I understand, it was the concept that I was doing. 9-10 apparently is how Mssr. Vernier did it. I believe, any system could work such as 17-18 or 29-30, in which the larger the numbers, the more accuracy achieved, however, it would also be a very inconvenient system if not close to 10, 50 or 100, i mean, how would you like to try to add parts of fraction using a 17/18ths system to a decimal system--NAUGHT.
BTW, if you actually COUNT the marks, it depends how you do your counting. In the real number system (and for instance making gears with a dividing head), how many numbers between 0 and 10? Include the ends when counting. This will give you 11 numbers. If you count NOT including the ends, it gives you 9 numbers. So with the Vernier scale, if you start at the first mark or "zero", and count to the last mark, "10", you have 11 marks altogether. ON the other side of the slide, that will be 10 marks. I understand what you'all mean and you are correct, it's just that I am MORE correct in the way I count the marks. You get different results if you count the SPACES between marks.