Gauss showed early signs of his mathematical talent. According to popular legend, he discovered a method for adding integers from 1 to 100 at the age of 8. His potential was recognized by his teachers, and he received a scholarship to study at the Collegium Carolinum in Brunswick. Later, he attended the University of Göttingen, where he studied mathematics and quickly gained recognition for his exceptional abilities.

Gauss made numerous groundbreaking contributions to mathematics. In his early 20s, he proved that a regular polygon with (n) sides can be constructed with a compass and straightedge if and only if the number (n) is the product of distinct Fermat primes (a special form of prime numbers). This work settled a long-standing problem in geometry.

He also made significant advancements in number theory, algebra, statistics, and differential geometry. Gauss developed the method of least squares, a fundamental technique used in regression analysis and statistics. He made contributions to the understanding of complex numbers, quadratic forms, and the distribution of prime numbers. His work on the arithmetic of complex numbers laid the foundation for complex analysis.

Apart from mathematics, Gauss made important contributions to astronomy and physics. He conducted extensive work in celestial mechanics, calculating the orbits of celestial bodies and predicting the motion of planets and asteroids. He played a key role in the discovery of Ceres, the first asteroid, in 1801.

Gauss held various academic positions throughout his life and contributed significantly to the advancement of mathematics and science in Germany. He formulated Gauss’s Law, a fundamental principle in electromagnetism. In his later years, he collaborated with Wilhelm Weber on the development of electromagnetic telegraphy.

Gauss’s contributions to mathematics and science earned him numerous honors and accolades during his lifetime. He passed away on February 23, 1855, in Göttingen, Germany. Gauss’s work has had a lasting impact on a wide range of fields, and his ideas continue to be influential in modern mathematics and physics. He is often referred to as the “Prince of Mathematicians” and is celebrated for his profound and enduring contributions to the world of mathematics.