Pierre de Fermat Biography

(French Mathematician and Founder of the Modern Theory of Numbers)

Birthday: December 6, 1607 (Sagittarius)

Born In: Beaumont-de-Lomagne, France

Pierre de Fermat was a 17th century French mathematician who made significant contributions towards the development of infinitesimal calculus. He did path breaking research in into number theory and discovered several new patterns in numbers which had puzzled mathematicians for centuries. Born into a wealthy family of high social ranking, he decided to pursue legal profession as was expected from young men of his social stature in those days in spite of his deep love for mathematics. But embarking on a professional field totally unrelated to the field of mathematics did not keep the young man from becoming an amateur mathematician in his own right. Initially he wrote about his mathematical discoveries to his friends in letters, often with little or no proofs. Later on as he gained in prominence, his findings were published and circulated widely. Highly inspired by the works of the Hellenistic mathematician Diophantus, he, along with René Descartes, went on to become one of the two leading mathematicians of the first half of the 17th century. His works played a pivotal role in the development of infinitesimal calculus and he made notable contributions to analytic geometry, probability, and optics
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Quick Facts

French Celebrities Born In December

Died At Age: 57

Family:

Spouse/Ex-: Louise Long Fermat

father: Dominique Fermat

Mathematicians French Men

Died on: January 12, 1665

place of death: Castres, France

Notable Alumni: University Of Orléans

Founder/Co-Founder: The modern theory of numbers.

More Facts

education: University Of Orléans

  • 1

    What is Fermat's Last Theorem?

    Fermat's Last Theorem states that no three positive integers a, b, and c can satisfy the equation a^n + b^n = c^n for any integer value of n greater than 2.
  • 2

    What is Pierre de Fermat known for?

    Pierre de Fermat is known for his work in number theory, particularly for Fermat's Last Theorem and his contributions to the development of calculus.
  • 3

    What is Fermat's principle?

    Fermat's principle states that light follows the path that takes the least time when traveling from one point to another in a medium with varying refractive index.
  • 4

    What is Fermat's Little Theorem?

    Fermat's Little Theorem states that if p is a prime number, then for any integer a, a^p is congruent to a modulo p.
  • 5

    What is Fermat's method of descent?

    Fermat's method of descent is a mathematical technique used to prove the impossibility of certain equations by assuming the existence of a solution and then deriving a contradiction.
Childhood & Early Life
Pierre de Fermat was born in Beaumont-de-Lomagne (present-day Tarn-et-Garonne), France, in the first decade of the 17th century. His year of birth is believed to be either 1601 or 1607.
He hailed from a wealthy family. His father Dominique Fermat was a prosperous merchant who had served three one-year terms as one of the four consuls of Beaumont-de-Lomagne. His mother’s name was either Françoise Cazeneuve or Claire de Long. He had one brother and two sisters.
Though several details about his early life are unclear, some sources suggest that he received his school education at the Collège de Navarre in Montauban.
He had developed an early interest in mathematics though he decided to pursue a career as a lawyer. Thus he enrolled at the University of Orléans in 1623 and earned his bachelor in civil law in 1626.
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Career
Then he moved to Bordeaux and began his mathematical researches. He came into contact with Jean de Beaugrand, a prominent lineographer and mathematician with whom he shared his interests. It was while here that he produced important work on maxima and minima.
He bought the offices of conseiller and commissaire aux requites at the Parlement de Toulouse, one of the High Courts of Judicature in France in 1630. The next year he was sworn in by the Grand Chambre. He held this office for the rest of his life.
He was promoted to the position of conseiller aux enquêtes in 1638 and within four years, he entered the highest councils of the ‘parlement’—the criminal court and then the Grand Chamber.
He acted as the parlement’s chief spokesman in 1648 while negotiating with the chancellor of France, Pierre Séguier. However, certain personal letters from around this time suggest that Fermat’s performance in office was not satisfactory.
In spite of his high-prolife jobs, he immersed himself in mathematical research and often wrote about his findings to his friends in letters. Many of his letters written after 1636 provide hints regarding his mathematical research and his evolution as a mathematician.
In his work, ‘Methodus ad disquirendam maximam et minima and in De tangentibus linearum curvarum’, he developed the method of ‘adequality’ for determining maxima, minima, and tangents to various curves; this was analogous to that of the differential calculus, then unknown. He also developed a new technique for finding the centers of gravity of various plane and solid figures.
He was in correspondence with Blaise Pascal in 1654, and the two men helped to lay the foundation for the theory of probability. Even though his correspondence with Pascal was brief, it was highly productive and led to the founding of the probability theory.
Pierre de Fermat’s contribution to number theory has been tremendous. His study of Pell's equation, perfect numbers, amicable numbers, positive integers, and prime numbers ultimately led to the discovery of the numbers that would be named after him: Fermat numbers.
Fermat was one of the leading mathematicians of the 17th century. He had developed the field of analytical geometry almost single-handedly and contributed towards the early development of calculus. He was also known to have worked on light refraction and optics.
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One of his best known works is the Fermat's Last Theorem which was first discovered by his son in the margin on his father's copy of an edition of Diophantus. Fermat claimed that he had a proof but he could not prove it. The first successful proof was released centuries later by Andrew Wiles in 1994.
He was fluent in several languages including French, Italian, Spanish, Latin, and Greek, and thus he also dabbled in philological problems and gained reputation as a classical scholar.
Major Works
He played a major role in the development of the field of infinitesimal calculus, and is credited to have discovered an original method of finding the greatest and the smallest ordinates of curved lines, which is analogous to that of the differential calculus. He also invented a factorization method which was later named after him: Fermat's factorization method.
Personal Life & Legacy
Pierre de Fermat married his mother’s cousin, Louise de Long, on 1 June 1631. The couple had five children: two sons and three daughters. His eldest son, Clément-Samuel, also became a lawyer and inherited his office upon his death; he also published his father’s mathematical papers later on.
He died on 12 January 1665, in Castres, France.
Facts About Pierre de Fermat

Pierre de Fermat was not just a mathematician, but also a lawyer by profession.

He often exchanged mathematical challenges with his contemporaries, including René Descartes.

Despite being a prominent figure in mathematics, Fermat was quite modest about his own work.

He rarely published his findings and instead shared them through letters with other mathematicians.
Fermat made significant contributions to the development of calculus, particularly in the field of analytic geometry
His work laid the foundation for many future mathematical discoveries.

See the events in life of Pierre De Fermat in Chronological Order

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