Distance and Number of (i)th neighbour
        Distance/r_1 = sqrt(x/6)
   i    x   r_i/r_1 = sqrt(x/6)     num.
    1    6  1.0000000000000000E+00    3
    2   18  1.7320508075688772E+00    6
    3   24  2.0000000000000000E+00    3
    4   42  2.6457513110645907E+00    6
    5   54  3.0000000000000000E+00    6
    6   72  3.4641016151377544E+00    6
    7   78  3.6055512754639891E+00    6
    8   96  4.0000000000000000E+00    3
    9  114  4.3588989435406740E+00    6
   10  126  4.5825756949558398E+00   12
   11  150  5.0000000000000000E+00    3
   12  162  5.1961524227066320E+00    6
   13  168  5.2915026221291814E+00    6
   14  186  5.5677643628300215E+00    6
   15  216  6.0000000000000000E+00    6
   16  222  6.0827625302982193E+00    6
   17  234  6.2449979983983983E+00   12
   18  258  6.5574385243020004E+00    6
   19  288  6.9282032302755088E+00    6
   20  294  7.0000000000000000E+00    9
   21  312  7.2111025509279782E+00    6
   22  342  7.5498344352707498E+00   12
   23  366  7.8102496759066540E+00    6
   24  378  7.9372539331937721E+00   12
   25  384  8.0000000000000000E+00    3
   26  402  8.1853527718724504E+00    6
   27  438  8.5440037453175304E+00    6
   28  450  8.6602540378443873E+00    6
   29  456  8.7177978870813480E+00    6
   30  474  8.8881944173155887E+00    6
   31  486  9.0000000000000000E+00    6
   32  504  9.1651513899116797E+00   12
   33  546  9.5393920141694561E+00   12
   34  558  9.6436507609929549E+00   12
   35  582  9.8488578017961039E+00    6
   36  600  1.0000000000000000E+01    3
   37  618  1.0148891565092219E+01    6
   38  648  1.0392304845413264E+01    6
   39  654  1.0440306508910551E+01    6
   40  666  1.0535653752852738E+01   12
   41  672  1.0583005244258363E+01    6
   42  702  1.0816653826391969E+01   12
   43  726  1.1000000000000000E+01    3
   44  744  1.1135528725660043E+01    6
   45  762  1.1269427669584644E+01    6
   46  774  1.1357816691600547E+01   12
   47  798  1.1532562594670797E+01   12
   48  834  1.1789826122551595E+01    6
   49  864  1.2000000000000000E+01    6
   50  882  1.2124355652982141E+01   18
   51  888  1.2165525060596439E+01    6
   52  906  1.2288205727444508E+01    6
   53  936  1.2489995996796797E+01   12
   54  942  1.2529964086141668E+01    6
   55  978  1.2767145334803704E+01    6
   56 1014  1.3000000000000000E+01    9
   57 1026  1.3076696830622021E+01   12
   58 1032  1.3114877048604001E+01    6
   59 1050  1.3228756555322953E+01    6
   60 1086  1.3453624047073710E+01    6
   61 1098  1.3527749258468683E+01   12
   62 1134  1.3747727084867520E+01   12
   63 1152  1.3856406460551018E+01    6
   64 1158  1.3892443989449804E+01    6
   65 1176  1.4000000000000000E+01    9
   66 1194  1.4106735979665885E+01    6
   67 1206  1.4177446878757825E+01   12
   68 1248  1.4422205101855956E+01    6
   69 1266  1.4525839046333950E+01    6
   70 1302  1.4730919862656235E+01   12
   71 1314  1.4798648586948742E+01   12
   72 1338  1.4933184523068078E+01    6
   73 1350  1.5000000000000000E+01    6
   74 1368  1.5099668870541500E+01   12
   75 1374  1.5132745950421556E+01    6
   76 1422  1.5394804318340652E+01   12
   77 1446  1.5524174696260024E+01    6
   78 1458  1.5588457268119896E+01    6
   79 1464  1.5620499351813308E+01    6
   80 1482  1.5716233645501712E+01   12
   81 1512  1.5874507866387544E+01   12
   82 1536  1.6000000000000000E+01    3
   83 1554  1.6093476939431081E+01   12
   84 1608  1.6370705543744901E+01    6
   85 1626  1.6462077633154330E+01    6
   86 1638  1.6522711641858304E+01   24
   87 1662  1.6643316977093239E+01    6
   88 1674  1.6703293088490067E+01   12
   89 1698  1.6822603841260722E+01    6
   90 1734  1.7000000000000000E+01    3
   91 1746  1.7058722109231979E+01   12
   92 1752  1.7088007490635061E+01    6
   93 1800  1.7320508075688775E+01    6
   94 1806  1.7349351572897472E+01   12
   95 1824  1.7435595774162696E+01    6
   96 1842  1.7521415467935231E+01    6
   97 1854  1.7578395831246947E+01   12
   98 1878  1.7691806012954132E+01    6
   99 1896  1.7776388834631177E+01    6
 This data was created by STRmake2.FOR
 which is programed by Kunio TAKAHASHI(TIT)
 using a idea for counting by Dr.Nakano.
 Helpful discussion is given in EAMers.