The Lerner index at the equilibrium of the linear Cournot symmetric model is equal а-с to L (n) = where a>c, c represents marginal cost, and n represents the a+nc number of firms in the industry. The equilibrium quantity supplied by a firm is а-с a+nc 9i for i = 1,.., n and the equilibrium price is p* (n) || n+1 n+1. From this it can be concluded that as n increases without bound: the individual quantity supplied decreases. the equilibrium price converges to a value greater than the marginal cost. the markup increases towards one. the total quantity in the market increases.

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The Lerner index at the equilibrium of the linear Cournot symmetric model is equal
а-с
to L (n)
where
a>c, c represents marginal cost, and n represents the
a+nc
number of firms in the industry. The equilibrium quantity supplied by a firm is
а-с
a+nc
9i =
for i = 1, . . , n and the equilibrium price is p* (n) =
From
n+1
n+1
this it can be concluded that as n increases without bound:
the individual quantity supplied decreases.
the equilibrium price converges to a value greater than the marginal cost.
the markup increases towards one.
the total quantity in the market increases.
Transcribed Image Text:The Lerner index at the equilibrium of the linear Cournot symmetric model is equal а-с to L (n) where a>c, c represents marginal cost, and n represents the a+nc number of firms in the industry. The equilibrium quantity supplied by a firm is а-с a+nc 9i = for i = 1, . . , n and the equilibrium price is p* (n) = From n+1 n+1 this it can be concluded that as n increases without bound: the individual quantity supplied decreases. the equilibrium price converges to a value greater than the marginal cost. the markup increases towards one. the total quantity in the market increases.
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