Points Program
Last updated
Last updated
The Polynomial Chain Points System is a reward mechanism designed to incentivize participation in our Liquidity Layer. Users earn points by depositing assets into the system. These points accumulate over a defined period called a "season."
Incentivization: This approach is vital for the Liquidity Layer's scalability and ensures that contributors are fairly compensated for their participation.
Community Building: The Points System fosters active participation and engagement within the Polynomial community. By creating missions and incentives, we provide more opportunities for community involvement and interaction.
Early Support Recognition: Early depositors to the Liquidity Layer receive significant weight in point distribution, recognizing their crucial role in building the ecosystem. Learn more about staking points here👇.
Why Introduce a Points System?
Liquidity Bootstrapping: A deep native liquidity pool will enhance the scalability of apps built on Polynomial Chain. The Points System attracts and retains liquidity providers, ensuring the ecosystem's scalability.
Incentivization: This approach is vital for the Liquidity Layer's scalability and ensures that contributors are fairly compensated for their participation.
Community Building: The Points System fosters active participation and engagement within the Polynomial community. By creating missions and incentives, we provide more opportunities for community involvement and interaction.
Early Support Recognition: Early depositors to the Liquidity Layer receive significant weight in point distribution, recognizing their crucial role in building the ecosystem. Learn more about staking points here👇
We reward Retroactive Points to our core supporters, DeFi users, ecosystem partners, and NFT communities. Learn more about Retroactive Points here 👇.
Referral Points are available for users who invite their friends to join Polynomial Chain. Find out more about Referral Points here 👇.
Additionally, users can earn points by completing missions within Polynomial Chain. Discover more about Missions here 👇