Bonding curve

The open pricing formula that sets the AFLOS price.

The curve uses virtual reserves in a constant-product arrangement. The two virtual figures are fixed at deploy time and cannot be changed afterwards.

The price formula

M_v (virtual MON)   = 21,580.2773 MON
T_v (virtual tokens)= 253,125,000 AFLOS
k = M_v x T_v       = 5.4625 x 10^12

Price (MON per AFLOS) = (M_v + m) / (T_v - q)

    m = MON that has entered the curve
    q = tokens already sold from the curve

Because k is constant, every purchase adds to m and reduces q at the same time — both push the price up. A sale does the opposite.

Curve figures

Measure	Value
Starting price	0.00008525 MON
Price at graduation	0.006906 MON
Total rise	81x
Tokens sold by the curve	250,000,000
Graduation reached at	225,000,000 (90%)
MON raised at graduation	~172,642 MON

Buying and selling

Buying moves the price up for every later buyer, including yourself on a large order.
Selling moves the price down and returns part of the MON to the seller.
The curve refuses a sale larger than its reserve can pay — it will never pay out more than it holds.

Why an open formula matters

Anyone can compute the price from on-chain data without asking permission or trusting any party. There are no hidden discounts and no special price for particular addresses.

⚠️

A large purchase moves the price far more than a small one. Check the estimated amount you will receive before confirming — the site always shows it before you sign.

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