28 : 2 (2000), 127 148 > ? @ O A P B C D Q R \ E F G H I J K L M S T U V W X Y Z ] ^ _ Campbell and Mankiw (1990) Hall / 0 d e f ~ = ~ * = f ' h 5 * ( ) $ ) - i y n o 5 # ( ) * % ` ' ( ) * + * 1 " % 2 3 4 5 6 7 ^ * ; < = ` 2 E F G / J K L ∗ 1 2 3 g h M J 4 ( K 3 ) i g 0 L 5 M j N * 8 9 ∗ b 5 : ! ; < " = # > $ ? % @ & ' [ l m n o p - k q r s 5 t u * y n o q r s 5 g s * ( ) g h * c d * % ! " ( ) - k q r s 5 t u * 7 * 8 9 5 : - 0 + $ s I + 6 O y * H 7 a k v * u - 6 ` P 7 Q j 8 d e f g h i j k l : ~ ¤ ¥ j k ¦ § : ¨ © ª « ¦ § k ½ ¾ ¿ ~ ¤ À Á  à ° c d Ä Å 5 ( : > ) 6 - * ? 5 ; @ * A B 8 / C D v 7 * + , - . ] ^ _ ` 2 c w x y z { | } + , s 1 2 3 + , + , $ % ! " ( v % & g h ; v w x . y / 0 , * + , * 8 9 5 : Hall ? ) * ^ 9 \ ( : - v ; v 8 c 9 * Hall , 1 N m ¬ u 9 5 n ­ Æ j ® s - : k o ; p m R q 1 r j 2 k 3 o R c d t u v w l x y z { | o } ° ± ² ¥ = ´ µ ¶ · ¸ ¹ º » ¼ s NSC862451H035T¯ = h Ç È É Ê Ë Ì ° Í Î c y d n Ï Ð R o Ñ Ò q s r s 128 : 1 U U V W X Y Z [ \ p q r X s W t u v ] ^ ` Z Y [ Z \ [ _ \ _ or Permanent Income Theory) ` } e a b < 28 : 2 (2000) = S T ` a b c d e f g h i j [ \ _ k k w x y z { | } ] ~ x s W } e a e n r m ¡ b ` ^ } a b e ~ x § s ¨ © } e ª « ¤ z { | } v ` ¬ ­ ® d µ ¶ · ¸ ­ ¹ ¡ ¢ º » À Á e ­ l Ç È É U U Í Õ Ö × Ø r r á â e ã ä å Ï e ¡ ¢ f g ë ì ` ] æ í ¼ V î e æ ¡ ¢ e ª ¾ ß V î ` ó ô õ Ê Ü a b ÿ ß á ë W r Å a b ÿ  (1981) Å Æ Ã j Ä Å Æ Ð ¼ Ñ Ò Hall Ó ` æ Ô ­ ç Ü Õ Õ Ö Ö f g ] ö ÷ d W ` ^ e a b l ± ² ³ ´ ` ¼ ½ ¾ ~ x e ¿ y Ê Ë l Ì Í e Î Ï f g r Ù e Ú Û ` Ê Ü Ý } a b · Þ ß à e s ê r Î ò ] Ö ï ` ß s ë W e ø Ü _ ç e ¥ ¦ } é l ð ñ ß V î ù e ú ` û æ r ú ü Û ý d j r Hall } © ^ e ¨ l l (Life Cycle e Õ ¤ e ° æ æ o ¯ e n £ è e m ` PIH è ` ¢ Hall (excess sensitivity) á ¡ Hall (1978) (random walk) PIH Hall (1978) l ` Flavin PIH þ ^ à (liquidity constraint) (credit constraint) Flavin (1985), Hayashi (1987) Zeldes (1989) ] (myopia) Flavin (1985, 1991) Shea (1995) ] Campbell and Mankiw (1989, 1990, 1991) Hall 1 (RuleofThumb) ¨ ] ¼ ` ß õ b e U U ÿ l ^ d Ý % ] j ® ê 7 8 9 Å e ! ç < 4 ß õ ö e a b ß = > e @ A e ~ x ` ß B l õ ö e a b ` @ A Ý Õ @ E F V G H a b § # $ K A e U U R S á l e } e ÿ a Y b * a e Ü ¿ ` , Y & ú e Ó ' - ~ . T e U V ¹ Õ @ E T " j ç # ß 3 $ ß Ý l & Ø a j x ¨ ö ú a d r e a b j # $ [ % ~ x r ( Ý ) ' ã ¨ ` - / j 0 1 d [ 4 ú ` ^ 3 ü 5 6 j æ ¨ : ; ^ 3 ü j æ ¨ ¨ Õ ? ` ! " e a b j # $ C ¨ Õ ? ò ! D Õ ? æ ­ ` l õ ö e ü b õ Deaton (1991) Jappelli and Pagano (1989, 1994) E ! b e r ` r a (imperfect) Ý e à + 2 _ ê e ê b ö ® I Õ § J à ` L a b § Ý } × l £ e M ¢ ^ N O ` ! " Ð ¼ P Q ` Ê Ü Z 3 ü [ e \ ] è W e X Y r Ô ¨ Õ W Ö × X Ø ! Y " # e $ ô ^ 2 Flavin (1991) (asset shocks) ¿ à j < Þ ß a b 4 ú ä å ¨ } e G Õ Ö & _ r e % ' ( ` ) a * n + ` , æ - ­ . b ç ç / Z 3 W 0 1 ü 2 3 c 1 ¼ k h Õ ? i t u a b à ¨ e ä å ` Ê Ü k k l e a b ` ! " p ¡ ß Ð ¼ Õ ? i j m n ! " e (smoothing) t b W á j æ ] ä å ` u ] à v w î / j ÿ ­ l ~ q ` d l ^ ù Ë ß l õ ö e a b j # $ e a b ` q j î Ó X [ \ Z Ì v r æ ­ T G H è V G H e V î ` Ê d l ^ ° Ý e a b e 3 ü v t e ~ x U U y a b r } ß | ) e ` j § ¨ ¨ æ © r ú ¡ ¢ ë ì Ê Ü ` ~ x ` G ª « e ¡ ¬ Õ Ö r ­ ® § ¯ ° c d ¨ - ` ® ¤ ³ ó e l ` t u a b e c ¶ - j a b e Ý & - · V ý © } e \ ` º r « À · I K Î Å | Æ j - ` j Ä à e ` y Ë Ì b ß á e Ü ¾ ð ½ ¾ e a b j æ U U @ | d º ` I a s ` ÿ e ß á e a b à ¨ ê r Y ` ^ 3 ü 5 6 j à ä å ` x y q z { l j r @ | r m ` @ | e º @ j ` ` à ¼ è . ` @ | Ù Ð ¼ ¬ E ` § · PIH e a b e 3 ü ` d [ % a b r @ | § Ð ¼ e a b h Õ Ö ) " ª ¾ t v 3 ü e ô ^ à _ e ¾ ~ x ' ¡ ¢ f g D ¡ a ¢ £ ð W ñ ½ ÿ e É ¼ e · ¤ e ë W ` ¨ à Ð Á e  b Õ Ö W % ¢ ¦ ¤ Ð § ~ ¼ ¨ x è ` Z ¤ ¥ ` ¦ ¤ d e Õ Ö ` Ê Ñ Ò e ¼ y ½ ¾ Ä à · I K ­ - X K × e ÷ ý l a © £ b e } ¢ ô e ß ` ú ± ¡ ² ë ì e ä å r ! " Ê Ü Î p ¡ ß ¸ ] e ¹ & ` ` ú À @ ` 1980 ¡ ¾ à V ã ¿ e á Ä ¨ ä å ¦ y Ç È e e Í Î Ï Ò e Y Z Õ Ö r Ð Ñ ` e a b j Ä à ¨ ê r V î e Ò d Ê r ` ¨ d l ^ 3 u ð ` a b e r × t ` ± ½ ¾ ` l £ Ð ¡ ² ë ! " ò Ê Ü ¼ ì ¹ º ³ ó Campbell and Mankiw » 30% Jappelli and Pagano (1989, 1994) Chyi and Huang (1997) PIH Huang (1999) Shea (1995) ¨ PIH Campbell and Mankiw (1990, 1991) ` ` ¨ (Euler Equation) v ¥ ; (1996) : ` s r e Campbell (1987) (1996) µ a . § ¼ } è ½ Ý Hall (1978) (1989) Hall (1978) b ã Chan and Hu (1997) · ¨ y ´ ê g L r ` ` PIH $ Ö ¢ Õ ¨ b e a r y u ß ` à t q O ` 129 9 N o 8 e n ¼ 7 f m 6 e c à 5 d H ç ç 4 º Ý } g ¼ É Ê e a e ½ á l e 130 : r ^ ¼ y h . a b × § § º @ ¡ ¢ ð ¡ ¬ e ë ì , V Ú Ó d l ½ ¢ . Z U ÿ @ ã ä r # $ ì ô ` í | ± © î g Hall M ax Et ú f e e O ¾ ` ` e ß à X 28 : 2 (2000) = l e ` Ö ë W 2 U < Hall (1978) ` [ ü Ø § Û " \ ¡ ñ e ÷ ø } ù ñ Ð Á rt ` t ð σ(> 0) [ r ñ v © î j â a b H e V À ` í ñ a b ¯ ° e ¢ £ ¿ l ñ (3) ` ñ a X s ¨ © } e b Et−1 Ctα = Et−1 ( U î Ó ) d à | w t Ô § ` @ § & Õ ` Ö § Ù ¡ ¢ e ë ì ` ¯ Î l § / @ | z { ² á â ~ x s W ¨ a b è é ê i A ë ¼ Ü Z Þ Hall (1978) d Ì Ý v ` å l æ ç (1) j = 0, . . . , ∞ U (2) j = 0, . . . , ∞ U U r · j=0 ç ` H (3) ç j æ Ó t Ö ò ó } e ¡ Á ` Et ë U (Ct ) (1) (Constant Relative RiskAversion CRRA) Å Æ ∞ Ct ï At ï Yt ` ` Å S ( 1 +1 σ )j U (Ct+j ) At+j ≥ 0, U v Ä r At+j+1 = (1 + rt+j )(At+j + Yt+j − Ct+j )U ñ j r 3 PIH e ¼ e } Õ ñ (3) à e ÷ ? ` l ø ú ` í } V e Å ñ a ç ¼ b s û ï # - ¡ $ ` ñ Ö ª Õ ? ï h ¡ ñ c ¶ t } ß e ô õ ö ü ¾ a ÿ ý þ ÿ ñ æ Ct1−α , α > 0r U (Ct ) = (1 − α) Õ Æ e ? ` f ` } í Õ Ð ' õ ` ¶ [ ¤ (2) ¦ c ¶ r X Õ · E T G V à ¼ ` þ 1 + rt )C α 1 + σ t−1 ª À ` (4) ñ (4) ç s a b X Ö t } è Ö t −1 } a b e } Ô Õ Ö × Ø ! " ¯ ° j ¡ ñ Ð ¢ £ ð W ñ Ä # $ Á % & ' rt h Ó ( ) * + ò , ó - . ç ç σ Á / 0 ¾ 1 e 2 3 r ( 4 5 6 y K 7 8 4 ÿ 131 9 - ö ñ ç s þ (5) Et−1 ct − ct−1 = a + bEt−1 rt ct ñ v - D r ­ U U error) ` r á ÿ æ " ut h ª ` Î e a rt ^ " vt e t ð 1] ` b[≡ ` æ ­ ñ v © } s ¨ b Ö ñ t α } æ  ¨ 1 ) ln(1 + α)] α[≡ −( ` α rt ≈ ln(1 + rt )r ` ¡ } a b Ä þ ¬ h [ ¡ ñ Ð © Á } e [ © ¦ Ø © Ø ` À x (forecast ` ct = Et−1 ct + ut rt = Et−1 rt + vt ( (5) εt = ut − bvt ` (6) ∆ct = a + brt + εt Ë % ¢ e # ó $ = Hall ¡ ¢ º » a r b æ j é εt ² j ³ ´ µ ¶ ` V ` w x t −1 à } " j ! (6) y " ô õ ñ e Û ä å l (6) ` þ Et−1 (∆ct − a − brt ) = 0 (6') (1982) Ê a, b` U U a b c2t ` (6') Wirjanto (1995) ] (Generalized Method of Moment GMM) Hall PIH Campbell and Mankiw (1989, 1990, 1991) ' · l d á l e Ì l Í ñ ` e ß ½ õ ö % | ü ý ` j ¾ % ¢ e j Ä Å × l Æ £ ` ± v ß l ( e a b j # $ ! " e [ % ` ( a b e c ¶ 2 Y c ¶ 3 ü # $ Hall e ~ x 1 ( e c ¶ Hansen ¼ ) & - Z Ì ß v ( c1t Ý } ` r e Ý 2 ª [ \ } a b λr B l ( e a b c ¶ e 3 ü Y 132 (1 − λ)r ð : ç s yt á ÿ - Î e < Y c ∆c2t = (1 − λ)(a + brt + εt ) ∆ct = ∆c1t + ∆c2t ` æ 28 : 2 (2000) = ¶ ` ( v ∆c1t = λ∆yt ` æ e a b Å ) Á t Y a b e Å ) Á ­ (7) ∆ct = k + θrt + λ∆yt + εt ñ k = (1 − λ)a, θ = (1 − λ)br v (7) ñ Ä æ yt = Et−1 yt + et ` ∆ŷt = Et−1 (∆yt )` (8) ∆ct = k + θrt + λ∆ŷt + εt εt = εt − λ∆et r ñ v U U J ä å £ Hall PIH * + ; l e a b r # $ ^ { q ` Ê Ò k ¹ e ¡ ¢ f g ` ! " Ê e ± s ` Ó : ; ^ 3 ü ô ç U U [ ô V a î ` ¸ . i j ` À ± i j 0 ÷ _ ÿ  e U ` ú X ß X ] Ó 2 3 ¼ ` æ ­ a b è © } ¸ ] e a n ¨ 4 r ú @ | § d B l ^ à a b U U º è @ o - X e ` à à V î e ` @ | d V G H ] 8 ¾ Ð Á Á a ÿ ô ^ Ó ¢ f r U 2 : ` Ó ; e L ß ` ¬ Ø ­ Ó ` Ð E W Á Ø T e a E Ó ` æ e ) Å e ¬ [ ô , ! " · Þ ß × l _ ? z e ú l ` / j æ a b e Å r b ± a b è e a b ` ¬ ­ ` a b ³ © } e i j ú ¨ e U À ` a b 1 } i ¦ e a n ¨ : ` ú è © Ò t u ¨ ¿ ] ¼ N À O ® d l Ø Ù e (imperfect loan market) 6 Î E G ô T H _ V U ` Ð ¼ e 9 § Õ Ö : Å v ; U ¾ e a b G H V à Ó < h ¬ Y = - e å l ü ¾ 3 ü § r e N O 5 ¤ r ý õ V ÿ  ` ¬ 7 Ð Á § ô 7 ? z r m ` ( " Ê Ü Ð õ Ð õ Á a ÿ ` " / ª ^ ¡ H U h V G H U ` ± - Y j λ1 h G H U 3 ¿ ÿ } " % ] V V [ Á T _ , · & λ (interest spread) ' j X r ) g ` , ` 6 · j ­ Ü ¬ ` Campbell and Mankiw (1989, 1990, 1991) / e V õ ¨ ¨ Shea (1995) Á j j Ð V Hayashi (1987) ` ` " : e λ λ à þ E ¬ T e E U r æ T ú ­ G ä Campbell and Mankiw å e λ > Å Ô λ2 r ± v = 3 ü à D Õ Ö × Ø ! " # X ¬ $ % & ' ( ) * + , - . U À ç ç / 0 1 2 3 4 7 8 133 5 6 9 ¶ @ A a b e B l õ ö λ1 ç r ­ l 3 ü Ë Ì Ë v ^ õ ö ` ß l õ ö e a b ` ¼ e a b r Ý ¬ E T V G H Ó ` ß ¬ B í a b ` ú ß y \ e Ð Á ¬ B ` 4 ú q a b 3 ! " e c ¶ C @ ` õ ö e à ¼ e j X Ý v / ß å l 3 ü e a b ` ! " e G H V à Ó < ä å ` V W j ¬ E T j ï G H ] V G H U ` ! " e ¼ ÷ V à ! " ` j ! " e a b / j V K e # $ ! " e @ A ú a b ` õ ö e / j a b r ú B l õ ö e a b E F G H r g ¬ V B ` ! " 1 I c ¶ H õ a b o ` l õ ö e j à ¼ e a b λ1 0 1 e / j v õ ö a b 3 ü e ¦ Y r Ý ¬ E T G H E T Ó ` æ a b ¬ ÷ J I w ` ? # $ c ¶ @ A a b e a b ` · ' æ ! " e ¼ à ê ` K L j æ ! " e λ2 0 1 e M j õ ö e 3 ü r U U ( y - _ ñ ç N O P ` " § Q Å À Í þ s E T V G H ? ` æ ­ # ` $ c Campbell and Mankiw ∆ct = k + θrt + λ1 D∆ŷt + λ2 (1 − D)∆ŷt + εt st Ö t } e Ð õ ; Ó - Í ( v ` ? ] Õ Ö O r Ë | b ø ( λ2 ô λ1 , ` ^ ú À ô @ e Ó " ô È W y ä b λ2 T | $ ÿ ð # a e λ1 ` st r λ2 ` Á ` Õ Ö @ j ë : ; ì R l (1 − D) | e D ` § ) W À Ö b O U ` Õ e (9) æ e S $ ç ¨ ? §  λ1 = e ÷ λ1 Õ Ö ã s ` ç s [ \ Z Ì V ß å l ü ¾ 3 ü e a b λ2 a b ÿ ß h å a b . ` G H j æ " § ç ¾ ¼ à ¾ ` ¾ e ` Z 3 ü 3 ü e a b j æ ¼ ` ® ê ! " 1 I Ý } e a b o r á e Ü ` î Ó , W å a b e à ¼ ` y ß r ý ì " b W á e Ü ß l ü ¾ 3 ü e a b ` æ ± ê r ý ì á e Ü ` G H j æ ß l ü ¾ 3 ê r Ý U U ÿ Å ) ¾ Å ) Á ± 0 Hall W ` " ` ë í : X λ1 > ü e a 0 λ2 = ú b ú ` æ § 0 ± ß PIH Campbell and Deaton (1989) ; e Å Æ ` (λ1 − λ2 ) e λ2 ( AR(1) ^ ` ² a ­ ¶ Å æ c ö · r e Æ } Å j © ÿ V b Á a § a b st W e " l b " X h ! ` ç ` Ó æ λ1 = λ2 = 0 ` V λ1 = λ2 > - r e ª 134 : < 28 : 2 (2000) = (10) ∆yt+1 = γ∆yt + ξt ñ v ` } í 0<γ<1 ξt ` © Ø þ " Ð (10) ¼ ñ ö t Å } Å ) Á (11) § ñ æ (8) ¤ ñ (8) ` ñ Ä Å (8') ∆ct = k + θrt + ψ∆yt−1 + εt ψ = γλr ñ v ÿ a G « ` b e ( ä [ å ß (11) § l ã ñ æ e e j l ` } (9) ¤ ñ X Y ! " ` (9) ` e ¡ ¢ t u v ú ^ Ê Ü è ñ Ä Å þ ` @ ´ | è ­ (1996) µ ï e ª ¾ V Ê Ü Ý } Z ú * r î ∆ct = k + θrt + ψ1 D∆yt−1 + ψ2 (1 − D)∆yt−1 + εt ψi = γλi ` Å ) Á e r " y m Ñ § λi 1 3 ë ` v ¨ Ê Ü ê è b W Þ ß ^ _ ð r U U e ¬ E T ` X e K ß ä å å ë ì Á k γ ú ô ` [ ¾ \ " 0.95 AR(1) (9') ñ ` y ñ ψi ] Á e ª ` " e + , ê + , - r À 2 e + , ë ì ` " ψi e ë ì ô ` ú ¨ Ë b c ä ] (9') ô l ß ` æ K ­ " e 4 Campbell and Mankiw (1989, 1990, 1991) § ? à ¼ e a b ¿ à t a r e u Ä Å ∆ct = k + θrt + ψ(1 + δt)∆yt−1 + εt t ñ v æ e K æ ­ ÿ a b ç Ó ` s e ` W ä (8) ` δ j b c ¨ K ä å ë ì à ¼ a b e 3 ü § d d ] ` í 1 ` [ r a î e ` E ò Ä Å δ å ` @ | e © (11) ∆ŷt = Et−1 (∆yt ) = γ∆yt−1 ( e Ë e ½ ¬ e δt T X è r t ³ ¬ E T § _ a 0 e n K Ô Õ Ö × Ø ! " # $ % & ' ( ) * + , - . ç ç / 0 1 2 3 4 5 6 7 8 135 9 ∆ct = k + θrt + ψ1 (1 + δt)D∆yt−1 + ψ2 (1 − D)∆yt−1 + εt δt ñ v · Þ ß d Ü X ¬ e a b à e ä ¨ ` ú Ä ¨ ! " e a b J _ Ü ë ì r E T _ Ü G H U À ` j æ X U À 1 ß ? å r ú " Ø # @ V J æ ¬ E T ¨ e Ä r æ ­ E T ï V G H U À δt r á â f g a n j k l m 1 ` 3 3.1 (9) ß f X ¬ g h ` i n U U ) ¼ e Õ Ö è a b ë ¼ û - e ª õ o q e | % ` ô p í m ÷ ' a b ¹ f g ÿ r d @ | q u e V r b È ` a b e I Õ V J s b X ' ` ú À g ß l õ ö e 3 ü J s X e t } r 4 ú ` ' h ~ ¨ e a b è a b e ¨ ñ V î ` l | % X ÿ a b ¹ ¡ ¢ f g & ` w x J ª ¾ l e ¾ h ` · V J m Ñ § a b e Õ Ö k x e % ¢ 2 r ¼ û - e ª ¾ / î 1985) X ï s e W ` a ý þ 1 ¼ X ~ b Ó ! e ± ë e a b r ( " @ | \ n ® e O ¿ a b Û b ¹ ¡ ¢ t u r L @ | e ) \ b ï Ò V z ? ï ¡ ñ Ð Á h Ð õ Á Ö Ô r U U ' h ~ * ' a b c d j X . ´ è µ î j § a b h Õ Ö j d Õ Ö ` y h ½ ~ ¾ Õ ¨ Ö j e ð ñ e § Õ Ö Û § a b V | Bernanke (1984, ý Ó h ' ` § " e t u ÿ m ÷ ' h ~ ¨ e a b g r × ` " ò ÿ m ÷ Y a a b ` ' h ~ ¨ a Õ a c Y = Õ r Õ j ß Ö Y d V t Y j 1961 d ` ú 12 Å e r Ö l 1995 Y Ò ¡ v −−−−−−−−−−−− e ¡ ñ ¡ r @ f g D r ß n ¦ Y e ð h £ a b e Û Ã r m ÷ = Õ Ö j K r Õ ` −−−−−−−−−−−−−−−−−−−−−−−− 1961 r Í Ò ¡ v −−−−−−−−−−− d ¦ Y Ô d r Ö c Z y e Ö b Ö { ï Ë ` Õ ü z & y ï | D ` x ¼ @ D h s w k ` ï ï n ­ ` v k a æ r § b Ý 1 Ö a e Ã Ë (1991=100) (1996) 1965 ` 5 ð u e ² ` t PIH ¸ B ¬ õ Ö l x 1964 Ö Ô j ¼ Ý 136 U U : GDP c Ý ¶ Û c X ¶ 1 Ò ¡ v −−−−−−−−−−−− e æ s ¨ } } Ð Á y h E ¡ a b ¨ } ¬ Ð Á e æ s ¨ - ? m j X - â Ð Á ` ú K U U ¡ æ ­ ` X ) e á ü ý ` ´ è µ ñ ) v ` " V Ó m ÷ ¼ ¡ e ¡ ñ Ð Á r À í ¼ ` V Ó ä å ) - e ô ¬ E T . ß ¤ ¦ ¨ e ñ " î Ó í ¼ ¦ ¥ Ð Á ÷ - ¿ U U e a b h Ý v ` " V ý î e Õ Ö r Ë ¦ " Ä í Å ) Á ß ¼ U ­ Z - Ð < ¬ Õ Ö r ß n Ð Á e (1991=100) ¿ E r æ @ | y Ò V z ? ` " y Ö l Ø ­ à E T ¼ > ¬ Ð Á ` t ð Û ¡ ` ¡ ñ Ð Á j y ­ × } Ð Á j â Ò V z e w Á r Ð õ Á j E E T Ð Á j m j X - Å v } Ð Á Õ Ö K · I ` −−−−−−−−−−−−−−−−−− ¬ à E T [ \ \ l ` X [ \ j W v ` Ð Á (1996) e : ; ¼ Á ` ¡ W v ¡ ¢ \ Ò r E à РÁ ò 1 £ ¿ ¡ ñ Ð Á § ä å ) ë ì r L X @ | e e Y a b ' h ~ e a b ` ò t ð | ç ) ë ì v ` " Ê Ü V î ¡ ñ Ð Á e ^ ` ú À ò ä å @ | e ë W r j æ e ê Ë ¤ ¦ · I e ¨ ` X ) Ó Ý Û b ) e K ¨ - ` ú ¦ ¥ Ð Á j è ¡ Ð Á e m h Õ Ö p Þ ß [ á § ¨ e ; ª ` æ ­ X ¡ ¢ t u ` m Ñ ¼ a b h ë ì ` ª ¨ - 4 e r Campbell and Mankiw (1990, 1991) § § ¨ ¨ æ Davidson et al. (1978) 8 e ¨ - ` X b ) e á W v Í _ Ü e j V ª e « ` ± õ Á e ô ^ ` b c ° Ü V W " ¼ ! " ] ^ ­ ® e } ³ Ï ' x j V ´ Ï _ Ü G H U ] e ð ñ t Ð õ Á and Prescott (1997) 9 1 Hodrick and Prescott r ` X © " § v È ÷ ` r ÿ ô ^ ~ æ V z ¨ Å e m ÷ Ð Ý ­ ® ) r # $ ¬ E V H U N î Ý 5 r Á e ` u ] Ë D [ k l e ­ ® ¼ E T V G H z ß Á ô r æ ­ ¼ k l ­ ® q ` õ Á - Í ` ú Í d « T Ð r } E Ä ` » ¯ ¨ º ð SP 0 e - ` Z ô õ ` « d Ð s } ¶ ÿ ² ã o - ú ¨ ^ · ± ó ` ÿ 4 1 y J ` © ( n ; r ð m ¬ e } ¨ ) ^ Í ) § ô - e å ∆4 yt−6 = yt−6 − yt−10 ` n ä ÿ 10 ð ] j V T ¹ a Y m d a µ V e b Á · Ý ∆4 ct = ct − ct−4 a l ¨ Á õ d Z ) Å Ð ¾ ¨ ð Ê § ` ð y ^ e ` r " ¹ a b ô ¸ ¨ ý ­ h É e ü ¸ y e Á æ à © ) O Ð á e Å Ã î r Ë Ê V ¿ n ­ - m æ ¨ ú à s 1 Ö 6 æ ¿ Õ ¿ e O 28 : 2 (2000) = Ò ¡ r −−−−−−−−−−−− 7 ß - ^ r © Ý 1 Í " e HP Ð v õ v í Hodrick ¼ ) } ÿ · m n º » ç s ¼ Á ô a ÿ º » e 3 ` Ô Õ Ö × Ø ! " # $ % " 3.2 j ô ê Ì Í Î É d Ð õ Á Á e ) ¾ a * + ¿ ÿ , À ô ^ - . Á Â Ã Ê Ë ç ç / 0 Ä Å 1 2 Æ 3 Ç 4 5 6 7 8 137 9 È r Ï U ß à " ÿ Å ) ) Á e l K a n - [ b Ð e R ª c ³ ó \ K a n R Á ± ² e v ö Å r U U X ¡ e (8) ( ½ N U γ ò V t u v ñ y h @ · V è v ` εt ß - ÷ ) r Ý l e ) l ^ ü r y | t : ¾ ; [ ` ç l ò ¶ ã ÷ ° ¦ y b ) ` ç ô , ` ú À ½ 1 v ρ LM a ñ l · c Ý a M ) r Ë J ð y c Õ ð r ú ¯ ^ m ¼ Å b ] ) Á c GMM Ð ¡ GMM e 1 ³ ó Ó V r ` æ L R ¾ Ð ` ξt [ s ` X ú Õ ­ © ª } Z e Í m a 5% (10) ã ` y é ° Ô t ¢ ± j Ý v l ê ¨ e ) ñ Ö « × ¼ X ð ¼ Ú e . Ú ¡ ¨ . ) ` ` ð ¢ - ¨ ` f - g h ` Å " ¯ # ` ` æ a n Ó y O % r ô $ Ø \ Ê & ` ¼ j p ' X ( - Ñ Ò ñ e þ Hall ß ) Ø ρ=0 À ` Å l (8') + % ξt ) ñ e e ð l ^ a GMM j * j Å χ2 e (10) d OLS GMM 1 ) n Ý γ =1 ª l ÷ (GMM) Campbell and Mankiw (1989, 1990, 1991) (9') (9) y ` γ À j " AR(1) e J } ú ñ ­ ` (6) r ` ` 1 AR(1) ¢ PIH ' 1j ¼ & , - e . 138 : 1 Ù Ú Û Ü Ý < Þ 28 : 2 (2000) = AR(1) ß à á â ã ä å ∆yt = γ∆yt−1 + ξt γ χ2 ρ æ ç è í î ï ì ñ 0 1 L M / Y / % ] ] A ^ l D E e h 4 % P ø 4 (1978) N χ " # ÿ ô õ } I 8 0 _ X £ # d D E ` TU e a b o p d g z 8 M / p 4 % 6 M D s * 8 ] v u 5 \ § 4 ¨ | 4 ª « @ ^ ½ X £ ¤ ¥ @ ´ Ä e * ¢ Õ 4 K t 3 È É A À 8 ρ " ô ÷ ø ÿ ξt ÿ ! ù 4 ¢ 4 ) * I q r ` a b c º ¿ À Á 4  à 2 8 X £ ¤ ¥ £ Í 6 Î £ Ï ¯ 0 Ö h } 0 6 ) * q Zt N I q * PIH 6 ² ³ 0 { b ( I Å Æ Ø Ù Ú 8 ´ ® F ¢ 6 (1) 4 ¬ 0 ¡ # e m n g 8 ^ # s * 4 * t t 4 J s * # | } ψ1 − ψ2 > 0 } 2 3 Breusch A | ­ E J s H % χ2 k @ ® ¯ ° 6 | } u 4 y µ ¶ · 4 B ¸ v ¹ q 8 | } © º 8 s * ¢ » £ ¯ ¼ ­ w x y , z 4 \ Ç Ã 2 LM A Ì 8 I s Q 2 ¯ 8 | } 4 Q Ð q | Ü PIH } v I 4 8 « % j 2 % b % @ i = ¯ X # @ 8 # b LM 4 Hansen 8 / % h 8 v M Û { D K 6 w 4 × z g J ´ , p @ l I I ∆4 yt−i NB k o H # ¥ W 4 j G ¤ e % ª Ë £ E { Ê X # , h i % 6 @ Ò # u ½ Ñ b ¦ F > g ¡ ­ Ð 8 K F 6 4 E V H M χ2 6 f y @ L 0 t 8 4 # D U D x e l w ∆4 rt−6 , · · · , ∆4 rt−9 4 ∆4 yt−i @ k v C 4 NU 4 j 8 B T E Ä ¯ [ t s N Z * N © S D i A R s 4 u ^ # @ LM % 4 ? d g εt 0 = b 5% Hall PIH Campbell and Mankiw (1990, 1991) » ø > # n N 8 A * K ¾ ÿ ! ; b m ? 6 ì (1 − D) ± u ì ó , = ' u Hall (1978) Et−1 (∆ct − a − brt ) = 0 (6') Wirjanto (1995) GMM a 2 ] ò p ∆4 yt−i e % @ s < NW 4 6 / t E v E(εt Zt ) 8 * % L x ) ñ + TB (6) , 6 * ; 0 h y üì ý ì þ ) : c # x ( 9 b w 8 4 Q # L û I ∆4 yt−i p ∆4 yt−i # \ N 8 ρ 8 ¥ rt 7 4 K ú û ' t J ù 54.70 0.061] 54.45 0.063] & * ~ % s } 6 r | ¤ 4 ' b 6 ∆4 yt−i 4 4 ø LM 0.023 (0.086) 0.005 (0.086) H0 ï γ = 1 ÿ ÷ Breusch (1978) ∆4 yt−i h 5% rt 5 g 0 ÷ 0.002 0.969] 0.001 0.975] ∆4 yt−6 , · · · , ∆4 yt−9 4 ∆4 ct−6 , · · · , ∆4 ct−9 4 F q ö LM LM ÷ % f 0 Zt e [ õ 2 $ P 2 3 χ2 (p − q) εt O Z I ô 4 D ó / 0.954* (0.026) 0.970* (0.020) ë ë 3 N TW ' t ò r t−5 , · · · , r t−9 ' | 2 ì ù *ï % ê ê ð ì / é ~ ρ4 Ó Ý à ' Ô ` á H a ) * ' \ § @ ´ â 4 ã = Þ 4 ß o & ä º @ Ô Õ Ö × Ø ! " # $ % & ' ( ) * + 2 PIH Ù Ú å , - . æ à ç ç á / 0 â ç 1 ã 2 ä 3 4 5 6 7 8 139 9 å Et−1 (∆ct − a − bγt ) = 0 è é ê a ë TB UB TU NW ï ì ì ì í î ø ý ï ð ï ì ì ì ñ ñ * ò ò ô ï õ ó ó ô ñ ô Ù ì ï NU TW NW î ï ô ' ó þ ý ø ø & ò ý ù ú û ( ì õ ìö ì÷ ô ÷ NW û ü ) ï ý * þ + ø NU ý ø ù ñ , ú ò ! (0.102) −0.021 (0.089) −0.003 (0.103) −0.012 (0.096) 0.016 (0.100) 0.003 (0.097) 2 ψ H 19.4 0.150] 20.2 0.123] 14.5 0.412] 15.7 0.332] 15.4 0.352] 17.4 0.238] ì ì ì ì ì ì ì ì ì ì ì ì ì ì ì ì ï ú ò ì ì û ó ù ü ô ú ò ÿ ÿ ø ô à á ç â ì û ü ó ý ÷ ò ô ø ÷ ó þ ø ô ÷ ÿ õ ø ö ý P ø θ −0.108 (0.126) −0.069 (0.096) 0.031 (0.123) 0.017 (0.106) 0.000 (0.107) −0.029 (0.099) ψ 0.375* (0.170) 0.177 (0.155) 0.677* (0.145) 0.554* (0.172) 0.663* (0.141) 0.472* (0.149) ã ä å (8) δ 0.003 (0.002) 0.004 (0.002) −0.003 (0.003) −0.002 (0.003) 0.001 (0.002) 0.002 (0.002) H ÷ TW (8') 0.567* (0.116) 0.435* (0.097) 0.667* (0.152) 0.523* (0.147) 0.678* (0.126) 0.532* (0.121) ì ì ü LM 78.2* 0.000] 70.8* 0.000] 78.5* 0.000] 71.0* 0.000] 78.0* 0.000] 69.9* 0.000] ì ì ù û ó " H 38.0* 0.001] 33.1* 0.005] 32.8* 0.005] 25.5* 0.044] 37.2* 0.001] 30.8* 0.009] ì NB ý ï Ú θ TU ì 3 Campbell and Mankiw −0.023 NB ñ ô ÷ ÷ TB ó ì ì ì % ì ì ì ö 5% $ ì ÿ ì ì ì ì ò õ ì ì ì TB þ ð TU 0.807* (0.051) 0.765* (0.056) 0.828* (0.048) 0.792* (0.053) 0.814* (0.050) 0.775* (0.054) ì ì TW ρ 0.060 (0.117) −0.013 (0.105) 0.139 (0.123) 0.122 (0.104) 0.085 (0.104) 0.086 (0.091) ì ì NU î b 0.066* (0.005) 0.061* (0.004) 0.034 (0.026) 0.034 (0.022) 0.054* (0.013) 0.050* (0.011) 16.9 0.21] 15.4 0.282] 12.0 0.527] 13.9 0.380] 15.4 0.281] 16.8 0.219] 140 : Ù è é ê θ ë 4 Ú ψ1 < = 28 : 2 (2000) ψ2 â ã ä δ å χ2 H TB −0.105 0.635* 0.388* (0.131) (0.120) 9.08* 12.1 0.003] 0.792] NB −0.060 (0.078) 0.535* 0.240* (0.121) (0.101) 8.88* 10.9 0.003] 0.861] TU 0.028 (0.062) 0.630* 0.583* (0.132) (0.111) 0.10 17.9 0.754] 0.392] NU 0.041 (0.064) 0.424* 0.412* (0.123) (0.108) 0.01 18.9 0.934] 0.335] (9') TW −0.031 0.766* 0.503* (0.128) (0.125) 4.19* 15.3 0.041] 0.577] NW −0.016 TB −0.119 0.582* 0.338* 4.37* (0.130) (0.116) 0.037] 0.647* 0.328* −0.000 0.59 (0.390) (0.128) (0.004) 0.444] NB −0.082 (0.086) ì ì ì ì (0.069) (0.069) (0.096) ì ì ì ì ì ì 15.7 0.547] 15.3 0.506] ì ì (0.083) 0.375 0.251* 0.002 0.09 13.8 (0.389) (0.108) (0.005) 0.771] 0.611] TU 0.062 (0.116) 0.743* 0.549* −0.002 0.17 18.6 (0.350) (0.170) (0.006) 0.679] 0.289] NU 0.032 (0.093) 0.353 0.421* 0.001 0.03 19.0 (0.306) (0.137) (0.005) 0.863] 0.270] ì ì ì ì ì ì (9) TW −0.106 0.416 0.546* 0.001 0.13 16.7 (0.346) (0.126) (0.002) 0.720] 0.404] NW −0.102 0.117 0.388* 0.002 0.57 13.6 (0.332) (0.113) (0.002) 0.451] 0.627] (0.108) 2 (0.096) ì ì Ô Õ 3 Ö × ì ì ) + , $ - . ! = > ? - 7 J O P Q R s t u d ê H / $ ψ $ ] 7 ' £ ¤ ^ ! = ! " # ì ì f g h v δ i g h . ] · a  £ ψ1 ! , i $ @ $ % & (8') ( ) * - 3 $ 4 5 A B C D E , F G H ê S " # $ % & x y z { $ ! - ] / 0 (8) T c d H | ! . $ / 0 K ? Y ( ) è 6 7 8 9 $ L [ J j # $ H δt \ ] k l { _ m 3 v ^ ê è é Hansen M ! ê J < " # N ` a b $ o I p $ q r ! " # $ % & c ψ ! { : ; : n 141 9 * ; 8 : $ 7 $ 0 6 9 ' 5 8 & 4 7 i ~ 3 6 Z . 2 % $ 9 ! Campbell and Mankiw ! @ > e f g h . i J j k l m n o s x y z { ¡ # $ ¢ ¥ 9 L ¦ ¥ 9 d § ¨ © c ª . q « x y z { ´ µ $ n ® ¯ ° q « x y z { ~ k l ¶ o $ s t u G v i x j ! k H " l δt R Å m Æ n o $ ê # $ ¢ $ Ç : ¾ F È $ { $ ; Ò ] / 0 O ¾ Î Ó a $ : ] 7 @ Õ % & Ö × e f g h . ' £ F % & ¥ G Ø ¥ ! = ì ì ä ê ê ^ è é ê & F G ê ë ß à ' » ÷ ~ ] ¾ å z - 7 @ V W ó ô õ ö À ß à á â è é ê ë : . (9') Þ % ê " $ # / å z ß à á ë $ % & ç 7 @ 4 5 á â $ ì ê è é K { % & (1983) Ó : û (9') $ ) L $ F ~ Ó ! ¦ ê G ë · & ² % ³ & e Campbell s ! " # ¹ º $ ' » ¼ e z ¿ H / 0 ~ δ + , x y ψ1 / 0 ~ Á ` a b $ ! ¹ º $ £ Ë Ì Í ¾ Î > ? * ! p J Ê % j ! & k Ú $ K l ­ ] â m ® ß ! ! f " ð g # ñ h I n / o s à $ á ] - ψ1 (9) ! δ Ï + δt Ô q « x y z { $ s x y z { ¡ # $ ¢ : " â # \ 6 7 8 / ) ò S 0 $ ! . ψ1 { ψ1 > ψ2 e ¸ % G (9) ² w Ù F ± i J : v $ & ψ1 > ψ2 4 ! i w y # G δ Ñ " u É Ð ! t (9') $ (9') s à § $ ú 0 1 ­ $ $ h { # X g ¬ J " J W f 0 ! " L I V e } δ U / ψ = 2 ç ç ! 1 PIH . 0 Ä ù , (8) ! ø + / ! ' w À ë # i and Mankiw ½ ê J " 5% (8') 4 ! Hall $ (8) G Ø " \ Û F ) G í 9 Ø ¥ $ ê x y > ? Ü Ý ! " # ã H æ ç è é x y Å : $ * Ï % $ % & q ¿ H í / î ï V W ó ô g h D H õ ö $ ' £ q $ ü ý ! þ ÿ ê ó (9') z ß à á â æ ê ë ß á â $ ¢ é & x y z { j % & # $ Û { % & ´ µ V W x y z { è é ê ë ê ¬ " # $ \ G À ß ¸ " ³ è å (9') TW NW $ ! ¸ 142 : à á â ì ì H x y ñ > ! ^ â è é ψ1 ? ψ2 Hansen J < < 28 : 2 (2000) = ψ1 , ! ! ! = d ç / 0 6 GMM 4 TW n / 0 5% ψ2 ψ1 − ψ2 > 0 8 1 ¾ 9 2 % & H î ï Ì ­ ® $ ] í x y \ # ï $ ê ë $ : ; H * ' ê ë : ( ê ë ì ì à æ ç è é ) £ À ¯ ­ ® ê c d ç " è é $ @ > x : 7 / GMM ψ1 − ψ2 > 0 ψ2 ¨ Î ? ¬ ; n » à 2 3 $ ê F G À ¯ R ­ ® ê . ¾ G ç è é x y ! $ ì s 2 § $ ] . í x ¢ : \ 7 M D ì ì a b $ â ß à ß à , ç ] è B C â á E c é F G ¡ # : . % & ß ^ Ó a I ' V W x y w ê ë ¡ # ' K $ L I ê ë á â å z á â M ; É U X 9 + ¨ ¾ Î 7 @ 4 5 : ; n a ê ¬ ! ì 0 # ' ´ 1 n ! " # ¹ º $ % & c d 5 x y w ¹ " ' 4 ë y æ ç è é x % & x y w # ï ª T 9 : á â > $ á â + , ! / 0 $ ê L 0 $ t u G v i 8 . í x y j ¹ " $ á â ; < ¡ # ¾ ê 3 ? ' ; < @ ~ { Å : . $ % & c d F G À ß à á â + , - { # ï ¡ # Y Z [ T Hall (1978) 8 . ë TW ç ¡ (9') θ # * Ú ê î ï ) + , $ - ¬ 0 H 6 d j \ * © $ E = x y Æ $ Ù Ú x y ! $ ! " # $ H Ä Å ê H + ê ¯ ° A ë > d Æ J ^ $ s x y : D î ' ë $ V W ê ë H > d Æ J £ ¾ ; < ¡ # $ J ' ß à á â j N O $ ¢ : P F x y À Q R z : S ð ` 1 é P- 0 è ¸ / NW Deaton and Paxson (1994) Ê ¹ 5% . 2 χ " 3 0 L ] $ y ψ2 $ ê $ $ / é ` # è ! v " y ê W $ x é V # í è \ " x \ [ ψ1 , $ Z ï ? S # > * X \ $ ë = $ $ ! (earning shocks) i < / $ v J I Y 0 ? Hansen Í H / > £ 4 U ç $ ç y I t & ¬ Í G % ê £ $ { ¬ , { Ó z $ NW & w ! % w y ³ E $ y x é D ! x è / í W " â é V ¹ è Ý 0 ^ C u ¾ » G { s Ò ³ F Ó $ , # ê $ w E b ç GMM P æ $ y / D χ2 ¼ x C ' ψ1 8 # " $ 7 " " ² ¹ © 6 a a ' * * & ! ! - % ê , $ H y * # z " 7 ! U d ½ ¾ ~ x ª e f g Ô Õ X X a b x Ö × ` ¯ Ø ! f " g # $ ` ò Chan and Hu (1997) % & ' j ( ) a * Ý + , \ - . e ç ç l á / r 0 ú 1 ß 2 n 3 4 Ð 5 ¼ Campbell and Mankiw (1990) r e Y Z Õ Ö ` ) a b e Ý } E T v e 9 ` § ¬ E T G H h V G ¼ a b e 3 V G H ¬ H U t d ` · × ú ¬ ­ : U U " t ð y v V î e a b h ª r @ | ò § ¬ E © V Ó ÿ a b e Å e ª r º @ ` @ | e ) ` í ¼ V î e ¡ ñ Ð · I ¤ ¦ ¨ e ñ ` ¯ Î " í ¦ ¥ ¡ ñ Ð Á ` · y ­ Õ Ö ì ` Ý ¹ " t u e ¯ Î º » r # $ @ | ¡ ¢ f ` ` ¾ T X Þ ß λ1 − λ2 = (ψ1 − ψ2 )/0.95` ? æ ß ` ± a b j # $ e a b j à ± ¼ r U U á â a n f g | % ÷ λ Å 0 3 ` a b ¼ E T à ¼ a ( è ` ¼ * r ´ è µ ¼ V î e r ­ ` λ f r - æ ¯ z ¼ ` ú ­ Ý } a b ë W ` - e " M ó % [ s ­ ` d ü ý ñ ì \ h Ð Á K ë e ` ` ) Ú ú 0 ) à ¤ J · ) æ V g ½ ¾ Ý Y · r e É " b r ] Z Ê Ü ^ æ ^ æ © ú Á ` Ë Ú ¤ ; * ) d e ë ú À ` æ 3 ü λ2 = ψ2 /0.95` 0.36 0.53 ¤ 3 ü e a b 0.25 0.27 & ú ' ~ x ú B ß ¾ ç ` a b ¼ E T Ê W è a b e Ý & - Ê W d ] ` λ [ / d \ r ( y ¬ V G H U ` í b 3 ü ^ r λ e [ e ` Ê λ [ ÿ λ Ñ ï ¦ [ ` @ | ) ¾ ] 0.61 0.8 X ] ï ï _ h ` a Ò ) ë ì ¹ 3 b ¼ E T e V é c è V Ê N a d ] @ | e ` õ ö j æ ! " b ` õ ö j æ ) Ó ! " · Þ ß § v V î a b t g e j æ à ¼ ò ] æ . ê ` ß ì . \ ¯ ° ª g Ò ¡ · e } e l ` j X : h " e f y [ i j ª e ª & j ` ß l õ ö e = æ . ` 1 Ð § o ` k V Ð K l m n y Î e z ¼ o î r ú @ | ¡ ¢ f g Ê Ü e ^ º @ & ô ê j V î e Ò ³ a î e ¢ - Å Æ e r q Hayashi (1982), Hall and Mishkin (1982), Flavin (1985) Hall Hayashi (1987), Zeldes (1989), Fissel and Jappelli (1990) d a ü Ý p r b ¡ " Campbell and Mankiw (1991) Ö a ! z ­ . Õ (1996) ¼ µ 1 è ~ h « ) ´ ¢ Ò £ ` % Ñ l (1996) y × × ð j ) Ö t Õ | Ö 143 9 @ Õ 8 r 7 à - 6 l t u a b h ÿ Ý & ß á e Ü ò r c 144 : Runkle (1991) Mishkin (1991) / t r d ó y è Ð õ Á ô e õ ß V ` } < ` ¨ u v Õ Ö ` Ê a n r ú ! e W O M ó z 1 Ë " e b Ø r ` e ½ ë ` Æ r ò ¼ è @ | a î È Z | W ß n ± s W h ¡ ¢ t u § & Ò e ú ` GDP (1983) Ý Z 3 ¹ c ü a Ý ` ü e ô ^ ` ä å a Ý ô æ ú " ~ ~ d Ë Á ä È ` y Õ Ö © e ä å r 1 " ½ ó c ¶ ¶ e æ s ¨ - 75 ¿ 78 x Å | Vaidyanathan (1993) j ) ð v h g Å Æ r Ü w x e ¨ K y Ò Ò Õ Þ ß Õ e o q r w x ! " ÷ y r à k õ ­ º ¡ ¬ e 3 ü r 4 ± ! · I ¨ ` ´ ` I w 3 ± à " ª ¾ ` ú À d ? Ô ) î e - / ` Z 3 ü ò ä V ¾ ` ¾ k õ ­ º ¡ ¬ e 3 ü r } ÷ ò í a î e ð a § æ | e ë ¾ PIH ¾ y e V r ` b e e § Ò Ñ n u ß t ` x ` ì x ~ Ê ë ~ d e ¾ ½ Ò | e Ö j  Campbell and Mankiw (1990, 1991) ~ 28 : 2 (2000) = ÿ e Hsiao and Hsiao (1999) { ç e W Z t v 3 u ü v ` ´ 0.5 (1996) r µ Hodrick and Prescott (1997) time series cyclical component deterministic component Hp lter deterministic component Hp lter deterministic component Hp lter h ` Ð d e / j e a ÿ ¿ ' ó ÿ ó y ¡ ¢ ^ ¯ ° e ¨ ­ ® a ÿ ­ ® 3 y ! " Y Ò î e à ¯ ° ô ^ § 6 ¼ ¶ ^ \ Ë © ª « (1989) (1983) ¤ Á −−−−− Ã Ä Î Ï Ð Ñ ã ¡ Ò Ó ¬ ­ ® e ô õ ª d e ` t r y ¯ t r æ ­ ® ° ± ² ³ ´ ¡ È ³ É ` ` s µ W Z d 1 ¯ ­ ° ú Å e t ÿ " r y \ t e p " e ç * s ` ¼ Ð ` M î e r ¡ 17 ¢ £ ¤ ¥ ¦ −−−−−−−−−−−−−−− ¶ · ¸ ¹ º » 43 60¨ § ¼ ½ ¢ £ ¾ ¿ À ´ · −−−−−−−−−−−−−−−−−−−−−−−−−− ­ ¢ £ ¡ Ã Ì ¢ £ ¶ · Í · ¤ Á −−−−−−−−−−−−−−−−−−−−−−−−−−−−− Ù Ú 160 176¨ § (1996)  l & å Ô Å Æ Ç (1996) ¢ £ ¤ −−−−−−−−−−− Ö × Ê Ã Ì Õ Ø 24(2) § 187 214¨ Ë ² Û Ü Ý Þ À ß ç ç Õ Ö à 113 143¨ § ¼ ½ á â Ô Õ Ö × Ø ! " # $ % & ' ( ) * + , - . ç ç / 0 1 2 3 4 5 6 7 8 9 145 Bernanke, B. S. (1984), Permanent Income, Liquidity, and Expenditure on Automobiles: ç ç Evidence from Panel Data, Quarterly Journal of Economics, 98, 587 614. (1985), Adjustment Costs, Durables and Aggregate Consumption, Journal of Monetary Economics, 15, 41 68. Breusch, T. S. (1978), Testing for Autocorrelation in Dynamic Linear Models, Australian Economics Papers, 17, 334 355. Campbell, John Y. (1987), Does Saving Anticipate Declining Labor Income? An Alternative Test of the Permanent Income Hypothesis, Econometrica, 55, 49 73. ç ç and Angus S. Deaton (1989), Why Is Consumption So Smooth?, Review of Economic Studies, 56, 357 373. Campbell, John Y. and N. Gregory Mankiw (1989), Consumption, Income, and Interest Rates: Reinterpreting the Time Series Evidence, in O. Blanchard and S. Fischer (eds.), NBER 1989 Macroeconomics Annuals. The MIT Press. ç ç ç ç (1990), Permanent Income, Current Income, and Consumption, Journal of Business and Economic Statistics, 8, 265 79. (1991), The Response of Consumption to Income: A Cross country Investigation, European Economic Review, 35, 723 767. Chan, Vei Lin and Sheng Cheng Hu (1997), Financial Liberalization and Aggregate Consumption: The Evidence from Taiwan, Applied Economics, 29, 1125 1135. 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Vaidyanathan, Geetha (1993), Consumption, Liquidity Constraints and Economic Development, Journal of Macroeconomics, 15, 591 610. Wirjanto, T. S. (1995), Aggregate Consumption Behaviour and Liquidity Constraints: The Canadian Evidence, Canadian Journal of Economics, 28, 1135 1152. Zeldes, Steven P. (1989), Consumption and Liquidity Constrains: An Empirical Investigation, Journal of Political Economy, 97, 305 346. 148 : < = 28 : 2 (2000) IMPERFECT LOAN MARKET, MYOPIA, AND PERMANENT INCOME HYPOTHESIS AN EMPIRICAL STUDY OF TAIWAN ç ç Lii{Tarn Chen Associate Research Fellow Institute of Economics Academia Sinica Sheng{Cheng Hu Director and Research Fellow Institute of Economics Academia Sinica ABSTRACT ] Campbell and Mankiw (1990) claim that Hall’s version of the life cycle/permanent- income hypothesis (LCH/PIH) does not hold if there are consumers who follow the rule of thumb by deciding their consumption on the basis of their current income. In general, the rule–of–thumb behavior can be explained by credit constraints (or liquidity constraints) and myopia. However, Campbell and Mankiw do not tell us which one is a better explanation for the rule–of–thumb behavior. In this study, we develop an econometric model and conduct a simple test, which differs from the conventional concept of liquidity constraints. The procedure allows us to estimate the proportions of consumption that are affected by credit constraints and by myopia, respectively. Our empirical test based on Taiwan’s quarterly data finds that both proportions are significantly different from zero, which implies Hall’s LCH/PIH does not hold. Keywords: Life cycle/Perment–Income Hypothesis, Rule–of–thumb, Credit constraint, Myopia