If 
is a sentential formula depending on a variable
ranging in a set of real numbers, the sentence
 |
(1)
|
means
 |
(2)
|
An example is the proposition
 |
(3)
|
which is true, since the inequality is fulfilled for 
.
The statement can also be rephrased as follows: the terms of the sequence 
become eventually
smaller than 0.0001.
There are various mathematical jokes involving "sufficiently large." For example, "
for sufficiently large values of 1" and "this feature will ship in version
1.0 for sufficiently large values of 1."
