A recent exchange of views about another issue, reminded me those ( forgotten ) bends... They are generated by symmetrically re-tucking the thief knot "base", i.e., by driving the working ends once more through this knot s nub, via one of the 5 "openings" between the segments of the loose knot " base" - just as it was done with the reef family of knots "base", at (1).
Just because some of the many combinations of this re-tucking procedure do not lead to a stable knot, it turns out that the total number of the distinct generated bends is only 6. At 4 of them ( the "A" bends), during the re-tucking, the working end enters into an opening by the one side of the loose thief knot "base", and at the other 2 ( the "B" bends ) by the other side. They are shown at the first two posts ( which, fortunately or unfortunately, are the only posts worth reading... because all the next posts were dedicated to the usual nonsense.
) However, some of those bends need a quite careful dressing, a detailed attention to the relative locations of the knot s strands prior to the final tightening phase - otherwise the subsequent tightening will lead to another knot, or it will not lead to any stable knot at all.
So, here comes the question : Which of those bends can be considered as "practical" knots ? Although they are equally simple, the fact that some of them need such an attention during the dressing phase, makes me think twice about their "practical" character...
" I had come to believe that if the dressing of a knot is unstable, i.e. if the knot should be dressed to one stable form that very easily ( by a " tiny tug" ) degenerates into another, less stable or completely unstable form... then it should not be considered as a "practical" knot. "
That means that even if a knot is simple, easy to remember and to tie, and secure, it should probably also be such that it can be easily dressed in a stable form - otherwise the ambiguity of the dressing could lead to unstable forms, or to different final knots, that are not secure.
I will not point out which of those 6 bends are stable, in the sense described above, and which are not - in an effort to persuade the interested reader to tie them all, judge by himself, and enjoy the outcome.
1.
http://igkt.net/sm/index.php?topic=3086.msg18494#msg18494