DeFi Lending and Borrowing Mechanics: Aave, Compound

Added:

Core Concepts
DeFi vs CeFi
Overcollateralization
Interest Models
Token Mechanics
Borrowing Risks
Final Recap

Core Concepts

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Playing Section
  • 1

    Defines lending and borrowing as a core financial activity.

  • 2

    Explains the role of financial intermediaries in traditional systems.

  • 3

    Contrasts central banks with the need for decentralized alternatives.

Understanding of basic blockchain technology, smart contracts, and how decentralized networks function.
Familiarity with ERC-20 token standards and the role of stablecoins (such as USDC, USDT, and DAI) in decentralized finance.
Fundamental financial concepts, specifically the difference between APR (Annual Percentage Rate) and APY (Annual Percentage Yield) and how compounding works.
The concept of liquidity pools and how decentralized protocols aggregate user funds rather than matching individual peers directly.
Exploring advanced yield-generation strategies, such as yield farming, leverage looping, and liquidity mining rewards.
In-depth analysis of risk management in DeFi, including liquidation thresholds, collateral factors, health factors, and oracle manipulation risks.
Understanding Flash Loans, their technical mechanics, and how they are utilized for arbitrage, debt refinancing, and instant liquidations.
Researching protocol governance and the utility of native tokens (like AAVE and COMP) in adjusting risk parameters and interest rate models.
268.5K views12.6Klikes13:32@FinematicsOriginal Release: 2020-11-16

DeFi lending protocols like Aave and Compound enable users to lend and borrow cryptocurrencies in a decentralized manner using smart contracts, where lenders earn interest by supplying tokens to money markets and borrowers receive loans against over-collateralized assets; interest rates are dynamically determined by supply and demand ratios and calculated per Ethereum block, with Aave offering additional features like stable borrow rates and flash loans compared to Compound's purely variable rate model.