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            <strong>Solo Miner</strong>
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                    <h2>Yes i know</h2>
                    <p>
                        Yes, I know, I saw a video of someone explaining the concept of solo mining. I was really amused to see how it worked, and that's what got me into the topic of crypto.

                        The concept is simple: instead of mining in a pool with many people and sharing the rewards based on who mined the most, you mine alone, and if you manage to hit a block, you keep the entire reward for yourself (minus the network usage fees).

                        So, I wanted to have fun setting everything up properly, just like a real cryptocurrency miner but on a very small scale. A little desk decoration that tries to hit a BTC block.
                    </p>
                </section>

                <section class="mb-5">
                    <h2>How do i do</h2>
                    <p>
                        I simply took an ESP32, flashed it with the
                        <a href="https://github.com/BitMaker-hub/NerdMiner_v2" target="_blank">
                            NerdMinerV2
                        </a>

                        firmware, connected it to my WiFi network in a separate VLAN, and linked it to my BTC account— and that was it, all set up!

                        Then, I designed a small 3D-printed stand so it could proudly sit on my desk. That way, every time I look at it, I can think to myself, "I definitely made the right choice doing this instead of studying the night before an exam." (Don't worry, I passed it!)
                    </p>
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                    <h2>Calculs</h2>
                    <p>
                        Let's do some quick calculations.

                        My ESP32 mines at an average of 60Kh/s. Let's take a very arbitrary value of approximately 500 EH/s, which is 500 × 10¹⁸ H/s.

                        This means I have 1 in 8.3 × 10¹⁵ (about 8,300 trillion) chances of finding the right block...

                        Or...

                        Since a block is found every 10 minutes, that would mean 160 billion years.

                        <p>\[
                            \frac{5 \times 10^{18} \text{ seconds}}{60 \times 60 \times 24 \times 365} \approx 1.6 \times 10^{11} \text{ Years}
                            \]</p>

                    Yeah... I’m going to have to wait. 😅
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