  A numerical method is proposed to remove the quenched randomness from a data
sequence of numbers. A polymer chain of beads is introduced with both a hard
core interaction and an appropriate energy associated with the data sequence.
The quenched randomness is hypothesized to collapse the chain to a spherical
globule. Long-range informational correlations then show up in deviations from
the spherical shape. The resulting coefficients within an expansion in terms of
spherical harmonics go beyond the usual concept of algorithmic information or
Kolmogorov complexity.
