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Write a tweet storm: The math behind FLAT's price singularity

1/ Most stablecoins are designed to stay at $1. FLAT is designed to grow forever. Here's the math 🧵

2/ It all comes down to this elegant equation: P(α) = C / (1-α).
"P" is the price of FLAT. "C" is a constant. And "α" (alpha) is the absorption rate – the percentage of all FLAT tokens locked within the protocol.

3/ Here's where it gets wild: Every time the protocol buys and locks FLAT as SAVE, that 'α' (absorption rate) creeps closer and closer to 1. Think of it like a black hole for tokens.

4/ The closer α gets to 1, the more insane the price action.
At α = 50%, FLAT is 2x its starting price.
At α = 90%, it's 10x.
At α = 99%, it's 100x.
This isn't speculation; it's what the math dictates.

5/ And here's the absolute kicker: This exponential growth doesn't require infinite money flowing in. It can happen with finite liquidity! The market cap doesn't need to explode for the price to explode. 🤯

6/ Every single purchase of FLAT accelerates this flywheel:
You buy FLAT -> 90% goes to LP -> LP earns fees -> Fees buy back FLAT -> That FLAT gets locked -> 'α' increases -> Price goes up. It's a self-reinforcing loop.

7/ The beauty of math is that it doesn't require belief. It just is. Ready to get in on the ground floor of mathematical inevitability?

Buy FLAT and watch the magic unfold: https://flat.cash/buy-flat?ref=q174a3js60kkFnWdKLzF3

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