Mathematicians Flashcards
Thales
~620BCE-550BCE, Greece, First greek mathematician and taught Pythagoras, made contributions to geometry with Thales theorem for triangles
Pythagoras
~500BCE, Greece, Credited with pythagorean theorem (was known by other civilizations before), “All is number”, student of Thales
Aristotle
~300BCE, Greece, taught by Plato in Platos Academy who was taught by Socrates
Euclid
~300BCE, Greece, Wrote elements introducing proofs and documenting much of Euclidian geometry
Apollonius of Perga
~250BCE, Greece, focused on conic sections, nicknamed the great geometer,
Heron of Alexandria
~60AD, Greece, Contributed mostly to study of reflection with the law of reflection
Ptolemy
~100AD, Greece, complied previous autonomy ideas into his book “Almagest” and developed the ptolemaic model
Diophantus of Alexandria
~200AD, Alexandria Greece, number theorist concerned with Diophantine equations, Found a method to solve for pythagorean triples
Al Khowarazmi
~800AD, Baghdad, Most influential Algebraist of this time, wrote Algebra Val Mutable
Fibonacci(Leonardo Pisano)
~1202, Italy, Made contributions in algebra with his main work being Liber Abacci, important in bringing arabic-indian math to Western Europe
Rafel Bombelli
1526-1572, Italy, credited with introducing imaginary numbers in his Treatise “Algebra”
Rene Descartes
1596-1650, France, Made discoveries in math and philosophy such as analytic geometry and “I think, therefore I am”
Pierre Fermat
1607-1665, France, Made contributions to analytic geometry and number theory
Blaise Pascal
1623-1662, France, Made key contributions to number theory as well as work on probability theory, binomial coefficients (pascals triangle), and early calculus
Issac Newton
1642-1726, England, studied at Cambridge under Isaac Barrow making breakthroughs in calculus, physics, and also doing some Alchemy
Scipione Del Ferro
Teacher of Antonio Fior that developed a solution to cubics
Antonio Fior
Student of Scipione Del Ferro who challenged Tartaglia to a competition thinking he had an advantage with Ferro’s method for solving cubics
Tartaglia
Competed with Fior and won using his own method for solving cubics
Cardano
Convinced Fior to show him the method for cubics then turned around and published the method in “Ars Magna”
Ferrari
Worked with Cardano on method for cubics and fourth degrees