@MISC{WAYBEL_3.MIZ,
  AUTHOR = {Bancerek, Grzegorz},
  TITLE = {The ``Way-Below'' Relation},
  NOTE = {This work has been partially supported by
   Office of Naval Research Grant N00014-95-1-1336.},
  SECTION1 = {The ``Way-Below'' Relation},
  SECTION2 = {The Way-Below Relation in Other Terms},
  SECTION3 = {Continuous Lattices},
  SECTION4 = {The Way-Below Relation in Direct Powers},
  SECTION5 = {The Way-Below Relation in Topological Spaces},
  DAY = {11},
  MONTH = {October},
  YEAR = {1996},
  ADDRESS1 = {Warsaw University\\Bia{\l}ystok},
  SUMMARY = {In the paper the ``way-below" relation, in symbols $x \ll y$, is introduced.
Some authors prefer the term ``relatively compact" or ``way inside", since
in the poset of open sets of a topology it is natural to read $U \ll V$ as
``$U$ is relatively compact in $V$".
A compact element of a poset (or an element isolated from below) is defined
to be way below itself. So, the compactness in the poset of open sets 
of a topology 
is equivalent to the compactness in that topology.\par
The article includes definitions, facts and examples 1.1--1.8
presented in \cite[pp.~38--42]{CCL}.}}

