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I'm a programer, but I know very little about statistics and am not even sure where or how to ask this. Lets say you have 2 variables about people in general, var A and var B, that are tangible characterists of these people. People either possess A or B.

I then take 11 different measurements about the person and use those to determine if they are actually A or B without looking at them. The program successfully determines if someone is A or B in a group of 10 people. But as I test more and more people, I find that some people have slight differences or exceptions in their variables that I have to account for.

Example: All A people have the first variable in a range of 12 to 13, the 2nd variable in a range of 5 to 6, but then I find an A person who has a range of 1 for the 2nd variable. So I add to the formula that if the 2nd variable = 1, then the person has A.

My question - How many people would I have to test out to get an accuracy rating above 80% of the program, or is that even possible. As I add more and more subjects that fit that equation, does that translate into an increase in accuracy of the program when used on the general population?

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Sounds like a problem of classification. The accuracy of a classifier does depend on the sample size used to train it—you can fit bigger, better models on a larger sample—but also on the informativeness of the predictors—if your eleven measurements aren't especially relevant to someone's having A or B you won't get good predictive performance no matter how big the sample (except insofar as you exhaustively sample a finite population).

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