KnowraPierre de FermatLinked fromLinked fromThe 21 pages that link to Pierre de Fermat, each with the reason it gives.All 21Broader topic 1Related 20Probability theoryRelated: His exchange with Pascal shaped early methods for calculating game probabilities.ProbabilityRelated: His 1654 exchange with Pascal developed systematic solutions to gambling problems.Fermat's Last TheoremRelated: He stated the theorem and claimed to possess a proof that has never been found.Blaise PascalRelated: His 1654 exchange with Pascal developed methods for solving the problem of points.Fermat's little theoremRelated: The theorem bears his name, though its first published proof came after his death.Analytic geometryRelated: His independent work helped form analytic geometry.DiophantusRelated: Fermat annotated a Latin translation of Diophantus and drew inspiration from its problems.Disquisitiones ArithmeticaeRelated: Fermat’s theorems and problems supplied major questions later treated in Gauss’s arithmetic.Jacob BernoulliRelated: Fermat belongs to the earlier generation whose problems launched the field Bernoulli advanced.Fermat pointRelated: The point bears his name, though the classical triangle problem is also associated with Torricelli.Fermat's theorem on sums of two squaresRelated: The theorem is named for his assertion about primes represented by two squares.Infinite descentRelated: Fermat explicitly described infinite descent and used it in several number-theoretic arguments.Arithmetic geometryRelated: His questions about integer solutions anticipated arithmetic study of polynomial equations.Catalan's conjectureRelated: His equation involving consecutive squares is an early special case of the problem.Sum of two squares theoremRelated: Fermat gave a proof of the prime characterization later known as his two-squares theorem.Descartes' theoremRelated: Fermat independently formulated the circle-curvature relation in work from the seventeenth century.Fermat polygonal number theoremRelated: He stated the polygonal-number claim as a conjecture.Fermat's right triangle theoremRelated: He stated the theorem and is credited with its infinite-descent proof.History of probabilityRelated: His correspondence with Pascal supplied a systematic solution to a gambling problem.History of combinatoricsRelated: His exchange with Pascal developed methods for reasoning about games of chance.
KnowraPierre de FermatLinked fromLinked fromThe 21 pages that link to Pierre de Fermat, each with the reason it gives.All 21Broader topic 1Related 20Probability theoryRelated: His exchange with Pascal shaped early methods for calculating game probabilities.ProbabilityRelated: His 1654 exchange with Pascal developed systematic solutions to gambling problems.Fermat's Last TheoremRelated: He stated the theorem and claimed to possess a proof that has never been found.Blaise PascalRelated: His 1654 exchange with Pascal developed methods for solving the problem of points.Fermat's little theoremRelated: The theorem bears his name, though its first published proof came after his death.Analytic geometryRelated: His independent work helped form analytic geometry.DiophantusRelated: Fermat annotated a Latin translation of Diophantus and drew inspiration from its problems.Disquisitiones ArithmeticaeRelated: Fermat’s theorems and problems supplied major questions later treated in Gauss’s arithmetic.Jacob BernoulliRelated: Fermat belongs to the earlier generation whose problems launched the field Bernoulli advanced.Fermat pointRelated: The point bears his name, though the classical triangle problem is also associated with Torricelli.Fermat's theorem on sums of two squaresRelated: The theorem is named for his assertion about primes represented by two squares.Infinite descentRelated: Fermat explicitly described infinite descent and used it in several number-theoretic arguments.Arithmetic geometryRelated: His questions about integer solutions anticipated arithmetic study of polynomial equations.Catalan's conjectureRelated: His equation involving consecutive squares is an early special case of the problem.Sum of two squares theoremRelated: Fermat gave a proof of the prime characterization later known as his two-squares theorem.Descartes' theoremRelated: Fermat independently formulated the circle-curvature relation in work from the seventeenth century.Fermat polygonal number theoremRelated: He stated the polygonal-number claim as a conjecture.Fermat's right triangle theoremRelated: He stated the theorem and is credited with its infinite-descent proof.History of probabilityRelated: His correspondence with Pascal supplied a systematic solution to a gambling problem.History of combinatoricsRelated: His exchange with Pascal developed methods for reasoning about games of chance.