Ahmes
Scribe associated with the Rhind Mathematical Papyrus, an important source for Egyptian arithmetic, fractions and practical geometry.
Explore mathematicians, astronomers, scientists and innovators from many cultures and eras. Search by name, place, period or contribution.
Scribe associated with the Rhind Mathematical Papyrus, an important source for Egyptian arithmetic, fractions and practical geometry.
Traditionally credited with early deductive arguments in geometry and with bringing systematic geometric reasoning into Greek mathematics.
Associated with the Pythagorean school and the theorem relating the sides of a right triangle, though the relation was known in other cultures earlier.
Author of Elements, a foundational mathematical work that organized geometry and number theory through definitions, propositions and proofs.
Developed powerful methods for geometry, areas and volumes and produced major work connecting mathematics with mechanics.
Advanced mathematical astronomy and is associated with early systematic trigonometric tables using chords.
Mathematician and teacher known for work on and commentary related to Greek mathematical and astronomical texts.
Made major contributions to arithmetic, algebra, trigonometry and mathematical astronomy, including sophisticated sine calculations.
Gave influential rules for arithmetic with zero and negative numbers and made important contributions to algebra and geometry.
His work on systematic equation solving helped establish algebra as a distinct discipline; his name also gave rise to the word algorithm.
Applied geometry and trigonometry to astronomy, geography and measurement, including methods for estimating Earth-related quantities.
Studied cubic equations using geometric methods and contributed to calendar reform and the theory of parallels.
Helped popularize Hindu-Arabic numerals in Europe through Liber Abaci and presented the sequence now bearing his name in a rabbit-growth problem.
Produced highly accurate numerical calculations, worked extensively with decimal fractions and improved computational techniques.
Helped unite algebra and geometry through coordinate methods, laying foundations for analytic geometry.
Contributed to probability, projective geometry and combinatorics and built an early mechanical calculator.
Developed foundational methods of calculus and used mathematics extensively in mechanics, optics and astronomy.
Independently developed calculus and introduced notation such as the integral sign that remains standard today.
Made vast contributions across analysis, number theory, graph theory, mechanics and notation; many modern symbols and formulas bear his influence.
Made major advances in number theory, statistics, geometry, astronomy and mathematical physics.
Contributed to number theory and elasticity, including important work related to Fermat’s Last Theorem.
Helped place calculus and analysis on more rigorous foundations through work on limits, convergence and complex functions.
Developed non-Euclidean geometry by exploring a consistent geometry in which Euclid’s parallel postulate does not hold.
Wrote extensive notes on Charles Babbage’s Analytical Engine, including an algorithm often described as an early published computer program.
Created an algebraic treatment of logic that became fundamental to mathematical logic and digital computing.
Founded set theory and developed a mathematical framework for comparing different sizes of infinity.
Produced remarkable results in number theory, infinite series, continued fractions and partition theory.
Transformed abstract algebra and established Noether’s theorem connecting symmetries with conservation laws in physics.
Established key foundations of theoretical computer science and computability through the concept now called the Turing machine.
Founded mathematical information theory and showed how Boolean algebra could analyze switching circuits.
Calculated and verified trajectories and orbital mechanics for major NASA missions, combining analytic geometry with numerical computation.
Made deep contributions to geometry and dynamical systems, especially the geometry of moduli spaces and Riemann surfaces.
Mathematical ideas were not created in one place or by one civilization. Counting systems, geometry, algebra, trigonometry, probability, calculus, logic and computation developed through many independent discoveries and exchanges of knowledge over centuries.