Decomposing technological change at the twilight of
the twentieth century: evidence and lessons from the world's
largest innovating firms.
by Mendonca, Sandro^Fai, Felicia
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The following analysis is based on data extracted from the SPRU
database using US Patent Office (USPTO) information. Our database
reports accumulated patent counts for 463 of the world's largest
manufacturing companies across 14 in dustries and 34 technology classes
for the years 1981-85, 1985-90, and 1991-96. Patents were assigned to
the primary class for which they were granted by the examiners. These
were then allocated to one of 34 broader patent classes of the SPRU
database (see Appendix 1).
Some patent classes were a simple process of aggregation i.e. where
a USPTO class clearly fell into a single class within the broader SPRU
classification scheme e.g. patents registered under US Patent Class 435
Chemistry: Molecular Biology and Microbiology were allocated to the SPRU
category 7 Drugs and Bioengineering in their entirety. However,
occasionally patents within a USPTO class were split and allocated to
two or more broader SPRU categories e.g. some of the patents registered
under US Patent Class 424 Drug, Bio-Affecting and Body Treating
Compositions were allocated to SPRU class 3 Agricultural Chemicals, and
others were assigned to class 7 Drugs and Bioengineering where
appropriate.
The construction of the industry data involved a tremendous effort
of consolidation of 4500 subsidiaries and divisions of firms: different
assignee names, kept or bought by the 463 up to 1992, were identified
using Whom Owns Whom of 1992 as a basis for allocation to their parent
companies. The parent companies have then been allocated to one of
SPRU's 14 industrial classes (see Appendix 2) according to their
primary production output.
Although patents have become a hugely popular innovation indicator
their proper use remains a non-trivial matter. The problems of this
indicator are significant, but will not be discussed here. The concerned
reader is directed to the methodologically oriented literature, now
quite mature and extensive (Pavitt, 1985; Narin and Olivastro, 1988;
Griliches, 1990; Smith 2005).
Following the multi-technology literature we know that large
industrial firms are technologically active (i.e. they claim patentable
knowledge at the frontier of given knowledge fields) even outside their
core domains traditionally linked to the generation of their industrial
output. Table 1 illustrates the correspondence between industrial sector
and core and non-core technological fields within the SPRU patent
database. The final column of the Table 1 shows the proportion of
patents registered by firms in each industry in technological fields
outside of those identified as core to each industry. For instance,
whilst ICTs related technologies are core technical fields for the
Computer and Electrical/Electronics industries, 25.1% and 39.3% of
patents are taken out in other technologies such as drugs and
bioengineering by firms in these two sectors respectively. Thus, we have
a way to measure the extent and dynamics of the technological
diversification behaviour.
Figure 1 presents the same data with an inter-temporal perspective.
The Computer and Electrical/ Electronics sectors, appear to be
registering fewer patents in technologies outside of their core fields,
or equivalently, are focusing more on their core technological
competencies, over time. In contrast, Photography and Photocopy
demonstrate a sharp increase in the patents granted outside its core
technical fields. We interpret this as a transition towards a richer
ensemble of technological activities and hence a broadening of the
knowledge base of this industry. Other industries displaying similar
tendencies include: Motor Vehicles and Parts, Machinery,
Pharmaceuticals, and so a more limited extent, Food, Drink and Tobacco.
Despite cross-industry variability in the level and rhythms of
technological diversification, almost half of the patents generated by
our population are generated outside each industry's core domain of
technological expertise (Mendonca, 2003).
4. METHOD
The patent data is analysed using structural decomposition analysis
(SDA). SDA is derived from constant market share analysis as used in
empirical studies of trade (Tyszynski, 1951; Fagerberg and Sollie, 1987;
Laursen 1999). Tyszynski (1951) looked at change in the export
performance of a nation in terms of its market shares at the end of the
period compared to that at the start. He broke this down into two
elements. He calculated what the nation's market share of exports
would have been at the end of the period if the nation's initial
shares across the basket of commodities did not change over time (i.e.
using Laspeyres weighted indices). The difference between the initial
share and this hypothetical end share is the structural effect because
it reflected the changes in a nation's share of trade that was
attributable to structural changes in its trading environment. The
residual, or remaining difference between the hypothetical end share and
the actual end share (i.e. Paasche weighted index) he put down to a
competitiveness effect because it reflected changes in a nation's
share of trade that was attributable the nation's changing
competitive strength.
[FIGURE 1 OMITTED]
Fagerberg and Sollie (1987) strengthen Tyszynski's basic
analysis and demonstrate that by using initial weight (Laspeyres)
indices throughout their methodology, the residual effect which
Tyszynski attributed entirely to the competitiveness effect can actually
be broken up in to two separate effects: the reported competitiveness
effect, but also a commodity adaptation effect. In other words, this
third effect allows for the possibility that a nation's export
performance might improve overtime because it can alter the composition
of its 'basket' of export commodities so as to adapt with any
changes in the broader composition of commodities in world export
markets. Laursen (1999) borrows this methodology and applies it not only
to export markets but also sectors of technological opportunity. This
paper in turn borrows from Laursen's (1999) application of the
methodology to technological opportunity but brings it down to an
industry-level analysis. The logic of the methodology is given below:
i = a technological field (1 ... 34)
j = an industry (1 ... 14)
t-1, t = subscripts for initial year and final year of the period
under consideration
Let
M = industry j's share of all patents
a = industry j's share of all patents in technology i
b = technology i's share of all patents
M can be written as the inner product of the vector a and vector b:
M = ab or,
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII]
The change in industry j's share of patents in an industry
over time is:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII]
Where the third term in the final line indicates the degree to
which an industry has succeeded in adapting its own technological
profile to the changes in the broader technological environment in which
it operates. It is the technology adaptation effect.
Fagerberg and Sollie caution that a zero technology adaptation
effect does not indicate that no adaptation occurred, but that the rate
of the industry's adaptation is exactly the same as the rate at
which the broader environment's technological profile is changing.
Thus a positive adaptation effect suggests the industry is adapting well
relative to the pace of change in the environment and a negative
adaptation effect suggest it is not adapting well. However, following
Laursen (1999), the reason for a positive value of the adaptation effect
has two bases: the industry appears to be adapting well because it is
entering areas of growing technological opportunity, or because it is
leaving areas of stagnating opportunity. Laursen therefore breaks up the
third term--technology adaptation effect, into two parts: the
technological growth adaptation effect which is positive if the industry
moves into technological areas providing more opportunities for growth
and the technological stagnation adaptation effect which is positive if
the industry moves out of areas of declining opportunities. Thus
following on from above, the full equation for the structural
decomposition model is given by:
[MATHEMATICAL EXPRESSION NOT REPRODUCIBLE IN ASCII]
Thus, the change in a firm's patent share consists of four
elements:
(TS) the technology share effect isolates the extent to which an
industry has gained or lost shares of total patents through its
endogenous patent growth into new areas, assuming a fixed technological
structure at the broader technological environment level across the
period.
(ST) the structural technology effect isolates the extent to which
an industry has gained or lost shares of total patents because the
technological structure of the broader environment has shifted to more
closely or less closely resemble the balance of the industry's own
technological composition as it was at the start of the period.
(GA) the technology Growth Adaptation measures the extent to which
an industry has gained shares of total patents through the movement into
the 'right' or more influential technological fields (positive
sign), or equivalently, out of the 'right' technological
fields (represented with a negative sign).
(SA) the technology Stagnation Adaptation effect isolates the
extent to which an industry has benefited from moving out of the
'wrong' or stagnating technological fields (positive sign), or
equivalently, into stagnating technological fields (negative sign).
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