In Part 1 of this series of articles, we discussed moving averages as a
basic forecast method. The idea behind moving averages is
that recent history is a good indicator of current values. For
example, if a call center had 1000, 1100 and 900 calls each
month for the past three months, then 1000, an average of the
past three months, is a reasonable estimate for the current
month. Moving averages have the advantages of being simple and
flexible. We can easily vary the number of time periods we
consider when forecasting a measure. One drawback of this
calculation is that it considers each of the previous time
periods equally.
Consider a durable goods manufacturer that maintains a warranty claims
fund to pay the cost of servicing appliances under warranty.
The company will want to hold a sufficient reserve to cover
future costs without tying up extra cash. A moving average
can be used to estimate the funds required for the next
quarter as show in Table 1.
|
Time Period |
Actual Warranty Claims |
Monthly Average Warranty Claims |
|
Yr 1 Qtr 1 |
$1,400,000 |
|
|
Yr 1 Qtr 2 |
$1,435,000 |
|
|
Yr 1 Qtr 3 |
$1,440,000 |
|
|
Yr 1 Qtr 4 |
$1,443,000 |
$1,425,000 |
|
Yr 2 Qtr 1 |
$1,410,000 |
$1,439,333 |
|
Yr 2 Qtr 2 |
$1,430,000 |
$1,431,000 |
|
Yr 2 Qtr 3 |
$1,440,000 |
$1,427,667 |
|
Yr 2 Qtr 4 |
|
$1,426,667 |
Table 1 - Warranty claims moving average example
We can generally assume an average of recent history is a good
predictor of near current performance if major influences on
the outcome remain the same. If the manufacturer is not
introducing new models, changing warranty policies, improving
quality controls or making other changes then moving averages
would be appropriate. One problem with moving averages is that
it weights all previous periods equally. For example if we
have a large amount of historical data, we might want to
forecast based on additional data but intuitively we know that
last year’s data, while influential, is not as important as
the past few quarters. Exponential smoothing is a technique
that allows us to accommodate larger data sets by assigning
weights to historical data.
|