Loomis Chaffee Classics Journal

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  • Home
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  • Vol. 3: Voice
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Getting Right to the Point: A Creative Non-Fiction of Pythagoras

by Robin Bushley '26

· Vol 1

About 2600 years ago, on a sunlit island called Samos inancient Greece, a boy named Pythagoras was born. Even as a child, Pythagoras was different from others. While the other children played by the shore, Pythagoras sat quietly, watching the waves and the stars, asking questions about the world around him. He wondered why the stars moved the way they did, how the waves always returned to the shore, and if numbers might hold secret answers to life’s mysteries.

As he grew older, his thirst for knowledgecarried him far from home. Pythagoras traveled to Egypt, where he studied geometry and the secrets of the pyramids. Some say he even journeyed to Babylon, where ancient scholars taught him about numbers and the mysteries of the heavens. Everywhere he went, he asked questions, seeking to understand the hidden patterns of the universe.

Eventually, Pythagoras found himself in Croton, a city in southern Italy. There, he gathered followers who shared his curiosity. Together, they formed a community, part school, part brotherhood, where they studied mathematics, music, philosophy, and the laws of nature. These people believed something remarkable: that numbers were not just tools for counting— they were the very language of the universe.

Among their many discoveries, one truth stoodout. Pythagoras noticed something fascinating about triangles with one right angle— those with one corner exactly ninety degrees. He observed that if you took the two shorter sides of the triangle, squared their lengths, and added them together, the total would exactly equal the square of the longest side, the hypotenuse.

He showed this truth again and again, using pebbles, lines in the sand, and drawn shapes on clay tablets. No matter how big or small the triangle, the relationship held. And so, what we now call the Pythagorean Theorem was born: in a right-angled triangle, the square of the hypotenuse is equal to the sum of the squares of the other two sides.

But for Pythagoras, this was not just a clever trick with numbers. It was a glimpse into the harmony of the cosmos. He believed that if numbers could explain something as simple as a triangle, they could explain the movements of the stars, the notes of a beautiful song, and
even the order of life itself.

His theorem became a symbol— proof that through logic and reasoning, humans could uncover the hidden rules of nature. The Pythagoreans treated this knowledge with awe, using it not just in mathematics, but in their music, architecture, and philosophy.

Though centuries have passed, and the world has changed in countless ways, Pythagoras’ discovery still lives on in classrooms, engineering, and art. Every time someone builds a house, designs a bridge, or simply solves a geometry problem, the spirit of Pythagoras— the boy who watched the waves and counted the stars— is there.

Bibliography

BBC- History - Historic figures: Pythagoras (C.580 BC - C.500 BC). (2011, February 18). https://www.bbc.co.uk/history/historic_figures/pythagoras.shtml

Biography of Pythagoras - math word definition - Math Open Reference. (n.d.). https://www.mathopenref.com/pythagoras.html

Pythagoras. (n.d.). Maths History. https://mathshistory.st-andrews.ac.uk/Biographies/Pythagoras/

The Editors of Encyclopedia Britannica. (2025, March 26). Pythagoras | Biography, Philosophy, & Facts. Encyclopedia Britannica. https://www.britannica.com/biography/Pythagoras

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