Journey Through Mathematical History







Ancient Origins
Prehistory â 600 BCEThe birth of number, accounting, and early geometry.
Pythagorean Triples Discovered
Mesopotamia
Babylonian mathematicians record clay tablets (like Plimpton 322) showing they knew the relationship between sides of right trianglesâover 1000 years before Pythagoras.





Classical Antiquity
600 BCE â 500 CEThe Greek miracle: proofs, axioms, and the size of the Earth.
The Elements
Euclid of Alexandria·Alexandria, Egypt
Euclid compiles all known mathematics into 'The Elements'â13 books that would serve as the foundation of mathematical education for over 2000 years.
Foundations of Trigonometry
Hipparchus·Rhodes, Greece
Hipparchus creates the first trigonometric tables, enabling the calculation of unknown sides and angles in triangles.




The Middle Ages
500 CE â 1500 CEPreservation and progress in India, Islam, and Medieval Europe.
Liber Abaci
Fibonacci·Italy
Fibonacci introduces Hindu-Arabic numerals to Europe and poses the famous rabbit problem, giving us the Fibonacci sequence.

The Scientific Revolution
1500 CE â 1700 CEAlgebra matures and Calculus is born to describe the heavens.
Calculus & Principia
Isaac Newton·England
Newton publishes the Principia, introducing calculus and using it to explain the motion of planets, forever changing physics and mathematics.
The Enlightenment
1700 CE â 1800 CEAnalysis, probability, and the unification of fields.
Graph Theory Begins
Leonhard Euler·St. Petersburg
Euler solves the Seven Bridges of Königsberg problem, inventing graph theory and topology in the process.
The 19th Century
1800 CE â 1900 CERigor, non-Euclidean geometry, and the study of infinity.
Disquisitiones Arithmeticae
Carl Friedrich Gauss·Germany
Gauss publishes his masterwork on number theory at age 24, establishing the field and introducing modular arithmetic.
Infinite Sets
Georg Cantor·Germany
Cantor proves that some infinities are larger than others, creating set theory and revolutionizing our understanding of infinity.
The Modern Era
1900 CE â PresentFoundations, incompleteness, and the dawn of computation.
Incompleteness Theorems
Kurt Gödel·Vienna
Gödel proves that any consistent mathematical system contains statements that cannot be proven true or false within the system itself.
And the journey continues...