Determine all functions f:RRf: \mathbf{R} \longrightarrow \mathbf{R} such that

f(xf(y))=f(f(y))+xf(y)+f(x)1f(x - f(y)) = f(f(y)) + x f(y) + f(x) - 1

for all real numbers x,yx, y.