Comment:
Transformation from M
INIMUM
M
ETRIC
T
RAVELING
S
ALESPERSON
P
ROBLEM
with distances one and two.
Variation in which there are negative strings in the input and a
solution cannot contain any negative string as a substring, is
approximable within
[
257
].
If the number of negative strings is constant, or if no negative strings
contain positive strings as substrings, the problem is approximable within
a constant [
191
].
The complementary M
AXIMUM
C
OMPRESSION
problem, where the objective is to
maximize
, is approximable within 2 [
330
]
and [
335
].