\( f \) is a real-valued function not identically zero, satisfying ...

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\( f \) is a real-valued function not identically zero, satisfying \( f(x+y)+f(x-y)=2 f(x)-f(y) \forall x, y \in R \cdot f(x) \) is definitely
a) \( \mathrm{OCl} \)
b) ever
c) neither even nor odd
d) nome of these
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