A=P(1+r)n
The Compound Interest Token

The formula that makes money grow.
Now it's a token.
100% of fees compound back into LP via Bootstrap.

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CA: HXQdR6zLQnzmZBtnuMmMHY8cuHprvEztQiBnkeTppump
A=P(1+r)n
( compound interest )
A Final
Amount
P Principal
(LP)
r Rate
(Fees)
n Compounds
(HODL)

The math of
infinite growth.
Now a token.


Every bank, every investor, every financial system uses A=P(1+r)ⁿ — the formula for compound interest. It's how money grows exponentially.

Bootstrap does the same thing to your LP. Fees don't leave — they compound back, continuously. The longer you hold, the higher the floor.

$A=P(1+r)ⁿ isn't just a ticker. It's the mathematical reality of what happens when 100% of fees route back into liquidity.

01
Universal Recognition
A=P(1+r)ⁿ is taught in every high school, used by every bank, known by every investor. Instant recognition, instant narrative.
02
The Exponent Is Real
Bootstrap compounds fees back into LP continuously. Not linear — exponential. The "e" in the formula isn't just a letter, it's what's happening on-chain.
03
Time = Value
In A=P(1+r)ⁿ, the longer you wait, the more you have. Same with this token — time compounds the floor. Diamond hands get rewarded mathematically.

How continuous
compounding works

Most tokens are linear — fees go out, floor stays flat.
Bootstrap makes it exponential.

1
Trade happens → fees generated
2
Bootstrap captures 100% of fees automatically
3
Fees split: buybacks + LP depth
4
Deeper LP = stronger floor
5
Stronger floor attracts more volume
Repeat. Compound. A=P(1+r)ⁿ.
bootstrapliq.fun →
LP Floor Over Time
low mid high time → other tokens A=P(1+r)ⁿ fees compounding
* results may compound faster than depicted

Fee compounding
in real time

Every fee routed back into $A=P(1+r)ⁿ. Zero extracted. Watch the floor grow.

connecting...
TIME SOL USD ACTION TX
Waiting for fee activity...
Total Compounded — SOL
USD Value
Compound Events
Last Activity

Contract Address

HXQdR6zLQnzmZBtnuMmMHY8cuHprvEztQiBnkeTppump Copy
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