@Brandon9000,
But the measurements of heights are not recorded to the tenth or hundredth or thousandth of a millimeter. They're usually recorded and written to a quarter of an inch. Thus the odds of two people having identical heights in the same class as they are traditionally recorded is not really that small. Especially if the people are around the the same age - as they would be if they're in the same class.
This is a third or fourth grade math question for goodness sakes - do you know your own height to a thousandth of a millimeter? Have you ever in any situation seen it recorded that way? And if not - why would anyone else have it recorded that way - including the kids in Carlos' classroom?
And anyway - the statement was made that no two people in the world can be exactly the same height by you first and then David. I say that's ridiculous but I also understand I don't know everything - so I'd love for someone to show me why and how anyone could possibly think they a) KNOW that to be true
and/or b) logically hypothesize that it might be true.