Consider two adjacent stations in a line, labeled A and
B. A worker at station A performs a set of tasks on a job and passes the job
to station \(B\), where a second worker performs another set of tasks. There is
a finite amount of space for inventory between the two stations. Currently, A
and B simply do their own tasks. When the buffer is full, A is blocked. When
the buffer is empty, B is starved. However, a new policy has been proposed.
The new policy designates a set of tasks, some from A's original set and
others from B's set, as "shared tasks." When the buffer is more than half
full, A does the shared tasks before putting jobs into the buffer. When the
buffer is less than half full, A leaves the shared tasks for B to do. Assuming
that the shared tasks can be done equally quickly by either A or B, comment on
the effect that this policy will have on overall variability in the line. Do
you think this policy might have merit?