  Binary representations of the trefoil and other knots of up to ten crossings
in the simple cubic lattice were created. The BiEntropy of each knot was
computed using a variety of binary encodings and compared against controls.
This showed that binary encoded knots are highly disordered information
objects. The BiEntropy of knots on the simple cubic lattice increases slightly
as the number of crossings and length of encoding increases. We show that the
non-alternating knots of nine and ten crossings are more disordered than the
alternating knots of nine and ten crossings.
