HLP deposit vs idle USDC — side by side
Both valued over your holding period on the same capital. HLP adds the vault yield, the 3× points and any principal scenario you set; idle USDC earns its cash yield and 1× points. The larger total wins.
| Component | HLP vault | Idle USDC |
|---|
How much does the airdrop have to be worth?
The airdrop value is the biggest guess in the whole model. Each row assumes a different value at 1× and shows whether HLP still beats idle cash once its yield, multiplier and your principal scenario are counted.
| Airdrop at 1× (APR) | HLP edge vs USDC | Verdict |
|---|
A multiplier is only worth what it multiplies
The 3× on HLP is the headline, but a multiplier is a lever on a number you have to guess, and if that number is small the lever moves almost nothing. Points accrue as capital times multiplier times time, so the extra value HLP throws off is three times your baseline airdrop assumption plus whatever the market-making book earns — minus whatever the book loses in a bad stretch. That last part is where most points-farmers fool themselves: HLP is an active trading vault that can and does draw down when it is caught on one side of a violent move, and no entry fee does not mean no risk. Set the principal scenario to something ugly and watch a confident airdrop assumption evaporate. The honest way to use this is to put in the airdrop value you would actually bet on — not the number that makes the trade look good — read the break-even, and decide whether the multiplier is worth the exposure. Size the same capital against a straightforward points program with the points farming ROI calculator, value a speculative drop with the airdrop calculator, and if you are supplying a market-making vault, understand its LP risk with the perp vault LP calculator.
The math
Let capital be C, held for D days (year fraction t = D/365). HLP yield contributes C · yhlp · t; idle USDC contributes C · yusdc · t. Airdrop value is set as an annual rate at 1× multiplier, a, and scales with the activity multiplier: HLP earns C · a · mhlp · t, idle cash earns C · a · musdc · t. The HLP principal scenario s (a percentage move on the deposited book over the period) adds C · s.
HLP total return = C · (yhlp · t + a · mhlp · t + s); idle total = C · (yusdc · t + a · musdc · t). The edge is the difference. Setting the edge to zero and solving for a gives the airdrop break-even: the value at 1× at which the deposit stops beating cash, a* = (yusdc − yhlp − s/t) ÷ (mhlp − musdc). Below your own airdrop assumption the multiplier pays; above it, cash wins. This is a simple-interest model that ignores compounding, gas, the short post-deposit lock, and the fact that the airdrop value and HLP scenario are estimates, not quotes. Treat it as a sizing screen, not a promise of a drop.