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2                                                 Transport aspects

















                                Figure 10-12 – Combination of a pair of 1-bit constellations to
                                                 build a 2-bit constellation

            Figure 10-13 shows the constellation for the case b  3.




                                                      5              6
                                                        +3

                                               7             0
                                                        +1

                                               -3     -1     +1     +3
                                                        -1
                                                      2             1
                                                             3
                                                 4      -3




                                         Figure 10-13 – Constellation labels for b  3


            For  odd  values  of  b  that  are  greater  than  three,  the  two  MSBs  of  X  and  the  two  MSBs  of  Y  shall  be
            determined by the five MSBs of the b bits (vb–1 vb–2 ... v1 v0). Let c = (b+1)/2, then X and Y shall have the
            two's complement binary representations (Xc Xc–1 vb–4 vb–6...v3 v1 1) and (Yc Yc–1 vb–5 vb–7 ...v2 v0 1), where Xc
            and Yc are the sign bits of X and Y respectively. The relationship between Xc, Xc–1, Yc, Yc–1, and (vb–1 vb–2...vb–5)
            shall be as shown in Table 10-4.


                                     Table 10-4 – Determining the top two bits of X and Y

                 vb–1 vb–2...vb–5    Xc Xc–1       Yc Yc–1        vb–1 vb–2...vb–5    Xc Xc–1      Yc Yc–1
             0 0 0 0 0            0 0           0 0          1 0 0 0 0             0 1          0 0
             0 0 0 0 1            0 0           0 0          1 0 0 0 1             0 1          0 0
             0 0 0 1 0            0 0           0 0          1 0 0 1 0             1 0          0 0
             0 0 0 1 1            0 0           0 0          1 0 0 1 1             1 0          0 0

             0 0 1 0 0            0 0           1 1          1 0 1 0 0             0 0          0 1
             0 0 1 0 1            0 0           1 1          1 0 1 0 1             0 0          1 0
             0 0 1 1 0            0 0           1 1          1 0 1 1 0             0 0          0 1
             0 0 1 1 1            0 0           1 1          1 0 1 1 1             0 0          1 0
             0 1 0 0 0            1 1           0 0          1 1 0 0 0             1 1          0 1



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