 |
In
this issue
|
Greetings,
This
newsletter was started in January 2004. The first issue discussed the
key concept of variation. At that time, there were 118 subscribers.
Today, a little over two years later, there are some 3,500
subscribers.
This issue takes us back to where everyone needs to begin whenever you
are implementing SPC - with variation. We will repeat some of the
information in that first e-zine, but we have added some new
information as well.
To effectively use SPC, you must understand the concept of variation -
and in particular, the difference between common and special causes of
variation. We will look at a case study that involved truly
understanding the concept of variation. And finally, we will apply our
knowledge of variation to the issue of alcohol-related traffic
fatalities in the United States.
William McNeese
|
|
Variation:
Spilling the Milk |
 |
I used to, now and then. spill a glass of milk when I was
young. Our table slanted toward where my mother sat. So, the milk
always headed in her direction. And she usually has some choice
words when this happened. Of course, I was at fault. I needed to
be more careful. Or was that really true? If you understand
variation, you will realize that most of the problems you face are
not due to individual people, but to the process -- the way it was
designed and the way it is managed on a day-to-day basis.
Variation comes from two sources: common and special causes.
Think about how long it takes you to get to work in the morning.
Maybe it takes you 30 minutes on average. Some days it may take a
little longer; some days a little shorter. But as long as you are
within a certain range, you are not concerned. The range may be
from 25 to 35 minutes. This variation represents common cause
variation --- it is the variation that is always present in the
process. And this type of variation is consistent and predictable.
You don't know how long it will take tomorrow to get to work, but
you know that it will be between 25 and 35 minutes as long as the
process remains the same.
Now, suppose you have a flat tire when driving to work. How
long will it take you to get to work? Definitely longer than the
25 to 35 minutes in your "normal" variation. Maybe it
takes you an hour longer. This is a special cause of variation.
Something happened that was not suppose to happen. It is not part
of the normal process. Special causes are not predictable and are
sporadic in nature.
Why is it important to know the type of variation present in your
process? Because the action you take to improve your process
depends on the type of variation present. If special causes are
present, you must find the cause of the problem and then eliminate
it from ever coming back if possible. This is usually the
responsibility of the person closest to the process. If only
common cause are present, you must FUNDAMENTALLY change the
process. The key word is fundamentally -- a major change in the
process is required to reduce common causes of variation. And
management is responsible for changing the process.
It has been estimated that 85 to 94% of the problems a company
faces are due to common causes; only 6 to 15% due to special
causes (that may or may not be people related). So, if you always
blame problems on people, you will be wrong at least 85% of the
time. It is the process most of the time that needs to be changed.
Management must set up the system to allow the processes to be
changed.
So, Mom, sorry. But most of the time, spilling the milk was not my
fault. It was usually yours (management). The glasses were too big
for my small hands (no spill-proof cups in those days). When I
wanted to put it by the edge of the table to make it easier to
reach, you said move it back - I might spill it. And with the
meal-time conversation, how could I concentrate on my milk!
So, first teach the concept of variation. Then the use of
control charts (see Separating Common from Special Causes below)
will make more sense to people.
|
|
A
Case Study in Variation |
 |
To really understand variation, many people have to change
their paradigm. The following is a true story. A plant produced a
number of different powdered products. Each of these products were
run through the same production equipment at different conditions
and put into unique silos (one or more for each product type).
To ensure that the product went to the correct silo, an operator
had to set up the lines from the process to the correct silo. If
product was introduced into the wrong silo, the entire silo had to
be sold as off- grade, at a tremendous reduction in price. The
cost was typically $30,000 per incident.
The plant leadership had a policy that anyone who
cross-contaminated a silo received three days off with no pay.
What type of variation did leadership assume was present? Special
cause. They assumed that the operators were at fault. One manager
said that he was not going to "idiot proof" the plant.
Was leadership correct? The only way to find out is to collect
data.
It turns out that anyone who had worked in the unit for more
than 3 months had time off for cross- contaminating a silo. If
everyone is doing it, what type of variation is it? Common cause.
And the only way to reduce common cause of variation is to change
the process.
Leadership put together a team that worked on the problem. The
team came up with two simple solutions: label the lines and put
better lights out at night. Easy solutions but beyond the
authority of the operators to get done by themselves. With the
solutions implemented, the problem, which had been occurring
almost monthly, went away entirely. So simple if you understand
variation.
|
|
Separating
Common and Special Causes |
 |
Control charts are the only reliable way to separate common
from special causes of variation. In a control chart, the points
are plotted over time. An average line is calculated along with an
upper control limit and a lower control limit. Some charts do not
have a lower control limit.
The upper control limit is the largest value you would expect
if there is just common cause of variation present in the process.
The lower control limit is the smallest value you would expect.
The limits are determined by mathematical equations. They depend
on the type of control chart and how you sample the process.
A process is in "statistical control" if it has only
common cause of variation present. This is determined by examining
the control chart. As long as the chart has no points above or
below the control limits or no patterns (such as seven points in a
row above or below the average), the process is said to be in
statistical control.
You can predict what will happen with a process that is
control. Future production will continue between the two limits as
long as the process remains the same.
To effectively use control charts, you must be able to interpret
the control chart. Ask: What is this chart trying to tell me about
my process? A control chart is the way a process communicates with
you. It will tell you if the process is operating as designed (in
control) or if there is a problem (special cause). All you have to
do is "listen."
|
|
Alcohol-Related
Traffic Fatalities 1982 - 1993 |
 |
The
key point is that the statistics you see day in and day out must
be interpreted in the context of the process that generated them.
Was that process in-control and stable? Or did it have special
causes of variation present – flat tires. If it had special
causes present, you won’t get a similar result next time because
you cannot predict what a process with special causes of variation
will do in the future.
Over the years, many organizations have worked to reduce the
number of alcohol-related fatalities in the United States. These
organizations range from MADD (Mothers Against Drunk Driving) to
the government to the alcohol producers themselves. There has been
improved awareness and new laws. From 1982 through 1993, the
impact was significant. In fact, if you the chart the number of
alcohol related deaths per year during that time period, you will
get a significant downward trend from 26,173 deaths in 1982 to
17,908 in 1993, all while the number of motorists were increasing.
But things have changed since then. That trend is no longer
apparent. What does this mean in light of the material presented
above? The data from 1982 to 2004 (the last year that the data is
available) is given below (source: National Highway Traffic Safety
Administration FARS data).
Year No. of Deaths
1982 26,173
1983 24,635
1984 24,762
1985 23,167
1986 25,017
1987 24,094
1988 23,833
1989 22,424
1990 22,587
1991 20,159
1992 18,290
1993 17,908
1994 17,308
1995 17,732
1996 17,749
1997 16,711
1998 16,673
1999 16,572
2000 17,380
2001 17,400
2002 17,524
2003 17,150
2004 16,694
Based on this data, ABC News reporter Ken Thomas reported the
following on their website on August 1, 2005:
WASHINGTON Aug 1, 2005 (AP)— Traffic deaths declined and
fewer people were killed in alcohol- related crashes on U.S.
highways for a second straight year, the government said Monday.
Some 42,636 people died on the nation's highways in 2004, a
reduction of 248 or 0.6 percent from the previous year, the
National Highway Traffic Safety Administration said.
Alcohol-related fatalities dropped 2.4 percent, from 17,105 in
2003 to 16,694 in 2004. Safety groups attributed the decrease to
all 50 states moving toward a uniform standard for drunken driving
and to high-visibility enforcement such as sobriety checkpoints.
The last statement implies that the actions sited have helped
decrease the number of alcohol deaths over the past three years.
The average for those three years was 17,123. Has the process
really changed? Is this a valid average for the process?
|
|
Alcohol-Related
Traffic Fatalities 1994 - 2004 |
 |
The only way to answer that question is through the use of
control charts. The control chart based on the number of
alcohol-related deaths is shown here. Since 1994, the process is
in control. The fact that the last three years have decreased
doesn't appear to be unusual. In fact, there was another three
year downward trend from 1997 to 1999, where there were even fewer
fatalities.
What does the control chart tell us? It tells us, based on the
data, that there does not appear to any significant change in the
past three years in the number of alcohol-related deaths. The
process is consistent and predictable. If you want to improve the
results, you must fundamentally change the process. The key word
here is fundamentally. Continuing to try the same type of remedies
probably will not work. Significant changes are needed.
What is an example of a significant change? First, realize that
the laws are set up to be effective only after the crime. A blood
content of 0.08 or more means your drunk and should not be
driving. After the fact. The sobriety checkpoints may catch a
drunk driver - again after the fact.
A significant change would be to install a devise in all
vehicles that require you to prove you are sober (or competent)
enough to drive a car. Peter McWilliams, in his book “Ain’t
Nobody’s Business if You Do” suggests a tester.
“Imagine a panel on the dashboard with a numeric keypad, like
those on touch-tone telephones. Above the keypad is a screen to
display numbers and brief messages. There is also a slot, about
the size of a credit card. The Tester works like this: When you
want to use the car, first insert your driver's license, which
would act and look like a credit card. The Tester reads your
driver's license as an automated teller machine reads your credit
card, and then asks for your four-digit personal identification
number (PIN), much as a teller machine would. Your PIN is known
only to you, but is encoded in your license. After your four-digit
personal identification number is successfully given, the screen
displays seven random numbers—the number of digits in a phone
number. You must then, within a certain period of time and with a
certain degree of accuracy, enter those numbers on the keypad.
Once you complete this procedure, which should take less than a
minute, the car is ready to operate normally.”
This would be a significant change. This is the key. To improve
a process that is in statistical control, the process must be
fundamentally changed.
|
|
SPC
for MS Excel Upgrade! |
 |
The best SPC package for Microsoft Excel has just gotten
better. Version 3.0 is full of new features and options. Easily
split control limits, add comments to charts, delete points from
the calculations, make multiple individual charts or process
capability charts at once, greatly enhanced measurment systems
analysis component. The list goes on and on.
Please take a moment to see what is in this great software
package. And it is very affordable at only $149 for a single user
with great discounts for multiple users. Already a user of SPC for
MS Excel? Upgrade for only $40 by visiting our website.
SPC for MS Excel is used to generate and easily update SPC
charts and to perform other statistical functions from Microsoft
Excel spreadsheets. This affordable software is easy to learn,easy
to use, and fits the needs of the SPC novice or SPC expert. It is
the premier Excel-based SPC program. We have reached this position
by listening to what our users say they need.
|