MWC-CT31 (MWC) Solo Mining Calculator

Estimate how long it takes to solo mine a block of MWC-CT31 (MWC) with your own hardware. BackPoW combines the live MWC-CT31 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 MWC and USD.

MWC-CT31 network stats

How MWC-CT31 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 MWC-CT31 block?

It depends on your hashrate relative to the MWC-CT31 network hashrate (8.22 KH/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 MWC-CT31 solo calculator to get the exact expected time.

What is the MWC-CT31 block reward?

The current MWC-CT31 block reward is 0.05 MWC. BackPoW tracks the 24h block reward and values a discovered block in both MWC and USD using live market prices.

Is solo mining MWC-CT31 profitable?

Solo mining MWC-CT31 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 MWC-CT31 use?

MWC-CT31 uses the Cuckatoo31 proof-of-work algorithm. You can mine it with any Cuckatoo31-capable ASIC, GPU or CPU listed in the BackPoW hardware database.

What are the odds of finding a MWC-CT31 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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