LBRY (LBRY) Solo Mining Calculator

Estimate how long it takes to solo mine a block of LBRY (LBRY) with your own hardware. BackPoW combines the live LBRY network difficulty with your hashrate to compute the expected block time, the cumulative probability of finding a block over day, month and year, and the expected mining revenue in LBRY and USD.

LBRY network stats

How LBRY solo mining odds are calculated

Solo mining is memoryless: every hash is an independent lottery ticket, so the wait for a block follows an exponential distribution rather than a fixed schedule. On average a block takes T = network_hashrate ÷ your_hashrate × block_time, and the probability of finding at least one within a window t is P = 1 − e^(−t/T). BackPoW uses this Poisson relation instead of a naive linear estimate.

Frequently asked questions

How long does it take to solo mine one LBRY block?

It depends on your hashrate relative to the LBRY network hashrate (24.21 TH/s). Because hashing is memoryless, the time to find a block follows an exponential distribution: on average T = network_hashrate / your_hashrate × block_time. Enter your hashrate in the BackPoW LBRY solo calculator to get the exact expected time.

What is the LBRY block reward?

The current LBRY block reward is 141 LBRY. BackPoW tracks the 24h block reward and values a discovered block in both LBRY and USD using live market prices.

Is solo mining LBRY profitable?

Solo mining LBRY profitability depends on your hashrate, electricity cost and pool fees versus the block reward value and how often you expect to find a block. The BackPoW calculator shows daily, monthly and yearly gross revenue and net profit so you can decide.

What algorithm does LBRY use?

LBRY uses the LBRY proof-of-work algorithm. You can mine it with any LBRY-capable ASIC, GPU or CPU listed in the BackPoW hardware database.

What are the odds of finding a LBRY block?

BackPoW models the cumulative probability of finding at least one block over a day, week, month or year with the Poisson formula P = 1 − e^(−t/T), giving a realistic chance instead of a naive linear estimate.

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