  Recently Cator & Landsman made a comparison between Bell's Theorem and Conway
& Kochen's Strong Free Will Theorem. Their overall conclusion was that the
latter is stronger in that it uses fewer assumptions, but also that it has two
shortcomings. Firstly, no experimental test of the Conway-Kochen Theorem has
been performed thus far, and, secondly, because the Conway-Kochen Theorem is
strongly connected to the Kochen-Specker Theorem it may be susceptible to the
finite precision loophole of Meyer, Kent and Clifton. In this paper I show that
the finite precision loophole does not apply to the Conway-Kochen Theorem.
