This genre of mathematical series was first postulated in the 14th century by the Indian mathematician Madhava.
This genre of mathematical series was first postulated in the 14th century by the Indian mathematician Madhava. He discovered that functions may be represented at a point c as the sum of many terms*, with accuracy increasing as the number of terms calculated increases. Each term n has a variable with an exponent equal to n \- 1, and the coefficient of each term n is defined as the nth derivative of the function at point c divided by n factorial. FTP, name this special form of a power series for which point c is equal to zero.
This genre of mathematical series was first postulated in the 14th century by the Indian mathematician Madhava.
Maclaurin Series (accept Power Series before “nth derivative” and Taylor Series before “zero”)