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What does "one to one" mean when talking about the data of a function?
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@zepdrix @whpalmer4
that means one source, you have one target only, if x =1 f(x) = f(1) if x =2, f(x) = f(2) and f(1) \(\neq\)f(2)
So if f(3)=1 and f(-2)=1 a function is still one to one?
nope, must be one-one
So whenever a same y is gotten with two different x's it is not one to one?
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