Lecture Twenty Nine
Research and Development; Determinants of
Technological Change
(Economics 100b; Spring 1996)
Professor of Economics J. Bradford DeLong
601 Evans, University of California at Berkeley
Berkeley, CA 94720
(510) 643-4027 phone (510) 642-6615 fax
delong@econ.berkeley.edu
http://www.j-bradford-delong.net
April 10, 1996
Administration
Investment Incentives
Learning from Others: Technology "Embodied" in Capital
Research and Development
Administration
Investment Incentives
- The Golden Rule again: MPK = r = n + g + d
How can we see that this is the golden rule? Well, suppose we boost
the steady-state capital/effective labor ratio k* by a small
amount--and keep it boosted forever. our gain to production is MPK
(=r); but we have to boost investment by n+g+d in order to maintain
the higher k*.
So consumption changes by Dc = r - (n+g+d). Hence the "Golden Rule"
- Where is the U.S. today? r is approximately 10% (real, pretax,
risky); n=1%; g=1.5% (if we are lucky); d=4%. We would have to
boost our capital-output ratio (or our steady-state savings rate)
by 50% to get to the "golden rule".
- Should we do so? How much do we care about future generations?
(They are, after all, going to be richer [we think]).
Policies to boost economic growth through accumulation:
- The savings side:
- deficit reduction
- IRAs
- lower capital gains taxes
- The investment side:
- R&D
- infrastructure
- equipment/embodiment
Learning from Others: Technology "Embodied" in Capital
- Vertical axis plots economic growth (.03 = 3% per year; with
the effects of higher-than-average (or lower-than-average)
population growth, initial GDP per worker level, and overall
non-machinery-and-equipment investment subtracted).
- Horizontal axis plots investment in machinery and equipment
(.08 = 8% of GDP on average; with the systematic relationship
between richer countries and higher equipment shares, and between
machinery investment and population growth or non-machinery
investment, subtracted out).
- Called a "leverage plot." Straight line gives slope of linear
relationship. Dotted lines give 95% confidence interval for true
structural linear relationship.
Conclusion?: If you want to grow rapidly, make it very easy to import
machinery and equipment...
Research and Development
All the previous discussion has taken the rate of technological
progress--the rate of increase g of the efficiency E of the labor
force in the production function:
Y = F(K, LE) = Ka(LE)1-a
as a given: as something that is not a function of everything else
going on in the economy. In the time that remains today I want to
indicate how economic factors do affect the rate of increase of
technological knowledge, and thus of the efficiency of labor power.
- We already talked (briefly, too briefly) about embodied
technological progress.
- Now I'm going to talk about research.
- And then I'm going to talk about development.
- Conclusion?: Support for basic research (which is
nonexcludable in the highest degree).
Case of applied research more difficult to untangle:
- Market-restriction effects
- Consumer-surplus effects
- Business-stealing effects
- Promotion of other kinds of R&D as well
Our patent and copyright system tries to strike a balance--to
provide sufficient incentives for innovation without strangling the
use of productive technologies.
- The allocation of talent and rent-seeking
- Learning-by-doing (and learning-by-using)
Every reason to believe that the most important fact about
knowledge construction is its non-rival nature. Thus two people
should produce scientific and technological knowledge twice as fast
as one--and modern technologies that make communication and research
faster have the potential to amplify this still further...
Some (indirect) evidence that this is the case. For most of human
history human population has been "Malthusian": better technology
means nota higher standard of living but instead a higher
populaoin supported on the same resource base because the population
has been in rough demographic balance.
Look at human populations since "1 million B.C.," as Michael Kremer
puts it. The larger the number of people on earth, the faster has
population grown. An extra billion people increases the population
growth rate by 0.7% per year or so (or did until large chunks of the
third world began going through their demographic transitions in this
century). Since 1900 the rate of population growth has slowed
(indeed, some projections are now showing earth's population peaking
around the end of the next century).
Possible to be very optimistic about the human future: more people
doing more research than ever before--hence the pace at which
knowledge improves must increase.
Possible to be more pessimistic: is useful technological
knowledge to be discovered unbounded? Will natural resource scarcity
get us in the end?