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Intermediate Microeconomics with Calculus by Hal Varian Homework Midterm (50%) (11/10) Final (50%) (1/12) chenying@ntu.edu.tw, Mon 1:30-2:00 or by appointment ( 社科 757) Course TA 何宗祐, r02323005@ntu.edu.tw Letter grades are relative as you will learn in this class only relative prices matter.
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Initiative 1 bonus point per class meeting (up to 16 bonus points) 蘋果橘子經濟學 超爆蘋果橘子經濟學 生命中的經濟遊戲 終結貧窮:可以在 2025 年以前達成 胖子的脂肪該被抽稅嗎? Cell phone
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Chapter 1 The Market A model of the apartment market in a college town Every student needs one apartment. All apts identical except: inner ring and outer ring Focus on the market in the inner ring. Assume the rent in the outer ring is fixed and in enough supply (the second best alternative).
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Consider the demand curve (at every price, how many students would be willing to rent the apartments?). When would a student be willing to rent one unit?
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A price at which a student is indifferent between paying and living in the inner ring and renting an apt in the outer ring Reservation price (a person’s maximum willingness to pay for something)
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We can now draw the demand curve. If a lot of persons, reasonable to assume smoothness We see downward sloping and if goods are continuous, marginally indifferent between buying this extra amount and not (draw) The idea of surplus
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Fig. 1.1
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Fig. 1.2
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Turn to the supply curve Landlords want to make as much profit as possible, so they jump in when renting and not renting yield equal profit. Can similarly have a step-function-like supply curve Assume in a short run, reasonable to have a vertical supply curve
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Fig. 1.3
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In continuous amounts, P=MC, marginally selling and not selling give the same profit Similarly we have the idea of producer’s surplus. Putting demand and supply curve together: get an equilibrium price p*
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According to the market mechanism, who is willing to pay above p* gets to live in the inner ring. Those who are not willing to pay as high as p* live in the outer ring. Those who trade in the market all get some surplus ( 你情我願 ).
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Equilibrium: at p* the number of people who are willing to rent (A) equals the number of apartments available for renting (B) p>p*: A<B (surplus, incentives to lower the price) p B (shortage, incentives to raise the price)
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Fig. 1.4
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Comparative statics (1) The university builds some new apartment. All these inner ring apartments are the same. (2) Government passes a law that every landlord has to pay t<p* for every apartment he owns. (elasticity and tax incidence)
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Fig. 1.5
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Consider other ways to allocate apartments. Discriminating monopolist (DM): a single seller who can perfectly discriminates by charging every consumer’s reservation price. Who gets the apartment? Still those whose reservation price is higher than p*.
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Ordinary Monopolist (OM): a single seller who can only charge a price, so he maximizes pD(p). Suppose he therefore charges p’>p*. Those whose reservation price is higher than p’ get apts. Rent Control (RC): p max <p* to be effective We don’t know who gets the apt except their reservation price will be at least p max.
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Fig. 1.7
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We now compare which is better. Suppliers: DM > OM > Market > RC
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Consumers: DM: indifferent to living in the outer ring OM: some surplus Market: more people with higher surplus RC: some with highest surplus, but some become indifferent to living in the outer ring
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Pareto efficiency, due to Vilfredo Pareto (1848-1923): if there exists a way to make some better off without making anyone worse off, then it is a Pareto improvement. ( 皆大歡喜 ) An allocation that allows for a Pareto improvement is Pareto inefficient while an allocation that does not allow for a Pareto improvement is Pareto efficient.
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Suppose utility takes the form v I - p I if living in the inner ring; v O - p O if living in the outer ring. Suppose we randomly assign people to live in the inner ring or outer ring and a person who is willing to pay 400 is assigned to the outer ring and another who is willing to pay 300 is assigned to the inner ring. 400: v 400, I – 400 = v 400, O – p O 300: v 300, I – 300 = v 300, O – p O
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Swap, the change of utility is: 400: (v 400, I – p O ) – (v 400, O – p O ) = 400 – p O 300: (v 300, O – p I ) – (v 300, I – p I ) = - (300 – p O ) a transfer, say 350 – p O from the 400 person to the 300 person ( 黃牛票 )
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Market: Pareto Efficient (1st welfare theorem) DM: Pareto Efficient (so efficiency says nothing about distribution)
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OM: empty apts in the inner ring, not Pareto efficient. v 200, I – 200 = v 200, O – p O, move in, willing to pay up to (v 200, I – p O )-(v 200, O – p O )= v 200, I –v 200, O =200 – p O > 0, a transfer of (200 – p O )/2 to a landlord with an empty room in the inner ring would do. RC: not Pareto Efficient
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Remark Model: not a one-to-one correspondence to reality Endogenous variable and exogenous variable (demand curve, we control p O ) ( 相關物品價格 ) Optimization (U-max, profit max) Equilibrium (behaviors consistent)
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