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USDC/USDT 0.01% Uniswap v3 pool on Ethereum

USDC/USDT 0.01% Uniswap v3 on Ethereum: the best backtested range (±0.05%) earned a net APR of 1.1% over the last 7 days — fee APR 1.1% minus impermanent loss 0.0% — in range 97% of the time. Partly estimated from swaps, updated hourly.

Best range

±0.05% around the price at entry — ticks -4 to 6: net APR 1.1% over the last 7 days (fees 1.1%, impermanent loss 0.0%, in range 97% of the hours), partly estimated. You can add liquidity in this range from your own wallet on the pool's official contract, with no fee: open the pool.

Net APR by price range

Range1 hour24 hours7 days
±0.05%2.8% (7.2% − 4.4%)0.4% (1.1% − 0.7%)≈1.1% (1.1% − 0.0%)
±0.1%1.4% (3.6% − 2.2%)0.2% (0.6% − 0.4%)≈0.6% (0.6% − 0.0%)
±0.5%0.3% (0.7% − 0.4%)0.0% (0.1% − 0.1%)≈0.1% (0.1% − 0.0%)

Each cell: net APR (fee APR − impermanent loss), annualised, per unit of liquidity in range. ≈ = some hours estimated from swaps.

How it is measured

Every hour LPSignal reads the pool's fee-growth counters on chain — the exact fees one unit of in-range liquidity earned, dynamic fees included — backtests each price range over the last hour, day, week and month, and subtracts the impermanent loss against holding the two tokens. See the methodology.

Questions

What is the net APR of the USDC/USDT 0.01% Uniswap v3 pool on Ethereum?

Over the last 7 days, its best backtested price range (±0.05%) earned a net APR of 1.1%: a fee APR of 1.1% minus 0.0% of impermanent loss against simply holding the two tokens, in range 97% of the time (as of 2026-10-02T14:00 UTC). LPSignal recomputes it every hour.

Which price range is best for USDC/USDT on Uniswap v3 (Ethereum)?

Of the ranges LPSignal backtests for a stable pair, ±0.05% (ticks -4 to 6) paid the most after impermanent loss over the last 7 days. A narrower range earns more fees while the price stays inside it and nothing once it leaves; past results are not a forecast.

Is the APR shown on DEX sites the same as this net APR?

No. DEX sites usually show a pool-level fee APR: recent fees divided by all the liquidity in the pool. It ignores impermanent loss and where your range sits. Net APR here is what one unit of liquidity in a specific range actually earned, from the pool's fee-growth counters, minus its impermanent loss.

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