AI Smart Contract Auditor
AI Smart Contract Auditors combine deep blockchain security expertise with AI-powered static and dynamic analysis tools to identif…
Skill Guide
The operational logic and economic incentives governing decentralized finance protocols, specifically the math behind automated liquidity pools (AMMs), on-chain credit markets (lending), network security deposits (staking), decision-making structures (governance), and value extraction from transaction ordering (MEV).
Scenario
You are tasked with deploying a minimal viable AMM similar to Uniswap V2 on a testnet (Sepolia) to facilitate trading between two mock ERC-20 tokens.
Scenario
Simulate a market crash scenario (e.g., ETH price drops 20% in 10 minutes) against a lending pool to test the protocol's resilience and the efficiency of liquidation bots.
Scenario
Design a smart contract system for a DAO treasury that executes large token swaps without being front-run by sandwich bots, minimizing slippage and MEV leakage.
Foundry and Hardhat are the industry standards for compiling, testing, and deploying smart contracts; OpenZeppelin provides battle-tested libraries for access control and token standards to avoid re-inventing the wheel.
Use Uniswap V3 codebase to study concentrated liquidity math; reference Aave V3 docs for risk parameter calibration; use Flashbots API to simulate and execute MEV-resistant transaction submissions.
Answer Strategy
Differentiate between 'bounded' vs. 'unbounded' price ranges. Highlight that V3 allows LPs to act as active market makers within a specific range, increasing capital efficiency (higher fee APR) but increasing the risk of impermanent loss if the price moves out of range. Sample: 'V3 introduces range-bound positions, allowing LPs to concentrate capital near the current price, yielding higher returns but requiring active management. It shifts risk from the protocol to the LP, making liquidity depth more volatile during price swings.'
Answer Strategy
Test knowledge of Oracle manipulation and defensive coding. Focus on the 'flash loan' vector and the 'Time-Weighted Average Price' (TWAP) defense. Sample: 'An attacker could use a flash loan to artificially inflate the price of the collateral on a low-liquidity DEX, borrow maximum funds, and vanish. To defend, I would implement a TWAP oracle that aggregates prices over multiple blocks, add a 'sanity check' for extreme volatility, and integrate a secondary backup oracle.'
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