Augustin-Louis Cauchy

Jean-Victor Poncelet and Projective Geometry

Jean-Victor Poncelet and Projective Geometry

On July 1, 1788, French engineer and mathematician Jean-Victor Poncelet was born, whose study of the pole and polar lines associated with conic led to the principle of duality. As a mathematician, his most notable work was in projective geometry. He developed the concept of parallel lines meeting at a point at infinity and defined the circular points at infinity that are on every circle of the plane. These discoveries led to…
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Sir George Stokes and Fluid Dynamics

Sir George Stokes and Fluid Dynamics

On February 1, 1903, Irish mathematician, physicist, politician and theologian Sir George Gabriel Stokes, 1st Baronet, passed away. Stokes made seminal contributions to fluid dynamics, optics, and mathematical physics including the first version of what is now known as Stokes’ theorem. “It is very difficult for us, placed as we have been from earliest childhood in a condition of training, to say what would have been our feelings had such training never…
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Camille Jordan and the Cours d’Analyse.

Camille Jordan and the Cours d’Analyse.

On January 5, 1838, French mathematician Marie Ennemond Camille Jordan was born. Jordan is known both for his foundational work in group theory and for his influential Cours d’analyse. “[I was advised] to read Jordan’s ‘Cours d’analyse’; and I shall never forget the astonishment with which I read that remarkable work, the first inspiration for so many mathematicians of my generation, and learnt for the first time as I read it what…
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Bernard Bolzano and the Theory of Knowledge

Bernard Bolzano and the Theory of Knowledge

On October 5, 1781, Bohemian mathematician, logician, philosopher, theologian and Catholic priest of Italian extraction Bernard Bolzano was born. Bolzano made significant contributions to both mathematics and the theory of knowledge. He provided a more detailed proof for the binomial theorem and suggested the means of distinguishing between finite and infinite classes. His major work, Wissenschaftslehre (1837), contains various contributions to logic and semantics concerning the relations of compatibility, derivability, and consequence,…
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Charles Hermite’s admiration for simple beauty in Mathematics

Charles Hermite’s admiration for simple beauty in Mathematics

On December 24, 1821, French mathematician Charles Hermite was born. He was the first to prove that e, the base of natural logarithms, is a transcendental number. Furthermore, he is famous for his work in the theory of functions including the application of elliptic functions and his provision of the first solution to the general equation of the fifth degree, the quintic equation. “There exists, if I am not mistaken, an entire…
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Augustin-Louis Cauchy and the Rigor of Analysis

Augustin-Louis Cauchy and the Rigor of Analysis

On August 21, 1789, French mathematician Augustin-Louis Cauchy was born. He is considered one of the greatest mathematicians during the nineteenth century. There are 16 concepts and theorems named for Cauchy, more than for any other mathematician. Cauchy was one of the most prolific mathematicians of all times. Cauchy wrote 789 papers, a quantity exceeded only by Euler and Cayley, which brought precision and rigor to mathematics. Cauchy throughout my Maths Lectures…
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Only the Good Die Young – the Very Short Life of Évariste Galois

Only the Good Die Young – the Very Short Life of Évariste Galois

On June 1st, 1832, French mathematician Évariste Galois was killed in a duel. He was only 20 years of age. He left an elaborate manuscript three years earlier, in which he established that an algebraic equation is solvable by radicals, if and only if the group of permutations of its roots has a certain structure, thereby solving a problem standing for 350 years. But why did he have to die so young? Just because…
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Karl Weierstrass – the Father of Modern Analysis

Karl Weierstrass – the Father of Modern Analysis

On February 19, 1897, German mathematician Karl Theodor Wilhelm Weierstrass passed away. Weierstrass often is cited as the “father of modern analysis“. He formalized the definition of the continuity of a function, proved the intermediate value theorem and the Bolzano–Weierstrass theorem, and used the latter to study the properties of continuous functions on closed bounded intervals. “… it is true that a mathematician who is not somewhat of a poet, will never be a…
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Arthur Cayley and his Love for Pure Mathematics

Arthur Cayley and his Love for Pure Mathematics

On January 26, 1895, British mathematician Arthur Cayley passed away. He was the first to define the concept of a group in the modern way and helped to found the modern British school of pure mathematics. “As for everything else, so for a mathematical theory: beauty can be perceived but not explained. “ — Arthur Cayley, President’s address (1883) to the British Association for the Advancement of Science, in [13] Arthur Cayley –…
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