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In this paper we apply the concept of radar time (popularised by Bondi in his
work on k-calculus) to the well-known relativistic twin paradox'. Radar time is used to define hypersurfaces of simultaneity for a class of travelling twins, from the Immediate Turn-around’ case, through the Gradual Turn-around' case, to the Uniformly Accelerating’ case. We show that this definition of
simultaneity is independent of choice of coordinates, and assigns a unique time
to any event (with which the travelling twin can send and receive signals),
resolving some common misconceptions.

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