e^x @exponentialspl

Gm, got some much needed rest. back to building

F(t,V) = F₀ · e^(rt + V/V*)

currently integrating customizable exponential parameters into the launchpad. soon, creators will be able to define how aggressively their token's mathematical floor compounds with time and accelerates with trading volume. some curves will grow steadily over time. others will respond much more aggressively to spikes in volume. every token will still have its own automated buyback and burn engine, but creators will have greater control over the mathematics driving its defense mechanism. different curves. different growth rates. the same principle: the calculated floor only moves up. exponential-spl.app

one equation changes how a token's entire lifecycle works. F(t,V) = F₀ · e^(rt + V/V*) the beauty of this formula is that it has two inputs that can never move backward: time and cumulative trading volume. every second that passes compounds the calculated floor. every dollar traded accelerates its growth. and because the function is exponential, the effect becomes increasingly noticeable as those inputs accumulate. meanwhile, that same trading volume generates the fees used to buy back and permanently burn tokens, with more aggressive spending whenever market price falls below the floor. the market decides the price. mathematics determines the rising target. the engine responds to the difference. exponential-spl.app

i want to emphasize just how powerful this mechanism becomes as trading volume grows. every dollar traded pushes the exponential floor higher, while simultaneously generating fees that fund buybacks and permanently remove tokens from circulation. and when market price falls below that rising floor, the engine automatically becomes more aggressive. think about what happens when volume really starts picking up. the floor accelerates, buyback funding increases, and supply continues shrinking with every successful burn. exponential-spl.app

you have just witnessed the exponential defense mechanism in action. the market can dip below the floor, but the mathematical target itself never moves backward. price can fall. the curve keeps climbing. exponential-spl.app

a defended dip. in a traditional market, a dip is just a dip. on exponential, falling below the calculated floor triggers a completely different response. when market price crosses below the exponential floor, the engine switches from small, randomized buybacks to defense mode, deploying 25% of its available fee reserves, capped at $50 per cycle, to buy back and permanently burn tokens. meanwhile, the mathematical floor continues rising with time and trading volume, regardless of what the market does. the deeper the price falls below its floor, the longer the engine remains in defense mode, provided reserves are available. the floor isn't a guarantee that price will recover. it's a rising target that automatically changes how aggressively trading fees are deployed. exponential-spl.app

bonding curves will never be the same. for the first time, time and trading volume don't just move a token through a curve. they continuously raise an exponential floor that is designed to go up over time. F(t,V) = F₀ · e^(rt + V/V*)

the beauty of the exponential curve will start to show as trading volume spikes. right now, we're still in the early stages, where the effects of compounding are less noticeable. but as volume accumulates, the mathematical floor accelerates, while the same trading activity generates more fees to fund buybacks and permanent burns. and unlike market price, the calculated floor never moves backward.

the exponential loop. every trade does more than generate volume. it contributes to a cycle designed to continuously raise the mathematical floor while reducing token supply. here's how it works. trading volume accelerates the exponential floor, pushing its calculated target higher with every dollar traded. that same trading activity generates creator fees, which the engine collects and uses to buy back and permanently burn tokens. when the market trades above the floor, the engine makes small, randomized buybacks. when price falls below it, the engine switches to defense mode and deploys a larger portion of its available reserves. every successful buyback removes tokens from circulation, while time and cumulative volume continue pushing the floor higher. volume raises the floor. fees fund the buybacks. buybacks reduce supply. the floor is a mathematical target, not a guaranteed market price, but the mechanism keeps responding as long as it has fees available to deploy. nothing in the floor's equation runs backward. exponential-spl.app

give the manifesto on the site a read. it explains the mathematics, the two clocks, and exactly how the engine behaves above and below the floor. i don't see why anyone would choose to launch somewhere else when they can launch a coin with an exponential floor that rises with time and volume. adopt the masses. exponential-spl.app

a bonding curve follows a mathematical function that determines how a token's price changes as supply is bought and sold. but what happens when the curve itself is designed to rise with time and trading volume? F(t,V) = F₀ · e^(rt + V/V)* tokens have always had prices determined by supply and demand, with no mathematical mechanism for their price floors to continuously rise. until now. exponential-spl.app introduces a second curve alongside the market price: an exponential floor that compounds with time and accelerates with every dollar of trading volume. unlike a traditional bonding curve, this floor doesn't move down when someone sells. its two inputs, time and cumulative volume, can only increase. and there's an engine behind it. every coin generates trading fees that fund automated buybacks and permanent burns. when price trades above the floor, the engine makes small purchases. when price falls below it, the engine deploys a larger portion of its reserves to defend the calculated level. one curve determines where the market trades. the other determines where buyback pressure intensifies. the floor is not a guaranteed minimum price, but its mathematical trajectory never reverses. time compounds it. volume multiplies it. buybacks defend it. exponential-spl.app

the exponential engine is now running. every fee claim, automated buyback, and permanent token burn is recorded onchain. you can track all engine activity, including each coin's exponential floor, trading volume, buybacks, and burns, directly at: exponential-spl.app or follow the engine's transactions on solscan: solscan.io/account/ACht9W…

what if every coin had a price floor that could only move in one direction? up. introducing exponential-spl.app, a new way to launch tokens with exponential price floors that continuously rise over time. every coin launched has its own price floor governed by a single equation: F(t,V) = F₀ · e^(rt + V/V)* two things determine how quickly it grows: how long the coin has existed and how much trading volume it has generated. time compounds the floor continuously, while trading volume multiplies it. neither input can move backward, meaning the calculated floor can only increase. every coin also has its own automated engine that collects trading fees and uses them to buy back and permanently burn tokens. when the market price is above the calculated floor, the engine makes small, randomized purchases and burns the tokens. but when the price falls below the floor, the engine switches into defense mode, committing 25% of its available reserve, up to $50 per cycle, toward buying and burning tokens. the closer the market gets to falling behind its exponential floor, the more aggressively the engine responds. the more a coin trades, the faster its floor compounds. the longer it exists, the higher that floor climbs. time compounds the floor. volume multiplies it. creator fees defend it. exponential-spl.app

F(t,V) = F₀·e^(rt+V/V*)