Measure 11 liters using bottles of 16, 6, and 3 liters This question has been bugging me for a day and finally I gave up and decided to ask the community for it so here's how it goes: 

Suppose we have 3 bottles with capacities of $16,6$ and $3$ liters, all of which are full of water currently.

In what way can we move the water from a bottle to another one (spilling is also an option) that only $11$ liters of water remain in the $16$-liter bottle?

EDIT:Thanks for your comments and now I believe you may have misinterpreted my question and therefore I think I'll unmark the answer for now(which I realized was not true after a while).

EDIT2:I forgot to mention the following conditions but they pretty much could be interpreted from the question iteself:


We cannot measure a bottle half-way.
The only scales we have are only these 3 bottles (This one is more like an emphasize on the first condition but anyway I needed to add it)
There's no reservoir where we can keep the spilled water.
There are no other water resources from which we can add water.


and finally I need to point out the fact that the question may or may NOT have an answer so it's more like a "prove or disprove" kind of question.

EDIT3:Multiple transfers are allowed (Thanks to @David for pointing it out)

Thanks for your help in advance.
It is trivially possible. Just spill water from the $16$ litre bottle until it is empty. By the intermediate value theorem, there is an instant when the there is exactly $11$ litre left.

Nothing in the question indicates that this is about a construction, so an abstract existence proof will do.
Discard all the water from $3$ liter bottle
Fill it full with water from $16$ liter bottle
Now, $16$ liter bottle has $13$ liter water, mark the level of the water
Discard all the water from $3$ liter bottle
Fill it full with water from $16$ liter bottle
Now, $16$ liter bottle has $10$ liter water, mark the level of the water
Divide the portion of the bottle between $10$ and $13$ mark into $3$ equal parts
Fill one part with water from any one of the other two bottles