Collecting Relevant and Useful Data

Pages45-64
45
CHAPTER 4
COLLECTING RELEVANT AND USEFUL DATA
A. Introduction
Data are critical inputs in econometric analysis. Even the most
sophisticated statistical analysis cannot make reliable inferences from
bad data. For certain econometric methods, specific types of data are
essential inputs without which the econometric analysis does not work.
Although data issues are frequently complex, it is extremely helpful
for lawyers working with econometric experts to understand them, along
with the advantages and disadvantages of particular types and sources of
data. Not only will that allow lawyers to provide guidance to their clients
as to the likely utility of particular data collection efforts, but it will
allow those who are frequently the primary interface between the
econometricians and the data source to communicate effectively and
prioritize the experts’ data requests. Informed lawyers should also be
able to better help experts understand what types of data are available
from the client, how they are kept, and where problems exist in the data
set that could raise questions as to the reliability of the analysis.
This chapter discusses the nature, types, and sources of data
commonly used in antitrust analysis. It aims to highlight some of the
issues most relevant to lawyers dealing with econometric evidence. The
chapter opens with a discussion of the three formats of economic data
used in econometric analysis. This is followed by a description of the
different types of data available for econometric analysis and the sources
of data available to the economist. It then provides a discussion of data
considerations that may affect econometric analysis.
B. Nature of Economic Data
Three kinds of data are often used in econometric analysis: cross-
sectional data, time series data, and data containing both cross-sectional
and time series data.
46 Econometrics
1.
Cross-Sectional Data
Cross-sectional data are observations collected for a number of
observational units at the same point in time, for example, the prices for
a particular product sold in twenty major metropolitan statistical areas
(MSAs) on January 1, 2010.
Cross-sectional data allow some empirical investigations into
questions about a particular point in time. For example, was a product
priced the same across MSAs? If not, what are the factors that
contributed to this difference? Although a properly constructed
econometric model may be able to explain much of the price variation
across regions, it is often difficult to explain price variations that are due
to immeasurable effects that are specific to a particular MSA. In such
circumstances, an econometric study based on cross-sectional data alone
would provide limited or even misleading results.
2.
Time Series Data
Time series data are observations collected for a single observational
unit at different points in time, for example, the daily price of a particular
product sold in the Washington DC metropolitan area in 2010. Time
series data observations are most often observed at the same intervals,
such as yearly, quarterly, monthly, or daily. The proper length of the
intervals depends on the situation being studied and data availability. For
example, household income data may be collected annually to smooth
out the uneven distribution of different sources of income throughout the
year, while price data in a stock market such as New York Stock
Exchange or in a commodity trading exchange such as Intercontinental
Exchange (ICE) can be collected virtually continuously in a real-time
fashion. Time series data allow an analysis of how a particular variable’s
value changes over time, and an analysis of what potential factors
contribute to such changes.
Time series data are particularly useful when the analysis of interest
is to determine the effect of a particular change in the market over time.
Such analysis is commonly used in price-fixing litigation or a
retrospective analysis of a consummated merger. However, time series
data have their limitations because they can mask the effect of
differences across the observational units that are aggregated across time.
For example, the observational unit in a time series data set can be
the average sales price of a particular product for a particular period of
time. Averaging price, even a weighted average price (i.e., an average

To continue reading

Request your trial

VLEX uses login cookies to provide you with a better browsing experience. If you click on 'Accept' or continue browsing this site we consider that you accept our cookie policy. ACCEPT