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The Bad Policy View

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Title: The Bad Policy View


1
The Bad Policy View
2
Amending the First Generation Approach
  • Main challenge to First Generation models to
    explain recent emerging markets crises the
    fiscal imbalances that are crucial for that
    approach seemed to be absent
  • But perhaps one can argue that fiscal losses,
    although existing and sizeable, were not evident
    from conventional data

3
The Contingent Liabilities argument
  • Dooley, McKinnon Governments in Asia provided
    implicit guarantees to private borrowers
  • This encouraged excessive risk taking, capital
    flight, even , which resulted in cumulative
    losses that could be hidden for a while

4
  • Crises occur when the accumulated losses exceed
    the amount of resources that the government is
    willing to use to bail out debtors. Then
    investors cash out and exchange their claims on
    (now worthless) ventures for the government
    resources.

5
  • Financial liberalization, which preceded many of
    the crises episodes, encouraged this pattern
    because it was not accompanied by adequate
    improvements in supervision and regulation
  • International financial assistance only
    exacerbated the problem

6
Assessment
  • This view sounds plausible, and accounts for
    several aspects of recent crises the fact that
    fiscal losses were not evident, and the rapid
    growth in domestic credit in crises countries

7
Serious Issues
  • By assuming that fiscal losses are not
    observable, the bad policy view is hard if not
    impossible to evaluate
  • The data we do have does not suggest that less
    transparent countries were more prone to crises

8
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9
  • Also, why would the government choose the kinds
    of policies assumed?
  • Why, in particular, would the domestic government
    choose to bail out foreign investors in a crisis?

10
  • How is the bad policy view reconciled with the
    long period of prosperity in Asian tiger
    countries?
  • How is that view consistent with the rapid
    recovery after crises?

11
  • Finally, this view has yet to be articulated in a
    convincing way
  • The recent work by Tirole goes some way in that
    direction

12
The Dual and Common Agency Approach
13
Main Idea
  • Tirole A key aspect of international financial
    structure is that lender-borrower relations
    depend on the actions of the government, which
    private parties take as given
  • Financial structure, in turn, affects the
    governments decision problem

14
Questions this view can address
  • Level of Borrowing is there too much
    international capital mobility?
  • Structure of borrowing debt vs equity, short
    term vs long term, domestic currency vs foreign
    currency denominated

15
A Model of Inefficient Borrowing Level
  • Simplest setup three dates (t 0,1,2), a large
    number of domestic entrepreneurs, and a large
    number of foreign investors with opportunity cost
    of funds zero. All agents are risk neutral
  • t 0 entrepreneur borrows I from foreign lenders

16
  • t 1 government chooses an action a
  • t 2 proceeds from investment are obtained and
    distributed between lenders and borrowers
  • Let V(I , a) expected surplus created by
    investment, and W(I , a) expected amount paid to
    foreigners (chosen at t 0)

17
  • The government maximizes the welfare of the
    domestic entrepreneur. However, it chooses a
    after I is set, which creates a time
    inconsistency problem, and a potential
    inefficiency

18
First Best (Commitment)
  • Maximize
  • U(I, a) V(I, a) - W(I, a)
  • s.t. W(I, a) I
  • Solution
  • VI(IFB, aFB) 1 (Mg. benef. of I MC)
  • Va(IFB, aFB) 0 (policy maximizes value)

19
No Precommitment
  • In equilibrium, the policy choice a is
    anticipated by investors, hence
  • W(I, a) I
  • At t 1, I is given and a maximizes
  • U(I, a) V(I, a) - W(I, a)
  • ? Va(I,a) Wa(I,a)

20
  • Tirole assume that a is an investor friendly
    policy, so Wa(I,a) gt 0. It follows that
  • Va(I,a) gt 0
  • that is, the policy a fails to maximize the value
    of investment

21
Is there too little or too much I?
  • The condition Va(I,a) Wa(I,a) is a
    reaction function, and yields a a(I). In
    equilibrium, domestic welfare is
  • V(I,a)-I
  • The impact of a small (forced) increase in I
    would be
  • Va . a(I)

22
  • This is negative if WaI gt VaI
  • In such a case, a small capital control raises
    welfare. This is because of a commitment
    effect a reduction in I leads to an increase
    in a, which is socially desirable
  • T plausible view, but so is the opposite

23
Credit Rationing
  • Now introduce credit rationing there is a
    maximum amount of income that can be pledged to
    outsiders, call it W(I,a)
  • WI lt 1
  • Credit rationing means that firms borrow as much
    as they can and would borrow more if they could
  • W(I,a) I
  • VI(I,a) gt 1

24
  • Now the effect of an policy that forces an
    increase in I is
  • VI(I,a) 1 Va . a(I)
  • The first term is a direct effect due to the fact
    that, at the margin, an additional unit of
    investment has a positive net value to the
    country, due to credit rationing

25
  • Ts conclusion even if capital controls are
    desirable because of commitment effects, credit
    rationing goes in the opposite direction.
  • Overall, there is no strong presumption that this
    model yields too much foreign investment.

26
Externalities and Borrowing Structure
  • A representative entrepreneur risk neutral,
    limited liability, has initial wealth A, invests
    I gt A (I is a choice variable)
  • Domestic savers provide funding F (fixed)
  • Foreign investors provide funds X at interest
    rate 0.

27
  • So, at t 0, total investment is
  • I A F X
  • At t 2, the project may fail, yielding nothing.
    If success, the yield is RI, but only an amount
    rI is pledgeable to outsiders

28
(Why r may be less than R)
  • Moral Hazard suppose that the probability of
    success drops from pt to qt , q lt p, if the
    entrepreneur does not exert effort. Effort costs
    BI.
  • For the entrepreneur to exert effort, his payoff
    if success, say PI, must be large enough
  • (pt) PI (qt)PI BI ? P B/(p-q) R - r

29
  • The probability of success is p t, where t is
    chosen by the government at t 1, and costs g(t)
    to domestic residents.
  • In terms of previous model, W (p t)rI

30
Optimal Commitment Policy
  • Choose I, t to maximize
  • (p t)R g(t) 1 I
  • s.t. I A (p t)rI
  • The latter is the credit rationing constraint and
    implies that investment is a function I(t) of
    (expected) government policy

31
  • The solution requires
  • g(tSB) gt R
  • That is, the marginal cost of t exceeds its
    direct marginal benefit on expected value. This
    is because it also affects total investment, and
    there is credit rationing

32
Equilibrium without commitment
  • Investment is given by credit rationing
    constraint I A (p t)rI, or
  • I I(t) A/(1- (p t)r)
  • But now t must maximize domestic welfare at t
    1, taking I as given
  • (p t)(R-r) r (F/(XF)) g(t) I

33
  • The solution yields
  • g(t) R r (X/(XF))
  • lt R lt g(tsb )
  • ? t is too low, for two reasons dynamic
    inconsistency problem, and the fact that t
    benefits foreigners, whose welfare is not
    included in government objectives

34
Implications
  • An increase in domestic savings (F) reduces
    policy inefficiency (and increases foreign
    investment)
  • Consider a tax t on foreign investment at t 0.
    Domestic savings are fixed at F, so the tax
    raises their return to (1 t). The break even
    constraint is now
  • (1 t) (I A) (p t)rI

35
  • One can solve the model as before, and derive the
    effect of a marginal increase in t on domestic
    welfare
  • (p t)R I g(dI/dt)
  • (R-r)I dI/dt (dt/dt)
  • The tax reduces I, which lowers welfare, but
    increases t, which is beneficial. The latter may
    dominate if foreign investment is large

36
  • For the same reason, an increase in r has
    ambiguous effects on welfare. In this sense,
    better corporate governance has a negative
    impact.

37
Debt vs Equity
  • Assume that, in addition to the random return R,
    investment I yields PI for sure at t 2
  • It is optimal for the firm to sell PI at t 0,
    as safe debt. (The rest is sold as equity)

38
  • Let aE and ad be the fraction of equity and debt
    owned by foreigners. Then the break even
    constraints are
  • X aE (p t)R ad P I
  • F (1-aE) (p t)R (1-ad)P I
  • which imply an overall constraint
  • I - A (p t)R P I
  • ? Given t investors are indifferent between debt
    and equity as long as the above hold

39
  • However, the governments choice is affected by
    the foreign equity-debt composition t maximizes
  • (p t)(R-r) (1-aE)r g(t) I
  • g(t) (R-r) (1-aE)r
  • So, an increase in foreign equity holdings
    reduces government discipline and country welfare!

40
Liability Dollarization
  • Now assume that there are two goods, a tradable
    one (dollars) and a nontradable one (pesos)
  • Foreigners only value dollars
  • Domestic residents have preferences
  • c u(c) v(g)
  • where c and c denote consumption, and g a
    public good expenditure, all at t 2

41
  • For simplicity, assume credit rationing away, and
    no domestic savings
  • At t 0, domestic agents invest I dollars to
    obtain y(I) pesos at t 2.
  • They borrow I from foreigners, who are promised
    a repayment of d dollars and d pesos at t 2.
    If e real x-rate (pesos per dollar), the break
    even constraint is
  • d d/e I

42
  • How is the exchange rate determined? At t 2,
    domestic residents will maximize utility subject
    to the budget constraint
  • c ec income in pesos
  • Maximization requires
  • e u(c) (show this)
  • So a fall in dollar consumption will induce a
    real devaluation

43
Government Policy
  • The government is assumed to own R dollars
    (reserves), spends g dollars at t 2, and
    rebates the remainder to domestic residents as a
    lump sum
  • Hence income in pesos is
  • y(I) e(R-g) d ed
  • c ec as already mentioned

44
  • But in equilibrium,
  • c y(I)
  • So
  • c d d/e R - g
  • (demand for dollars supply of dollars)

45
  • Assume g is chosen at t 1, so it maximizes c
    u(c) v(g) s.t.
  • e u(c)
  • c y(I)
  • c d d/e R - g
  • Crucially, I, d, and d are taken as given here

46
  • The FOC for the preceding includes
  • v(g) u(c) dc/dg
  • (Exercise Complete equilibrium description)
  • Note that investors are indifferent as to
    currency composition, so there is a continuum of
    equilibria

47
Commitment Policy
  • Suppose that the government can choose g at t
    0, before contracts are written
  • The appropriate resource constraints are
  • c y(I)
  • c R - g - I (why?)
  • Government chooses g, I to maximize
  • c u(c) v(g) subject to the above

48
  • The solution requires
  • u(c) y(I) v(g) e
  • This will coincide with the equilibrium outcome
    only if dc/dg 1
  • This requires d 0 i.e. all debt to be in
    dollars! (show why)

49
  • So, of the continuum of equilibria when there is
    no government precommitment, the best one for
    this country entails only dollar debt
  • The key to this argument ex post, peso debt
    creates an incentive for the government to
    devalue, in order to expropriate foreigners.

50
Recap
  • Before concluding that some forms of finance are
    dangerous and must be reformed, it may be crucial
    to understand why private agents choose to
    structure contracts in that way
  • In Tiroles discussion, heavy emphasis on
    government behavior
  • Multiplicity of Equilibria is not averted

51
  • Tiroles approach is yet to be extended to
    explain crises, only the inefficiency of
    international finance
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