Let's say we have 5 cashiers and 6 robots, can I just use 5 of them and ignore 
the 6th robot?

My interpretation is "yes", but I'm not sure.

Here is the explanation in the problem:

"Before the robots interact with any cashiers, you will distribute the bits 
among the robots however you want. (Bits must remain intact; you cannot break 
them up into fractional pieces!) Any robot that gets no bits will not get to 
interact with a cashier, and will go away disappointed.

Then, for each robot with at least one bit, you will choose a different single 
cashier. "

I think this is unclear. First it says you can distribute bits among robots 
however you want, but then it says robots with no bits will go away 
disappointed. What does this mean? Should I care a robot being disappointed?

Then it continues with "each robot with at least one bit...", but this can mean 
both "all robots have at least a bit" or "all robots I'm using have at least a 
bit".

If the answer is yes, then why the "robot being disappointed" part even 
mentioned in the problem? It's unnecessary and confusing.

If the answer is no, then why you don't express it as simple as "Each robot 
should have at least one bit" and use a long and complicated paragraph instead?

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