A sequence is said to converge if all the terms with index greater than N are within epsilon of the limit, in simple terms.
A sequence is said to converge if all the terms with index greater than N are within epsilon of the limit, in simple terms. What type of convergence does a sequence of functions have if for every epsilon greater than zero, there is an N such that that f sub k (x) is within epsilon of the limit function f(x) for every x and k greater than N?
A sequence is said to converge if all the terms with index greater than N are within epsilon of the limit, in simple terms.
{uniform convergence}