnStorage()\\n external\\n returns (\\n uint256 liqSupplyExPrice_,\\n uint256 liqBorrowExPrice_,\\n uint256 vaultSupplyExPrice_,\\n uint256 vaultBorrowExPrice_\\n );\\n\\n /// @notice returns the liquidity contract address\\n function LIQUIDITY() external view returns (address);\\n\\n function operate(\\n uint256 nftId_, // if 0 then new position\\n int256 newCol_, // if negative then withdraw\\n int256 newDebt_, // if negative then payback\\n address to_ // address at which the borrow & withdraw amount should go to. If address(0) then it'll go to msg.sender\\n )\\n external\\n payable\\n returns (\\n uint256, // nftId_\\n int256, // final supply amount. if - then withdraw\\n int256 // final borrow amount. if - then payback\\n );\\n \\n function liquidate(\\n uint256 debtAmt_,\\n uint256 colPerUnitDebt_, // min collateral needed per unit of debt in 1e18\\n address to_,\\n bool absorb_\\n ) external payable returns (uint actualDebtAmt_, uint actualColAmt_);\\n\\n function absorb() external;\\n\\n function rebalance() external payable returns (int supplyAmt_, int borrowAmt_);\\n\\n error FluidLiquidateResult(uint256 colLiquidated, uint256 debtLiquidated);\\n}\\n\",\"keccak256\":\"0xe0ec40a4531ecbcd7b8db25b4cd8529e0c284bb20eb40b7cf909fb8af0e3ca8b\",\"license\":\"MIT\"}},\"version\":1}",
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"devdoc": {
"kind": "dev",
"methods": {},
"version": 1
},
"userdoc": {
"errors": {
"FluidVaultTicksBranchesResolver__AddressZero()": [
{
"notice": "thrown if an input param address is zero"
}
]
},
"kind": "user",
"methods": {
"constructor": {
"notice": "constructor sets the immutable vault resolver address"
}
},
"notice": "Fluid Vault protocol ticks & branches resolver",
"version": 1
},
"storageLayout": {
"storage": [],
"types": null
}
}
Reference in New Issue View Git Blame Copy Permalink