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  1. Augustus De Morgan (27 June 1806 – 18 March 1871) was a British mathematician and logician. He is best known for De Morgan's laws , relating logical conjunction, disjunction, and negation, and for coining the term " mathematical induction ", the underlying principles of which he formalized. [1]

  2. Jun 23, 2024 · Augustus De Morgan was an English mathematician and logician whose major contributions to the study of logic include the formulation of De Morgan’s laws and work leading to the development of the theory of relations and the rise of modern symbolic, or mathematical, logic.

  3. Jun 27, 2011 · Summary. Augustus De Morgan became the first professor of mathematics at University College London and made important contributions to English mathematics. View eleven larger pictures. Biography. Augustus De Morgan's father, John De Morgan (5 October 1771 - 27 November 1816), was a Lieutenant-Colonel in the Madras Native Infantry.

  4. May 21, 2018 · De Morgan, Augustus (1806-1871) A famous English mathematician, de Morgan was one of the first English scientists who investigated the phenomena of Spiritualism and became convinced of its paranormal nature.

  5. Jun 27, 2019 · On June 27, 1806, British mathematician and logician Augustus De Morgan was born. He formulated De Morgan ‘s laws and introduced the term mathematical induction, a method of mathematical proof typically used to establish a given statement for all natural numbers.

  6. Aug 13, 2023 · Augustus DE MORGAN. b. 27 June 1806 - d. 18 March 1871. Summary. De Morgan is chiefly remembered today for his work in algebra and logic. He also made noteworthy contributions to probability theory, most especially concerning its use in actuarial mathematics.

  7. Joan L. Richards reviews De Morgan's presidential address to the London Mathematical Society in 1865, where he argued for a historical approach to mathematics that emphasized the evolution of ideas rather than the logical development of results. She contrasts his conceptual view of mathematics with the formal and abstract approach of modern algebraists and shows how he influenced the foundations of algebra.