A function fff is defined for every real xxx other than 000 and 111, and it satisfies f(x)+f (x−1x)=1+xf(x) + f\!\left(\dfrac{x - 1}{x}\right) = 1 + xf(x)+f(xx−1)=1+x for every such xxx. What is the value of f(2)f(2)f(2)?
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