1. Token Price
Price is a direct function of supply. Every token minted raises the price slightly; every token burned lowers it. There are no external market forces, no order books, and no speculation — the price is always computable from first principles.
Worked example
k = 0.01,S = 10,000P = 0.01 × √10,000 = 0.01 × 100 = $1.00
2. Pricing Constant
k anchors token price to your business’s revenue scale. Dividing MRR by 1,000,000 keeps prices in a sensible dollar range across businesses of very different sizes. The floor of 0.005 ensures that even pre-revenue or very early-stage businesses have a nonzero starting price.
Worked examples
MRR = $10,000
k = max(10,000 ÷ 1,000,000, 0.005) = max(0.01, 0.005) = 0.01
MRR = $2,000
k = max(2,000 ÷ 1,000,000, 0.005) = max(0.002, 0.005) = 0.005 (floor applies)
3. Token Earning
When a revenue event occurs, the contributor’s share of that revenue (
α × dR) is converted into whole tokens at the current price. The floor() function ensures tokens are always whole integers — no fractional tokens are ever issued.
Worked example
α = 0.20,dR = $500,P = $1.00tokens = floor(0.20 × 500 ÷ 1.00) = floor(100) = 100 tokens
4. Revenue Distribution
Every revenue event splits into two effects: tokens are minted for the contributor (see Token Earning above), and the same revenue share funds a cash distribution to all existing holders. Your payout is proportional to the fraction of supply you hold.
Worked example
α = 0.20,dR = $1,000D = 0.20 × $1,000 = $200S = 5,000→payout per token = $200 ÷ 5,000 = $0.04
5. Exit Value
When you exit, your tokens are burned and you receive their current market value. Because
P is supply-based, the price at exit depends on how much the supply has grown or shrunk since you earned those tokens. Exiting also reduces S, which lowers P slightly for remaining exits.
Worked example
tokens = 300,P = $2.50exit_value = 300 × $2.50 = $750
6. Supply Floor
Smin is the minimum circulating supply. It exists to prevent the price formula P = k × √S from approaching zero as supply shrinks — a mathematical singularity that would make the system unworkable. Supply is never allowed to fall below 1,000, even if burns would otherwise push it lower.
Worked example
AtThis means even in the worst case — minimal supply and the floor pricing constant — there is always a nonzero, meaningful token price.Sminwithk = 0.005:P = 0.005 × √1,000 = 0.005 × 31.62 ≈ $0.158