⌊⋅⌋:Q→Z with ⌊x⌋:= floor of x.
I know a function is injective by using f(x1)=f(x2)⇒x1=x2
and a function is surjective if each element of the codomain, y∈Y, is the image of some element in the domain x∈X,
and bijective if the function is both injective and surjective.
I don't know what floor of x is.
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