Revenue vs bond cost as the fee you keep changes
Each row is a deployer fee in basis points at your target daily volume. Revenue at full ramp scales straight with the fee; the break-even daily volume is the steady-state notional needed to cover the bond's annual carrying cost at that fee. Your current fee is highlighted.
| Deployer fee | Revenue/day (full) | Break-even vol/day | Net/day (full) |
|---|
The bond is a fixed cost; the market you launch is not
A builder code prices itself instantly — you route volume, you earn a cut, there's no lock-up. HIP-3 is a different bet entirely: the 500,000 HYPE bond ties up real capital, currently worth many millions of dollars, for as long as the market you deploy stays live, and it earns its carrying cost every single day whether or not traders show up. The number builders skip is that a brand-new permissionless market almost never opens with mature volume — it ramps, often over weeks or months, while the bond's cost accrues from day one at full weight. That gap between when the cost starts and when the revenue catches up is exactly what the break-even day answers: not just "does this market eventually pay for itself" but "how long is the capital underwater while it gets there." HIP-3 open interest grew from roughly 790 million dollars in January 2026 to 3.73 billion by July, so the volume is demonstrably real in aggregate — but that is spread across many deployed markets, and the economics of any one of them still come down to whether its own volume clears its own bond's cost. To price the simpler, unlocked side of building on Hyperliquid, use the builder fee calculator; if you're staking HYPE for a trading discount rather than bonding it for a market, that's the HYPE staking fee discount calculator.
The math
The bond's capital locked is B = bonded HYPE × HYPE price. Its annual carrying cost nets your opportunity rate opp against the native staking yield s the HYPE would otherwise earn: C = B · (opp − s), and the daily figure is C ⁄ 365. Your market's fee revenue at daily volume V and net fee rate f (basis points ÷ 10,000) is V · f per day. The steady-state break-even daily volume is the notional where daily revenue equals daily carrying cost: Vbe = C ⁄ (f · 365).
Because a new market ramps rather than opening at full volume, assume daily volume rises linearly from 0 to the target V over R ramp days, then holds flat. Cumulative revenue at day t ≤ R is f·V·t²⁄(2R) (the area under a ramp), and for t > R it is f·V·R⁄2 + f·V·(t−R). Cumulative carrying cost at day t is simply (C⁄365) · t, since the bond accrues cost at full weight from day one regardless of ramp. The break-even day solves cumulative revenue = cumulative cost: if that crossing falls inside the ramp, t* = 2R·(C⁄365) ⁄ (f·V); if it falls after, t* = (f·V·R⁄2) ⁄ (f·V − C⁄365), which only exists if full-ramp daily revenue f·V exceeds the daily carrying cost — otherwise the market never breaks even at that volume and fee. This ignores that real volume is noisy rather than a clean ramp, and that fee rates and HYPE's price both move over the market's life, so treat the day as an order-of-magnitude planning figure, not a guarantee.