Collusion Flashcards

1
Q

What is collusion?

A

firm conduct intended to coordinate the actions of firms - Church & Ware
“firms… avoid competing with one another” - Belleflame and Peitz
“firms’ prices are higher than some competitive benchmark” - Motta

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2
Q

What policies exist to prevent this? (2)

A

Article 101 prohibits cartels (explicit collusion)
Merger Control prevents coordinated effects (increased likelihood of tacit collusion)

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3
Q

What are the two conditions needed for a cartel?

A

Deviations must be detected: either observed or inferred
After a deviation, punishment must follow

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4
Q

Why did the Danish Competition Council want to promote market transparency?

A

In order to increase price sensitivity of consumers to intensify competition

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5
Q

Lowdown of the Danish Ready mixed concrete market

A

Sellers offered individualised and confidential discounts to buyers
In 1993, DCC collected firm-specific prices for 18 production sites in 3 regions
Published list price, average prices, average of 5 lowest prices (3 month delay)
Within a year the prices had risen 15-20% and price differences had disappeared

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6
Q

Why wasn’t this simply a result of competition?

A
  • There was no substantial increase in demand or input prices
  • Inflation was only 1-2% over the period
  • No increase in prices in other regions
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7
Q

Was the policy a success?

A

No, it provided firms with a way of coordinating prices and detecting deviations
This policy was abandoned in 1997

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8
Q

When is a collusive price sustainable in an infinitely repeated game? (2)

A

When punishment is harsh enough
-When punishment is credible

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9
Q

Grim Trigger strategy

A

Cooperate until opponent defect, then defect forever

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10
Q

What are the profits in collusion?

A

Collusive profits: π(c) if all firms set price p(c)
Deviation profits: π(d) if all firms set price p(d)
Punishment profits: π(n) if all firms set price p(n)
where π(d)>π(c)>π(n)

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11
Q

what is the profit from setting p(c) in every period?

A

π(c)+[π(c)δ]/1-δ = π(c)/1-δ

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12
Q

what is the profit from deviating?

A

π(d) + [π(n)δ]/1-δ

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13
Q

What is the necessary ICC for a firm not to deviate?

A

π(c)/1-δ ≥ π(d) + [π(n)δ]/1-δ

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14
Q

How can this be interpreted?

A

δ is sufficiently large (i.e. firms are patient)
The long term punishment outweighs the short term benefit of deviation ([δ/1-δ][π(c)-π(n)] > π(d) - π(c)

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15
Q

What are the per-period profits of collusion?(collusion, deviation, punishment)

A

collusion: π(c)=π(m)/n if both firms set p(m)>c
deviation: π(d) ≈ π(m) > 0 if one set p(m)-ε

punishment: π(n) = (pn-c)q(pn)/n = 0 if both set p(n)=c

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16
Q

When is a collusive price between p(n) and p(m) sustainable?

A

when δ≥1-1/n

17
Q

What are profits in an asymmetric oligopoly where A’s market share is s >= 0.5 and B’s market share is (1-s) <= 0.5? (collusive, deviation, punishment)

A

collusive: for A: π(c) = sπ(m) if both firms set p(m)>c for B: π(c) = (1-s)π(m) if both firms set p(m)>c
deviation: both firms: π(d)≈π(m)>0 if one firm set p(m)-ε
punishment: both firms: π(n) = 0 if both set p(n) = c

18
Q

What can we conclude about collusion and symmetry?

A

Collusion is easier when firms are symmetric Firm A will not want to deviate as its market share becomes larger, but firm B will want to deviate as its market share becomes lower

19
Q

What is firm A’s long term punishment in an asymmetric market?

A

[δ/1-δ][sπ(m)-0]

20
Q

What is firm A’s short term benefit?

A

π(m)-sπ(m)

21
Q

what is firm B’s long term punishment?

A

[δ/1-δ][(1-s)π(m)-0]

22
Q

What is firm B’s short term benefit?

A

π(m) - (1-s)π(m)

23
Q

What is the critical discount factor for A?

A

δ≥1-s

24
Q

What is the critical discount factor for B?

A

δ≥s

25
Q

When is a collusive price between pN and pm sustainable?

A
26
Q

What are the 3 types of cartel according to Davies and Olczak (2010)?

A
  • compatible with theory: a few large symmetric firms
  • dominant firm: a very large firm (S1>50%) and a number of smaller firms (S2<20%)
  • unconcentrated: many small firms (S1<40% and S2<30%) with large fringe
27
Q

How do per-period profits change with product differentiation?

A

Collusive: π(c) = π(m)/n - independent of product diff

Deviation: π(d) = π(d)(k) < π(m) - decreasing in product differentiation

Punishment: π(n) = π(n)(k) > 0 - increasing in product differentiation

28
Q

What is the incentive compatibility constraint?

A

[π(c)-π(n)(k)]δ/1-δ ≥ π(d)(k) - π(c)

29
Q

What is the long-term punishment?

A

[π(c)-π(n)(k)]δ/1-δ

30
Q

What is the short-term benefit?

A

π(d)(k) - π(c)

31
Q

Why does product differentiation make punishment less harsh?

A

The Nash profits are higher, demand is less responsive so competition is less intense

32
Q

Why does raising product differentiation create less incentive to deviate?

A

A lower price doesn’t attract as many customers as before