Systems always exist to realize a specific purpose and
in reality, the purpose should be viewed as the goal of the system or the
objective toward which all effort should be directed. If we are attempting to improve our current
system, then we must do so with our goal in mind. Improvement implies that change will be
required from the system’s current status, but because changes to our system
can be either good or bad, we must do so with the ultimate system goal clearly
in the forefront. Let’s now consider at a simple example.
In Figure 1 below, we see the cross section of a simple piping system used to transport water (i.e. its purpose) starting from Section A. Each of the different pipe diameters represents the basic elements of this interconnected piping system. This system is gravity fed with water entering Section A, then flows into Section B and continues until water reaches a receptacle directly beneath Section I. Suppose there was an increasing demand for more water and you have been assigned the responsibility to satisfy this increased demand. What would you do and why would you do it?
Figure 1
It should be apparent that if more water is required,
then you must first identify that part of the system that is limiting or constraining
the output of water through this piping system.
In Figure 1 we see that the constraining factor is Section E’s diameter. It should be evident that in order to
increase the output of water through this system, Section E’s diameter must be
enlarged. What the new diameter must be
is completely dependent upon the demand requirement being placed on this
system. In other words, how much more
water is required?
Figure 2
Figure 2 is this same piping system with Section E’s
diameter enlarged to allow more water to flow through the system. The new output of water has clearly
increased, but is now limited by a new constraining factor, Section B. If there was another surge in demand for
water, then our focal point will now be Section B. So how does this simple piping system relate
to a typical manufacturing system?
Figure 3 is a simple, linear manufacturing system with
individual cycle times listed for each interconnected step. Parts, or raw materials, enter Step 1, are
processed for 30 minutes and are then passed on to Step 2. In Step 2, the semi-finished product is
processed for 45 minutes and passed on to Step 3. Step 3 requires 90 minutes to process the
semi-finished product and then passes it on to Step 4 which requires 30 minutes
to process. When Step 4 is completed,
the finished product is sent directly to either shipping or to direct sales or
is stored in racks to satisfy future orders.
Figure 3
If we wanted to increase the output rate of product
through this manufacturing system, the first thing we must do is to locate that
part of the system that is the limiting or constraining factor. Just like we identified Section E in our
piping system as the constraint, we must do the same thing for this
manufacturing system. Whereas in our
piping system, in order to identify the constraint, we simply looked at the
volume of water passing through each pipe which was proportional to its
diameter, as well as looking for a “back-up” of water waiting to pass to the
next section. In our manufacturing system we must identify which step has the
longest cycle time. Here we see that
Step 3, at 90 minutes, is clearly the longest cycle time, so it is labeled as
the system constraint. If we wanted to
increase the output of this manufacturing system, we would undoubtedly need to reduce
the time required at Step 3.
This system, in its current state, can produce one
part every 90 minutes because that is the rate of the system constraint. Even though Steps 1, 2 and 4 can produce
parts at much higher rates than Step 3, the total system is limited or
constrained by Step 3’s output rate. Table 1 is a step-by-step summary of cycle
times and output rates for this system for a typical 8-hour day.
Step #
|
Cycle Time
|
Output Rate for
8 Hours
|
1
|
30 minutes
|
16.0
|
2
|
45 minutes
|
10.7
|
3
|
90 minutes
|
5.3
|
4
|
30 minutes
|
5.3
|
Table
1
Clearly, Step 1’s output capacity is dominant at 16
parts every 8 hours, while Step 2’s rate is approximately 11 parts every 8
hours. The system constraint (Step 3)
can only produce product at about 5 parts in 8 hours which then limits what
Step 4 can produce. That is, Step 4 can
only produce what Step 3 delivers to it.
The question now becomes, in its current state, how
fast should Steps 1 and 2 be running? In my next post, we will answer this question and continue our discussion on systems improvement.
References:
[1] Ross D. Arnold and Jon P. Wade, A Definition of Systems Thinking: A Systems Approach, 2015 Conference on Systems Engineering Research