Hey there, readers! Guess what time it is? It’s trip time! Right now, I’m breaking free from the daily grind, and embarking on an adventure. The thrill of this journey is bubbling up inside me, and I’m hoping you’re feeling just as excited as I am. So, let’s dive right in, get ready, and set off on this journey together!
Geometric Packing for Suitcases
Right now, as I am carefully packing my suitcase, I just noticed that I am thinking of geometric shapes to make my packing efficient. It’s incredible how mathematics seamlessly integrates into our daily tasks. When you’re about to set off on a journey, having a strategic packing plan is vital. That’s where the beauty of geometric packing comes in.

I’m methodically arranging my items, using geometric principles to maximise every inch of space in my suitcase. It’s like I’m solving a live puzzle, starting with the larger, regularly shaped items to form a stable base. These items are the foundation of my packing strategy. Then, I’m filling in the smaller gaps with smaller items, ensuring an efficient and puzzle-like fit.
It’s fascinating how mathematics transforms a mundane activity like packing into a strategic game. With this geometric method, I’m ready for a successful trip with a perfectly organised suitcase.
Knot Theory in Shoelace Tying
Having just finished packing and getting ready to step out, I’m now bending down to tie my shoelaces. It strikes me how even this simple action is deeply rooted in mathematics, particularly knot theory.

As I’m tying my shoelaces, I realise the intricate connection to mathematics. There are two main types of shoelace knots: the reef knot and the granny knot. The reef knot, with its opposite-handed half-hitches, is symmetrical, lies flat, and is stable due to tightening forces. In contrast, the granny knot is asymmetrical, prone to twisting, and less stable. So, as I secure my shoes with a reef knot, I’m applying a little mathematical trick to prevent any trips or stumbles along the way.
Taxicab Number 1729
With my suitcase packed and my shoelaces securely tied, I’m ready to set off. As I book my taxi, I glance at my phone and notice the famous taxicab number 1729 popping up. It’s not just any number; it’s a mathematical wonder.

Taxicab numbers, or Hardy-Ramanujan numbers, are unique mathematical entities. They represent the smallest integer expressible as the sum of two positive integer cubes in n distinct ways. The number 1729 is a famous example, known as the Hardy-Ramanujan number, represented in forms like 1³ + 12³ and 9³ + 10³. While it doesn’t directly help me hail a cab, it’s a reminder of the intriguing mathematical elements in our everyday lives.
With my belongings packed, my shoelaces tied using mathematical precision, and a fresh appreciation for the mathematics around us, I’m embarking on my journey, eager to discover more mathematical marvels.
Perfectly Centred Selfies with the Golden ratio
Now, as I stand in this breathtaking destination, I can’t help but capture the moment with some stunning selfies. But what makes a selfie truly captivating? The secret lies in mathematics, particularly the golden ratio.

I’m using the golden ratio to compose my selfies right now. This mathematical principle is key to achieving aesthetically pleasing and balanced compositions. I’m applying techniques like the Rule of Thirds and the Phi Grid, both rooted in the golden ratio.
The Rule of Thirds involves dividing the frame into nine equal parts and positioning key elements at the intersections or along the lines. This adds interest and balance to the photo, making it more visually appealing. The Phi Grid, a variation of the Rule of Thirds, aligns elements according to the golden ratio, leading to more nuanced and captivating compositions. So, as I snap these selfies, they’re not just pictures; they’re artistic expressions, perfectly centred and wonderfully balanced.
Statistics in Social Media Posting
As I start my journey back home, I’m pondering how mathematics impacts our social media experiences. Posting updates isn’t just about sharing moments; it’s about engaging your audience effectively, and statistics play a huge role in this.

When I decide to share my trip updates, I’m strategizing for maximum engagement. This involves analysing data like views, likes, and shares from my previous posts. By studying these statistics, I’m gaining insights into what my audience enjoys and what might not be as effective.
Armed with this knowledge, I’m tailoring my future content to maximise engagement. Whether choosing the right time to post, crafting compelling captions, or selecting appealing images, statistics are crucial in ensuring my social media updates are well-received.
As my adventure comes to an end, and I begin my journey back, I realise that mathematics is not just an academic subject. It’s a vital part of our daily lives, whether in optimising packing, securing shoelaces, enhancing selfie artistry, or boosting online community engagement. Mathematics is everywhere, subtly shaping our world in often overlooked ways.
In conclusion, on this special day, as we celebrate Mathematics Day on the birth anniversary of Srinivasa Ramanujan on December 22nd, I invite you all to recognize and appreciate the mathematical marvels around us. As you go about your day, remember that mathematics isn’t confined to textbooks; it’s an integral part of our lives, always ready to assist us in unexpected ways. Happy Mathematics Day, and may your journey be filled with delightful mathematical discoveries and unending fascination!
As we close this chapter of my journey, a new and exciting one awaits us at the PARAM Centre. We will be sharing more from this vibrant world of science and mathematics in our upcoming blogs. So, stay tuned for these upcoming explorations!
References:
- https://news.mit.edu/2020/model-how-strong-knot-0102
- https://ahitagnis.medium.com/the-legend-of-the-taxi-cab-number-and-unknown-facts-about-it-8e4f8db6c8c0#:~:text=On%20the%20day%20of%20Ramanujan’s,being%20late%20at%20the%20port.
- https://www.photoworkout.com/golden-ratio-photography/
- https://buffer.com/library/learn-social-media-analytics