What Is the Base Effect?

The base effect is the effect that choosing a different reference point for a comparison between two data points can have on the comparison result. This often involves using some ratio or index value between two points in a time-series data set, but it can also apply to cross-sectional or other data types.

Thinking about the base effect in comparing different numbers or pieces of data means considering the question, “Compared to what?” The choice of the basis for comparison can significantly affect the apparent result of a comparison. If ignored or misunderstood, the base effect can lead to a significant distortion and possibly mistaken conclusions; however, if considered carefully, it can be leveraged to improve an analyst’s understanding of the data and the underlying processes that generate them.

Understanding the Base Effect

The base effect occurs whenever two data points are compared as a ratio where the current data point or point of interest is divided or expressed as a percentage of another data point, the base or point of comparison.

Because the base number is the denominator in the comparison, comparisons using different base values can yield widely varying results. If the base has an abnormally high or low value, it can significantly distort the ratio, resulting in a potentially deceptive comparison.

The base effect is most commonly pointed out when discussing comparisons using time-series data, where the raw data value at one point in time is compared to another chosen point. It can occur whether there is a constant index base to which many values in the series are being compared or when doing a moving period-to-period comparison.

Choosing the Right Basis Point

The base effect can work for or against you. Choosing an inappropriate basis for comparison or ignoring the base effect in a time index can lead to a distorted perception of the current point’s magnitude or rate of change in a data series.

This is related to the idea of garbage-in-garbage-out; if the value of the denominator in a comparison is uncharacteristic or unrepresentative of the overall data trend, then the comparison will likewise be unrepresentative of the relationship between the current data point and the data series as a whole, and whatever process generates that data.

For example, the base effect can lead to an apparent under- or overstatement of figures such as inflation rates or economic growth rates if the point chosen for comparison has an unusually high or low value relative to the current period or the overall data.

On the other hand, understanding the base effect and choosing appropriate bases for the comparison you want to make (or at least accounting for the base effect in your comparison) can lead to a better understanding of the data or underlying process.

For example, comparing monthly data points to their previous values 12 months prior can help filter out seasonal effects. Alternatively, comparing a data point to a long-run moving average of its values can help reveal if the current datum shows an anomalously high or low value.

Inflation as an Example of the Base Effect

Inflation is often expressed as a month-over-month figure or a year-over-year figure. Typically, economists and consumers want to know how much higher or lower prices are today than one year ago. But a month in which inflation spikes may produce the opposite effect a year later, essentially creating the impression that inflation has slowed.

The distortion in a monthly inflation figure resulting from abnormally high or low inflation levels in the year-ago month is an example of the base effect. A base effect can make it challenging to assess inflation levels over time accurately. Without strong outlier values, it diminishes over time if inflation levels are relatively constant.

Inflation is calculated based on price levels that are summarized in an index. The index may spike in June, perhaps due to a surge in gasoline prices. Over the following 11 months, the month-over-month changes may return to normal. Still, when June arrives again the following year, its price level will be compared to a year earlier when the index reflected a one-time spike in gasoline prices.

In that case, because the index for that month was high, the price change this June will be less, implying that inflation has become subdued when, in fact, the slight change in the index is just a reflection of the base effect—the result of the higher price index value a year earlier.

What Is the Base Effect on an Economy?

The base effect in an economy is commonly used to understand inflation. If inflation is compared on a monthly or yearly basis, the information can become distorted, so choosing a base point or base year, that is, a point earlier in time, can help smooth the changes in inflation.

Why Is the Base Year Always 100?

The CPI value for the base year is always 100 because it is a starting point to measure price changes. A basket of goods in future years will be compared to the base year to measure the increase/decrease in price.

Does the Base Year Change?

For purposes of calculating inflation, the base year does change. The base year changes to adjust for changes in the economy over time. When that happens, all the information is recalculated to the new base year for consistent reporting.

Without a basis for comparison, data points won’t be able to provide meaningful insight. An essential point always needs to be selected. Changing the basis point would also alter the meaning of the data, known as the base effect. Understanding the base effect and the appropriate reference points can help better understand data, make adjustments, and adjust policies.

Conclusion

  • The base effect refers to the effect that the choice of a basis of comparison or reference can have on the result of the comparison between data points.
  • Using a different reference or base for comparison can lead to a significant variation in ratio or percentage comparisons between data points.
  • The base effect can lead to distortion in comparisons and deceptive results or, if well understood and accounted for, can be used to improve our understanding of data and the underlying processes that generate them.