IV. The perfectly competitive (PC) market
    Recall: firm must do 2 things to max profit: 
    1. Minimize cost of whatever amount is produced 
        --we've just finished looking at this 
    2. Decide how much to produce
        --we turn to that now
    Deciding how much to produce brings consumers and
producers together in the market
        Consumers: part II: the demand side of the
market
        Producers: part III: the supply side of the
market
We consider this interaction now in the context of a perfectly competitive market
Assumptions and basic concepts
    (1) identical (homogeneous) products for all producers:
restricts all competition to a single dimension--price 
    (2) many "small" sellers--each one too small to influence price of output  (zero measure) 
    => firms are "price takers" 
    regardless of industry demand, firm's D is horiz. 
    (3) easy entry and exit 
    => LR profits = 0
     (4) perfect information
    rules out miscalculations
Relevance of PC--why study such an extreme case?
(1) about 1/2 of economy is PC
(2) provides a benchmark, a standard of comparison when looking at what goes wrong with markets
    (3) helps us understand firm behavior
    --competitive pressures
    --collusion
    --rent-seeking, etc.
A. Equilibrium in the short run
1. Choosing output
Recall: firms try to maximize profits: TR - TC
    We've been looking at costs for some time now. 
    For now, note just that TC =
TC(Q)
        MC = DTC/DQ
TR is also a function of Q
For each PC firm => TR = P.Q, with P a constant = the going market price
Marginal revenue (MR): the change in TR associated with the sale of an extra unit of output:
MR = DTR/DQ
For a PC firm, MR = P
Anytime a PC firm sells another unit, TR rises by P
Using marginal analysis to maximize profit
    Recall goal: max TR-TC.
    Note: selling extra output raises profits if and only if TR rises by
more than TC:
    DTR > DTC => Dp > 0
   MR > MC =>  Dp > 0
=> produce more
    Stop when MR<=MC.
    That will maximize your profits, with one possible exception:
    If p<0, check
shutdown condition.
    Overall: 2-step process to choosing profit-maximizing output:
    Step 1: Expand production as long as MR >= MC (the upward-sloping
portion of MC). 
    Step 2: If profits are < 0, check to be sure that TR >= TVC
(=> P >= AVC). If not, shut down.
Review worksheet on profit maximization.
    The shutdown option:
    Q=0 => TR = 0, TC = TFC, p = -TFC
    => better to operate at Q* if
    p > -TFC =>
    TR - TC  > -TFC =>
    TR > TC - TFC =>
    TR > TVC =>
    TR/Q* > TVC/Q* =>
    P > AVC at Q*
    Note: there are only 4 possible situations at MR=MC: 
    (1) P>ATC => positive economic profits => operate at P=MC
    (2) P=ATC => breakeven situation => operate at P=MC 
    (3) P<ATC, but >=AVC => operate at P=MC for now since you're
covering TVC and part of TFC (ex: dot.com firms) 
    (4) P<AVC => shut down => losses = TFC; you're making your
situation worse by operating since TR doesn't even cover TVC. Exit unless you expect
things to improve.
Rule: if you choose to be an industry, as long as P>minAVC, operate where P=MC for maximum profits
Industry supply in the short run:
|  |  | 
|  | 
    Industry supply (S) =horizontal summation of
individual firms' supply curves (MC curves above minAVC).
    That's why we say that marginal costs underlie supply curves.
2. Calculating and illustrating profits
        p = TR - TC
            = P.Q* - ATC.Q*
            = (P - ATC)Q*
           
= a rectangle:
            base = Q* 
            height=P-ATC at Q*
See profits geometry worksheet
B. equilibrium in the long run
    Guest lecturer on steel industry cycle at a steel
conference: 
    Profits > 0 => entry until
profits = 0 again 
    Profits < 0 =>exit until profits = 0 again 
    Example: coffee after WWII
    1. D1: 1945: equilibrium w/ European market closed off since 1941 (40%
of market) 
    2. D2: 1950: Brazil out of stocks demand stable after (eI =
0)
    3. S2: 1955-1970s: 4-5 years to get first crop, yields rise 'til tree
is 10-15 years old => 
        overplanting (e = 0.3 => foreign exchange
falls)
    4. S3: 1970s: Brazilian frost brought market into line
|  |  | 
| Industry | Firm | 
|  | 
    Key simplification here: ATC remained the same as
industry output changed.
    Not always true.
    Effects of entry
due to profits>0 (the reasoning works in reverse for exit): 
    (1) P falls: always true 
    (2) ATC curves shift if industry size afftecs input prices. 
    (No single firm affects input prices. But all firms
together might)
Possible impact of entry on unit costs--3 possibilities:
| ATC... | Industry label | Example | |
| 1. | Stays the same | Constant cost industry | Haircuts | 
| 2. | Rises | Increasing cost industry | Farming | 
| 3. | Falls | Deceasing cost industry | Consumer electronics | 
|  | |
|  | 
Why does this matter? It determines whether industry prices remain stable, rise or fall as industry size changes over time
Example of an increasing cost industry:
|  |  | 
| Industry | Firm | 
|  | 
    1: D shifts right --> profits >
0 
    --> Entry -->
    2a: S shifts right --> -P
    2b: Input prices rise --> +ATC
    Entry stops when 2a + 2b --> 0 profits