The question is a bit vague. The set of all natural numbers N (0,1,2,...) has no 'end', there is no 'largest number', in other words: it has an infinite amount of elements.
The set of all real numbers R (which includes -2,sqrt(3), pi, e, 56/8, etc.) als has infinitely many elements, but there is a difference between the two:
N is a countable set (you can 'count' all the elements), but R is not. If you want to know more about this, you should search after terms like cardinality, countable set, aleph, ...
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The multiples of 6 go on forever. Like the numbers go on forever
numbers are infinite, meaning they do not end
Well I'm not really sure but there is not a limit to numbers. Numbers can go on forever.
considering the fact that numbers go on forever, i do not think there would be a greatest opponent
well the numbers go on for forever so they just shortened it to 3.14 yes the nubers do go on forever most people shorten it to 3.14 but 3.14159265359 are the first 12.