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sequence
a function whose domain is J
Let E > 0, x in R. Then the E-ball about x is the set
B_E(x) = {y | |x-y| < E}
The sequence {a_n}n in J is said to converge to the value of L in R if and only if
given E > 0, there exists N in J such that for all n >= N, |a_n - L| < E.
no
no