🔥
$PAYD TOKENOMICS MATH 🔥
I think people are seriously underestimating how quickly
$PAYD could reprice if demand arrives.
Start with the supply:
🪙 Original supply: 1,000,000,000
$PAYD
🔥 Burned: ~123.66M
$PAYD
💀 Permanently removed: ~12.37%
Remaining supply:
1B − 123.66M = ~876.34M
$PAYD
Now let's look at a hypothetical $100M valuation. 🧮👇
BASE CASE: ALL REMAINING SUPPLY
$100M ÷ 876.34M
$PAYD
= ~$0.114 /
$PAYD
So using the entire non-burned supply, $100M implies roughly 11.4¢ per
$PAYD.
BUT HERE'S THE INTERESTING PART. 👀
Uniswap currently holds only:
💧 ~305.8M
$PAYD
Now assume existing holders DON'T sell into the move and demand has to compete primarily against the inventory available through the DEX.
$100M ÷ 305.8M
$PAYD
= ~$0.327 /
$PAYD
Call it ~33¢. 🚀
That's almost 3X the 11.4¢ figure.
⚠️ Important: 33¢ isn't a literal AMM price target produced by simply dividing market cap by LP inventory.
The actual Uniswap price is determined by the
$PAYD /
$ETH reserve ratio and moves along the AMM curve as buyers remove
$PAYD and add
$ETH.
But THAT is exactly why the setup is interesting:
If holders aren't selling, buyers can't magically access all 876M circulating tokens.
They have to compete for the liquidity actually available to them.
And as
$PAYD gets pulled from the pool...
AVAILABLE INVENTORY ↓
SCARCITY ↑
PRICE IMPACT ↑
PRICE ↑
🔥 Burns reduce the denominator.
💎 Holders can restrict available float.
💧 Thin liquidity increases price sensitivity.
🚀 Demand can accelerate the repricing.
$PAYD
People are looking at supply.
I'm looking at AVAILABLE SUPPLY. 👀