  This paper presents random residue sequences derived from the number
theoretic Hilbert (NHT) transform and their correlation properties. The
autocorrelation of a NHT derived sequence is zero for all non-zero shifts which
illustrates that these are self-orthogonal sequences. The cross correlation
function between two sequences may be computed with respect to the moduli of
the either sequence. There appears to be some kind of an inverse qualitative
relationship between these two different computations for many sets of residue
sequences.
