Too often systems fail, sometimes leading to significant loss of life, fortunes and confidence in the provider of a product or service. It was determined that a simple and useful tool was needed to help in the analysis of interactions of groups and systems to determine possible unexpected consequences. The tool didn’t need to provide every possible outcome of the interactions but needed to provide a means for analysts and product/service development stakeholders to evaluate the potential risks associated with implementing new functionality in a system. They needed a brainstorming tool to help ascertain if a concept was viable from a business perspective. The Control-Feedback-Abort Loop and the analysis diagram is one such tool that has helped organizations analyze their system workflows and workflow exceptions.
The concept of the Control-Feedback-Abort (CFA) loop is based upon another concept called the ‘Control – Feedback Loop'. The Control – Feedback Loop has been around for many years and was the key concept in the development of many electronic designs such as Phase-Lock Loops. The core of the CFA loop concept was based on a major need that corporate executives and staff can anticipate the operation of systems, processes, products and services they use and create before they are developed.
- 1 History of CFA Loop concept
- 2 What is the CFA Loop
- 3 A description of the Control-Feedback-Abort (CFA) Loop
- 4 Creating the control loop diagram using the CFA Loop
- 5 Control charts
History of CFA Loop concept
The concept of the CFA loop was developed by T. James LeDoux, ‘Jim’, a Senior Consultant and software QA / test expert and owner of Alpha Group 3 LLC, a test management consulting company. In 1986, Mr. LeDoux, with assistance from Mr. Warren Yates, a former engineer from General Dynamics, Inc., found that using a Control and Feedback concept for analyzing group and system dynamics was not providing them with the full picture when systems were going out of control. In 1996, Jim LeDoux and Dr. Larry W. Smith, Ph.D., president of Remote Testing Services, Inc., discussed the issue at length and came to the conclusion that some other form of control must be present when a system goes out of control, even if the control is unintended.
In 1997, Mr. LeDoux used the change of behavior a person exhibits when driving a car at the time a police car pulls in behind them to describe how a change of control occurs. He demonstrated this phenomenon at a 2003 Product Development and Management Association (PDMA) meeting in Denver by showing the action of the first control (traffic, signs and speed) being aborted by the driver and a second control (police car, signs and speed) becoming the primary control. In 2004, Mr. LeDoux worked with Dr. Susan Wheeler, Ed. D., a former Instructional Design Consultant with Nims, Inc. and the present Director of Technology Services at Illinois Central College, to identify the range of uses for the CFA Loop. The CFA Loop is now being used to analyze system activities in several Fortune 100 companies. A discussion of its use is also included in the management book “Takeoff!: The Introduction to Project Management Book that Will Make Your Projects Take Off and Fly!” by Dr. Dan Price, D.M. ISBN 9780970746115
It was found that strong similarities existed between the concept of ‘Control Charts’ and the CFA Loop. The difference in the two concepts was that control charting is used as a dynamic measurement of present conditions. The CFA Loop is used to analyze how a closed-loop system is supposed to work and what are the expectations when alternate controls take over by either intent or accident. A comparison of the CFA Loop and its relationship to Control Charts are presented in a later section of this discussion.
The Control-Feedback concept
The Control – Feedback concept consisted of a ‘Control’ that gave information on the way the component was to perform and then adjustments to the control's present operation based upon the feedback. It used a concept called ‘Sampling’ to determine how often the ‘Control’ used the ‘Feedback’ information so that the ‘Control’ could modify instructions to the component.
What is the CFA Loop
Figure 1 shows a model of the CFA loop. The CFA loop consists of three main elements - The Control element, the Feedback element and the Abort element. Within any system, the lack of any one of these three elements will result in the system failing at some point in time. The term ‘system’ used in this document can represent any environment, task, process, procedure or system in a physical, organizational or natural structure where an entity will respond to influences. It has been found, through experience, that even trees appear to follow the CFA model. The diagram in Figure 1 can be used as an analysis diagram by inserting functions of the controls, feedbacks and aborts in each of the related circles defining the system being analyzed. (Example: Control - Workflow requests, Feedback - Results of requests, Aborts - Requests that failed, workflow exception path)
The CFA model can be used effectively with 3-sigma Control Charts. CFA loops and Control Charts share the same functionality, which will be discussed later in this document.
Figure 1 – The CFA Loop
A description of the Control-Feedback-Abort (CFA) Loop
As mentioned, the CFA Loop consists of three elements – Control, Feedback and Abort. First, we will discuss the Control element of the loop.
The control element
The Control element of the CFA loop, as highlighted in Figure 2, controls the activity of the system in question. A basic characteristic of the Control element is that it is always in a static state until it receives new information from the feedback. This static state is, in reality, the Control element holding the system in a status quo condition. Using an automobile as an example, if the previous instruction provided by the Control to the auto was to accelerate, it would continue to accelerate until a feedback reading would indicate to the Control that the Control should issue an instruction to stop accelerating.
Remember, the idea of the static condition is not saying that nothing is happening but rather to say that nothing is changing in the instructions given to the system since the last instruction from the Control. If the last instruction by the Control is to accelerate, the system will continue to accelerate until told otherwise.
The Control element is the ‘primary control’ for the system. While everything is operating within a ‘normal’ operational mode, the Control element remains the primary control.
Figure 2 – CFA Loop – Control Element
The feedback element
The Feedback element feeds back information on the present state of the system. Due to the fact that the Feedback element is always reading the present state of the system, the feedback element has the basic characteristic of always being in a ‘dynamic’ state. This means that the feedback is reading constantly changing conditions. No system is ever in a non-changing condition except if it is off, no longer functioning or dead. Look at a computer in a wait state. It is still performing administrative activities even while it waits for some activity to happen. Change is the constant state of the Feedback element.
For this reason, the Feedback element needs to provide information to the Control element at intervals necessary to provide the Control element time to adequately respond to the changing environment. This interval period is called ‘sampling’, which will be discussed later in this document.
Figure 3 – CFA Loop – Feedback Element
The communication between the Control element and the Feedback element is performed by way of the ‘Primary Path’ (see Figure 4). The Primary Path is a bidirectional path that allows for the Control Element to request a sample of the information and the Feedback element to respond.
Figure 4 – CFA Loop – Primary Path
The abort element
The Abort element (see Figure 5) is so named because it responds to conditions that resulted in the primary path being ‘aborted’. The Abort element then takes over the act of control until conditions can be brought back into acceptable parameters.
Figure 5 – CFA Loop – Abort Element
The ‘Alternate Path’ (see Figure 6) is used for communication between the Alternate Control (Abort) and the Feedback. The Feedback at this point may be a different set of feedbacks than was defined for the primary path.
Figure 6 – CFA Loop – Alternate Path
To demonstrate that the Feedback may be another set of feedback elements, we look at the following example.
Let’s use the act of driving the auto once more for our example (see Figure 7). When a driver is driving the car, the primary path is the Control element (gas pedal) and the Feedback element (speedometer and street signs). Once a stop sign is detected ahead, the driver will take the foot off the gas pedal (primary control) and press the brake pedal (alternate control). Note that the driver is no longer looking at the speedometer or street signs once the auto gets to the stop sign. The driver is looking for other cars that may cross his path. In other words, the driver is looking for a different set of feedback sources. Once he feels it is safe to go, he will go back to the primary control and feedback and the primary path.
Figure 7 – CFA for Automobile Speed Adjustment
Sampling and the feedback element
In order for the Control element to be able to give proper instructions on what the system needs to do next, the information provided by the Feedback needs to be a true representation of the present conditions. If the feedback information is sampled by the Control element too often, it can put unnecessary demands on the system. If the information is not read often enough, considerable error can occur resulting in system failure. The solution to this dilemma is to sample when needed, at a rate that allows us to have confidence that we can still maintain control over the system.
Going back to our auto. The rate we sample the street signs for information is going to be different than when we look at the speedometer. We may also change our sampling rate when certain outside influences introduce themselves into the feedback mix. If we have a police car behind us, odds are that we will be sampling the speedometer much more often than if a police car was not there.
Creating the control loop diagram using the CFA Loop
The Control Loop Diagram is a chart that provides a list of each of the conditions we discover during the analysis of the interaction of the specific item in question. A basic Control Loop Diagram is shown in Table 1.
Control Element Conditions Feedback Element Conditions Abort Element Conditions Control Element Name Feedback Element Name Abort Element Name Numbered list Numbered list Numbered list
Table 1 – Control Loop Diagram Template
The Control Loop Diagram provides a vehicle for the CFA Loop to be used effectively. The following is a sequence that allows for us to create the CFA Loop analysis information and convert it into a Control Loop Diagram. The process is:
A. Identify the perspective of the CFA Loop.
- It is important to know what the perspective is. We may be looking at the environment from a specific perspective (i.e. from the viewpoint of a Test Manager looking at defects or a Development Manager looking at versions.) The perspective will determine what is to be the Control and what is providing the Feedback for the analysis.
B. Identify what is controlling the environment.
C. Identify the Feedback components.
- By identifying the controlling environment and the feedback elements, we can identify the parameters of the primary path.
D. Identify the conditions that would lead to an abort of the primary path.
- The abort conditions can give us an insight into the limitations and boundaries the primary path must operate within.
E. Identify the processes the Control will use to manage the environment.
- The interaction between the control and feedback elements can now be analyzed and the resulting information can be mapped into the Control Loop Diagram.
F. Identify the processes used when the Abort is given control.
An Example of the CFA Loop – Control loop diagram relationship
The following CFA Loop and Control Loop Diagram exhibit the relationship between a Version Control/Defect Reporting CFA Loop (Figure 8) and its associated Control Loop Diagram (Table 2).
Figure 8 – CFA Loop for Version Control/Defect Reporting
A Control Loop Diagram for the CFA Loop with a focus on Version Control as the Control element (see Table 2) should look similar to the following table (mapped during an analysis brainstorming session):
Control Element Conditions Feedback Element Conditions Abort Element Conditions Version Control (A) Defect Reporting (B) Issues Management (C) 1. Version must match the incremental sub-version number expected to fix the next set of defects 1. Defects reported back by critical levels 1. Defects that cannot be fixed within a predefined time must be escalated 2. Defects that are fixed, tested and passed cause the sub-version count to be incremented 2. Critical defect count 2. Defects violating the critical defect count or the age limits on critical defects will automatically create an Abort 3. Defects not above a predefined count
Table 2 – Control Loop Diagram
Control Charts have a very close relationship to the CFA Loop. Control Charts are used to provide a means of tracking the trend and condition of a specific measured item. The Control Chart (see Figure 9) uses the standard deviation of sampled items to determine whether the item is in-bounds (within acceptable conditions) or out of bounds (outside of acceptable conditions). The +3s is also identified as the Upper Defined-Control Limit or UDL. The -3s is also known as the Lower Defined-Control Limit or LDL.
Figure 9 – Control Chart Limits
Those items that are in bounds are considered to be in control (see Figure 10). They can be the Control element of the CFA Loop.
Figure 10 – Control Chart In-Bounds Area
Those items that are out of bounds are said to be out of control (see Figure 11). The out of bounds areas can also be identified as the Abort element of the CFA Loop.
Figure 11 – Control Chart Out-Of-Bounds Area
Remember that it was mentioned earlier in this document that the CFA Loop and the Control Chart share the similar functions, the difference is in the use and objectives. We have already seen the Control and Abort similarities.
Let’s look at a Control Chart (see Figure 12) and compare the information in the Control Chart with the CFA Loop elements.
Figure 12 – Control Chart Showing Use
The ‘in bounds’ area is our Control element. As long as our data points, sometimes called items, are within the ‘in bounds’ area, we are said to be in control. The data points are the Feedback element. The ‘out of bounds’ areas are the Abort elements. Notice that data point 4 is in the ‘out of bounds’ area, which should lead to control being passed to the Abort element in order to take action to bring the future data points back into control. During the analysis of the system operation using the CFA Loop, the abort mechanism should have been clearly identified so that when the system goes out of bounds during operation, the alternate control should have been activated and the alternate action should be no surprise to the system designers.
The benefit of using control charts is due to its ability to report dynamic conditions of a system in operation. By data point 2, we should be able to see that if the data follows the trend set by the previous data points, the data will go out of control at some point. This ability to see the trend allows for the chart user to take early action to ensure that the system stays in control or to monitor automated abort processes used to bring the system back into control.
- ^ Azais, F.; Bertrand, Y.; Renovell, M.; Ivanov, A.; Tabatabaei, S, “An all-digital DFT scheme for testing catastrophic faults in PLLs”, Design & Test of Computers, IEEE, 20, No. 1, (2003) 60 - 67
- ^ Theron R. Leishman, Dr. David A. Cook, “Requirements Risks Can Drown Software Projects”, CrossTalk – The Journal of Defense Software Engineering, April 2002 Issue, 1-8
- ^ Dr. Dan Price, Takeoff, (Colorado: Winning Ways Management, 2005), Pages 184-198
- ^ Martin Gardner, Phaselock Techniques, (New Jersey: John Wiley and Sons), Pages 285-287
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