Bitcoin Mining Explained: What is it and How Does it Work?


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Understanding Mining Difficulty and Share Calculations

Introduction

Cryptocurrency mining involves solving complex cryptographic puzzles. The success of mining operations relies heavily on understanding key metrics such as hashrate, network difficulty, and shares. This article breaks down these concepts, explaining their relevance and how they interplay in determining a miner's chances of successfully mining a block.

Key Metrics

Example Data

{
    "hashrate1m": "7.67T",
    "hashrate5m": "7.8T",
    "hashrate1hr": "7.99T",
    "hashrate1d": "2.52T",
    "hashrate7d": "814G",
    "lastshare": 1722874113,
    "workers": 3,
    "shares": 495773017,
    "bestshare": 160375623.3883332,
    "bestever": 803828087,
    "authorised": 1720173810,
    "worker": [
        {
            "workername": "worker1",
            "hashrate1m": "4.47T",
            "hashrate5m": "3.96T",
            "hashrate1hr": "4.02T",
            "hashrate1d": "1.28T",
            "hashrate7d": "213G",
            "lastshare": 1722874113,
            "shares": 30852384,
            "bestshare": 160375623.3883332,
            "bestever": 160375623
        },
        {
            "workername": "worker2",
            "hashrate1m": "3.45T",
            "hashrate5m": "3.9T",
            "hashrate1hr": "3.97T",
            "hashrate1d": "1.24T",
            "hashrate7d": "207G",
            "lastshare": 1722874111,
            "shares": 29891430,
            "bestshare": 30151439.59788018,
            "bestever": 30151439
        }
    ]
}

Calculating Your Chances of Hitting a Block

Provided Data:

Steps to Calculate Probability

  1. Convert Units:
    • Your hashrate: \( 7.67 \times 10^{12} \text{ H/s} \)
    • Network hashrate: \( 764.37 \times 10^{18} \text{ H/s} \)
  2. Probability Per Second:

    \( P_{\text{block}} = \frac{H_{\text{user}}}{H_{\text{network}}} = \frac{7.67 \times 10^{12}}{764.37 \times 10^{18}} \)

  3. Simplify:

    \( P_{\text{block}} = \frac{7.67}{764.37 \times 10^6} = \frac{7.67}{764,370,000} \)

  4. Calculate:

    \( P_{\text{block}} \approx 1.003 \times 10^{-8} \)

    This means your chance of finding a block in one second is approximately \( 1.003 \times 10^{-8} \), or 0.000001003%.

Expected Time to Find a Block

  1. Expected Time (in seconds):

    \( \text{Expected Time} = \frac{1}{P_{\text{block}}} \approx \frac{1}{1.003 \times 10^{-8}} \approx 99,700,000 \text{ seconds} \)

  2. Convert to Days:

    \( \text{Expected Time (in days)} = \frac{99,700,000}{60 \times 60 \times 24} \approx 1153 \text{ days} \)

Understanding the Relation Between Best Share Ever and Actual Difficulty

Simple Explanation

Imagine you have a big box of colorful balls. Each ball has a number on it, and your job is to find the ball with the highest number.

Your "best share ever" is like finding a ball with a very high number. The network difficulty is the number you need to beat to win a prize (find a block). The difficulty of each share you find is random.

Technical Explanation

Relation Between Best Share Ever and Actual Difficulty

To find a block, you need a share that meets or exceeds the network difficulty. Higher hashrates mean more shares submitted, increasing the chances of finding high-difficulty shares.

Example

If the network difficulty is 92T and your "best share ever" is 160M, it shows:

Conclusion

Understanding mining metrics like hashrate, shares, and difficulty is crucial for evaluating the performance of your mining operation. While the difficulty of individual shares is random, having better equipment increases your chances of finding higher-difficulty shares, ultimately improving your likelihood of mining a block.