Let $Tx=\frac{x}{2}$ for all $x\in[0,1]$. Let $x_{0}\in[0,1]$ and set an iterative sequence $\{x_{n}\}$ by the method $x_{n+1}=Tx_{n}$. Now if $x_{0}=0.8$, then I get a convergent sequence towards the unique fixed point of $T$ as follows. But I need the CPU time in this case. How I set the CPU time or where I can check the CPU time for method.
T[x_] := T[x] = (x/2);
x[0] = 0.9;
x[n_] := x[n] = T[x[n - 1]];
NumberForm[{Table[x[i], {i, 0, 6}]}, 9]
{{0.9, 0.45, 0.225, 0.1125, 0.05625, 0.028125, 0.0140625, 0.00703125}}