Firms & Markets Flashcard Deck

1
Q

Herfindahl Index

A

Herfindahl Index = S1^2+S2^2+S3^2+…

S1 = first player market share in percent, calculated by sales/market sales

(measure of size of firms in relation to the industry)

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2
Q

Bertrand model

A
  • Firms commit to price –> they can meet the demand
  • Output is easy to expand always
  • Prices compete down towards MC
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3
Q

Cournot model

A

‘C’ournot = ‘C’apacity ‘C’onstraints

  • Output is difficult to expand once capacity is fixed
  • Firms set output simultaneously
  • Price is determined by demand to clear market
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4
Q

Bertrand paradox

A

Duopoly in Bertrand model - lowest prized firm sells to entire market –> Nash Equilibrium is Price = MC
Same outcome as under perfect competitions (= paradox)
Firms make no profits

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5
Q

‘Trigger strategy’

A

Start by cooperating (Cournot model, implicit collusion), if anyone cheats set punishment quantity

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6
Q

Auction value types (3)

A

Private value auctions
Common value auctions
Correlated value auctions

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7
Q

Main auction types

A

English Auction
Dutch Auction
Sealed Bid Auction
(Vickrey Auction)

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8
Q

English Auction

A

Price increases until there is only one bidder left (price raised by auctioner or bidder themselves) - most popular, esp. online)

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9
Q

Dutch Auction

A

Price decreases until one bidder accepts it

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10
Q

Sealed bid auction

A

Highest bid wins

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11
Q

Vickrey auction

A

Sealed bid - highest bid wins but only pays the second highest bid

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12
Q

Price discrimination definition and requirements

A

Price discrimination = charging different prices for essentially the same good –> e.g. by location, quantity, variations that don’t materially affect costs

Requirements:

  1. Resale / Arbitrage prevented
  2. Industry cannot be fully competitive

first / second / third degree price discrimination

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13
Q

First degree price discrimination

A

Individual price targeting

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14
Q

Second degree price discrimination

A

Offering choice of different packages to persuade high value customers (market segments are not fully known or cannot be perfectly segmented)

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15
Q

Third degree price discrimination

A

Price targeting by identifiable market segment (e.g. discounts for students and seniors)

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16
Q

Price elasticity of demand

A

e = - %change in demand / % change in price

17
Q

Perfect competition model assumptions (4)

A

1 Infinitely many small, equally efficient firms
2 Homogenous products, customers only care about price
3 Customers are rational (&perfect information)
4 Unrestricted entry & exit of firms

18
Q

Monopoly MR / price calculation

A

MR = price * (1 - 1/e)

19
Q

Barriers to entry purpose and examples of barriers

A

Barriers to entry allow incumbents to earn excess profits without attracting new entry

Common barriers to entry include special tax benefits to existing firms, patents, strong brand identity or customer loyalty, and high customer switching costs.

20
Q

sunk cost

A

cost that has been incurred and cannot be recovered

21
Q

short-run equilibrium (before new entry, perfect competition)

A
  • AC is not equal MC

- Price equilibrium before new entrant comes in, as soon as new entrant comes in price gets moved to new optimum price

22
Q

long-term Equilibrium (perfect competition)

A

Price = AC = MC, new optimum price gets reached

23
Q

Conditions needed for price discrimination

A

no arbitrage

industry not fully competitive

24
Q

Monopoly Formula price MC elasticity ratio (usually given)

A

(price-MC)/price = 1/e

25
Q

network externalities

A

exist when the value to one customer rises if the total number of customers purchasing it rises (e.g. a telephone)

26
Q

Cross elasticity of demand

A

Cross elasticity of demand is an economic concept that measures the responsiveness in the quantity demand of one good when a change in price takes place in another good.

27
Q

Tacit collusion

A

Collusion occurs in oligopolistic markets when firms co-operate in order to attain profit levels that exceed the short run Nash equilibrium levels. Tacit collusion differs from explicit collusion in that this is achieved without direct communication between firms. Can be achieved when firms interact repeatedly, by using the threat of withdrawing future co-operation if any firm deviates from the agreed price or output levels.

Easier to achieve in a growing market as short-term goals of cheating today are small compared to growing future benefits of collusion, harder to achieve in declining market.

28
Q

Revenue equivalence theorem

A

The revenue equivalence theorem states that the expected value from a first and second price auction are the same if all bidders are rational and risk neutral. Bidders in first price auctions will bid less aggressively than in second price auctions. On average the top bid in a first price auction will be shaded to the valuation of the bidder with the second-highest value, and so in terms of revenues the two auctions will be equivalent.

29
Q

How does the result in the revenue equivalence theorem change if bidders are known to be risk averse or risk loving?

A

Risk attitudes do not affect bidding in second price auctions (bidding your true valuation is always a dominant strategy, regardless of what others do or how many other bidders there are).
Risk attitudes do affect bidding in first price auctinosL Risk-averse bidders will bid more aggressively, while risk-loving bidders will bid less aggressively.
Therefore the expected revenues are higher in first price auctions than second price auctions if bidders are risk-averse; and when risk-loving the revenues will be lower in first price auctions.

30
Q

Winner’s curse

A

The winner’s curse is a phenomenon that may occur in common value auctions with incomplete information. The winner’s curse says that in such an auction, the winner will tend to overpay. The winner may overpay or be “cursed” in one of two ways: 1) the winning bid exceeds the value of the auctioned asset such that the winner is worse off in absolute terms; or 2) the value of the asset is less than the bidder anticipated, so the bidder may still have a net gain but will be worse off than anticipated.

31
Q

Suppose that the marginal cost of a phone call (monopoly) is zero. If the operator could charge a fixed fee, what would it be?

A

Fixed fee = total surplus –> extracting all consumer surplus for the producer

32
Q

What are structural barriers to entry preventing other competitors from getting a slice of the ebay market?

A

substantial brand recognition
network externalities are vast as it has very many buyers and sellers that already use the system (of other type than amazon, i.e. not all of those could be converted if amazon entered the same market)

33
Q

What makes it difficult applying auction theory insights to online auctions in practise.

A

Auction theory can be successfully applied to online auctions, however as with many small auction situations, seemingly small details can create a large outcome. As online auctions typically involve relatively low-value items, a disproportionate amount of a bidder’s satisfaction may come from being the winner, making modelling of these situations much more complex.

34
Q

“The only thing that matters when designing an auction is to ensure that the bidder with the highest valuation wins it”. Do you agree with this statement? Explain.

A

It is a requirement for efficiency that the bidder with the highest valuation wins. However, the way in which surplus between buyer and seller are divided may be important, and this is not addressed by the statement.

E.g. if the seller was a government, it may be desirable that the auction is revenue-maximising –> design of the auction is important to ensure collusion is minimised and participation maximised to encourage bidders to submit their true valuations.

35
Q

Market entry - nash equilibrium 4 firms out of 10 are optimum

A

‘it can be any of the 4, so there are multiple equilibria’

36
Q

Why use auctions

A

1 price discovery
2 revenue maximisation
3 logistically efficient