Milestone Buy Calculator: Net Buying Needed to Reach a Market Cap Target
All milestones at a glance
| Target | Multiple of now | Net buying needed | In SOL | Buys of the average size |
|---|
The math
A constant product pool keeps the product of its two sides fixed. With total liquidity L, each side holds about L/2 in value. Buying adds money to the quote side, raising price in proportion to the square of that side. To lift price (and so market cap, if supply stays the same) by a factor r, the quote side must grow by a factor of the square root of r. Net buying needed is therefore (L / 2) multiplied by (the square root of r, minus 1). See liquidity depth and price impact and the price impact calculator.
Why it is only an estimate
- It assumes no selling at all. Any sell pushes the requirement up, because sold tokens have to be bought again just to stand still.
- It assumes liquidity stays put. If liquidity is added or removed, the numbers change.
- Supply matters. Market cap is price times supply, so burns change the maths slightly. See the market cap calculator and token burning.
- Real pools differ. Fees, the actual pool design and other trading activity all change results.
What it is and is not
This is arithmetic to help you understand how much demand a target requires. It is not a forecast, a promise or a price target, and most memecoins never reach their next milestone. Rewards from the FOMO app or anywhere else do not change the maths. Read QNT risk factors and risk management. Not financial advice.
Worked example with a $35,000 pool
These figures are an example pool, not a statement about any real token's future. With total liquidity L of $35,000, each side holds about $17,500, so the quote side Q is 17,500. The formula is net buying = Q times (the square root of r, minus 1), where r is the target market cap divided by the current one.
| Target multiple r | Square root of r | Net buying needed | Buys of $50 |
|---|---|---|---|
| 2x | 1.414 | about $7,249 | about 145 |
| 3x | 1.732 | about $12,811 | about 256 |
| 4x | 2.000 | $17,500 | 350 |
| 5x | 2.236 | about $21,631 | about 433 |
| 10x | 3.162 | about $37,840 | about 757 |
Read the 2x row with the default inputs: 145 buys of $50 over 7 days is about 21 buys a day, every day, with nobody selling. Notice the shape: the 4x target needs about 2.4 times the net buying of the 2x target, because (2 minus 1) divided by (1.414 minus 1) is about 2.41. So the requirement grows more slowly than the multiple itself, but it never stops growing. The check on the formula: after net buying of $7,249 the quote side is 24,749, which is 17,500 times 1.414, and the price scales with its square, giving 2.0 times the old price.
Adding a pool fee
If the pool charges a fee, only part of each buy reaches the reserves. As a rough guide, divide the net figure by (1 minus the fee). With a 1 percent fee the 2x target becomes about $7,322 instead of $7,249. The calculator's fee box does this adjustment, but real pools handle fees in different ways, so treat the result as an estimate.
Common misreadings
- "Needed buying" is not "expected buying". The tool says what a target would require, not what will happen. Most memecoins never reach the next milestone.
- Net means after sells. If holders sell $10,000 during the climb, you need another $10,000 of buying to stand still, and sells at higher prices cost more to absorb.
- Pool size is not market cap. A $35,000 pool can sit under a market cap many times larger. That gap is why small buys move the price. See Market Cap vs FDV.
- Liquidity moves. If liquidity providers add or pull funds, the answer changes immediately.
- Burns change the arithmetic. Market cap equals price times supply, so a smaller supply at the same price is a smaller market cap. Check the burn calculator.
How to check this yourself
- Open the pool on DexScreener and note the liquidity figure. Use it as L.
- Read the current market cap, ideally using the same supply the chart site uses.
- Pick a target and compute Q times (the square root of r, minus 1) by hand or with a spreadsheet.
- Compare to the volume shown. Daily volume far below the answer tells you how big the gap is.
The constant product rule used here is the one described in Uniswap's documentation, and other pool designs behave differently. For the principle in depth read Liquidity Depth and Price Impact Explained and What Is a Liquidity Pool in Crypto. Education only, not financial advice. This is arithmetic, not a forecast, and the QNT memecoin is independent of Quantinuum Ltd.
Sources and further reading
Facts checked 2026-10-09 against the linked pages. Education only, not financial advice. Nothing here predicts the price of any asset, and the QNT memecoin is an independent community token with no link to Quantinuum Ltd or any lab, chain or exchange named on this page.
Frequently asked questions
How much buying does it take to reach the next milestone?
It depends on pool liquidity and how far away the target is. The calculator shows the net buying needed with no selling, using the latest saved numbers.
How does the required buying grow as the target gets bigger?
It grows with the square root of the market cap multiple, minus one. In the $35,000 pool example, a 4x target needs about 2.4 times the buying of a 2x target, not twice as much as the multiple alone might suggest, and every sale adds to what must be bought just to stand still.
Does this predict that QNT will reach the milestone?
No. It only calculates what net demand a target would require under simple assumptions.
What counts as net buying?
Total buys minus total sells. Selling has to be offset by extra buying before the price makes progress.
Why does the pool fee matter?
A fee takes a small cut of each trade, so slightly more buying is needed for the same price move.
Why does the formula use a square root?
In a constant product pool, price is proportional to the square of the quote side. To multiply price by r, the quote side only has to grow by the square root of r.
How many buys is that at my average size?
Divide the net buying needed by your average buy size. At $7,249 and $50 per buy, that is about 145 buys.
Can I use it for a token on a bonding curve?
No. It models a constant product pool. A pump.fun curve before graduation follows a different formula. See What Is a Bonding Curve? How pump.fun Prices Tokens.
Does a bigger pool make the target harder?
Yes. The needed buying scales with liquidity, so doubling the pool doubles the required net buying for the same multiple.
Keep reading
- Price Impact Calculator for Small Token Pools
Estimate how much a buy or sell moves the price in a simple constant product pool, and what average price you would really get. Educational tool. - Market Cap Calculator: Price, Supply and Market Cap
Convert between token price and market cap using QNT's current supply. A simple calculator for understanding market cap, not a price prediction. - Liquidity Depth and Price Impact Explained: Why Trade Size Moves Price
Learn how liquidity depth and price impact work in a pool, why larger trades move price more, and what the constant product idea means for memecoin traders. - QUANTUM (QNT) Risk Factors: An Honest Look at What Can Go Wrong
A plain risk disclosure for QUANTUM (QNT): speculative asset, no utility promises, pool dependent liquidity, holder concentration and narrative risk.
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