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2 IMF Morris and Shin (1998)

3 A 69 B

4 C 73 C C C D 75 E 77 E E E E E E E E E.4.1 II E

5 IMF (1) (2) (3) (4) (5) 4

6 % 50% 7 IMF 20% % OECD 30% 3 98 GDP 10.2% 13.2% 6.7% IMF IMF IMF IMF 5

7 1) 2) 3) global game IMF ) 2) 3) 6

8 GDP ) GDP 8% IMF % GDP 8% 2) 1) (1999) 2) (1999) GDP 8% 7

9 96 GDP % 2.4 3) 1400% 50 4) 7 IMF 7 28 IMF 8 11 IMF IMF IMF GDP 1.6% 1% VAT 7% 10% 3) 4) (1999) 8

10 IMF GDP 2% 5) IMF IMF IMF 6) IMF IMF IMF 5 5) 6) (1999) 9

11 (i) ( 97.6) 90 GDP 5% ) 8) 2.1: (ii) ( ) IMF 7 4% 6% ) Lane et al. (1999, pp. 4-5) 8) Lane et al. (1999, pp. 4-5) 10

12 10 30% IMF (iii) 1 IMF ( ) IMF 9) 1 10) IMF IMF 16 IMF 11) IMF (iv) 2 IMF ( ) 1 15 IMF 12) 50% 2 IMF 5 7 9) (2000, p. 198) 10) (2000, p. 201) 11) Lane et al. (1999, p. 38) 12) (1999) 11

13 (v) (98.7 ) % 13) 14) GDP 11 2 OECD % GDP CPI 90 IMF 15) 90 ( ) 16) 97 13) = ) Lane et al. (1999, pp. 4-5). 15) IMF Rubin, R. E. and J. Weisberg, ) (1999, p. 31) 80 12

14 (i) (ii) (iii) 3 (i) OECD GDP % % % 80 10% 90 CPI 5% % 17) 94 18% 95 31% 96 4% 97 6% (ii) S&P AA- 17) (1999, pp ) 13

15 A = IMF (iii) IMF ) 12 3 IMF ) 1 1 = = IMF 14 18% 25% IMF = G7 IMF = = ) Research Department The Bank of Korea (1998) 19) (2000)

16 Jan-96 May-96 Sep-96 Jan-97 May-97 Sep-97 Jan-98 May-98 Sep THB/USD IDR/USD KRW/USD : 96 1 = Q Q Q Q Q Q Q Q THAILAND KOREA INDONESIA : GDP 15

17 THAILAND KOREA INDONESIA M M M M M M M M M M M M : THAILAND KOREA INDONESIA M M M M M M M M M : 16

18 2.2: IMF IMF VAT VAT IMF IMF IMF 2.2 IMF IMF 20) 3 IMF GDP 1% 97 GDP % 95 8% % % 2.2 IMF 20) 96 GDP 8% 5% 3% 17

19 IS 21) IMF 22) IMF IMF % 1 13% % 1.2% % 12 3 IMF 30.8% % GDP % 0.8% 13.1% IMF 23) 21) Lane et al. (1999, pp ). 22) Lane et al. (1999, p. 10) 23) Stiglitz and Greenwald (2003) Furman and Stiglitz (1998) 18

20 24) CMI ASEAN ASEAN 3 ASEAN 25) 10 3 ASEAN ASEAN ASEAN 26) 2.5 Rubin and Weisberg (2003) 24) 25) 5 26) +3 19

21 60!$#+&' 6 80 "!$#+&(' 210 (!)#*&"' 40!%# 60!%# 20 "!$# 15!%# 10!%#&' 20 "!$# 20 "!$# 60!%# : : 30 "!$# 30 "!$# 20!%# ;< 7154 = ASEAN, -/ : % 80% IMF IMF EMEAP 27) ABF1 EMEAP 11 BIS BIS EMEAP ABF1 EMEAP ABF ABF2 PBIF Pan-Asian Bond Index Fund FoBF Fund of Bond Funds 2 27) EMAEP 11 20

22 PBIF FoBF EMEAP 28) FoBF ABF ABMI ASEAN+3 ABMI ASEAN+3 5 ABMI (1) (2) (3) 28) 21

23 Krugman (1979) Flood and Garber (1984) seigniorage (Obstfeld, 1994)

24 Obstfeld (1994, 1996) Obstfeld (1994) Krugman (1999) Chang and Velasco (2001) 3 Krugman (1999) Chang and Velasco (2001) Morris and Shin (1998) MS MS 1) 1 2 1) Carlsson and van Damme (1993) global game Morris and Shin (2003) 23

25 2) Morris and Shin (1998) MS MS Morris and Shin (1998) Morris and Shin (1998) Corsetti, Dasgupta, Morris and Shin (2004) 2 Goldstein (2005) 5 6 Goldstein and Pauzner (2004) Morris and Shin (2005) IMF 2) Morris and Shin (1998) 24

26 4 2 Morris and Shin (1998) MS θ θ [0, 1] e f (θ) f (θ) d f (θ) dθ θ [0, 1] > 0 (4.1) f (θ) e (4.2) f (θ) (4.2) 1) MS [0, 1] 1) 25

27 θ θ i x i 1 4.1: MS θ θ θ i θ x i x i x i = θ + α i (4.3) α i ε [ ε, +ε] 2) θ α ε ε 0 θ e υ > 0 m 3) c(θ, m) 2) α i iid U[ ε, +ε]. 3) 26

28 c(θ, m) e c(θ, 1) e t υ f (θ) c(θ, 0) θ θ 0 θ 1 0 θ 1 4.2: (θ, θ) 0 υ c(θ, m) (4.4) 4) f (θ) f (θ) c(θ, m) < 0, θ (4.5a) c(θ, m) > 0. m (4.5b) 4.2 υ c(0, 0) < 0 : θ = 0 1 υ c(1, 1) < 0 : θ = 1 {, } 2 4) 27

29 θ m θ m (4.4) 0 υ c(θ, m) > 0 (4.6) θ, m θ υ c(θ, m) = 0 m (4.6) m < m m m θ a(θ) (4.5a), (4.5b) a (θ) > 0 5) x 1 t > 0 6) e f (θ) t, t 7) 0 e f (1) t < 0 : 8) {, } x 5) θ < θ a (θ) > 0 θ a(θ) < 1 θ ) 7) 7) 100 = = ) A 28

30 x π(x) (4.7) θ π(x) s(θ, π) 9) [θ ε, θ + ε] s(θ, π) = 1 2ε θ+ε θ ε π(x)dx (4.8) 10) s(θ, π) a(θ) A(π) A(π) = {θ s(θ, π) a(θ)} (4.9) π x u(x, π) u(x, π) = 1 [ ] 2ε A(π) (e f (θ))dθ t (4.10) [x ε,x+ε] x θ [x ε, x + ε] A(π) e f (θ) t 9) m 10) π(x) s(θ, π) θ {p, q, r} 3 1/3 {p, q, r} 3 p θ p, q, r 1/3 q, r 2 if x = p, q (i) 3/4 : if x = r if x = p (ii) 1/4 : if x = q, r π(x) π(x = p) = 1, π(x = q) = 3/4, π(x = r) = 0 π(x) s(θ, π) θ = r (i) p, q, r = 2 3 (ii) s(θ = r, π) = =

31 4.1: π s(θ, π) θ p q r 1/3 1/3 1/3 (i) 3/4 (ii) 1/4 π(x) 1 3/4 0 s(θ, π) 7/12 7/12 7/ θ 11) υ c(θ, 0) = 0 θ θ θ θ e f (θ) t = 0 θ θ θ θ (θ, θ) θ < θ 12) (θ, θ) 3 θ [0, θ] : θ (θ, θ) : 1 θ [ θ, 1] : θ (θ, θ) 11) 12) 2ε θ, θ 1 2ε 30

32 θ θ θ θ π(x) indicator function 1 if x < k π(x) = I k (x) = (4.11) 0 if x k x k 4.1 u(k, I k ) k strictly deacreasing Morris and Shin (1998) Appendix I k k k k k k θ ε θ θ u(k, I k ) > 0 k θ + ε u(k, I k ) < u(k, I k ) u(k, I k ) = 0 k (θ ε, θ + ε) 1 k x u(x, I x ) = 0 (4.12) 4.2 x x < x B 31

33 4.2 I x π x < x x switching point k (< x ) 4.1 k u(k, I k ) > 0 k u(k, I k ) = 0 k k < k k < x 13) k k, k k,... x x < k s(θ, I x ) 1 if θ < x ε 1 s(θ, I x ) = 2 1 2ε (θ x ) if x ε θ < x + ε 0 if x + ε θ (4.13) s(θ, I x ) θ a(θ) 1 14) θ θ θ θ θ θ 4.3 (4.13) s(θ, I x ) a(θ) 4.3 θ s(θ, I x ) = ε (θ x ) = a(θ ) (4.14) u(x, I x ) = u(x, I x ) = 1 [ θ ] (e f (θ))dθ t = 0 (4.15) 2ε x ε 13) B b k x 4.3 s(θ, I x ) s(θ, I k ) θ x A < B u(x, I k ) < 0 u(k, I k ) = 0 k < x 14) θ (0, 1) x (θ ε, θ + ε), θ > θ a (θ) > 0, 2ε θ, θ 1 2ε 32

34 1 s(θ, I x ) a(θ) 0 x x e f (θ) A t C B 0 x ε θ x + ε θ 4.3: x θ 15) θ x ε (e f (θ))dθ = 2εt. (4.16) 4.3 A B x θ 16) ε 0 θ 4.4 ε 0 θ x θ 0 (θ, θ) (1 a(θ 0 )) ( e f (θ 0 ) ) = t (4.17) Heinemann (2000) a( ) 4.3, ) (4.10) A(π) [x ε, x + ε] [x ε, θ ] 16) (4.16) A + C B + C C (4.16) A = B 33

35 4.3 MS 2 IMF θ x IMF D > 0 D υ c(θ, m) + D (4.18) 17) θ υ c(θ, m) + D = 0 (4.19) m = a 2 (θ) θ 2 a 2 (θ 2 ) = 0 (4.5b) θ > θ 2 a 2 (θ) > a(θ) (4.20) a( ) MS a( ) θ, x 4.4 a(θ) a 2 (θ) s(θ, I x ) θ u(x, I x ) = 0 A < B x s(θ, I x ) a 2 (θ) θ 17) D 1 (2002) 34

36 1 s(θ, I x ) a 2 (θ) 0 x e f (θ) x A t B 0 x ε θ x + ε θ 4.4: a(θ) A B x2, θ 2 x 2 < x θ2 < θ < θ IMF θ (θ2, θ ] (4.17) (1 a 2 (θ 0 )) ( e f (θ 0 ) ) < (1 a(θ 0 )) ( e f (θ 0 ) ) = t (4.21) (1 a 2 (θ)) (e f (θ)) θ [0, 1] (1 a 2 (θ 0 )) (e f (θ 0 )) = t θ IMF 140 IMF 35

37 1 l s(θ, I x ) ã(θ) a(θ) s(θ, I x ) 0 θ s θ θ θ 4.5: ) 19) IMF 20) IMF 21) IMF MS θ s IMF 4.3 θ s < θ s(θ, I x ) a(θ) 4.5 θ s l 3 s( ): a( ): 22) ε θ θ s 1 2 a(θ) ã(θ) s(θ, I x ) s(θ, I x ) 3 θ θ s s( ) ã( ) θ 18) ) Ito (1998) 20) Ito (1998) 21) (1999) 22) 36

38 7/2 7/9 7/16 7/23 7/30 8/6 8/13 8/20 8/27 9/ y = x R 2 = (8/20) IMF (7/28) y = x R 2 = : θ s 1 IMF l a( ) s( ) IMF 23) IMF 2. IMF 3. 3 IMF IMF ) 37

39 4.2: t P D x D 1 x D D 2 x R x D 1 IMF D 2 IMF IMF 4.5 IMF MS Monetary Policy MP MP MP 1 1 MP = 0 MS MP 7) 1 t MP t(mp) dt(mp) dmp > 0 (4.22) t x 4.3 t A < B A B x θ 38

40 1 s 3(θ, I x ) a(θ) s(θ, I x ) 0 x 3 x x A e f (θ) t B 0 θ 3 θ θ 4.7: θ 3, x x 3 < x, θ 3 < θ (4.23) (4.17) dθ 0 dt 1 = (1 a(θ 0 )) f (θ 0 ) + a (θ 0 )(e f (θ 0 )) 1 = f t (θ 0 ) e f (θ 0 ) a (θ 0 )(e f (θ 0 )) < 0 (4.24) t θ ) MS Goldstein (2005) 24) t 39

41 5 Goldstein (2005) ) θ θ 1 f (θ) f (θ) < 1 f (θ) θ > 0 (5.1) [0, 1] [0, A] 2) 1) C.1 4 2) 40

42 3) 2 2 f (θ) i θ i σε i σ ε 0 g( ) G( ) 4) 1 σ σ 5) 1 σ g(θ i θ σ ) (5.2) D 4 0 v 3) 4) 5) Hartigan (1983) C.2 41

43 n m 3 c(θ, m, n) (5.3) c(θ, m, n) < 0 θ (5.4a) c(θ, m, n) ) > 0 m (5.4b) c(θ, m, n) > 0 n (5.4c) v c v c(θ, m, n) > 0 (5.5) v c(θ, m, n) 0 f (θ) θ m n 1 f (θ) e 1 if (θ, m, n) A 0 e(θ, m, n) = (5.6) f (θ) if (θ, m, n) A 0 A 0 (5.5) (θ, m, n) (5.4a), (5.4b), (5.4c), (5.5) e(θ, m, n) 0 θ e(θ, m, n) 0 m e(θ, m, n) 0 n (5.7a) (5.7b) (5.7c)

44 6) 1 7) R(θ, n) Increasing Return to Scale 8) R(θ, n) > 0 θ (5.8) R(θ, n) < 0 n (5.9) 1 r 2 (> 1) 1 R(θ, n) = 1) e er(θ, n) r 2 r 2 er(θ, n) ˆR 9) er(θ, n) if er(θ, n) r 2 ˆR(θ, n, e) = (5.10) r 2 if er(θ, n) r 2 (5.7a), (5.7c) (5.10) ˆR(θ, n, e) 0 θ ˆR(θ, n, e) 0 n ˆR(θ, n, e) 0 e (5.11a) (5.11b) (5.11c) 10) 1 1 σ g(θ i θ )dθ (5.12) σ ˆR(θ, n, e) 1 σ g(θ i θ )dθ (5.13) σ 6) 1 7) 1 8) n 9) D 10) C 43

45 e(θ, m, n) t 11) (5.7a) (5.7c) a(θ, m, n) = 1 e(θ, m, n) t (5.14) a(θ, m, n) 0 θ a(θ, m, n) 0 m a(θ, m, n) 0 n (5.15a) (5.15b) (5.15c) θ i 12) a(θ, m, n) 1 σ g(θ i θ )dθ (5.16) σ 0 1 σ g(θ i θ )dθ = 0 (5.17) σ θ B (5.12), (5.13) 1 1 σ g(θ i θ σ )dθ = ˆR(θ, n, e) 1 σ g(θ B θ )dθ (5.18) σ { ˆR(θ, n, e) 1} 1 σ g(θ B θ )dθ = 0 (5.19) σ 11) C D 12) 44

46 13) 1 0 [ { { [ ˆR θ B G 1 (n)σ, n, e θ B G 1 (n)σ, G G 1 (n) + θ S θ B σ ] }} ], n 1 dn = 0 (5.20) G 1 (n) n = G( ) θ B θ S θ S θ B θ B = θ B (θ S ) (5.21) θ S (5.16), (5.17) 14) 1 0 a(θ, m, n) 1 σ g(θ i θ )dθ = 0 (5.22) σ { [ a θ S G 1 (m)σ, m, G G 1 (m) + θ B θ ]} S dm = 0 (5.23) σ G 1 (m) m = G( ) θ B θ S θ B θ S θ S = θ S (θ B ) (5.24) 5.2 (5.21), (5.24) θ B θ S ) (5.21) 0 θ B(θ S ) θ S < 1 (5.24) 0 θ S (θ B ) θ B < 1 16) { θˆ B, θˆ S } θ B θ S 13) E.1 14) E.1 15) A 16) E

47 5.1: E.2.2 θ B θ S θ B θ S ˆ θ B θ B θ B θ S θ B θs θ B θˆ S θs θ S n m v c(θ, m, n) > 0 (5.5) 46

48 5.2: 5.3: 5.3 { θˆ B, θˆ S } m = G( θ θˆ S σ n = G( θ θˆ B σ ) 17) c(θ, m, n) v = c(θ, m, n) θ G θ G < θ θ G θ = θˆ B = θˆ S 17) m n 47

49 IMF D (5.3) c 2 (θ, m, n) = c(θ, m, n) D (6.1) 48

50 6.1: c 2 (θ, m, n) (6.1) (5.4a) (5.4c) c 2 (θ, m, n) < 0 θ (6.2a) c 2 (θ, m, n) ) > 0 m (6.2b) c 2 (θ, m, n) > 0 n (6.2c) v c 2 (θ, m, n) > 0 (6.3) v c 2 (θ, m, n) 0 f (θ) (θ, m, n) A 5 A 0 A 2 A 0 A 2 (6.4) 1) A 0 A if (θ, m, n) A 2 e 2 (θ, m, n) = (6.5) f (θ) if (θ, m, n) A 2 θ m n 1) (5.4a) (5.4c), (6.1), (6.2a) (6.2c) 49

51 6.1.2 (5.10) er(θ, n) if er(θ, n) r 2 ˆR(θ, n, e) = r 2 if er(θ, n) r 2 θ m 2) e (θ, m, n) er(θ, n) r 2 ˆR ˆ R 0 ˆ R 2 (5.20), 1 [ { { [ ˆR θ B G 1 (n)σ, n, e θ B G 1 (n)σ, G 0 θ B (θ S ) 3) Rˆ 0 (θ, n, e) Rˆ 2 (θ, n, e) (6.6) G 1 (n) + θ S θ B σ ] }} ], n 1 dn = 0 (5.14) a(θ, m, n) = 1 e(θ, m, n) t θ n 4) e a a 0 a 2 (5.23) 1 { a θ S G 1 (m)σ, m, G θ S (θ B ) 5) 0 a 0 (θ, m, n) a 2 (θ, m, n) (6.7) [ G 1 (m) + θ B θ S σ ]} dm = θ B (θ S ) θ S (θ B ) 6.2 2) m 3) E.3.1 4) n 5) E

52 6.2: 0 2 θ B (θ S ) θ S (θ B ) 0 θ B (θ S ) < 1 0 θ S (θ B ) < 1 { θˆ B, θˆ S } { θˆ B, θˆ S } { θˆ B, θˆ S } G( θ θ B0 ˆ ) G( θ θ B2 ˆ ) G( θ θ S ˆ 0 ) G( θ θ S ˆ 2 σ σ θˆ B > θˆ S σ σ ) 6.3: θ G0 θ G

53 SET IMF 6) IMF 7) 20 IMF 8) IMF 9) IMF 10) IMF θ S, θ B 6) (1999) 7) IMF 8) (1999) 9) (1999) 10) (1999) 52

54 6.2 IMF Monetary Policy MP MP MP 1 1 MP = ) R 3 (θ, n, MP) R 3 (θ, n, MP) > 0 θ (6.8a) R 3 (θ, n, MP) < 0 n (6.8b) R 3 (θ, n, MP) < 0 MP (6.8c) t(mp) t(mp) MP > 0 (6.9) MP Rˆ er 3 (θ, n, MP) if er 3 (θ, n, MP) r 2 3 (θ, n, e, MP) = (6.10) r 2 if er 3 (θ, n, MP) r 2 11) Ho and Saunders (1981) Saunders and Schumacher (2000) 53

55 (5.7a), (5.7c), (6.8a) (6.10) Rˆ 3 (θ, n, e, MP) θ Rˆ 3 (θ, n, e, MP) n Rˆ 3 (θ, n, e, MP) e Rˆ 3 (θ, n, e, MP) MP (6.11a) (6.11b) (6.11c) (6.11d) a 3 (θ, m, n, MP) = 1 e(θ, m, n) t(mp) (6.12) 5 (6.12) a 3 (θ, m, n, MP) θ a 3 (θ, m, n, MP) n a 3 (θ, m, n, MP) m a 3 (θ, m, n, MP) MP (6.13a) (6.13b) (6.13c) < 0 (6.13d) ) 1 0 [ { [ R ˆ3 {θ B G 1 (n)σ, n, e θ B G 1 (n)σ, G { Rˆ 3 (θ, n, e, MP) 1} 1 σ g(θ B θ )dθ = 0 (6.14) σ G 1 (n) + θ S θ B σ ] } } ], n, MP 1 dn = 0 (6.15) θ B θ S θ S θ B 12) E.4.1 θ B = θ B3 (θ S ) (6.16) 54

56 13) 1 0 a 3 (θ, m, n, MP) 1 σ g(θ i θ )dθ = 0 (6.17) σ [ a 3 {θ S G 1 (m)σ, m, G G 1 (m) + θ B θ ] } S, MP dm = 0 (6.18) σ θ B θ S θ B θ S θ S = θ S 3 (θ B ) (6.19) (6.15), (6.18) (6.15) MP (6.11d) < 0 (6.16) θ S θ B 14) (6.18) MP (6.13d) < 0 (6.19) θ B θ S 15) θ B = θ B3 (θ S ) θ S = θ S 3 (θ B ) 6.4 θ B = θ B3 (θ S ) θ S = θ S 3 (θ B ) A) A B C D A B C IMF 13) E ) E ) E

57 6.4: θ B (θ S ) C 2 A 6.5 { θ B3 ˆ, θ S ˆ 3 } { θ ˆ B3, θ ˆ S 3 } θ A A + B C C + D 6.5: A, B, C 56

58 Q Q Q Q Q Q Q Q ! " # : 16) G ) 57

59 Q Q Q Q Q Q Q Q Q : Q Q Q Q Q Q Q Q Q : IFS

60 Q Q Q Q Q Q Q Q : IFS % 6.9 A 6.4 A 6.4 C

61 1 1 = e 1 = e t+1 i e t+1 (1 + i) e i 1 + i e t+1 e (1 + i) > 1 + i (6.20) 17) R θ, e l 18) R/ θ 0, R/ e 0, R/ l 0 (6.21) (5.11a), (5.11b), (5.11c) f (θ)(1 + i) θ f (θ)(1 + i) > 1 19) 20) 17) 18) [0, B] (B > 0) 1 1 i = 0 θ i = θ + σε i 1 l l 19) 1000% 1/11 20) 60

62 [0, 1] 1 21) 1 s s (1 > s > 0) R 4 (θ, n) n R 4(θ,n) θ > 0 R 4(θ,n) n 1 s e < ( ) c4 (θ, m, n) > 0 n 3 (θ, m, n) e 4 (θ, m, n) a 4 (θ, m, n) θ C { R 4 (θ, n) 1 s } 1 e σ g(θ C θ σ )dθ = 0 21) 61

63 e {er 4 (θ, n) (1 s)} 1 σ g(θ C θ )dθ = 0 (6.22) σ er 4 (θ, n) Rˆ 4 (θ, n, e) Rˆ 4 (θ, n, e) R 3 Rˆ 4 (θ,n,e) θ > 0 Rˆ 4 (θ,n,e) n < 0 Rˆ 4 (θ,m,n) e < 0 ˆR(θ, n, e) (6.22) 22) 1 0 [ { [ R ˆ4 {θ C G 1 (n)σ, n, e θ C G 1 (n)σ, G G 1 (n) + θ S θ C σ ] }} ], n (1 s) dn = 0 (6.23) θ C = θ C (θ S ) (6.24) θ S = θ S (θ C ) (6.25) : (6.24), (6.25) ) dn = 1 g ( ) θ C θ σ σ dθ m n θ S θ σ = G 1 (n) (6.22) (6.23) θ C θ σ 62 = G 1 (m)

64 6.3.5 (6.23) s s (6.23) s < 0 θ C 23) θ C = θ C (θ S ) θ S θ C IMF IMF IMF ) 23) E ) 2 IMF (1999) 63

65 M2 (% ) Base Money (% ) call rate(% ) M M M M M M M M : IFS 25) 26) Q4 98 Q ) (1999, p. 86) 26) , p

66 4 3 (%) Q Q Q Q Q Q Q Q Q : GDP 27) 27) 65

67 66

68 7 IMF 5 IMF contagion 67

69 1 1 68

70 A Fudenberg and Tirole (1991) (1996) 1) n I = 1,..., n i A i i T i i u i (a 1,..., a n, t i ) T 1 T n p(t 1,..., t n ) 1. t = (t 1,..., t n ) p 2. i t i a i A i 3. i u (a 1,..., a n, t i ) i T i A i s i (t i ) t i a i t i T i i t i s i (t i ) E(u i t i ) = p(t i t i ) u i (s i (t i ), s i (t i ), t i ) (A.1) t i 1) 2 (1996)

71 i s i s = (s 1,..., s n) p(t i t i ) u i (s i (t i), s i (t i), t i ) p(t i t i ) u i (s i (t i), s i (t i ), t i ) (A.2) t i t i s 70

72 B b x π(x) π (x) x u(x, π) u(x, π ) (4.9) π(x) π (x) (4.8) θ s(θ, π) s(θ, π ) A(π) A(π ) e f (θ) u(x, π) = 1 [ ] 2ε A(π) (e f (θ))dθ t [x ε,x+ε] 1 [ ] 2ε A(π ) (e f (θ))dθ t [x ε,x+ε] = u(x, π ). x x x = inf{x π(x) < 1}, x = sup{x π(x) > 0}. (B.1a) (B.1b) x inf{x 0 < π(x) < 1} sup{x 0 < π(x) < 1} x x x (B.2) π(x) < 1 x (B.1a) x u(x, π) 0. (B.3) u(x, I x ) I x π b (B.3) u(x, I x ) u(x, π) 0. 71

73 (4.12) x u(x, I x ) = u(k, I k ) k x x (B.4) (B.2), (B.4), (B.5) x x x = x = x (B.5) (B.6) π x I x

74 C 1) prior distribution posterior distribution C.1 noninformative prior distribution Jeffreys (1961) 1 θ p(θ) improper prior distribution C.2 θ i g( ) 1 σ g( θ i θ σ ) 1) (1985) 73

75 θ G( θ i θ σ ) (C.1) C.3 a a θ u(a, θ) E[u(a, θ)] = u(a, θ) 1 σ g(θ i θ )dθ (C.2) σ 74

76 D Morris and Shin (2003) 4 2 : π B (θ, m, n) = 1 R(θ, n, e(θ, m, n)) (D.1) : π S (θ, m, n) = a(θ, m, n) (D.2) 1. Action Monotonicity: π B (θ, m, n) n non decreasing in n π S (θ, m, n) m strategic complementarities self fullfilling (5.11b), (5.15c) 1) 2. State Monotonicity: π B (θ, m, n) π S (θ, m, n) θ θ (5.11a), (5.15a) 2) 3. Strict Laplacian State Monotonicity: Action Monotonicity, State Monotonicity Limit Dominance 0 1) ˆR(θ, n, e) 0, n 2) ˆR(θ, n, e) 0, θ a(θ, m, n) 0. m a(θ, m, n) 0. θ 0 π B (ˆθ B, m, n)dn = 0 π S (ˆθ S, m, n)dm = 0 75 (D.3) (D.4)

77 State Monotonicity ˆθ B ˆθ S E Uniform Limit Dominance: π 3) θ i < θ θ i > θ δ θ i < θ 1 0 π B(θ i, 0, 0)dn < +δ θ i < θ 1 0 π B(θ i, 1, 1)dn < δ θ i < θ 1 0 π S (θ i, 0, 0)dn < +δ θ i < θ 1 0 π S (θ i, 1, 1)dn < δ π B3 (θ, m, n, MP) = 1 R 3 (θ, n, e(θ, m, n), MP) π S 3 (θ, m, n, MP) = a 3 (θ, m, n, MP) θ i < θ 1 0 π B3(θ i, 0, 0, 1)dn < +δ θ i < θ 1 0 π B3(θ i, 1, 1, 1)dn < δ θ i < θ 1 0 π S 3(θ i, 0, 0, 1)dn < +δ θ i < θ 1 0 π S 3(θ i, 1, 1, 1)dn < δ 5. Continuity: 1 0 π B(θ, m, n)dn 0 6. Finite Expectations of Signals: (Return of each signal)g( θ i θ σ )dθ 3) (1996) 76

78 E E.1 0 n = G ( ) θ B θ σ θ S m = G ( ) θ S θ σ dn = 1 σ g ( ) θ B θ σ dθ m n θ S θ σ = G 1 θ (m), B θ σ = G 1 (n) θ B θ B θ S θ B 1) (5.19) (5.20) (5.22) (5.23) m, n, dm 0 E θ B (θ S ) (5.21) 0 θ B(θ S ) θ S < 1 θ S (θ B ) (5.24) 0 θ S (θ B ) θ B < 1 2 E θ B (θ S ) 0 θ B(θ S ) θ S (5.20) 1 0 [ { { [ ˆR θ B G 1 (n)σ, n, e θ B G 1 (n)σ, G G 1 (n) + θ S θ B σ ] }} ], n 1 dn = 0 < 1 θ S θ B θ S G 1 (n)+ θ S θ B σ G [ ] G 1 (n) + θ S θ B σ e(θ,m,n) m 0 (5.7c) 1) E

79 e ˆR(θ,n,e) e 0 (5.11c) ˆR 0 θ B θ B θ S G 1 (n) + θ S θ B σ G [ ] G 1 (n) + θ S θ B σ e(θ,m,n) θ 0 (5.7a) e(θ,m,n) m 0 (5.7b) e(θ,m,n) n 0 (5.7c) e ˆR(θ,n,e) 0 (5.11a) ˆR(θ,n,e) e 0 (5.11c) ˆR 0 θ B(θ S ) θ S θ B ˆR θ S θ B (θ S ) θ S < 1 0 θ S (θ B ) θ B θ < 1 E.2.2 D Uniform Limit Dominance 1 1 θ (5.21), (5.24) { θˆ B, θˆ S } {θb H, θh S } { ˆR ( θ, n A (θ), e ( θ, m A (θ), n A (θ) )) 1 } 1 σ g(θh B θ σ )dθ = 0 m A (θ), n A (θ) θ H B ˆ θ B n A (θ) G( θh B θ σ ) ma (θ) G( θh S θ σ ) ˆR θ, G( θh B θ σ ), e θ, G( θh S θ σ ), G(θH B θ σ ) 1 1 σ g(θh B θ σ )dθ 0 78

80 1 0 ˆR θh B G 1 (n A )σ, n, e θ B G 1 (n A )σ, G G 1 (n A ) + θh S θh B, n A σ 1 dn 0 θˆ B n = G( θ B θ σ ) θˆ S m = G( θ S θ σ ) E.3 E.3.1 ˆR θ S θ B ˆR 1 0 [ { { [ ˆR θ B G 1 (n)σ, n, e θ B G 1 (n)σ, G G 1 (n) + θ S θ B σ ] }} ], n 1 dn 0 (5.20) θ B θ B m = G [ ] G 1 (n) + θ S θ B σ e(θ, m, n) θ = θ B G 1 (n)σ m e(θ,m,n) θ 0 (5.7a) e(θ,m,n) m 0 (5.7b) e ˆR(θ, n, e) θ = θ B G 1 (n)σ e ˆR(θ,n,e) θ 0 (5.11a) ˆR(θ,n,e) e 0 (5.11c) ˆR(θ, n, e) E.3.2 a(θ,m,n) θ 0 (5.15c) (5.15a) a(θ,m,n) n 0 E.4 E.4.1 II dn = 1 σ g ( ) θ B θ dθ m n θ S θ σ = G 1 (m) θ B θ σ = G 1 (n) (6.14) (6.15) (6.17) (6.18) σ 79

81 E.4.2 MP θ S θ B MP Rˆ 3 (θ,n,e,mp) MP 0 (6.11d) Rˆ 3 (θ, n, e, MP) 1 0 [ { [ R ˆ3 {θ B G 1 (n)σ, n, e θ B G 1 (n)σ, G G 1 (n) + θ S θ B σ ] } } ], n, MP 1 dn < 0 θ B θ B m = G [ ] G 1 (n) + θ S θ B σ e(θ, m, n) θ = θb G 1 (n)σ m e(θ,m,n) θ ˆ Rˆ 3 (θ,n,e,mp) θ 0 (5.7a) e(θ,m,n) m 0 (5.7b) e R 3 (θ, n, e, MP) θ = θ B G 1 (n)σ e 0 (5.11a) Rˆ 3 (θ,n,e,mp) e a 3(θ,m,n,MP) θ a 3 (θ,m,n,mp) MP 0 (6.11c) ˆ R 3 (θ, n, e, MP) 0 (6.13a) a 3(θ,m,n,MP) n < 0 (6.13d) 0 (6.13b) 80

82 [1] (1999), IMF, 50, [2] (1996),, [3] (1999),, [4] (1999), [5] (2001), [6] (2002), 14 [7] (2000),, [8] (1985),, [9] (2002),, 21, [10] Carlsson, H. and E. van Damme (1993), Global Games and Equilibrium Selection, Econometrica 61, [11] Chang, R. and A. Velasco (2001), A Model of Financial Crisis in Emerging Markets, Quarterly Journal of Economics 116, [12] Corsetti, G., A. Dasgupta, S. Morris, and H. S. Shin (2004), Does One Soros Make a Difference? A Theory of Currency Crises with Large and Small Traders, Review of Economic Studies 71, [13] Flood, R. P. and P. M. Garber (1984), Collapsing Exchange-Rate Regimes: Some linear Examples, Journal of International Economics 17, [14] Fudenberg, D. and J. Tirole (1991), Game Theory, MIT Press. [15] Furman, J and J. E. Stiglitz (1998), Economic Crises: Evidence and Insights from East Asia, Brookings Papers on Economic Activity 2,

83 [16] Goldstein, I. (2005), Strategic Complementarities and the Twin Crisis, Economic Journal 115, [17] Goldstein, I and A. Pauzner (2004), Contagion of Self-Fulfilling Financial Crisis due to Diversification of Investment Portfolios, Journal of Economic Theory 119, [18] Hartigan, J. (1983), Bayes Theory, Springer-Verlag. [19] Heinemann, F. (2000), Unique Equilibrium in a Model of Self-Fulfilling Currency Attacks: Comment, American Economic Review 90, [20] Ho, T. and A. Saunders (1981), The Determinants of Bank Interest Margins: Theory and Empirical Evidence, Journal of Financial and Quantitative Analyses 16, [21] Ito, T. (1998), The Development of Thailand Currency Crisis: A Chronological Review, Journal of Research Institute for International Investment and Development 24, [22] Jeffreys, H. (1961), Theory of Probability, 3rd ed. Clarendon Press. [23] Krugman, P. R. (1979), A Model of Balance-of-Payments Crises, Journal of Money, Credit, and Banking 11, [24] Krugman, P. R. (1999), Balance Sheets, the Transfer Problem and Financial Crises, International Tax and Public Finance 6, [25] Lane, T., A. Ghosh, J. Hamann, S. Phillips, M. Schulze-Ghattas, and T. Tsikata (1999), Supported Programs in Indonesia, Korea, Thailand: A Preliminary Assessment, IMF Occasional Paper 178. [26] Morris, S. and H. S. Shin (1998), Unique Equilibrium in a Model of Self-Fulfilling Currency Attacks, American Economic Review 88, [27] Morris, S. and H. S. Shin (2003), Global Games: Theory and Applications. In: Dewatripont, M., Hansen, L., Turnovsky, S. (Eds.), Advances in Economics and Econometrics: the Eighth World Congress, Cambridge University Press, [28] Morris, S. and H. S. Shin (2005), Catalytic Finance: When does it work? Forthcoming in Journal of International Finance. [29] Obstfeld, M. (1994), The Logic of Currency Crises, Cahiers Economiques et Monetaires, Banque de France 43, [30] Obstfeld, M. (1996), Models of Currency Crises with Self-fulfilling Features, European Economic Review 40,

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