Pairs of orthogonal cyclotomic orthomorphisms, one quadratic the other
quartic, for the cases where near-linear examples do not exist. There
are only 5 such fields and all of them have prime order.  Hence we
give field elements as numbers, rather than powers of a primitive
element. The 5 fields are listed below, followed by a line that gives
the multipliers for the quadratic orthomorphism, followed by a line
that gives the multipliers for the quartic orthomorphism.

GF(13)
     2     5
     3     6     7     3

GF(17)
     2     9
     3     5    15    13

GF(29)
     2     8
     5     6     5     5

GF(37)
     2     5
     3     4    11    30

GF(41)
     2     5
     3     3    12     7