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Bringing T into the fundamental domain.

Let = (9 + i )/ 10.Find the transformation in the modular group that brings it into a point To of the fundamental domain :F0 • Show that the transformation is unique by proving that there is no transformation  in the modular group (except  the identity) that  leaves  To  fixed.  Partial answer: To 5i . Repeat the above computations for = 9/ l O + / l 00. Partial answer: T+ 1/ 10. [Hint: Use the procedure discussed in the proof that any can be brought into the fundamental domain.]

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