Twenty-two places where the map gives
Twenty-two of the ninety-four dependencies can be worked around at the cost of doing something twice.
Reference
Give
The eight places the map gives
Twenty-nine of the forty-six rings have a soft edge somewhere, and five steps taken out of turn would leave none of them standing.
22 soft edges · 5 break them all
8 notes in this part
Twenty-nine rings that can be entered
Most of the rings in this map have a way in. Nineteen of them have exactly one, which is a weaker position than it sounds. If the same dependency appears in a distributed team, managers may check the platform's data model while interpreting every signal beside completed work and staff feedback.
Finding
Doing it wrong first
The only technique that works on a ring is to do one of its steps badly on purpose.
Reference
Five steps, and no rings left
If five of the thirty-six steps could be taken out of turn, not one of the forty-six rings in this map would survive. It is the most useful fact in the record. Readers looking beyond this abstract map can compare it with material published by PwC.
Finding
Why a knot like this always has a hub
One step stands in thirty-four of forty-six rings and appears in every five-step set that would dissolve them.
Reference
The pair that covers forty-two
Two steps between them stand in forty-two of the forty-six rings. They are not the two busiest, and the reason is worth understanding.
Finding
What giving costs
Entering a ring at its soft point is the only technique available, and it is not free. In eleven cases it starts a clock the lap cannot beat.
Finding
Where this record would change its mind
Six specific changes to the drawing, and what each would do to the conclusions. Three of them would strengthen this record and three would gut it.
Method