In Brief:
- Polychain and Three Arrows Capital raised $230 million in a private sale in Avalanche.
- This fund will be used to incentivize and support and growth of the Avalanche ecosystem.
- Avalanche native token AVAX jumped 22% in 24 hours.
Avalanche announced a significant $230 million in a private sale of AVAX tokens. The Polychain and Three Arrows Capital are leading the investment with the participation of the other companies. This investment will help the company to stake in Avalanche Governance, accelerate the growth of DeFi, and price exposure through token ownership.
This fundraising was kept confidential under the tag of ‘Private Sale’, where some other companies had also participated such as R / Crypto Fund, Dragonfly, CMS Holdings, Collab + Currency, Lvna Capital, and a group of angel investors.
The Avalanche Founder, emin gun sirer, said: “To make anything at Avalanche scale, you need large-scale capital. To provide a DEX [decentralized exchange] that operates efficiently, to provide liquidity pools that provide operations with low fees, low overhead, you often need access to large amounts of capital”.
The Avalanche will use these funds to incentivize and support and growth of the challenge, enterprise applications, and other use cases in addition to the avalanche blockchain. Also, this fund will be used to fill provision of grants and Token purchase.
Avalanche native token AVAX had got a hike from $59.19 to $65.08, shortly before the news came out. This hike is nearly 22% in just 24 hours. The challenge aggregator has now more than $2.7 billion locked in an avalanche, an increase of 7.36% in just 24 hours.
Large-scale liquidity is a clear focus for the young chain. Two weeks ago the Avalanche Foundation announced a $180 million “Avalanche Rush” incentive program. Currently, those funds are primarily being used to incentivize user deposits.
Launched in September 2020, Avalanche currently supports more than 225 projects, including well-known DeFi organizations like Tether, SushiSwap, Chainlink, Circle and The Graph.