What are some ancient mathematics techniques that are still relevant today?

What are some ancient mathematics techniques that are still relevant today?

Ancient mathematics techniques like the Babylonian method for solving quadratic equations and Euclidean geometry are still foundational in modern mathematics.

Can you explain the Babylonian method in more detail?

Sure! The Babylonian method, also known as Heron's method, is an iterative algorithm for finding square roots. It starts with an initial guess and refines it to get closer to the actual square root.

What about the contributions of ancient Greeks?

The ancient Greeks, particularly Euclid, contributed significantly through geometry. Euclid's 'Elements' laid the groundwork for modern geometry and introduced rigorous proofs.

Are there any techniques from ancient China?

Yes! Ancient Chinese mathematics included techniques like the 'Nine Chapters on the Mathematical Art,' which covers various topics including algebra and geometry.

How did these techniques influence modern mathematics?

These ancient techniques provided foundational concepts and methods that modern mathematics builds upon, influencing everything from algebra to calculus.