What Is A Blockchain, And How Does It Work?

Bitcoin miners refer to the high-powered computers solving complex math problems to mint a coin. Miners are network-dedicated machines that verify all transactions and block any malicious actors. Bitcoin miners compile as many transactions as possible into a block, then verify the block and add it to the chain of previous blocks using a mathematical method. For providing their computing power to theleadbtc the network, miners are paid in newly minted Bitcoin.

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"

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