Definition:
Limit of a function (Epsilon-Delta Version)
A function
f
with domain
D
in
R
converges to a limit
L
as
x
approaches a number
c
closure(
D
) if:
given any
> 0
there exists a
> 0
such that:
if
x
D
and
| x - c | <
then
| f(x) - L | <
To Theory |
Glossary |
Map
(bgw)
> 0
there exists a
> 0
such that:
D
and
| x - c | <
then
| f(x) - L | <
closure(D)
if:
To Theory |
Glossary |
Map