Not so trivial. During my studies, I’d learned a few interesting things, that I’ve never ever really talked to someone about, and never tried to write them down — and now I wish I had those insights written down, so that I could analyze them a bit more. I highly recommend to scribble down any spontaneous idea or thought — in an app editor, google docs file (you find your own suitable way) — but please do, you would never know how this idea could help you in the future, or even might help to spark an even better idea. (note: This is what we do at Glasp).

Not so trivial. During my studies, I’d learned a few interesting things, that I’ve never ever really talked to someone about, and never tried to write them down — and now I wish I had those insights written down, so that I could analyze them a bit more. I highly recommend to scribble down any spontaneous idea or thought — in an app editor, google docs file (you find your own suitable way) — but please do, you would never know how this idea could help you in the future, or even might help to spark an even better idea. (note: This is what we do at Glasp).

One of the most intriguing mathematical problems in history is Fermat's Last Theorem. Around 1637, the French mathematician Pierre de Fermat wrote in the margin of a book that the more general equation an + bn = cn had no solutions in positive integers if n is an integer greater than 2. His claim was discovered some 30 years later, after his death. This claim, which came to be known as Fermat's Last Theorem, stood unsolved for the next three and a half centuries.

Fermat's Last Theorem captured the attention of mathematicians worldwide, who attempted to prove or disprove the claim. Countless efforts were made, but the theorem remained elusive. It wasn't until 1994 that the British mathematician Andrew Wiles finally presented a proof, ending centuries of speculation and intrigue. Wiles' proof was complex and required advanced mathematical concepts, but it provided a definitive solution to the problem that had puzzled mathematicians for generations.

The story of Fermat's Last Theorem highlights the importance of perseverance and dedication in the pursuit of knowledge. Wiles spent years of his life working on the problem, facing setbacks and challenges along the way. His determination to solve a centuries-old mystery serves as an inspiration to all who strive to push the boundaries of human understanding.

In a broader sense, Fermat's Last Theorem reminds us that some of the most significant discoveries and breakthroughs in any field often come after years of hard work and perseverance. It is easy to become discouraged when faced with complex problems or seemingly insurmountable obstacles. However, history has shown time and time again that with enough dedication and persistence, even the most challenging problems can be solved.

So how can we apply the lessons of Fermat's Last Theorem to our own lives and pursuits? Here are three actionable pieces of advice:

1. Embrace the journey: Just like Andrew Wiles, it is essential to embrace the journey and not solely focus on the end goal. The process of solving a problem or unraveling a mystery can be just as rewarding as the final solution. Take the time to appreciate the small victories and the knowledge gained along the way.

2. Seek support and collaboration: Wiles did not work alone in his quest to prove Fermat's Last Theorem. He sought support from fellow mathematicians and engaged in collaborations that helped him refine his ideas and approach. Don't be afraid to reach out to others for guidance or to form partnerships that can enhance your own work.

3. Persevere in the face of challenges: Wiles faced numerous challenges throughout his journey to prove Fermat's Last Theorem. He encountered setbacks, made mistakes, and faced criticism from his peers. However, he never gave up. When faced with challenges, remind yourself of the importance of persistence and keep pushing forward.

In conclusion, Fermat's Last Theorem serves as a reminder of the power of human determination and the rewards that come from dedicating oneself to the pursuit of knowledge. It teaches us to embrace the journey, seek support and collaboration, and persevere in the face of challenges. By applying these lessons to our own lives and pursuits, we can overcome obstacles and achieve our goals, no matter how complex or elusive they may seem. So, let us take inspiration from the story of Fermat's Last Theorem and continue to push the boundaries of human understanding.