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Research and Development Part 1: Innovations and Patents
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Research and Development Part 1: Innovations and Patents.

Dec 17, 2015

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Baldric Robbins
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Page 1: Research and Development Part 1: Innovations and Patents.

Research and Development

Part 1: Innovations and Patents

Page 2: Research and Development Part 1: Innovations and Patents.

Economic growth is caused primarily by technological progress (the Solow model of growth).

R&D is the “engine of technological change”.

Firms become industry leaders by conducting R&D that leads to innovations in products and processes.

Page 3: Research and Development Part 1: Innovations and Patents.

Schumpeter coined the phrase “creative destruction” to refer to the capitalist system.

Periodically, new products and processes are developed which destroy the market power of old products and processes.

Page 4: Research and Development Part 1: Innovations and Patents.

What is R&D?

Basic Research: Does not lead directly to new product or process, but improves “fundamental knowledge”.

Applied Research: Involves substantial engineering input and results in new product or process.

Development: Move product/process to consumer market/mass production.

Page 5: Research and Development Part 1: Innovations and Patents.

What is R&D, con’t Process innovations: better method for

producing existing product. Product innovations: new product. Drastic innovation: dramatically reduce

costs to extent that innovator essentially becomes a monopolist.

Non-drastic or gradual innovation: improves firm’s competitive position, but there still is competition.

Page 6: Research and Development Part 1: Innovations and Patents.

A “Drastic” Innovation

New MCMR

$

Quantity

D

MC for industry

PC

QC

PM

QM

Page 7: Research and Development Part 1: Innovations and Patents.

A “Non-Drastic” Innovation

New MC

MR

$

Quantity

D

MC for industry

PC

QC

PM

QM

Page 8: Research and Development Part 1: Innovations and Patents.

R&D and Market Structure What market structures are most

conducive to R&D? Early View (Schumpeterian Hypothesis):

R&D generally conducted by large firms. R&D generally conducted in industries

with market power. Thus, markets with large firms and

market power not necessarily bad as this would encourage R&D and innovation.

Page 9: Research and Development Part 1: Innovations and Patents.

Market Structure and the Incentive to Innovate Is the Schumpeterian Hypothesis

correct? Are incentives for R&D affected by market structure?

Start with a basic inverse demand curve: P= A-BQ.

We want to consider an innovation that could increase social welfare and then see whether market structure affects whether such an innovation will occur.

Page 10: Research and Development Part 1: Innovations and Patents.

Arrow Model of Mkt. Structure & Innovation Assume that the innovation would cost K

to research and develop. The result of the innovation is an

improvement in the production process so that the constant marginal cost of production drops from c0 to c1.

Compare expenditure, K, to potential increase in surplus from change in MC, (appropriately discounted to account for increased surplus in the future as well).

Page 11: Research and Development Part 1: Innovations and Patents.

The Welfare Effects of an Innovation

C1

$

Quantity

D

C0

CS

Page 12: Research and Development Part 1: Innovations and Patents.

Arrow Model, con’t In a competitive market, a firm will only

innovate if the cost of innovation is less than the increased profit as a result of the innovation.

Consider a perfectly competitive market. If the innovation could be adopted by

other competitors, there would be no increase in profit. All firms would adopt, but because of perfect competition, price would drop to equal the new lower cost.

Page 13: Research and Development Part 1: Innovations and Patents.

Arrow Model, con’t If the market is perfectly competitive

but the innovation is not adoptable, the firm will be able to make profit as a result of the innovation.

The firm can undercut the competitive price by a couple of cents and supply essentially the entire market.

Page 14: Research and Development Part 1: Innovations and Patents.

Increase in Profit in a Competitive Market from a Non-Adoptable

Innovation

C1

$

Quantity

D

C0

Innovator’s price

Increase in Profit

Note that the increase in profit is less than the increase in potential welfare

Page 15: Research and Development Part 1: Innovations and Patents.

Increase in Profit in a Monopoly from Innovation

C1

$

Quantity

D

C0

Innovator’s price

Note that the increase in profit for the monopolist (the area of the blue box minus the area of the yellow box) is less than the increase in profit for the firm in a competitive market.

MR

Page 16: Research and Development Part 1: Innovations and Patents.

Arrow Model, con’t A monopolist will actually value the

innovation less than a competitive firm. The monopolist was already making

profit, already had some market power. This is known as the replacement effect.

Even with more complex models, general result is that the more competitive the market, the more gains to an innovator.

In all cases, firms undervalue innovation compared to effect on total surplus.

Page 17: Research and Development Part 1: Innovations and Patents.

Arrow Model, con’t Is the Schumpeterian Hypothesis wrong?

Are gains from innovation inversely related to market power?

Market power pre-innovation makes the post-innovation gain smaller.

But we assumed that post-innovation the market would be a monopoly, regardless of the pre-innovation structure.

Also, we said nothing about the market for innovation itself.

Page 18: Research and Development Part 1: Innovations and Patents.

Another Model of Mkt. Structure & Innovation

Suppose that there are two potential innovators, an incumbent monopolist with technology c0 and a potential entrant.

Assume the innovation is non-adoptable, so that the first firm to innovate can lower marginal costs to c1 at a cost of K.

If the potential entrant innovates first, he becomes the low-cost firm in a duopoly. His return to innovation is D(c1,c0) - K.

Page 19: Research and Development Part 1: Innovations and Patents.

Another Model of Mkt. Structure & Innovation

If the monopolist is the first innovator, he will retain his monopoly and earn profits of M(c1) - K.

If the monopolist does not innovate, the PE will, so the monopolist will get D(c0,c1).

Thus the return to innovation for the monopolist is M(c1)-D(c0,c1) - K.

For the PE, the return is D(c1,c0) - K.

Page 20: Research and Development Part 1: Innovations and Patents.

Another Model of Mkt. Structure & Innovation

As long as M(c1)-D(c0,c1) - K > D(c1,c0) - K the return to innovation is greater for the monopolist than for the PE.

Rewrite this condition:

M(c1) > D(c1,c0) + D(c0,c1). Which says that if the profit to a

monopolist is greater than the joint profit of duopolists, the gain to innovation is greater for a monopolist. And it is.

This is known as the efficiency effect.

Page 21: Research and Development Part 1: Innovations and Patents.

Schumpeter Revisited Is the Schumpeterian Hypothesis wrong? It depends on the nature of competition. If the firm starts with market power, the

increase in market power due to an innovation will not be as large as if the firm started without market power.

However, firms with market power have greater incentives to innovate to protect their existing market power.

Page 22: Research and Development Part 1: Innovations and Patents.

Even More Evidence: the Dasgupta/Stiglitz Model

Consider a slightly more sophisticated model where all firms in the industry can innovate simultaneously.

Assume firms compete through quantity. i = P(Q)qi - c(xi)qi - xi where x is the firms

expenditure on R&D. If all firms spend the same amount, x*, on

R&D, all firms have the same cost c(x*). Solve just as we would any n-firm Cournot

model.

Page 23: Research and Development Part 1: Innovations and Patents.

Dasgupta/Stiglitz con’t We then get the following expression of

the equilibrium quantity for each firm in this market:q* = (a-c(x*))/(b(n+1)).

To determine the optimal level of R&D, take the derivative of profit w.r.t. xi and set equal to 0.

i = P(Q)qi - c(xi)qi*- xi , so the derivative is:

-(dc(xi)/dxi)qi* - 1 = 0.

Page 24: Research and Development Part 1: Innovations and Patents.

Dasgupta/Stiglitz con’t What does -(dc(xi)/dxi)qi* - 1 = 0 mean? Remember that dc(xi)/dxi is the decrease

in marginal cost due to an additional dollar spent on R&D. So the first term is the total benefit of an additional dollar spent on R&D.

In equilibrium, this total benefit must be equal to the cost of the additional R&D, i.e. $1.

Page 25: Research and Development Part 1: Innovations and Patents.

Dasgupta/Stiglitz con’t But the important thing to note is that the

marginal benefit -(dc(xi)/dxi)qi* , depends on q*.

And q* depends on the number of firms in the industry: q* = (a-c(x*))/(b(n+1)).

The more firms, the lower is q* and thus the lower the benefit from R&D.

A lower benefit means less R&D spending, so the more firms in the industry, the less spending by each firm on R&D.

Page 26: Research and Development Part 1: Innovations and Patents.

Dasgupta/Stiglitz con’t How will total industry spending, nx*, be

affected by concentration? Total spending may increase or decrease

as industry size increases, depending on the elasticity of demand in the industry.

However, in most cases, increasing the number of firms leads to less industry spending.

Page 27: Research and Development Part 1: Innovations and Patents.

R&D and Market Power

How do we balance the potential positive aspects of market power (w.r.t. R&D and innovation) with the positive aspects of less concentrated markets (w.r.t. efficiency)?

Key is to recognize the dynamic aspect of the process. We want to increase efficiency over time which may require a settling for less efficiency in the short run.

Page 28: Research and Development Part 1: Innovations and Patents.

Public Policy w.r.t. R&D

What policies best encourage the discovery of new products and processes?

What policies best encourage dissemination of new ideas and technologies?

Page 29: Research and Development Part 1: Innovations and Patents.

Patents and Copyright

Patents and copyright confer property rights to new inventions, new designs, and new creative works.

The property rights allow the innovator to exert monopoly power, which acts as an incentive to encourage R&D and innovation.

However, to achieve the efficiency gains from the innovation, it must be used widely, so the property rights must be terminated at some point.

Page 30: Research and Development Part 1: Innovations and Patents.

Effect of Patent on Surplus

$

Quantity

DMR

This surplus goes to producer over length of patent, then transfers to consumers (B)

This surplus goes to consumers when patent expires (C)

This surplus goes to consumers (A)

QP QC

Page 31: Research and Development Part 1: Innovations and Patents.

What is the optimal patent length? If T is the length of the patent, then the

producer gets B (from the graph) for T years-appropriately discounted of course.

The consumers get the A each year, plus the B and C for all years after T.

Note that after T years, B just transfers from the producer to the consumer.

Real gain in surplus is C, which we get after the patent expires.

Page 32: Research and Development Part 1: Innovations and Patents.

What is the optimal patent length, con’t The shorter T, the sooner we get C. However, the producer decides whether

to innovate based on the increased profit, i.e. how long he gets the surplus in B.

The longer T, the more incentive to innovate and the bigger are A, B, and C.

Optimal patent length balances these two effects.

Page 33: Research and Development Part 1: Innovations and Patents.

Optimal Breadth of Patents Breadth is the amount by which

innovation must differ from an existing product or process.

The more broad a patent is, the harder it is to “invent around” the patent and thus the more profit the producer can get.

Related to optimal length -- i.e. could have “short and fat” patents or “long and thin”.