Aryabhata (AD 476 - 550), is the author of several treatises on mathematics and astronomy, some of which are lost. His major work, Aryabhatiya, a compendium of mathematics and astronomy, was extensively referred to in the Indian mathematical literature, and has survived to modern times. The mathematical part of the Aryabhatiya covers arithmetic, algebra, plane trigonometry and spherical trigonometry. It also contains continued fractions, quadratic equations, sums of power series and a table of sines.Aryabhata is the author of several treatises on mathematics and astronomy, some of which are lost. His major work, Aryabhatiya, a compendium of mathematics and astronomy, was extensively referred to in the Indian mathematical literature, and has survived to modern times. The mathematical part of the Aryabhatiya covers arithmetic, algebra, plane trigonometry and spherical trigonometry. It also contains continued fractions, quadratic equations, sums of power series and a table of sines. Aryabhata worked on the approximation for Pi (π), and may have realized that π is irrational. For more info search on Aryabhata and his students.
John Nash
Jezriel Lazarte
There are several careers likely to have to know a Greatest Possible Error. Either a mathematician or a math teacher would need to know how to figure this out, as it is a complex math problem.
pythagorus was a mathematician
Mathematician
Leonhard Euler
Aryabhatta
aryabhat
Aryabhatta
gauss ,of course
Edward Burger
Thomas becket
Euclid is one of the worlds greatest mathematician
Leonardo Fibonacci
S. Ramanujan
John Nash
The greatest mathematician of modern times is Carl Friedrich Gauss (1777-1855). He is also known as "Prince of Mathematicians", "greatest mathematician since antiquity" and "German Archimedes". According to Felix Klein, greatest mathematician of the nineteen century, "if we seek heroes of roughly equal stature in the history of our science, only two forerunners of Gauss can be considered to have been equally blessed by nature: Archimedes and Newton" (in "Development of Mathematics in the 19th Century", page 55).