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<strong>The</strong> <strong>Predictive</strong> <strong>Power</strong> <strong>of</strong> <strong>the</strong> <strong>Term</strong> <strong>Structures</strong> <strong>of</strong> <strong>Interest</strong><br />

<strong>Rates</strong>: Evidences for <strong>the</strong> Developed and Asian Emerging<br />

Markets<br />

Ming-Hsiang Chen<br />

Department <strong>of</strong> Finance<br />

National Chung Cheng University<br />

Kai-Li Wang 1<br />

Department <strong>of</strong> Finance<br />

Tunghai University, Taiwan<br />

Meng-Feng Yen<br />

Department <strong>of</strong> Accountancy and Graduate Institute <strong>of</strong> Finance<br />

National Cheng Kung University, TAIWAN<br />

Abstract:<br />

Researchers <strong>of</strong> term structure have <strong>of</strong>ten suggested that yield spread contains<br />

information about <strong>the</strong> real activities. In this paper, we examined <strong>the</strong> output-<strong>the</strong><br />

domestic spread and <strong>the</strong> output –<strong>the</strong> spread <strong>of</strong> U.S. relationship across five Asian<br />

emerging countries including Korea, Malaysia, Singapore, Taiwan and Thailand.<br />

<strong>The</strong>n, we fur<strong>the</strong>r decomposed <strong>the</strong> spread into two effects: <strong>the</strong> pure expectation effect<br />

and <strong>the</strong> term premium and examine <strong>the</strong>ir influences. From <strong>the</strong> results, we found that<br />

<strong>the</strong> spread <strong>of</strong> United States are more important than <strong>the</strong> domestic spread in <strong>the</strong><br />

forecast for <strong>the</strong> future growth <strong>of</strong> economy and <strong>the</strong> spread <strong>of</strong> U.S. contain <strong>the</strong><br />

information <strong>of</strong> <strong>the</strong> economic growth independent to <strong>the</strong> o<strong>the</strong>r economic indicator<br />

and money policy in most Asian emerging countries. <strong>The</strong> results also show that <strong>the</strong><br />

domestic expectation effect and term premium effect contained little information<br />

about <strong>the</strong> economic activities and <strong>the</strong> expectation effect <strong>of</strong> United States doesn’t<br />

have information for <strong>the</strong> economic activities as well. Conversely, <strong>the</strong> term premium<br />

effect <strong>of</strong> United States has consistently predictive power in most Asian emerging<br />

countries. For <strong>the</strong> spread <strong>of</strong> United States, <strong>the</strong> term premium effects are important<br />

than <strong>the</strong> expectation effect in <strong>the</strong> forecast <strong>of</strong> economic growth.<br />

1 Corresponding Author: Kai-Li Wang, Department <strong>of</strong> Finance, Tunghai University, Taichung 407,<br />

Taiwan. Tel: 886-4-2359-0121 ext. 3588; Fax: 886-4-23506835; E-mail:kaiwang@thu.edu.tw.<br />

1


I. Introduction<br />

<strong>The</strong> term structure <strong>of</strong> interest rates, i.e., <strong>the</strong> yield curve, has long been <strong>of</strong><br />

interest to market analyst, policy-makers and academic economists for forecasting<br />

future economic activity. Central banks have recently been paying increasing<br />

attention to <strong>the</strong> term structure <strong>of</strong> interest rates as a monetary policy indicator because<br />

large evidences appear that yield curves contain information about <strong>the</strong> future path <strong>of</strong><br />

economic variables. Numerous authors have documented that <strong>the</strong> yield spread, <strong>the</strong><br />

difference in yields between long-term and short-term interest, is driven by<br />

expectations <strong>of</strong> participants in <strong>the</strong> financial markets. As a result, <strong>the</strong> yield spread<br />

essentially contains valuable information about future real activity that is<br />

independent from information about current or future monetary policy.<br />

In terms <strong>of</strong> forecasting, <strong>the</strong> fact that <strong>the</strong> term spread for forecasting future<br />

economic activity has been well establish by Harvey (1989), who <strong>of</strong>fered a sounder<br />

<strong>the</strong>oretical structure for forecast <strong>of</strong> term spread in economic growth. <strong>The</strong>y showed a<br />

positive slope <strong>of</strong> yield curve with an increased in <strong>the</strong> expected economic condition,<br />

and concluded that this relationship is independent <strong>of</strong> monetary policy. Estrella and<br />

Hardouvelis (1991) used real GNP growth in United States to examine <strong>the</strong> predictive<br />

ability <strong>of</strong> <strong>the</strong> term spread. <strong>The</strong> results show that term spread has significant<br />

predictive power on output growth, consumption, and investment. Plosser and<br />

Rouwenhorst (1994) found <strong>the</strong> term structure has significant predictive for economic<br />

growth in three industrial countries. However, <strong>the</strong>re is no conclusive finding that <strong>the</strong><br />

yield spread consistently contains information in explaining future economic activity.<br />

For example, Plosser and Rouwenhorst(1994) found <strong>the</strong> evidence that yield spreads<br />

contain useful information to forecast real economic activities in United States,<br />

Canada and Germany, but not in France and UK. Harvey (1991) and Kim and<br />

Limpaphayom (1997) examined G-7 economies and concluded that <strong>the</strong> yield spread<br />

does not consistently contain information about future economic activity.<br />

Hamilton and Kim (2002) addressed <strong>the</strong> <strong>the</strong>oretical model toward <strong>the</strong> nature <strong>of</strong><br />

<strong>the</strong> term spread. <strong>The</strong>y nicely presented that <strong>the</strong> spread’s forecasting contribution<br />

attributed to two effects: an expectation effect shows a sign <strong>of</strong> <strong>the</strong> public’s<br />

2


expectation <strong>of</strong> <strong>the</strong> future economic activities and <strong>the</strong> term premium effect represents<br />

<strong>the</strong> risk <strong>of</strong> investments in alternative assets. <strong>The</strong>y find that both factors are relevant<br />

for predicting real GDP growth but <strong>the</strong> respective contributions differ. <strong>The</strong><br />

contributions are similar at short horizons but <strong>the</strong> effect <strong>of</strong> expected future short<br />

rates is much more important than <strong>the</strong> term premium for predicting GDP more than<br />

two years ahead. Nakaota (2005) followed Hamilton and Kim (2002) to investigate<br />

whe<strong>the</strong>r <strong>the</strong> term spread has information about future economic growth in Japan.<br />

Comprising expectation effect and term premium effect, <strong>the</strong> results show that <strong>the</strong><br />

expectation effect is relatively more important regarding <strong>the</strong> predictability <strong>of</strong><br />

economic activity.<br />

Why does <strong>the</strong> yield spread does not consistently help forecast economic<br />

activity On reviewing this literature, several issues arise. First, <strong>the</strong> predictive content<br />

<strong>of</strong> <strong>the</strong> spread may not be robust in all countries, suggesting regime factors may matter<br />

in this issue. Second, to fur<strong>the</strong>r understand <strong>the</strong> nature <strong>of</strong> <strong>the</strong> term spread and avoid<br />

potential aggregation bias, <strong>the</strong> benefits to decompose spread component into<br />

expectation effect and term premium effect is substantial. Third, <strong>the</strong> advantage to<br />

consider <strong>the</strong> information contained in foreign term spreads in explaining <strong>the</strong> future<br />

domestic economic growth. Forth, <strong>the</strong> importance for policy and practical<br />

participants to understand whe<strong>the</strong>r <strong>the</strong> nature <strong>of</strong> yield spread contain relatively more<br />

useful information about future economic activity when compared with o<strong>the</strong>r<br />

variables. <strong>The</strong>se key points in charting our empirical road ahead. In this paper, we<br />

<strong>of</strong>fer a new look at <strong>the</strong> spread effect and future economic activity relationship that,<br />

for <strong>the</strong> first time to <strong>the</strong> best <strong>of</strong> our knowledge, attends to each <strong>of</strong> <strong>the</strong>se four issues<br />

simultaneously. We describe <strong>the</strong> details as follows.<br />

First, <strong>the</strong> relationship between <strong>the</strong> yield spread and future economic activity<br />

may not be robust between emerging and developed countries. This topic is <strong>of</strong><br />

particular salience to Asian emerging countries which have experienced remarkable<br />

economic growth over <strong>the</strong> past decades and provide a particularly rich policy<br />

context in which interest rates markets have taken on increasing importance in <strong>the</strong>se<br />

economies. While most previous studies in this topic examine developed markets<br />

such as USA, European markets, Canada and Australia, it is <strong>of</strong> interest to see <strong>the</strong><br />

3


evidence from emerging markets. In this paper, we contribute to <strong>the</strong> literature by<br />

investigating <strong>the</strong> usefulness <strong>of</strong> term spreads on <strong>the</strong> predictive content <strong>of</strong> Asian<br />

emerging markets. Given <strong>the</strong> different economic structures between developed and<br />

developing countries, we attempt to answer <strong>the</strong> questions that whe<strong>the</strong>r <strong>the</strong>re exists<br />

regime differences between developing Asian and G7 markets for <strong>the</strong> usefulness <strong>of</strong><br />

term spreads in explaining <strong>the</strong> likelihood <strong>of</strong> future economics. <strong>The</strong> cross-country<br />

variation <strong>of</strong> <strong>the</strong> information <strong>the</strong> term spread contains might be due to differences in<br />

<strong>the</strong> regulations <strong>of</strong> different financial markets, which may cause interest rates not to<br />

reflect accurately financial market participants’ expectations about <strong>the</strong> future course<br />

<strong>of</strong> <strong>the</strong> economy (Kim and Limpaphayom, 1997; Bernard and Gerlach, 1998) 2 . This<br />

paper begins with a review and comparison <strong>of</strong> <strong>the</strong> forecasting usefulness <strong>of</strong> spread<br />

for <strong>the</strong> forecast <strong>of</strong> economic activity in Asian and G7 economies ,while additional<br />

information, such as monetary policy (Anderson and Vahid, 2001) and oil prices<br />

(Hamilton and Kim, 2002) are considered. In addition, to fur<strong>the</strong>r capture <strong>of</strong> <strong>the</strong><br />

nature <strong>of</strong> <strong>the</strong> term structure, following Hamilton and Kim (2002), we decomposed<br />

<strong>the</strong> empirical contribution <strong>of</strong> <strong>the</strong> term spread into a factor related to expected<br />

changes in short-term rates and a factor related to <strong>the</strong> term premium. We intend to<br />

differentiate which factor plays more statistically important role for predicting future<br />

economics across <strong>the</strong> developing Asian and developed G7 markets.<br />

Ano<strong>the</strong>r consideration is to examine <strong>the</strong> effect <strong>of</strong> foreign yield spread on <strong>the</strong><br />

determination <strong>of</strong> future domestic economy. <strong>The</strong> foreign term structures might exhibit<br />

predictive content for real economic activity in o<strong>the</strong>r country. Current literatures<br />

primarily focus on <strong>the</strong> usefulness <strong>of</strong> <strong>the</strong> domestic yield spread as predictor <strong>of</strong> real<br />

domestic economic activity; never<strong>the</strong>less few studies have addressed this question.<br />

One <strong>of</strong> <strong>the</strong> contributions in <strong>the</strong> present paper, however, is to answer <strong>the</strong> question<br />

whe<strong>the</strong>r <strong>the</strong> slope <strong>of</strong> foreign term structures helps predict economic growth in <strong>the</strong><br />

domestic economy. This topic is essential to contemporary economic policy in<br />

middle-income economies heavily dependent on international trade. As <strong>the</strong> close<br />

relationships between Asian countries and <strong>the</strong> U.S., any news about economic<br />

2 Kim and Limpaphayom (1997), Bernard and Gerlach (1998) Nakaota (2005) found that <strong>the</strong> tight<br />

regulation <strong>of</strong> Japanese financial markets weakened <strong>the</strong> explaining power <strong>of</strong> term spread for <strong>the</strong><br />

economic growth.<br />

4


fundamentals in <strong>the</strong> U.S. economy might contain implications for Asian markets.<br />

Consequently, it seems natural to examine whe<strong>the</strong>r <strong>the</strong> changes in <strong>the</strong> U.S.<br />

yield spread provides insights in predicting <strong>the</strong> economic growth in Asian countries.<br />

If Asian investors recognize this styled fact, <strong>the</strong>y might infer <strong>the</strong> prospect <strong>of</strong><br />

domestic economic activity through <strong>the</strong> foreign yield spread information from U.S.<br />

economy. To address this potential international yield spread channel, we take a<br />

fur<strong>the</strong>r step toward building a understanding whe<strong>the</strong>r <strong>the</strong> spread <strong>of</strong> United States<br />

generally add significant information useful for predicting future activity in Asian<br />

and G7 economies. We provide, what we believe <strong>the</strong> first time, to decompose <strong>the</strong><br />

contribution <strong>of</strong> <strong>the</strong> U.S. term spread into a factor related to expected changes in<br />

short-term rates and a factor related to <strong>the</strong> term premium, and examine <strong>the</strong>ir<br />

potential effects on economic activity <strong>of</strong> Asian and G7 markets, respectively. In<br />

particular, we compare <strong>the</strong> region difference across <strong>the</strong>m. That is <strong>the</strong> topical<br />

innovation <strong>of</strong> this paper.<br />

In this vein, <strong>the</strong> paper represents a substantial step forward in applying<br />

empirical modeling tools that explicitly account for information aspects <strong>of</strong> domestic<br />

and foreign spread on economic growth. Our research contributes to <strong>the</strong> literature by<br />

underscoring and differentiating <strong>the</strong> importance <strong>of</strong> both domestic and foreign spread<br />

effects on future growth across developing Asian and G7 economies. Understanding<br />

<strong>the</strong> nature <strong>of</strong> both yield spreads is critical for policymakers and market participants<br />

with developing more informed decisions toward future economic prospective. This<br />

will prove particularly helpful as policymakers using <strong>the</strong> term structure to conduct<br />

monetary policy and make tactical policy decisions.<br />

<strong>The</strong> remaining contributions <strong>of</strong> this work are organized as follows. Section II<br />

discusses <strong>the</strong> data and presents overview <strong>of</strong> general methodological considerations.<br />

Section III demonstrates <strong>the</strong> empirical results and discusses <strong>the</strong> region difference.<br />

Finally, section IV concludes <strong>the</strong> main results.<br />

II. Data and Methodology<br />

Data<br />

Our empirical investigation targets five newly industrialized Asian countries,<br />

5


including Korea, Singapore, Taiwan, Malaysia and Thailand 3 , which have<br />

experienced liberalization in policies designed to facilitate cross-country investing<br />

and international capital flows. To analyze <strong>the</strong> effect <strong>of</strong> term spread on different<br />

economic structures, we fur<strong>the</strong>r investigate <strong>the</strong> predictability <strong>of</strong> <strong>the</strong> yield spread on<br />

<strong>the</strong> evidences <strong>of</strong> developed G7 markets, including United States, Canada, U.K.,<br />

France, Germany, Italy, and Japan. One advantage <strong>of</strong> our focus on <strong>the</strong>se countries is<br />

based on <strong>the</strong>ir similar economic structures within each its own regime, which<br />

provides a consistent contextual foundation for economic policy as a basis to<br />

evaluate and compare <strong>the</strong> effect <strong>of</strong> term spread on economic activity.<br />

A related aggregation issue concerns <strong>the</strong> frequency <strong>of</strong> <strong>the</strong> data used in<br />

estimation. Due largely <strong>the</strong> data limitations, most studies employ lower frequency<br />

quarterly or annual series to examine <strong>the</strong> spread and economic relationship.<br />

However, temporal aggregation may make identifying any true term spread and<br />

economic condition more difficult. When one uses higher frequency data, as <strong>the</strong><br />

literature increasingly acknowledges is preferable to better describe <strong>the</strong> dynamic<br />

relationship and to improve <strong>the</strong> forecasting ability <strong>of</strong> relevant variables. As such, in<br />

order to increase sampling frequency <strong>the</strong> present analysis uses monthly data<br />

covering <strong>the</strong> examined period, including <strong>the</strong> index <strong>of</strong> industrial production,<br />

consumer price index, treasury bill rate, long-term government bond yield, money<br />

supply, and crude oil price taken from IFS (International Financial Statistics)<br />

database. <strong>The</strong> detailed data descriptions for each variable are described in <strong>the</strong><br />

appendix 1.<br />

<strong>The</strong> Domestic and Foreign Spread as a Predictor for Real Economic Activity<br />

Following Estrella and Hardouvelis (1991), Estrella and Mishkin (1997),<br />

Haubrich and Dombrosky (1996), Bonser and Morley (1997), Dotsey (1998), and<br />

Hamilton and Kim (2002), <strong>the</strong> strategy to examine <strong>the</strong> predictability <strong>of</strong> <strong>the</strong> yield<br />

spread over future real activity is to regress <strong>the</strong> one to forty-eight months ahead<br />

growth in real industrial production on <strong>the</strong> contemporaneous term spread.<br />

y<br />

k<br />

t<br />

= α<br />

0<br />

+ β1Spreadt<br />

+ εt<br />

. (1)<br />

3 One concern to select <strong>the</strong>se Asian countries is due to data limitations in locating <strong>the</strong> long and short<br />

interest rates.<br />

6


k<br />

y<br />

t<br />

(<br />

t + k t<br />

= 1200/ k)[log(<br />

y y )], where<br />

Spread<br />

t<br />

= i<br />

L<br />

t<br />

− i<br />

S<br />

t<br />

Following Plosser and Rouwenhorst (1994), we calculate <strong>the</strong> growth <strong>of</strong> <strong>the</strong><br />

industrial production index to represent <strong>the</strong> economic activities. <strong>The</strong> dependent<br />

variable (<br />

k<br />

y<br />

t<br />

) in <strong>the</strong> basic long-horizon regression is <strong>the</strong> annualized percentage<br />

change in real industrial production over next k months; where<br />

y + denotes <strong>the</strong><br />

real industrial production index in month t+k. <strong>The</strong> k-period change in <strong>the</strong> logarithm<br />

<strong>of</strong> industrial output is multiplied by ( 1200 / k ) to ensure that <strong>the</strong> percentage growth<br />

rate is expressed in annualized terms. In addition, we use two interest rates to<br />

construct <strong>the</strong> slope <strong>of</strong> yield curve, <strong>the</strong> long-term government bond rate i L<br />

t<br />

, and<br />

t<br />

k<br />

short-term rate<br />

S<br />

i<br />

t<br />

. Both<br />

i and i S are annualized bond equivalent yields, where<br />

L<br />

t<br />

t<br />

L<br />

t<br />

S<br />

t<br />

i − i represents <strong>the</strong> slope <strong>of</strong> <strong>the</strong> yield curve.<br />

Our sampling period is monthly, but <strong>the</strong> forecasting horizon k varies beginning<br />

from one and continues until it doesn’t contain <strong>the</strong> predictive power. <strong>The</strong><br />

overlapping <strong>of</strong> forecasting horizons creates special econometric problems. <strong>The</strong> data<br />

overlapping causes a moving average error term <strong>of</strong> order k-1, where k is <strong>the</strong><br />

forecasting horizon. <strong>The</strong> moving average does not affect <strong>the</strong> consistency <strong>of</strong> <strong>the</strong> OLS<br />

regression coefficients but indeed affect <strong>the</strong> efficiency <strong>of</strong> <strong>the</strong> OLS standard errors.<br />

For correct inferences, <strong>the</strong> OLS standard errors need to be adjusted. We use <strong>the</strong><br />

technique <strong>of</strong> Newey and West (1987) to correct errors.<br />

When one uses higher frequency data, <strong>the</strong>n it becomes less clear what lag<br />

structure one ought to employ. Our approach is to let <strong>the</strong> data speak for <strong>the</strong>mselves.<br />

We use established statistical methods to test for appropriate lag structures.<br />

Fur<strong>the</strong>rmore, <strong>the</strong> econometric literature generally supports <strong>the</strong> use <strong>of</strong> autoregressive<br />

moving average (ARMA) specifications as a convenient, reduced form method <strong>of</strong><br />

capturing rational expectations processes <strong>of</strong> uncertain lag structure (Feige and<br />

Pearce 1976, Nerlove, Gre<strong>the</strong>r and Carvalho1979, Wallis 1980). We follow that<br />

tradition. Our empirical results are generally consistent with Hamilton and Kim’s<br />

(2002) findings that one period lagged real industrial production growth contains<br />

most promising information for future activity. Consequently, y 1 t −1<br />

is included in<br />

<strong>the</strong> estimated equation:<br />

7


y<br />

k<br />

1<br />

t<br />

= α<br />

0<br />

+ β1Spreadt<br />

+ β2<br />

yt<br />

−1<br />

+ εt<br />

. (2)<br />

Several studies, including those by Estrella and Hardouvelis (1991), Plosser<br />

and Rouwenhorst (1994), Estrella and Mishkin (1997), Dotsey (1998), Mcmillan<br />

(2002) and Hamilton and Kim (2002) have examined whe<strong>the</strong>r <strong>the</strong> yield spread<br />

contains useful additional information beyond that <strong>of</strong> o<strong>the</strong>r economic variables, <strong>the</strong>y<br />

found that <strong>the</strong> yield spread has additional information beyond that contained in<br />

monetary policy. In contrast that <strong>the</strong>ir studies primarily focus on developed countries,<br />

we direct our attention on Asian emerging economics and compare <strong>the</strong> region<br />

difference between G7 and Asian countries. Following Hamilton and Kim (2002) <strong>the</strong><br />

subsequent equation takes into consideration <strong>the</strong> influence <strong>of</strong> <strong>the</strong> change <strong>of</strong> crude<br />

price ( Δ opt<br />

) and <strong>the</strong> growth <strong>of</strong> money supply ( Δ mt<br />

). It is <strong>of</strong> our interest to evaluate<br />

whe<strong>the</strong>r term spreads are more informative than o<strong>the</strong>r economic variables about<br />

future real economic conditions.<br />

y<br />

k<br />

1<br />

t<br />

= α<br />

0<br />

+ β1Spreadt<br />

+ β<br />

2Δmt<br />

+ β<br />

3Δopt<br />

+ β<br />

4<br />

yt−<br />

1<br />

+ ε<br />

t<br />

. (3)<br />

One <strong>of</strong> our purposes in this paper is to investigate whe<strong>the</strong>r U.S. term structures<br />

have predictive content for Asian and G7 real economic growth rates. We attempt to<br />

examine <strong>the</strong> difference for <strong>the</strong> information context <strong>of</strong> U.S. spread on Asia and G7<br />

regions in <strong>the</strong> predictive power <strong>of</strong> future economics. To evaluate <strong>the</strong> U.S. foreign<br />

term spreads are helpful for predicting future real economic growth, we replace <strong>the</strong><br />

domestic spread variable ( Spread ) at equation (3) as <strong>the</strong> spread <strong>of</strong> United States<br />

( SP _ US ) at equation (4).<br />

t<br />

y<br />

k<br />

t<br />

1<br />

= α<br />

0<br />

+ β1SP<br />

_ USt<br />

+ β<br />

2Δmt<br />

+ β<br />

3Δopt<br />

+ β<br />

4<br />

yt−<br />

1<br />

+ ε<br />

t<br />

. (4)<br />

<strong>The</strong> Expectation and <strong>Term</strong> Premium Effects for Real Economic Activity<br />

Hamilton and Kim (2002) argued that term structure is determined by <strong>the</strong><br />

market participant’s expectation <strong>of</strong> future short-term yield and a term premium. <strong>The</strong><br />

relationship between <strong>the</strong> yield spread and <strong>the</strong> future economic activity could be<br />

explained ei<strong>the</strong>r by <strong>the</strong> future change in expected short rates (<strong>the</strong> expectation effect)<br />

or <strong>the</strong> change in <strong>the</strong> term premium (<strong>the</strong> term premium effect). <strong>The</strong> pure expectation<br />

effect is composed <strong>of</strong> interest rates for a shorter period and <strong>the</strong> term premium is<br />

8


comprised <strong>of</strong> interest rates for a longer period and. More specifically, <strong>the</strong><br />

explanations <strong>of</strong> <strong>the</strong> term structure to forecast economic activity could be<br />

implemented by that <strong>the</strong> spread signals future expected short rates. In that condition,<br />

<strong>the</strong>re is positive association between <strong>the</strong> spread and <strong>the</strong> future growth <strong>of</strong> outputs<br />

results from <strong>the</strong> expectations hypo<strong>the</strong>sis <strong>of</strong> <strong>the</strong> term spread and <strong>the</strong> short-term<br />

influence <strong>of</strong> monetary policy. Fur<strong>the</strong>rmore, <strong>the</strong> spread has ano<strong>the</strong>r important factor:<br />

term premium that is a sign <strong>of</strong> <strong>the</strong> risk <strong>of</strong> investments in alternative assets. <strong>Term</strong><br />

premium on long-term bonds represent rewards to bear risk <strong>of</strong> holding longer term<br />

bonds that imply a long-term economic concept. <strong>The</strong> higher <strong>the</strong> risk premium, <strong>the</strong><br />

larger GDP growth is expected to be in <strong>the</strong> future. Hamilton and Kim (2002) found<br />

both <strong>of</strong> <strong>the</strong> two effects make statistically important contributions in forecast future<br />

economy.<br />

To examine fur<strong>the</strong>r in which particular factor <strong>the</strong> information about future<br />

economic activity is included. It would be useful to be able to decompose <strong>the</strong><br />

spread's forecasting contribution into an expectations effect and a term premium<br />

effect. In comparing which effect provides more information contexts to predict<br />

future economic activity, our interests focus on <strong>the</strong> region difference between Asian<br />

and G7 economics. <strong>The</strong> decomposition <strong>of</strong> <strong>the</strong> contribution <strong>of</strong> term structure into <strong>the</strong><br />

two factors is summarized as follows:<br />

First, let i L<br />

t<br />

and i S<br />

t<br />

denote <strong>the</strong> n-period interest rate (long-term rate) and <strong>the</strong><br />

one-period interest rate (short-term rate), respectively.<br />

1<br />

i E i + TP = Expectation effect + <strong>Term</strong> premium effect, (5)<br />

n<br />

L<br />

= ∑ − 1<br />

t<br />

n j = 0<br />

S<br />

t t + j<br />

t<br />

where<br />

E +<br />

represents <strong>the</strong> market’s expectation at time t <strong>of</strong> <strong>the</strong> value <strong>of</strong><br />

i S<br />

t t j<br />

S<br />

i<br />

t + j<br />

. <strong>The</strong><br />

term premium<br />

TP<br />

t<br />

could represent <strong>the</strong> sum <strong>of</strong> a liquidity premium and a risk<br />

premium.<br />

<strong>The</strong> spread can also be written:<br />

1<br />

i E i + TP . (6)<br />

n<br />

L S<br />

t<br />

− it<br />

= ∑ − 1<br />

(<br />

n j=<br />

0<br />

S S<br />

t t+ j<br />

−i<br />

t<br />

)<br />

t<br />

Eq. (6) implies that <strong>the</strong> spread can be split into two terms. <strong>The</strong> first term is on <strong>the</strong><br />

right hand side <strong>of</strong> equation (6) is <strong>the</strong> difference between expected short-term over<br />

9


next n periods and <strong>the</strong> current one. <strong>The</strong> second term is <strong>the</strong> time-varying term<br />

premium. In order to know that ei<strong>the</strong>r <strong>the</strong> first term or <strong>the</strong> second term is a source <strong>of</strong><br />

predictability, Eq. (7) is rewritten as:<br />

n−1<br />

n−1<br />

L S 1 S S L 1 S<br />

i<br />

t<br />

− it<br />

= ( ∑ Etit+ j<br />

−i<br />

t<br />

) + ( it<br />

− ∑ Etit+<br />

j<br />

) . (7)<br />

n<br />

n<br />

j=<br />

0<br />

Substitution into Eq. (1):<br />

j=<br />

0<br />

y<br />

k<br />

t<br />

1<br />

1<br />

= α ∑ +<br />

n−1<br />

n−1<br />

S S<br />

L<br />

S<br />

0<br />

+ γ<br />

1(<br />

∑ Etit+ j<br />

−i<br />

t<br />

) + γ<br />

2<br />

( it<br />

− Etit+<br />

j<br />

) ε<br />

t<br />

. (8)<br />

n j=<br />

0<br />

n j=<br />

0<br />

Expression (8) decomposes <strong>the</strong> contribution <strong>of</strong> <strong>the</strong> spread into <strong>the</strong> expectation<br />

n 1<br />

n 1<br />

1 S S<br />

L 1 S<br />

effect ( Etit<br />

+ j<br />

− it<br />

) , and <strong>the</strong> term premium effect ( i<br />

t<br />

− Etit<br />

+ j<br />

) , which allow<br />

n<br />

n ∑− j=<br />

0<br />

<strong>the</strong>se two components to have different implications for future real activities. <strong>The</strong>n<br />

Eq. (8) can also be expressed to:<br />

1<br />

1<br />

y α + e . (9)<br />

∑ −<br />

j=0<br />

n−1<br />

n−1<br />

k<br />

S S<br />

L<br />

S<br />

1<br />

t<br />

=<br />

0<br />

+ γ1( ∑ Etit<br />

+ j<br />

−i<br />

t<br />

) + γ<br />

2(<br />

it<br />

− ∑ Etit<br />

+ j<br />

) + γ<br />

3yt<br />

−1<br />

n j = 0<br />

n j = 0<br />

t<br />

At <strong>the</strong> first, let<br />

ω<br />

t+ n<br />

denote <strong>the</strong> error in forecasting future short-term rates:<br />

1 1<br />

ω E i , (10)<br />

n−1<br />

n−1<br />

s<br />

t + n<br />

= ∑it<br />

+ j<br />

− ∑<br />

n j = 1 n j = 1<br />

s<br />

t t + j<br />

where<br />

u<br />

t<br />

= e t<br />

+ ( γ<br />

2<br />

− γ<br />

1)<br />

ωt+<br />

n<br />

,<br />

<strong>the</strong>n<br />

e<br />

t<br />

= u t<br />

− ( γ<br />

2<br />

− γ<br />

1)<br />

ωt+<br />

n<br />

= u<br />

t<br />

n−1<br />

n−1<br />

n−1<br />

n−1<br />

1 s 1 s 1 s 1<br />

2 ∑it+ j<br />

+ γ<br />

2 ∑ Etit+<br />

j<br />

+ γ<br />

1 ∑it+<br />

j<br />

− γ<br />

1 ∑<br />

n j=<br />

0 n j=<br />

0 n j=<br />

0 n j=<br />

0<br />

− γ E i . (11)<br />

s<br />

t t+<br />

j<br />

Substitution into Eq. (9), <strong>the</strong>n (9) can be written:<br />

1<br />

1<br />

y γ + u . (12)<br />

n−1<br />

n−1<br />

k<br />

s s<br />

n<br />

s<br />

1<br />

t<br />

=<br />

0<br />

+ γ<br />

1( ∑it+ j<br />

− it<br />

) + γ<br />

2<br />

( it<br />

− ∑it+<br />

j<br />

) + γ<br />

3<br />

yt−<br />

1<br />

n i=<br />

0<br />

n j=<br />

0<br />

In rational expectations, <strong>the</strong> error term<br />

u<br />

t<br />

would be uncorrelated with any variable<br />

at any time t. Consequently, (12) can be regressed by instrumental variable<br />

estimation with any variables dated t or earlier as instruments.<br />

One concern this paper is to investigate whe<strong>the</strong>r <strong>the</strong> spread <strong>of</strong> United States<br />

contains information about <strong>the</strong> domestic economic growth in Asian emerging<br />

t<br />

10


countries and <strong>the</strong>n compare <strong>the</strong> results with <strong>the</strong>m in developed G7 countries. We<br />

attempt to decompose <strong>the</strong> contribution <strong>of</strong> <strong>the</strong> U.S. term spread into a factor related to<br />

expected changes in short-term rates and a factor related to <strong>the</strong> term premium. We<br />

examine and compare <strong>the</strong>ir effects on economic growth <strong>of</strong> Asian and G7 markets,<br />

respectively. Consequently, we replaced <strong>the</strong> interest rate <strong>of</strong> United States to<br />

substitute <strong>the</strong> domestic interest rate and we get Eq. (13)<br />

L<br />

r<br />

t<br />

,<br />

1<br />

1<br />

y γ + u . (13)<br />

n−1<br />

n−1<br />

k<br />

s s<br />

n<br />

s<br />

1<br />

t<br />

=<br />

0<br />

+ γ1( ∑rt<br />

+ j<br />

− rt<br />

) + γ<br />

2(<br />

rt<br />

− ∑rt<br />

+ j<br />

) + γ<br />

3yt<br />

−1<br />

n i=<br />

0<br />

n j = 0<br />

S<br />

r<br />

t<br />

denoted <strong>the</strong> n-period interest rate (long-term rate) <strong>of</strong> United States and <strong>the</strong><br />

one-period interest rate (short-term rate) <strong>of</strong> United States, respectively.<br />

t<br />

IV. Empirical results<br />

<strong>The</strong> Predictability <strong>of</strong> Real Economic Activity Using <strong>the</strong> Domestic <strong>Term</strong> Spread<br />

First, using solely <strong>the</strong> domestic term spread as a regressor, Table 1-1 and 1-2<br />

reported <strong>the</strong> results estimated in Eq. (3) for G7 and Asian countries, respectively. It<br />

is shown that <strong>the</strong> domestic spread <strong>of</strong> U.S. make heavy contribution to predict U.S.<br />

economic activities for all horizons ahead. For Canada, <strong>the</strong> results showed that <strong>the</strong><br />

domestic spread explain <strong>the</strong> real economic activities in <strong>the</strong> period for three and four<br />

years ahead. As to U.K., German and France, <strong>the</strong> domestic spread adds substantially<br />

improvement to describe <strong>the</strong> future output changes for most periods ahead. However,<br />

from <strong>the</strong> results <strong>of</strong> Italy, <strong>the</strong> coefficients enter insignificantly for all horizons ahead.<br />

For Japan, we found <strong>the</strong> coefficients <strong>of</strong> <strong>the</strong> domestic spread appear significantly<br />

negative from two to three years ahead. 4 In summary, with <strong>the</strong> exception <strong>of</strong> Italy<br />

and Japan, our results provided evidences <strong>of</strong> <strong>the</strong> potential usefulness <strong>of</strong> term spread<br />

as indicators for output activity in United States, Canada, U.K., France and Germany<br />

when <strong>the</strong> growth <strong>of</strong> monetary supply and <strong>the</strong> o<strong>the</strong>r economic indicators are<br />

concerned. This suggests <strong>the</strong> domestic spreads generally contain useful information<br />

to predict economic trends in G7 5 .<br />

4 Kim and Limpaphayom (1997) also found that <strong>the</strong> spread <strong>of</strong> Japan had <strong>the</strong> negative effect to <strong>the</strong><br />

real activities. <strong>The</strong>y argued this is due to that interest rate were heavily regulated in Japan.<br />

5 It is similar to that <strong>of</strong> Estrella and Mishkin (1995b), who found that <strong>the</strong> yield spread predicts<br />

relatively well for United States and Germany, and to a less significant level in <strong>the</strong> Italy.<br />

11


Regarding <strong>the</strong> effect <strong>of</strong> domestic spread on Asian economics, Table 1-2 shows<br />

that <strong>the</strong> domestic spread <strong>of</strong> Korea, Malaysia, Taiwan and Thailand generally don’t<br />

exhibit predictability for future real activities. Exception to this is Singapore, which<br />

show that <strong>the</strong> domestic spread is <strong>the</strong> one could predict <strong>the</strong> real activities in <strong>the</strong> future<br />

from six months to four years ahead. Generally, we found <strong>the</strong> domestic spreads<br />

appear not to contain significant information toward <strong>the</strong> future economic activities<br />

in Asian countries except in Singapore. Overall, in contrast to G7 economies, we<br />

found <strong>the</strong> domestic spread in Asia exhibit less influence to predict future economic<br />

trends.<br />

<strong>The</strong> Predictability <strong>of</strong> Real Economic Activity Using <strong>the</strong> <strong>Term</strong> Spread <strong>of</strong> United<br />

States<br />

<strong>The</strong>n, we discuss <strong>the</strong> effects <strong>of</strong> <strong>the</strong> U.S. spread on <strong>the</strong> future economic<br />

activities in G7 and Asian countries as shown at Table 2-1 and Table 2-2,<br />

respectively. From <strong>the</strong> results <strong>of</strong> U.K. at Table 2-1, <strong>the</strong> coefficients on <strong>the</strong> future<br />

economic activity appear significant from one to three years ahead. In Canada and<br />

Italy, <strong>the</strong> estimated coefficients <strong>of</strong> <strong>the</strong> foreign spread are statistically significant at<br />

5% level for four and three years ahead, respectively. Despite this, however, in<br />

Germany, <strong>the</strong> coefficients show significantly negative estimations for most horizon<br />

periods. In <strong>the</strong> case <strong>of</strong> France and Japan, <strong>the</strong> U.S. spread never enters significantly in<br />

<strong>the</strong> regression. In contrast that <strong>the</strong> domestic spreads contain considerably significant<br />

insights to signal future economic activity in G7 countries, it can be found in <strong>the</strong><br />

results that <strong>the</strong> spread <strong>of</strong> United States contribute less predictive power on G7<br />

economies 6 . As <strong>the</strong> results, we generally found, in G7 countries, <strong>the</strong> domestic<br />

spreads essentially exhibit more information useful for predicting future output than<br />

that <strong>of</strong> <strong>the</strong> spread <strong>of</strong> United States.<br />

<strong>The</strong> estimation results <strong>of</strong> U.S. spread on Asian countries are reported at Table<br />

2-2. In Taiwan and Malaysia, <strong>the</strong> coefficients <strong>of</strong> <strong>the</strong> U.S. spread consistently exhibit<br />

statistically forecasting power toward <strong>the</strong> economic activities for most horizons. In<br />

Korea, <strong>the</strong> coefficients <strong>of</strong> <strong>the</strong> U.S. spread are significantly positive as one looks<br />

6 By way <strong>of</strong> comparison, our results are consistent with <strong>the</strong> findings <strong>of</strong> Bernard and Gerlach (1998)<br />

that <strong>the</strong> spread <strong>of</strong> United States had limited explaining power on <strong>the</strong> economic activity in France and<br />

Italy, and negative relation to German.<br />

12


from three to four years ahead. As to Singapore, U.S. contains information to<br />

explain its economic prospects for one year ahead. In Thailand, <strong>the</strong> spread <strong>of</strong> United<br />

States could significantly predict <strong>the</strong> future economic activities over one and two<br />

years ahead. As a whole, we striking found that <strong>the</strong> spread <strong>of</strong> United States included<br />

substantially information about future economic growth for Asian economies. In<br />

<strong>the</strong>se countries, <strong>the</strong> spread <strong>of</strong> United States contained insights to foresee <strong>the</strong>ir future<br />

economic outlook and <strong>the</strong> relationship is independent <strong>of</strong> monetary policy and o<strong>the</strong>r<br />

economic indicators. This comparison validates <strong>the</strong> potential <strong>of</strong> using foreign<br />

spreads ra<strong>the</strong>r than domestic spread to better capture <strong>the</strong> future economic activity in<br />

Asian emerging markets. In particular, Singapore is <strong>the</strong> only one, for which both U.S.<br />

and domestic spread contain explanatory power to predict economic trend. By<br />

comparing <strong>the</strong> prediction duration <strong>of</strong> horizons between U.S. spread and domestic<br />

spread, it turns out that that U.S. spread seems to carry capacity cover longer<br />

duration <strong>of</strong> horizons in predicting future economic than that <strong>of</strong> domestic spread.<br />

<strong>The</strong> <strong>Predictive</strong> <strong>Power</strong> <strong>of</strong> <strong>the</strong> Domestic Pure Expectation and <strong>Term</strong> Premium<br />

Hypo<strong>the</strong>sis<br />

Next, we review <strong>the</strong> hypo<strong>the</strong>sis on <strong>the</strong> relationship between <strong>the</strong> domestic yield<br />

spread and future economic activity in terms <strong>of</strong> <strong>the</strong> expectation effect and <strong>the</strong> term<br />

premium effect. Table 3-1 shows <strong>the</strong> estimates <strong>of</strong> <strong>the</strong> Eq. (12) in G7. In United<br />

States, we found that <strong>the</strong> estimated coefficients on <strong>the</strong> term premium appear to be<br />

positive at 5% significance level for all periods ahead, while <strong>the</strong> estimated<br />

coefficients <strong>of</strong> <strong>the</strong> expected short-term rate are significant only for horizons from<br />

one month to one year ahead. For U.K., <strong>the</strong> coefficients <strong>of</strong> <strong>the</strong> term premium effect<br />

are statistically significant and positively effective from one year to four years ahead;<br />

however, <strong>the</strong> coefficients <strong>of</strong> <strong>the</strong> expectation effect turn statistically positive only for<br />

one year ahead. In <strong>the</strong> results <strong>of</strong> Canada, while <strong>the</strong> estimated coefficients <strong>of</strong> <strong>the</strong><br />

expected short-term rate enter significance at 5% level only for six months ahead,<br />

<strong>the</strong> estimated coefficients on <strong>the</strong> term premium enter significantly from three to four<br />

years ahead. In France, <strong>the</strong> term premium effect show positive at 5% significant<br />

level for most horizons ahead, as <strong>the</strong> expectation effect doesn’t enter any<br />

significance for any periods. In Germany, both estimations <strong>of</strong> expected short-term<br />

13


ate and <strong>the</strong> term premium rate are statistically significant and positive for most<br />

periods. With respect to Italy and Japan, while <strong>the</strong> coefficients <strong>of</strong> <strong>the</strong> risk premium<br />

never enter significantly for any horizons ahead, <strong>the</strong> significant coefficients on <strong>the</strong><br />

expected short-term rate are all negative. In general, for United State, U.K. Canada,<br />

France and German, we find both factors are relevant for predicting future economic<br />

growth but <strong>the</strong> respective contributions differ. <strong>The</strong> contributions in all G7 countries<br />

except Italy and Japan, are generally similar at short horizons but <strong>the</strong> effect <strong>of</strong> term<br />

premium provide more potentials, in light <strong>of</strong> more significant estimations, for<br />

predicting future economic growth than that <strong>of</strong> <strong>the</strong> expected short-run effect. In<br />

particular, our evidences indicate that <strong>the</strong> term premium tend to <strong>of</strong>fer capacity<br />

covering longer durations <strong>of</strong> horizons in predicting G7 economic activities.<br />

Table 3-2 presents <strong>the</strong> estimates <strong>of</strong> <strong>the</strong> Eq. (12) in Asian countries. In Korea,<br />

Malaysia, Thailand and Taiwan, <strong>the</strong> estimated coefficients <strong>of</strong> expected short-term<br />

rate and <strong>the</strong> term premium are not consistently positive and statistically significant<br />

for future economic growth. Singapore is <strong>the</strong> only exception to reveal that <strong>the</strong><br />

expectation effect exhibit significantly predictive power for one month and one year<br />

ahead, whereas <strong>the</strong> term premium still doesn’t show significantly explanatory ability<br />

at any time. Reviewing <strong>the</strong> results in Asian countries, <strong>the</strong> results suggest <strong>the</strong> findings<br />

that both domestic expectation and term premium effect generally add limited<br />

information in predicting future economic activities, which is consistent with our<br />

previous observations that domestic spreads contain little signal for <strong>the</strong> domestic<br />

economic activity.<br />

<strong>The</strong> <strong>Predictive</strong> <strong>Power</strong> <strong>of</strong> <strong>the</strong> Pure Expectation and <strong>Term</strong> Premium Hypo<strong>the</strong>sis<br />

<strong>of</strong> United States<br />

<strong>The</strong>n, we would investigate whe<strong>the</strong>r <strong>the</strong> expectation effect and <strong>the</strong> term<br />

premium effect <strong>of</strong> United States have predictive power for <strong>the</strong> real activities in <strong>the</strong><br />

G7 countries. <strong>The</strong> results <strong>of</strong> Eq. (13) are reported in <strong>the</strong> Table 4-1 and Table 4-2 for<br />

G7 and Asian countries, respectively. Overall, <strong>the</strong> results <strong>of</strong> U.K., Canada and Japan<br />

entered some statistically significant coefficients <strong>of</strong> <strong>the</strong> expectation effect and term<br />

premium in <strong>the</strong> regression, suggesting both factors, to some extent, providing<br />

capability in predicting future economic activity. As to Germany and France, <strong>the</strong><br />

coefficients on <strong>the</strong> expectation effect and term premium effect <strong>of</strong> United States<br />

14


emain ei<strong>the</strong>r negative or insignificant for each horizon ahead. 7 As to Japan, <strong>the</strong><br />

coefficients on <strong>the</strong> expected rate <strong>of</strong> United States are significantly positive for six<br />

and twelve months ahead, while <strong>the</strong> term premium <strong>of</strong> United States turn<br />

insignificantly for any periods ahead.<br />

<strong>The</strong> results <strong>of</strong> U.S. expectation and term premium effect on Asian countries<br />

were reported at Table 4-2. In Korea, Singapore, Taiwan and Thailand, in contrast<br />

that <strong>the</strong> information from <strong>the</strong> expectation effects <strong>of</strong> United States is irrelevant to<br />

Asian economic growth at any time, <strong>the</strong> coefficients <strong>of</strong> <strong>the</strong> term premium remain a<br />

statistically significant influence for predicting future economics. As to Malaysia,<br />

we found that <strong>the</strong> information <strong>of</strong> <strong>the</strong> expectation effect and term premium effect <strong>of</strong><br />

United States are statistically useful for forecasting future activity for most horizons<br />

ahead. Of importance, our evidences highlight <strong>the</strong> crucial role <strong>of</strong> <strong>the</strong> term premium<br />

<strong>of</strong> U.S. in forecasting Asian economic activity. As we pointed out at <strong>the</strong> beginning,<br />

<strong>the</strong> term premium on long-term bonds represents rewards to bear risk <strong>of</strong> holding<br />

longer term bonds. This suggests <strong>the</strong> term premium effect contains more long term<br />

information than that <strong>of</strong> pure expectation effect. Our results provide <strong>the</strong> evidence<br />

that Asian investors are more concern about long-term economics prospects in U.S..<br />

As our best understanding, this paper makes <strong>the</strong> first observations that <strong>the</strong> term<br />

premium plays <strong>the</strong> more substantial role in disclosing <strong>the</strong> long run economic activity<br />

than that <strong>of</strong> <strong>the</strong> pure expectation effect in Asian economics.<br />

Regional Differences<br />

It is noteworthy that our results show <strong>the</strong> influence <strong>of</strong> <strong>the</strong> two factors varying<br />

across regions. We found <strong>the</strong> domestic spreads contain more predictive information<br />

for <strong>the</strong> economic activity in G7 countries, while <strong>the</strong> spread <strong>of</strong> United States contain<br />

information useful for predicting domestic condition in Asian countries. In some<br />

countries, <strong>the</strong> output-spread relationships are even negatively significant. <strong>The</strong><br />

empirical results raise <strong>the</strong> question <strong>of</strong> what <strong>the</strong> sources <strong>of</strong> <strong>the</strong> observed differences in<br />

7 In France, <strong>the</strong> insignificant estimations <strong>of</strong> expectation and term premium effects is apparently<br />

consistent with <strong>the</strong> previous findings that <strong>the</strong> spread <strong>of</strong> United States doesn’t have any influence on<br />

<strong>the</strong> economic activities. For Germany, <strong>the</strong> negative estimations <strong>of</strong> term premium effect <strong>of</strong> United<br />

States on <strong>the</strong> economic activities is also consistent with <strong>the</strong> previous results that <strong>the</strong> spread <strong>of</strong> United<br />

States show negative influences on economic activity.<br />

15


<strong>the</strong> predictive ability <strong>of</strong> <strong>the</strong> spreads are. Three explanations come readily to mind.<br />

One explanation is <strong>the</strong> differences <strong>of</strong> <strong>the</strong> regulations in different financial<br />

markets. Kim and Limpaphayom (1997), Bernard and Gerlach (1998), Nakaota<br />

(2005) found that <strong>the</strong> tight regulation <strong>of</strong> Japanese financial markets weakened <strong>the</strong><br />

explaining power for <strong>the</strong> economic growth. Bernard and Gerlach (1998) argued that<br />

<strong>the</strong> cross-country variation <strong>of</strong> <strong>the</strong> information <strong>the</strong> term spread contains may be due<br />

to differences in <strong>the</strong> rules <strong>of</strong> financial markets. <strong>The</strong>se differences may cause that<br />

interest rates not properly reflect market participants’ expectations about <strong>the</strong> future<br />

course <strong>of</strong> <strong>the</strong> economy. <strong>The</strong>refore, <strong>the</strong> financial markets in Asia, which were<br />

relatively heavy regulated by authority, provide one possible explanation why <strong>the</strong><br />

spread is limited to reflect future economic conditions. However, interest rates in<br />

United States, Canada, United Kingdom, France and Germany have been relatively<br />

freely determined in <strong>the</strong> financial markets, for which <strong>the</strong>se countries provide fur<strong>the</strong>r<br />

evidence <strong>of</strong> <strong>the</strong> potential usefulness <strong>of</strong> term spreads as indicators for monetary<br />

policy purposes. <strong>The</strong> exception to this is Japan, this might due to <strong>the</strong> fact that more<br />

regulations <strong>of</strong> Japanese financial markets imposed weakened <strong>the</strong> explaining power<br />

for <strong>the</strong> economic growth (Kim and Limpaphayom, 1997; Bernard and Gerlach, 1998;<br />

Nakaota, 2005).<br />

Alternatively, Plosser and Rouwenhorst (1994) argued that <strong>the</strong> cross-country<br />

variation <strong>of</strong> <strong>the</strong> predictive power <strong>of</strong> term spread might be affected by <strong>the</strong> nature <strong>of</strong><br />

inflation. He stated that one would predict that <strong>the</strong> term spread should be a better<br />

indicator <strong>of</strong> future real activities in countries with low and stable inflation because<br />

variations in <strong>the</strong> nominal spread sometimes might be associated primarily with<br />

temporary movements in <strong>the</strong> underlying factors. <strong>The</strong> standard deviations <strong>of</strong> inflation<br />

rates <strong>of</strong> Asian and G7 countries are reported in Table 5. From <strong>the</strong> results we found<br />

that, compared to <strong>the</strong> results <strong>of</strong> G7, <strong>the</strong> variability <strong>of</strong> inflation rate in five Asian<br />

countries is evident in <strong>the</strong> higher standard deviation. <strong>The</strong> more variant and unstable<br />

rate <strong>of</strong> inflation in Asian countries provides ano<strong>the</strong>r alternative to explain why <strong>the</strong><br />

domestic spread contains little information for future economic condition in Asian<br />

countries. On <strong>the</strong> o<strong>the</strong>r hand, we found that <strong>the</strong> domestic spread have more<br />

consistent explaining power in <strong>the</strong> countries with lower variance <strong>of</strong> inflation rate<br />

like United States, Canada, United Kingdoms, France, and Germany. Italy and Japan<br />

16


are <strong>the</strong> two exceptions with relatively higher variance <strong>of</strong> inflation rate, for which<br />

both countries added limited information toward future economic growth. <strong>The</strong><br />

results are consistent to <strong>the</strong> argument <strong>of</strong> Plosser and Rouwenhorst (1994) that <strong>the</strong><br />

domestic spread should be a better indicator <strong>of</strong> future real activities in countries with<br />

low and stable inflation.<br />

Bernard and Gerlach (1998) indicated <strong>the</strong> choice <strong>of</strong> exchange rate regime might<br />

influence <strong>the</strong> information content <strong>of</strong> <strong>the</strong> term structure. Foreign exchange market<br />

pressures might force policy-makers to raise short-term interest rates to keep up <strong>the</strong><br />

exchange rate parity. This may be particularly useful for countries operating under<br />

fixed exchange rates, where speculative pressures in <strong>the</strong> foreign exchange market<br />

can generate large swings in term spreads. Because such increases are likely to be<br />

large and temporary, it is not necessarily tightly linked to <strong>the</strong> future state <strong>of</strong> <strong>the</strong><br />

economy. Consequently, exchange-market-induced changes in interest rates <strong>of</strong>fer<br />

ano<strong>the</strong>r possibility for <strong>the</strong> lack <strong>of</strong> a significant relationship between <strong>the</strong> term<br />

structure and <strong>the</strong> future economic activities. Table 6 shows <strong>the</strong> exchange regime in<br />

five Asian countries during sample periods. 8 We found that <strong>the</strong> exchange regime in<br />

five Asian countries are almost less flexible (fixed or immediate) compared with <strong>the</strong><br />

exchange regime in G7 (almost floating or joint floating). As a result, <strong>the</strong> regional<br />

difference in exchange rate regime provides ano<strong>the</strong>r alternative to explain <strong>the</strong><br />

observations that <strong>the</strong> useless <strong>of</strong> <strong>the</strong> term spread as a predictor <strong>of</strong> future real<br />

economic conditions in Asia. On <strong>the</strong> contrast, we found that <strong>the</strong> domestic spread had<br />

more consistently explaining power in <strong>the</strong> countries whose exchange regime is more<br />

flexible (floating and joint floating) just like Canada, United Kingdoms, United<br />

States France and Germany. In Italy whose exchange regime was less flexible, <strong>the</strong><br />

domestic spread didn’t have consistent influence for <strong>the</strong> real activities. One<br />

exception is Japan whose exchange regime is floating, however, more regulation in<br />

8 <strong>The</strong> data <strong>of</strong> exchange regime were obtained from IMF website. We adopt new classification (de<br />

facto exchange rate regimes) by IMF after 1999, which categorizes a country’s exchange rate regime<br />

into thirteen categories (<strong>the</strong> detail information about <strong>the</strong> names and definitions <strong>of</strong> exchange rate<br />

regimes can be found out in <strong>the</strong> website <strong>of</strong> IMF). Because Taiwan is not a member <strong>of</strong> IMF, <strong>the</strong><br />

arrangement may be ambiguous. We took <strong>the</strong> data and <strong>the</strong> classification <strong>of</strong> exchange regime from <strong>the</strong><br />

Central bank <strong>of</strong> Taiwan (CBC) and international economics website. <strong>The</strong>n, we follow Frankel,<br />

Schmukler and Serven (2000) to condense <strong>the</strong> categories in <strong>the</strong> original source into three broader<br />

exchange regimes: fixed (Conventional fixed pegged to basket or single currency), intermediate<br />

(crawling pegs, managed floating), floating (independent floating or joint floating).<br />

17


<strong>the</strong> financial markets.<br />

In Asian countries, due to more financial market regulations, less flexible<br />

exchange regime and more variant inflation rate, <strong>the</strong> domestic spreads contained less<br />

information as leading indicators for future economic growth. Moreover, following<br />

<strong>the</strong> long and close relations with U.S., it is found that U.S. term spreads is more<br />

informative about <strong>the</strong> likelihood <strong>of</strong> Asian economic activity than that <strong>of</strong> domestic<br />

term spread. This issue has not yet been addressed for <strong>the</strong>se countries yet.<br />

6. Conclusion<br />

This paper study <strong>the</strong> ability <strong>of</strong> <strong>the</strong> term structure to predict economic condition<br />

in G7 and Asian countries, including United States, Canada, United Kingdoms,<br />

France, Germany, Italy and Japan; and Korea, Malaysia, Singapore, Taiwan and<br />

Thailand; respectively. Four findings deserve attentions.<br />

First: with <strong>the</strong> exception to Italy and Japan, our results provided evidences <strong>of</strong><br />

<strong>the</strong> potential usefulness <strong>of</strong> term spread as indicators for output activity in G7<br />

countries when <strong>the</strong> growth <strong>of</strong> monetary supply and <strong>the</strong> o<strong>the</strong>r economic indicators are<br />

concerned. While fur<strong>the</strong>r research might be needed, it seems that less flexible in<br />

exchange arte regime and more regulations in financial markets are possible<br />

explanation for <strong>the</strong> limited spread information context for Italy and Japan,<br />

respectively.<br />

In contrast to G7 economies, <strong>the</strong> domestic spread in Asia exhibit less influence<br />

to predict future economic trends. Investigation <strong>the</strong> domestic spread effect on G7<br />

and Asian economics, our results indicated that domestic spread tend to appear<br />

considerable predictability in explaining future economic activity in G7 than that in<br />

Asian countries.<br />

Second, in contrast that <strong>the</strong> domestic spreads contain more significant insights<br />

to signal future economic activity in G7 countries, it can be found that <strong>the</strong> spread <strong>of</strong><br />

United States contribute less predictive power on most G7 economies. On <strong>the</strong> o<strong>the</strong>r<br />

hand, we striking found that <strong>the</strong> spread <strong>of</strong> United States included substantially<br />

information about future economic growth in Asian economies. We found that <strong>the</strong><br />

spread <strong>of</strong> United States appear considerable predictability <strong>of</strong> future economic<br />

activity than that <strong>of</strong> domestic spreads in Asian countries. <strong>The</strong> ability to forecast<br />

18


economic growth in advance makes <strong>the</strong> U.S. spread a particularly desirable indicator<br />

for monetary policy purposes in Asian countries.<br />

Third, for United State, U.K. Canada, France and German, we find both<br />

domestic expectation effect and term premium effect are relevant for predicting<br />

future economic growth but <strong>the</strong> respective contributions differ. In all G7 countries<br />

except Italy and Japan, <strong>the</strong> contributions are generally similar at short horizons but<br />

<strong>the</strong> effect <strong>of</strong> term premium provide more potentials for predicting future economic<br />

growth than that <strong>of</strong> <strong>the</strong> expected short-run effect. In particular, our evidences<br />

indicate that <strong>the</strong> term premium tend to <strong>of</strong>fer capacity covering longer durations <strong>of</strong><br />

horizons in predicting G7 economic activities.<br />

On <strong>the</strong> contrary, reviewing <strong>the</strong> results in Asian countries, <strong>the</strong> results indicated<br />

that both domestic expectation and term premium effect generally add limited<br />

information in predicting future economic activities.<br />

Forth, as to <strong>the</strong> results <strong>of</strong> U.K., Canada and Japan, <strong>the</strong> expectation effect and<br />

term premium <strong>of</strong> United States have predictive power for <strong>the</strong> real activities in <strong>the</strong><br />

regression, suggesting both factors, to some extent, providing capability in<br />

predicting future economic activity.<br />

Fur<strong>the</strong>rmore, investigation <strong>the</strong> decomposition <strong>of</strong> domestic and U.S. spread on<br />

Asian countries, we strikingly found <strong>the</strong> term premium <strong>of</strong> United States have<br />

substantially predictive power in Asian emerging countries, whereas <strong>the</strong> expectation<br />

effect <strong>of</strong> United States show relatively limited predictive power on <strong>the</strong> economic<br />

activities except in Malaysia. Our estimations underscore <strong>the</strong> crucial role <strong>of</strong> <strong>the</strong> term<br />

premium effect <strong>of</strong> United States in <strong>the</strong> predictive power <strong>of</strong> Asian future economic<br />

growth. As our best understanding, this paper makes <strong>the</strong> first observations that <strong>the</strong><br />

term premium <strong>of</strong> U.S. plays <strong>the</strong> more substantial role in disclosing <strong>the</strong> long run<br />

economic activity than that <strong>of</strong> <strong>the</strong> pure expectation effect in Asian economics.<br />

19


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21


Table 1-1 Predicting Real Growth <strong>of</strong> Industrial Production Index Using <strong>The</strong><br />

Domestic Yield Spread in G7 Countries<br />

k<br />

Model: y α + β Spread + β Δm<br />

+ β Δop<br />

+ β y + ε<br />

K α<br />

0<br />

t<br />

= 0 1 t 2 t 3 t 4<br />

1 t−1<br />

t<br />

1<br />

Spread<br />

t y<br />

t−1<br />

Δ mt<br />

Δ opt<br />

United States<br />

1 -5.68 (.00) *** 2.77 (.00) *** -0.26 (.00) *** -0.78 (.62) 0.12 (.17)<br />

6 -4.75 (.00) *** 2.45 (.00) *** -0.03 (.00) *** -0.87 (.17) -0.10 (.00) ***<br />

12 -4.36 (.00) *** 2.23 (.00) *** 0.02 (.00) *** -0.88 (.14) *** -0.10 (.00) ***<br />

24 -3.63 (.00) *** 1.81 (.00) *** 0.01 (.04) ** -1.34 (.02) ** -0.09 (.00) ***<br />

36 -2.86 (.00) *** 1.16 (.00) *** 0.01 (.18) -1.30 (.01) *** -0.07 (.00) ***<br />

48 -2.41 (.00) *** 0.82 (.00) *** 0.00 (.28) -1.36 (.00) *** -0.06 (.00) ***<br />

Canada<br />

1 2.40 (.74) 3.68 (.20) -0.37 (.00) *** -12.58 (.00) *** 1.36 (.04) **<br />

6 -2.25 (.41) 1.12 (.25) -0.09 (.00) *** 0.82 (.11) 0.27 (.01) ***<br />

12 -0.70 (.75) 0.81 (.30) 0.00 (.74) -0.04 (.80) 0.02 (.74)<br />

24 -0.29 (.83) 0.70 (.14) 0.00 (.61) -0.10 (.35) -0.05 (.17)<br />

36 -1.37 (.03) ** 1.23 (.00) *** 0.00 (.54) -0.01 (.92) -0.03 (.32)<br />

48 -1.16 (.01) ** 1.20 (.00) *** 0.00 (.31) 0.01 (.96) -0.01 (.69)<br />

UK<br />

1 1.04 (.77) 1.00(.62) -0.42 (.00) *** -10.43(.00) *** 0.27(.65)<br />

6 -3.38(.01) *** 1.44 (.05) ** -0.06(.00) *** 0.46(.02) ** 0.31 (.00) ***<br />

12 -2.84 (.00) *** 1.12 (.00) *** 0.00 (.09) * -0.06 (.44) -0.04 (.09) *<br />

24 -2.80 (.00) *** 0.88 (.00) *** -0.01 (.00) *** -0.09 (.12) -0.03 (.10) *<br />

36 -2.72 (.00) *** 0.61 (.00) *** -0.01 (.00) *** -0.08 (.11) -0.02 (.40)<br />

48 -2.55 (.00) *** 0.39 (.00) *** 0.01 (.00) *** -0.04 (.28) 0.00 (.94)<br />

France<br />

1 -8.71 (.15) 3.49 (.39) -0.27 (.00) *** -0.11 (.90) 1.88 (.05) **<br />

6 -6.77 (.01) *** 2.61 (.14) -0.08 (.00) *** 0.45 (.00) *** 0.18 (.50)<br />

12 -5.26 (.00) *** 1.66(.01) *** 0.00(.58) -0.02(.36) -0.12(.00) ***<br />

24 -4.85 (.00) *** 0.95(.02) ** 0.00(.28) -0.02(.18) -0.09(.01) ***<br />

36 -4.72(.00) *** 0.69(.00) *** 0.00(.47) -0.02(.58) -0.07(.01) ***<br />

48 -4.73(.00) *** 0.64(.04) ** 0.00(.29) -0.02(.11) -0.06(.04) **<br />

Germany<br />

1 -7.78 (.52) 5.08 (.42) -0.17 (.01) *** -0.45 (.97) 1.06 (.50)<br />

6 -6.72 (.00) *** 3.94 (.01) *** -0.05 (.00) *** 0.06 (.97) 0.37 (.05) **<br />

12 -6.43 (.00) *** 3.37 (.00) *** 0.00 (.77) 0.82 (.16) -0.11 (.11)<br />

24 -4.77 (.00) *** 2.57 (.00) *** 0.00 (.42) 0.88 (.08) ** -0.05 (.42)<br />

36 -3.33 (.00) *** 2.13 (.00) *** 0.00 (.39) 0.45 (.19) -0.03 (.48)<br />

48 -2.78 (.00) *** 1.83 (.00) *** 0.00 (.28) 0.49 (.05) ** -0.01 (.72)<br />

Italy<br />

1 -8.22 (.51) -5.73 (.60) -0.48 (.00) *** -1.29 (.66) 4.49 (.09) *<br />

6 -6.87 (.07) * -0.21 (.94) -0.08 (.00) *** 1.30 (.00) *** 1.22 (.01) ***<br />

12 -6.00 (.00) *** -0.53 (.35) 0.00 (.89) -0.07 (.42) -0.06 (.20)<br />

24 -5.7 (.00) *** -0.98 (.06) * 0.00 (.80) -0.09 (.22) -0.10 (.04) **<br />

36 -5.67 (.00) *** -0.97 (.07) * 0.00 (.83) -0.09 (.14) -0.10 (.02)<br />

48 -5.45 (.00) *** -0.85 (.11) 0.00 (.83) -0.10 (.08) -0.09 (.05)<br />

Japan<br />

1 4.93 (.34) -0.16 (.93) -0.20 (.00) *** -5.74 (.00) *** 0.11 (.81)<br />

6 3.10 (.18) -1.04 (.26) -0.05 (.00) *** -0.35 (.03) ** 0.01 (.95)<br />

12 2.87 (.09) * -1.03 (.12) 0.01 (.05) ** -0.09 (.21) -0.13 (.23)<br />

24 2.04 (.07) * -0.78(.05) ** 0.00 (.20) -0.06 (.28) -0.12 (.03) **<br />

36 1.45 (.09) * -0.64 (.04) ** 0.00 (.27) -0.05 (.26) -0.10(.01) ***<br />

48 0.79 (.24) -0.46 (.07) * 0.00(.09) * -0.07 (.08) * -0.08 (.00) ***<br />

Note: <strong>The</strong> symbols *** , ** , and * denote <strong>the</strong> statistical significance at <strong>the</strong> 1%, 5%, and 10% level, respectively.<br />

22


Table 1-2 Predicting Real Growth <strong>of</strong> Industrial Production Index Using <strong>The</strong><br />

Domestic Yield Spread in Asian Countries<br />

k<br />

1<br />

Model: y α + β Spread + β Δm<br />

+ β Δop<br />

+ β y + ε<br />

K α<br />

0<br />

t<br />

=<br />

0 1<br />

t 2 t 3 t 4 t−1<br />

Spread<br />

t<br />

m<br />

1<br />

y Δ<br />

t−1<br />

t<br />

Δ<br />

t<br />

Korea<br />

1 8.04 (.04) *** -1.04 (.24) -0.23(.00) *** 0.34 (.57) -0.18 (.71)<br />

6 0.97 (.73) 1.53 (.14) -0.06 (.00) *** 0.09 (.39) -0.04 (.79)<br />

12 6.08 (.01) *** -0.61 (.17) -0.01 (.08) * 0.00 (.94) -0.06 (.42)<br />

24 5.30 (.00) *** -0.31 (.37) -0.01 (.11) -0.01 (.81) -0.10 (.04) **<br />

36 4.66 (.00) *** -0.09 (.65) 0.00 (.53) -0.03 (.37) -0.05 (.07) *<br />

48 3.79 (.00) *** 0.14 (.36) 0.00 (.18) -0.00 (.77) -0.05 (.05) **<br />

Malaysia<br />

1 11.75 (.01) *** -2.50 (.54) -0.47 (.00) *** -2.99 (.00) *** 0.82 (.17)<br />

6 4.43 (.04) ** 0.45 (.81) -0.08 (.00) *** 0.21 (.51) 0.35 (.04) **<br />

12 5.49 (.00) *** -1.00 (.49) -0.01 (.36) 0.22 (.14) 0.25 (.02) **<br />

24 5.66 (.00) *** -0.66 (.49) -0.01 (.01) *** -0.19 (.15) 0.00 (.94)<br />

36 5.10 (.00) *** -0.45 (.40) -0.01 (.00) *** -0.06 (.44) -0.01 (.87)<br />

48 5.05 (.00) *** -0.80 (.05) ** -0.01 (.00) *** -0.01 (.81) 0.04 (.12)<br />

Singapore<br />

1 -0.06 (.74) 0.08 (.46) 0.00 (.98) -0.07 (.07) * 0.00 (.43)<br />

6 -0.12 (.01) *** 0.08 (.00) *** -0.14 (.00) *** 0.00 (.62) 0.01 (.00) ***<br />

12 -0.06 (.00) *** 0.04 (.01) *** -0.05 (.00) *** 0.00 (.30) 0.00 (.08) *<br />

24 -0.03 (.03) ** 0.02 (.01) *** -0.02 (.02) ** 0.00 (.91) 0.00(.05) **<br />

36 -0.02 (.03) ** 0.01 (.01) *** -0.01 (.00) *** 0.00 (.94) 0.00 (.03) **<br />

48 -0.01 (.10) * 0.01 (.05) ** -0.01 (.00) *** 0.00 (.96) 0.00 (.07) *<br />

Taiwan<br />

1 3.90 (.71) 8.63 (.45) -0.53 (.00)*** -8.78 (.03)** 0.47 (.73)<br />

6 3.24 (.25) -0.14 (.96) -0.10 (.00)*** 0.48 (.39) 0.06 (.79)<br />

12 4.83 (.00) -2.15 (.09)* -0.01 (.03)** 0.15 (.64) 0.05 (.62)<br />

24 5.18 (.00) -3.56 (.00)*** -0.01 (.11) 0.12 (.37) -0.07 (.11)<br />

36 3.08 (.00)*** -0.23 (.78) 0.00 (.99) -0.04 (.65) -0.04 (.30)<br />

48 2.88 (.00) -0.27 (.65) 0.00 (.61) 0.13 (.22) 0.06 (.14)<br />

Thailand<br />

1 3.20 (.49) 1.09 (.56) -0.36 (.00)*** 2.77 (.03) -0.55 (.31)<br />

6 6.74 (.01)*** -0.19 (.83) -0.07 (.00)*** -0.22 (.38) 0.14 (.42)<br />

12 6.51 (.00)*** -0.40 (.16) -0.01 (.10)* -0.03 (.79) -0.05 (.39)<br />

24 5.99 (.00)*** -0.36 (.10)* -0.01 (.05)** -0.07 (.37) -0.06 (.10)*<br />

36 5.45 (.00)*** -0.15 (.45) -0.01 (.03)** -0.07 (.25) -0.04 (.16)<br />

48 5.10 (.00)*** -0.40 (.04)** 0.00 (.09)* -0.04 (.41) -0.01 (.76)<br />

Note: <strong>The</strong> symbols *** , ** , and * denote <strong>the</strong> statistical significance at <strong>the</strong> 1%, 5%, and 10% level, respectively.<br />

t<br />

op<br />

23


Table 2-1 Predicting Real Growth <strong>of</strong> Industrial Production Index Using <strong>The</strong><br />

Yield Spread <strong>of</strong> United States in G7 Countries<br />

k<br />

1<br />

y α + β SP US + β Δm<br />

+ β Δop<br />

+ β y + ε<br />

k α<br />

0<br />

t<br />

=<br />

0 1<br />

_<br />

t 2 t 3 t 4 t−1<br />

SP _ US<br />

m<br />

1<br />

y Δ<br />

t−1<br />

t<br />

Δ<br />

t<br />

UK<br />

1 0.55 (.93) 0.33 (.92) -0.42 (.00) *** -10.41 (.00) *** 0.26 (.66)<br />

6 -6.02 (.01) *** 1.51 (.17) -0.06 (.00) *** 0.49 (.02) 0.30 (.01) ***<br />

12 -4.55 (.00) *** 0.99 (.02) ** 0.00 (.23) -0.03 (.73) -0.05 (.19)<br />

24 -4.64 (.00) *** 1.08 (.01) *** -0.01 (.00) *** -0.07 (.32) -0.03 (.17)<br />

36 -3.91(.00) *** 0.71 (.03) ** -0.01 (.00) *** -0.06 (.25) -0.02 (.33)<br />

48 -3.41 (.00) *** 0.52 (.08) * 0.00 (.00) *** -0.03 (.47) 0.00 (.89)<br />

Canada<br />

1 10.89 (.30) -0.68 (.90) -0.37 (.00) *** -12.50 (.00) *** 1.38 (.07) *<br />

6 -0.59 (.81) 0.40 (.72) -0.09 (.00) *** 0.84 (.11) 0.26 (.01) ***<br />

12 0.41 (.53) 0.33 (.33) 0.00 (.93) -0.02 (.92) 0.02 (.75)<br />

24 0.96 (.46) 0.06 (.93) 0.00 (.73) -0.09 (.42) -0.05 (.13)<br />

36 0.01 (.99) 0.75 (.19) 0.00 (.95) 0.01 (.92) -0.04 (.15)<br />

48 -0.89 (.04) ** 1.97 (.00) *** 0.00 (.63) -0.02 (.84) -0.04 (.03) **<br />

France<br />

1 -7.06 (.41) 1.36 (.75) -0.29 (.00) *** -0.59 (.54) 1.81 (.07) *<br />

6 -6.27 (.10) * 1.39 (.46) -0.08 (.00) *** 0.50 (.00) *** 0.15 (.58)<br />

12 -4.58 (.00) *** 0.82 (.18) 0.00 (.39) -0.01 (.81) -0.14 (.00) ***<br />

24 -4.36 (.00) *** 0.68 (.14) 0.00 (.28) -0.01 (.34) -0.10 (.00) ***<br />

36 -3.91 (.00) *** 0.33 (.41) 0.00 (.26) -0.02 (.13) -0.08 (.00) ***<br />

48 -3.88 (.00) *** 0.29 (.43) 0.00 (.28) -0.02 (.14) -0.08 (.00) ***<br />

Germany<br />

1 7.25 (.65) -4.45 (.46) -0.17 (.01) *** -1.10 (.92) 1.26 (.43)<br />

6 4.25 (.19) -3.11 (.05) ** -0.05 (.00) *** -0.43 (.79) 0.53 (.01) ***<br />

12 3.64 (.00) *** -3.00 (.00) *** 0.00 (.66) 0.38 (.42) 0.02 (.76)<br />

24 3.17 (.00) *** -2.42 (.00) *** 0.00 (.62) 0.55 (.23) 0.06 (.30)<br />

36 2.75 (.00) *** -1.75 (.00) *** 0.00 (.48) 0.18 (.55) 0.06 (.23)<br />

48 1.89 (.00) *** -1.23 (.00) *** 0.00 (.48) 0.27 (.26) 0.06 (.16)<br />

Italy<br />

1 -10.71 (.35) 2.71 (.69) -0.48 (.00) *** -2.29 (.36) 2.77 (.17)<br />

6 -11.29 (.00) *** 2.94 (.15) -0.09 (.00) *** 1.64 (.00) *** 0.71 (.08) *<br />

12 -6.85 (.00) *** 1.32 (.11) 0.00 (.68) -0.04 (.64) -0.16 (.03) **<br />

24 -6.59 (.00) *** 1.14 (.09) * 0.00 (.65) -0.08 (.20) -0.15 (.00) ***<br />

36 -6.45 (.00) *** 0.92 (.10) ** 0.00 (.55) -0.08 (.18) -0.12 (.00) ***<br />

48 -6.37 (.00) *** 0.80 (.13) 0.00 (.45) -0.11 (.04) ** -0.12 (.00) ***<br />

Japan<br />

1 3.48 (.29) 1.12 (.45) -0.19 (.00) *** -5.97 (.00) *** 0.11 (.81)<br />

6 -1.62 (.43) 1.50 (.10) * -0.05 (.00) *** -0.32 (.03) ** 0.01 (.92)<br />

12 -1.44 (.39) 1.28 (.08) * 0.01 (.05) ** -0.06 (.32) -0.13 (.19)<br />

24 -0.60 (.63) 0.73 (.16) 0.00 (.32) -0.04 (.50) -0.13 (.01) ***<br />

36 -0.21 (.82) 0.38 (.36) 0.00 (.37) -0.03 (.48) -0.10 (.00) ***<br />

48 0.05 (.96) 0.07 (.84) 0.00 (.16) -0.05 (.20) -0.09 (.00) ***<br />

Note: <strong>The</strong> symbols *** , ** , and * denote <strong>the</strong> statistical significance at <strong>the</strong> 1%, 5%, and 10% level, respectively.<br />

t<br />

op<br />

24


Table 2-2 Predicting Real Growth <strong>of</strong> Industrial Production Index Using <strong>The</strong><br />

Yield Spread <strong>of</strong> United States in Asian Countries<br />

y<br />

k α<br />

0<br />

k<br />

1<br />

t<br />

= α<br />

0<br />

+ β1SP<br />

_ USt<br />

+ β<br />

2Δmt<br />

+ β<br />

3Δopt<br />

+ β<br />

4<br />

yt−<br />

1<br />

+ ε<br />

t<br />

1<br />

SP _ US y Δ m<br />

t−1<br />

t<br />

Δ opt<br />

Korea<br />

1 3.40 (.48) 0.60 (.77) -0.23 (.00) *** 0.30 (.62) -0.17 (.72)<br />

6 0.97 (.73) 1.53 (.14) -0.06 (.00) *** 0.09 (.39) -0.04 (.79)<br />

12 1.92 (.35) 1.12 (.13) -0.01 (.13) -0.03 (.61) -0.06 (.47)<br />

24 2.56 (.06) * 0.93 (.08) * -0.01 (.15) -0.03 (.56) -0.10 (.06) *<br />

36 2.96 (.00) *** 0.80 (.05) ** 0.00 (.53) -0.04 (.23) -0.06 (.07) *<br />

48 3.68 (.00) *** 0.39 (.03) ** 0.00 (.32) -0.01 (.85) -0.05 (.07) *<br />

Malaysia<br />

1 4.43 (.36) 4.74 (.02) ** -0.45 (.00) *** -6.34 (.00) *** 0.42 (.30)<br />

6 -0.85 (.70) 3.41 (.00) *** -0.07 (.00) *** -0.16 (.50) -0.07 (.70)<br />

12 -0.79 (.57) 3.16 (.00) *** -0.01 (.01) *** -0.08 (.51) 0.02 (.74)<br />

24 0.38 (.51) 2.69 (.00) *** -0.01 (.01) *** -0.28 (.01) *** -0.04 (.36)<br />

36 1.48 (.05) ** 1.98 (.00) *** -0.01 (.00) *** -0.19 (.01) *** -0.06 (.21)<br />

48 2.24 (.00) *** 1.56 (.00) *** -0.01 (.00) *** -0.17 (.01) *** -0.05 (.04) **<br />

Singapore<br />

1 -0.01 (.86) 0.01 (.66) -0.47 (.00) *** -0.01 (.26) 0.00 (.79)<br />

6 -0.01 (.63) 0.01 (.35) -0.07 (.00) *** 0.00 (.36) 0.00 (.62)<br />

12 -0.01 (.18) 0.01 (.03) ** -0.04 (.00) *** 0.00 (.53) 0.00 (.82)<br />

24 -0.01 (.04) ** 0.00 (.08) * -0.02 (.00) *** 0.00 (.85) 0.00 (.55)<br />

36 0.00 (.28) 0.00 (.19) -0.02(.00) *** 0.00 (.28) 0.00 (.81)<br />

48 0.00 (.32) 0.00 (.46) -0.01(.00) *** 0.00 (.32) 0.00 (.98)<br />

Taiwan<br />

1 3.81 (.49) 7.78 (.00)*** -0.43 (.00)*** -9.23 (.00)*** -0.87 (.07)*<br />

6 -5.44 (.08)* 5.23 (.00)*** -0.09 (.00)*** -0.24 (.26) -0.33 (.00)***<br />

12 -4.24 (.07)* 4.18 (.00)*** -0.01 (.03)** -0.15 (.39) -0.18 (.01)***<br />

24 -1.07 (.46) 1.99 (.00)*** -0.01 (.02)** -0.12 (.36) -0.10 (.03)**<br />

36 0.24 (.83) 1.07 (.03)** 0.00 (.13) -0.16 (.01)*** -0.05 (.15)<br />

48 2.76 (.00)*** -0.29 (.46) 0.00 (.23) -0.11 (.02)** -0.01 (.83)<br />

Thailand<br />

1 -1.38 (.85) 2.89 (.37) -0.36 (.00)*** 2.79 (.02)** -0.53 (.31)<br />

6 2.32 (.50) 2.27 (.13) -0.07 (.00)*** -0.20 (.37) 0.13 (.46)<br />

12 3.11 (.00)*** 1.66 (.00)*** -0.01 (.22) -0.01 (.89) -0.06 (.24)<br />

24 3.40 (.00)*** 1.34 (.00)*** -0.01 (.04)** -0.06 (.40) -0.07 (.08)*<br />

36 4.09 (.00)*** 0.75 (.09)* -0.01 (.02)** -0.06 (.30) -0.04 (.15)<br />

48 5.28 (.00)*** -0.15 (.72) 0.00 (.12) -0.05 (.35) -0.02 (.53)<br />

Note: <strong>The</strong> symbols *** , ** , and * denote <strong>the</strong> statistical significance at <strong>the</strong> 1%, 5%, and 10% level, respectively.<br />

25


Table 3-1 Predicting Real Growth <strong>of</strong> Industrial Production Index Uusing <strong>The</strong><br />

Decomposition <strong>of</strong> <strong>the</strong> Domestic Yield Spread in G7<br />

n−1<br />

n−1<br />

k 1 s s<br />

n 1 s<br />

1<br />

y<br />

t<br />

= γ<br />

0<br />

+ γ<br />

1( ∑it+ j<br />

− it<br />

) + γ<br />

2<br />

( it<br />

− ∑it+<br />

j<br />

) + γ<br />

3<br />

yt−<br />

1<br />

+ ut<br />

n<br />

n<br />

i=<br />

0<br />

k<br />

n 1<br />

1 s s<br />

γ<br />

0<br />

( ∑ − n 1<br />

n 1<br />

i t + j<br />

− it<br />

) ( ∑ − s<br />

1<br />

i<br />

t<br />

− it+<br />

j<br />

) y<br />

t−1<br />

n i=<br />

0<br />

n j=0<br />

United States<br />

1 -5.30 (.00) *** 4.79 (.00) *** 2.38 (.00) *** -0.27 (.00) ***<br />

6 -4.85 (.00) *** 3.89 (.00) *** 2.21 (.00) *** -0.04 (.00) ***<br />

12 -4.77 (.00) *** 2.05 (.00) *** 2.20 (.00) *** 0.02 (.00) ***<br />

24 -4.38 (.00) *** 0.28 (.50) 1.86 (.00) *** 0.01 (.00) ***<br />

36 -3.56 (.00) *** -0.31 (.49) 1.20 (.00) *** 0.01 (.01) ***<br />

48 -3.02 (.00) *** -0.21 (.57) 0.79 (.00) *** 0.01 (.04) **<br />

UK<br />

1 -5.02 (.06) * -0.30 (.86) -1.04 (.47) -0.16 (.00) ***<br />

6 -5.19 (.00) *** 1.08 (.21) -0.41 (.64) -0.08 (.00) ***<br />

12 -3.01 (.00) *** 0.71 (.02) ** 1.26 (.00) *** 0.00 (.07) *<br />

24 -3.18 (.00) *** -0.06 (.77) 1.21 (.00) *** -0.01 (.00) ***<br />

36 -3.14 (.00) *** -0.39 (.00) *** 0.95 (.00) *** -0.01 (.00) ***<br />

48 -2.89 (.00) *** -0.46 (.00) *** 0.68 (.00) *** 0.00 (.00) ***<br />

Canada<br />

1 -1.87 (.79) 10.04 (.10) * 2.04 (.50) -0.32 (.00) ***<br />

6 2.15 (.25 ) 5.28 (.03) ** -0.39 (.67) -0.09 (.00) ***<br />

12 -0.18 (.94) 1.78 (.08) * 0.65 (.41) 0.00 (.59)<br />

24 -0.27 (.85) 0.95 (.20) 0.66 (.19) 0.00 (.40)<br />

36 -1.48 (.03) ** 1.07 (.08) * 1.26 (.00) *** 0.00 (.45)<br />

48 -1.62 (.00) *** 0.14 (.71) 1.30 (.00) *** 0.00 (.64)<br />

France<br />

1 -6.84 (.25) 1.70 (.76) 2.55 (.51) -0.29 (.00) ***<br />

6 -6.17 (.02) ** 2.36 (.35) 2.70 (.08) * -0.07 (.00) ***<br />

12 -5.58 (.00) *** 0.81 (.31) 2.25 (.00) *** 0.00 (.36)<br />

24 -5.29 (.00) *** -0.33 (.46) 1.75 (.00) *** 0.00 (.11)<br />

36 -5.02 (.00) *** -0.27 (.53) 1.30 (.00) *** 0.00 (.10) *<br />

48 -5.00 (.00) *** -0.26 (.49) 1.19 (.00) *** 0.00 (.12)<br />

Germany<br />

1 -6.48 (.38) 9.25 (.35) 5.01 (.27) -0.20 (.00) ***<br />

6 -4.11 (.09) * 9.58 (.00) *** 3.21 (.03) ** -0.05(.00) ***<br />

12 -4.40 (.02) ** 5.64 (.00) *** 3.01 (.01) *** 0.00 (.41)<br />

24 -4.49 (.00) *** 1.29 (.15) 2.76 (.00) *** 0.00 (.36)<br />

36 -3.39 (.00) *** 1.15 (.02) ** 2.26 (.00) *** 0.00 (.23)<br />

48 -2.79 (.00) *** 0.80 (.07) * 1.95 (.00) *** 0.00 (.16)<br />

Italy<br />

1 -8.63 (.40) -2.58 (.83) -0.35 (.96) -0.49 (.00) ***<br />

6 -7.26 (.04) -1.27 (.71) 2.01 (.40) -0.08 (.00) ***<br />

12 -5.91 (.00) *** -0.80 (.35) 0.48 (.35) 0.00 (.97)<br />

24 -5.90(.00) *** -2.17 (.01) *** 0.05 (.91) 0.00 (.95)<br />

36 -5.72 (.00) *** -1.96 (.02) ** -0.17 (.73) 0.00 (.99)<br />

48 -5.54 (.00) *** -1.67 (.04) ** -0.27 (.60) 0.00 (.92)<br />

Japan<br />

1 1.54 (.77) 2.02 (.78) -0.47 (.81) -0.35 (.00) ***<br />

6 2.39 (.30) -2.53 (.39) -0.90 (.31) -0.06 (.00) ***<br />

12 1.99 (.24) -4.35 (.09) * -0.81 (.19) 0.01 (.05) **<br />

24 0.94 (.46) -4.66 (.02) ** -0.49 (.22) 0.00 (.19)<br />

36 0.34 (.73) -4.04 (.00) *** -0.33 (.28) 0.00 (.22)<br />

48 -0.28 (.72) -3.41 (.00) *** -0.17 (.50) 0.00 (.13)<br />

Note: <strong>The</strong> symbols *** , ** , and * denote <strong>the</strong> statistical significance at <strong>the</strong> 1%, 5%, and 10% level, respectively.<br />

j=<br />

0<br />

26


Table 3-2 Predicting real growth <strong>of</strong> industrial production index (IP) using <strong>the</strong><br />

decomposition <strong>of</strong> <strong>the</strong> domestic yield spread in Asian countries<br />

1<br />

1<br />

y + u<br />

n−1<br />

n−1<br />

k<br />

s s<br />

n<br />

s<br />

1<br />

t<br />

= γ<br />

0<br />

+ γ<br />

1( ∑it+ j<br />

− it<br />

) + γ<br />

2<br />

( it<br />

− ∑it+<br />

j<br />

) + γ<br />

3<br />

yt−<br />

1<br />

n i=<br />

0<br />

n j=<br />

0<br />

k 0<br />

n 1<br />

1 s s<br />

γ ( i t j<br />

− it<br />

)<br />

n<br />

∑ −<br />

i=<br />

0<br />

1<br />

n 1<br />

n<br />

(<br />

)<br />

+ ∑ − s<br />

1<br />

it<br />

− it+<br />

j y<br />

t−1<br />

n j=0<br />

Korea<br />

1 9.48 (.02) ** -0.81 (.77) -1.38 (.13) -0.25 (.00) ***<br />

6 6.36 (.02) ** -1.27 (.28) -0.76 (.17) -0.06 (.00) ***<br />

12 5.62 (.01) *** -1.59 (.05) ** -0.54 (.16) -0.01 (.06) *<br />

24 4.93 (.00) *** -0.97 (.11) -0.25 (.39) -0.01 (.08) *<br />

36 4.49 (.00) *** -0.32 (.33) -0.06 (.71) 0.00 (.42)<br />

48 3.72 (.00) *** -0.16 (.52) 0.14 (.28) 0.00 (.14)<br />

Malaysia<br />

1 8.12 (.07) * -3.49 (.65) -1.05 (.80) -0.46 (.00) ***<br />

6 3.78 (.12) -0.62 (.83) 1.36 (.54) -0.08 (.00) ***<br />

12 4.48 (.02) ** -3.55 (.02) ** 0.14 (.94) -0.01 (.52)<br />

24 5.03 (.00) *** -2.03 (.06) * -0.24 (.82) -0.01 (.01) ***<br />

36 4.83 (.00) *** -1.07 (.12 ) -0.27 (.65) -0.01 (.00) ***<br />

48 4.61 (.00) *** -1.73 (.01) *** -0.43 (.27) -0.01 (.00) ***<br />

Singapore<br />

1 -0.04 (.80) 0.32 (.01) *** 0.03 (.78) -0.17 (.05) **<br />

6 -0.07 (.37) -0.02 (.45) 0.04 (.46) -0.06 (.05) **<br />

12 0.04 (.25) 0.02 (.02) ** -0.02 (.29) -0.05 (.00) ***<br />

24 0.03 (.36) 0.00 (.79) -0.01 (.35) -0.02 (.00) ***<br />

36 0.01 (.37) 0.01 (.17) -0.01 (.42) -0.01 (.00) ***<br />

48 0.01 (.56) 0.00 (.70) 0.00 (.76) -0.01 (.00) ***<br />

Taiwan<br />

1 3.51 (.81) 9.03 (.65) 3.49 (.78) -0.48 (.00) ***<br />

6 5.22 (.21) 2.80 (.49) -0.75 (.82) -0.10 (.00) ***<br />

12 4.10 (.00) *** -2.81 (.09) * -1.36 (.28) -0.01 (.03) **<br />

24 6.37 (.00) *** -2.73 (.00) *** -4.56 (.00) *** -0.01 (.05) **<br />

36 4.46 (.00) *** 1.41 (.14) -1.81 (.01) *** 0.00 (.90)<br />

48 2.14 (.01) *** -0.32 (.59) 1.23 (.44) 0.00 (.41)<br />

Thailand<br />

1 5.92 (.28) 2.18 (.54) 0.73 (.72) -0.36 (.00) ***<br />

6 5.62 (.04) ** -1.39 (.36) -0.11 (.91) -0.07 (.00) ***<br />

12 5.67 (.00) *** -1.61 (.01) *** -0.35 (.28) -0.01 (.16)<br />

24 5.61 (.00) *** -0.56 (.15) -0.43 (.08)* -0.01 (.03) **<br />

36 5.20 (.00) *** -0.19 (.60) -0.21 (.33) -0.01 (.05) **<br />

48 4.84 (.00) *** -0.66 (.05) ** -0.42 (.04) ** 0.00 (.13)<br />

Note: <strong>The</strong> symbols *** , ** , and * denote <strong>the</strong> statistical significance at <strong>the</strong> 1%, 5%, and 10% level, respectively.<br />

t<br />

27


Table 4-1 Predicting Real Growth <strong>of</strong> Industrial Production Index Using <strong>The</strong><br />

Decomposition <strong>of</strong> <strong>The</strong> Yield Spread <strong>of</strong> United States in G7<br />

Countries<br />

n−1<br />

n−1<br />

k 1 s s<br />

n 1 s<br />

1<br />

y<br />

t<br />

= γ<br />

0<br />

+ γ<br />

1( ∑ rt<br />

+ j<br />

− rt<br />

) + γ<br />

2<br />

( rt<br />

− ∑ rt<br />

+ j<br />

) + γ<br />

3<br />

yt−<br />

1<br />

+ ut<br />

n<br />

n<br />

UK<br />

k 0<br />

i=<br />

0<br />

n 1<br />

1 s s<br />

γ ( r t j<br />

− rt<br />

)<br />

n<br />

∑ −<br />

i=<br />

0<br />

28<br />

j=<br />

0<br />

1<br />

n 1<br />

n<br />

+<br />

( ∑ − s<br />

1<br />

r<br />

t<br />

− rt<br />

+ j<br />

) y<br />

t−1<br />

n j=0<br />

1 -3.21 (.63) 4.49 (.46) -0.01 (1.00) -0.31 (.00) ***<br />

6 -5.62 (.03) ** 1.84 (.31) 1.48 (.22) -0.06 (.00) ***<br />

12 -4.31 (.00) *** 1.49 (.03) ** 0.89 (.05) ** 0.00 (.16)<br />

24 -4.84 (.00) *** 0.68 (.31) 1.15 (.00) *** -0.01 (.00) ***<br />

36 -4.38 (.00) *** -0.30 (.65) 0.90 (.01) *** -0.01 (.00) ***<br />

48 -3.90 (.00) *** -0.50 (.38) 0.75 (.01) *** 0.00 (.00) ***<br />

Canada<br />

1 2.60 (.66) 6.20 (.30) -0.69 (.82) -0.32 (.00) ***<br />

6 2.15 (.25) 5.28 (.03) ** -0.39 (.67) -0.09 (.00) ***<br />

12 2.12 (.13) 4.07 (.00) *** -0.35(.58) 0.00 (.50)<br />

24 1.54 (.22) 1.61 (.19) -0.18 (.72) 0.00 (.35)<br />

36 0.42 (.62) 1.57 (.04) ** 0.56 (.27) 0.00 (.56)<br />

48 -1.08 (.17) 1.62 (.01) *** 2.06 (.00) *** 0.00 (.48)<br />

France<br />

1 -4.43 (.58) -2.52 (.75) 0.06 (.99) -0.30 (.00) ***<br />

6 -5.27 (.13) 0.92 (.73) 1.21 (.46) -0.08 (.00) ***<br />

12 -4.35 (.00) *** 0.71 (.39) 0.82 (.15) 0.00 (.32)<br />

24 -4.34 (.00) *** -0.06 (.92) 0.78 (.09) * 0.00 (.21)<br />

36 -3.96 (.00) *** -0.43 (.46) 0.46 (.25) 0.00 (.17)<br />

48 -3.86 (.00) *** -0.31 (.53) 0.35 (.36) 0.00 (.18)<br />

Germany<br />

1 6.73 (.35) 1.12(.87) -3.71 (.25) -0.20 (.00) ***<br />

6 3.02 (.11) -3.55 (.01) *** -1.93 (.08) * -0.05 (.00) ***<br />

12 3.15 (.00) *** -3.54 (.00) *** -1.91 (.00) *** 0.00 (.44)<br />

24 2.22 (.00) *** -1.84 (.01) *** -1.46 (.00) *** 0.00 (.17)<br />

36 1.50 (.01) *** -1.00 (.02) ** -1.03 (.00) *** 0.00 (.23)<br />

48 1.48 (.00) *** -1.01 (.00) *** -1.01 (.00) *** 0.00 (.11)<br />

Italy<br />

1 -7.50 (.42) 0.36 (.98) 0.29 (.96) -0.48 (.00) ***<br />

6 -7.11 (.04) ** 3.23 (.27) 1.29 (.48) -0.08 (.00) ***<br />

12 -6.41 (.00) *** 2.31 (.05) ** 1.09 (.15) 0.00 (.66)<br />

24 -6.60 (.00) *** 0.72 (.42) 1.18 (.07) ** 0.00 (.63)<br />

36 -6.53 (.00) *** 0.23 (.77) 1.04 (.07) ** 0.00 (.51)<br />

48 -6.49 (.00) *** 0.10 (.88) 0.92 (.09) * 0.00 (.45)<br />

Japan<br />

1 -1.58 (.63) 3.65 (.19) 1.58 (.32) -0.35 (.00) ***<br />

6 -1.42 (.49) 3.76 (.01) *** 1.23 (.18) -0.06 (.00) ***<br />

12 -1.41 (.44) 2.52 (.00) *** 1.19 (.14) 0.01 (.04) **<br />

24 -0.86 (.54) 0.53 (.41) 0.84 (.16) 0.00 (.19)<br />

36 -0.45 (.67) 0.02 (.98) 0.48 (.28) 0.00 (.23)<br />

48 -0.15 (.87) -0.03 (.95) 0.15 (.70) 0.00 (.16)<br />

Note: <strong>The</strong> symbols *** , ** , and * denote <strong>the</strong> statistical significance at <strong>the</strong> 1%, 5%, and 10% level, respectively.


Korea<br />

Table 4-2 Predicting real growth <strong>of</strong> industrial production index (IP) using<br />

<strong>the</strong> decomposition <strong>of</strong> <strong>the</strong> yield spread <strong>of</strong> United States in Asian Countries<br />

Malaysia<br />

1<br />

1<br />

y + u<br />

n−1<br />

n−1<br />

k<br />

s s<br />

n<br />

s<br />

1<br />

t<br />

= γ<br />

0<br />

+ γ<br />

1( ∑ rt<br />

+ j<br />

− rt<br />

) + γ<br />

2<br />

( rt<br />

− ∑ rt<br />

+ j<br />

) + γ<br />

3<br />

yt−<br />

1<br />

n i=<br />

0<br />

n j=<br />

0<br />

k 0<br />

n 1<br />

1 s s<br />

γ ( r t j<br />

− rt<br />

)<br />

n<br />

∑ −<br />

i=<br />

0<br />

1<br />

n 1<br />

n<br />

+<br />

( ∑ − s<br />

1<br />

r<br />

t<br />

− rt<br />

+ j<br />

) y<br />

t−1<br />

n j=0<br />

1 2.15 (.69) -1.42 (.61) 1.11 (.60) -0.25 (.00) ***<br />

6 1.03 (.75) 1.59 (.28) 1.52 (.19) -0.06 (.00) ***<br />

12 1.55 (.50) 0.57 (.46) 1.25 (.14) -0.01 (.10) *<br />

24 1.79 (.22) -0.23 (.71) 1.21 (.04) ** -0.01 (.08) *<br />

36 2.55 (.01) *** 0.20 (.66) 0.94 (.03) ** 0.00 (.35)<br />

48 3.28 (.00) *** -0.20 (.67) 0.56 (.10) * 0.00 (.07) *<br />

1 -0.17 (.96) 4.80 (.25) 3.93 (.03) ** -0.42 (.00)<br />

6 -0.37 (.86) 5.94 (.02) ** 3.03 (.00) *** -0.07 (.00)<br />

12 -0.55 (.70) 4.03 (.00) *** 2.99 (.00) *** -0.01 (.01) ***<br />

24 -0.16 (.87) 1.94 (.00) *** 2.81(.00) *** -0.01 (.00) ***<br />

36 0.83 (.27) 0.77 (.10) * 2.22 (.00) *** -0.01 (.00) ***<br />

48 1.62 (.01) *** 0.35 (.31) 1.81 (.00) *** -0.01 (.00) ***<br />

Singapore<br />

1 -0.01 (.91) -0.01 (.67) 0.00 (.86) -0.34 (.00) ***<br />

6 0.00 (.87) -0.01 (.20) 0.00 (.78) -0.07 (.00)<br />

12 -0.01 (.27) -0.01 (.25) 0.01 (.05) ** -0.04 (.00) ***<br />

24 -0.01 (.21) 0.00 (.33) 0.00 (.05) ** -0.02 (.00) ***<br />

36 0.00 (.32) 0.00 (.54) 0.00 (.07) * -0.01 (.00) ***<br />

48 0.00 (.74) 0.00 (.13) 0.00 (.33) -0.01 (.00) ***<br />

Taiwan<br />

1 -8.14 (.19) 5.03 (.29) 7.40 (.01) *** -0.43 (.00) ***<br />

6 5.22 (.21) 2.80 (.49) -0.75 (.82) -0.10 (.00) ***<br />

12 -5.50 (.04) ** 1.73 (.10) * 4.71 (.00) *** -0.01 (.03) **<br />

24 -2.45 (.08) * -1.45 (.13) 2.67 (.00) *** -0.01 (.01) ***<br />

36 -0.52 (.62) -1.10 (.16) 1.42 (.00) *** 0.00 (.06) **<br />

48 2.27 (.01) *** -1.72 (.01) *** -0.07 (.85) 0.00 (.17)<br />

Thailand<br />

1 2.67 (.75) 4.91 (.42) 2.12 (.58) -0.36 (.00) ***<br />

6 0.81 (.84) 1.69 (.60) 2.61 (.13) -0.08 (.00) ***<br />

12 1.93 (.33) 0.92 (.40) 1.94 (.01) *** -0.01 (.14)<br />

24 2.18 (.08) * -0.27 (.76) 1.69 (.00) *** -0.01 (.04) **<br />

36 3.16 (.00) *** -0.56 (.47) 1.03 (.01) *** -0.01 (.06) *<br />

48 4.53 (.00) *** -1.12 (.20) 0.08 (.84) 0.00 (.20)<br />

Note: <strong>The</strong> symbols *** , ** , and * denote <strong>the</strong> statistical significance at <strong>the</strong> 1%, 5%, and 10% level, respectively.<br />

t<br />

29


Table 5: <strong>The</strong> Standard Deviation <strong>of</strong> Inflation Rate<br />

Standard Deviation in G7 countries<br />

US UK CANADA FRANCE GERMANY ITALY JAPAN<br />

Std. Dev. 0.31 0.43 0.29 0.39 0.31 0.49 0.69<br />

standard deviation in Asian countries<br />

KOREA MALAYSIA SINGAPORE TAIWAN THAILAND<br />

Std. Dev. 0.71 0.50 0.34 0.88 0.70<br />

Table 6 Exchange rate Regimes in G7 countries<br />

Country Period Exchange rate regime Aggregate<br />

United States 1/1975-8/2005 Independent floating Floating<br />

United<br />

Kingdom<br />

1/1975-9/1990 Independent floating Floating<br />

10/1990-8/1992 Pegged within a horizontal band Joint Floating<br />

9/1992-8/2005 Independent floating Floating<br />

France<br />

1/1979-12/1997 Pegged within a horizontal band Joint Floating<br />

12/1998-8/2005 Currency union Joint Floating<br />

Germany<br />

1/1979-12/1997 Pegged within a horizontal band Joint Floating<br />

12/1998-8/2005 Currency union Joint Floating<br />

Italy<br />

1/1979-8/1990 Crawling pegs Intermediate<br />

2/1990-8/1992 Pegged within a horizontal band Joint Floating<br />

9/1992-9/1996 Managed floating Intermediate<br />

10/1996-12/1998 O<strong>the</strong>r conventional fixed pegged<br />

to single currency<br />

Fixed<br />

1/1999-8/2005 Currency union Joint Floating<br />

Japan 1/1975-8/2005 Independent floating Floating<br />

Data sources: IMF website<br />

30


Table 6. Exchange Rate Regimes in Asian countries<br />

Country Period Exchange rate regime Aggregate<br />

Korea<br />

1/1975-2/1980 Conventional fixed pegged Fixed<br />

to single currency<br />

3/1980-2/1990 Conventional fixed pegged Fixed<br />

to basket<br />

3/1990-6/1997 Tightly managed floating Intermediate<br />

7/1997-8/2005 Independent floating Floating<br />

Malaysia<br />

Singapore<br />

1/1975~6/1997 Conventional fixed pegged<br />

to basket<br />

7/1997~8/2005 Conventional fixed pegged<br />

to single currency<br />

1/1975~12/1984 Conventional fixed pegged<br />

to basket<br />

Fixed<br />

Fixed<br />

Fixed<br />

1/1985-8/2005 O<strong>the</strong>r managed floating Intermediate<br />

Taiwan<br />

1/1979~3/1989 Tightly managed floating<br />

4/1989~8/2005 O<strong>the</strong>r managed floating<br />

(<strong>of</strong>ficial or more actual)<br />

Intermediate<br />

Thailand<br />

1/1975~6/1997 Conventional fixed pegged Fixed<br />

to basket<br />

7/1997~8/2005 O<strong>the</strong>r managed floating Intermediate<br />

Data source: IMF website.<br />

31


Appendix 1 Data description and Source<br />

Long-term rate<br />

G7 countries<br />

United States<br />

Canada<br />

United Kingdom<br />

France<br />

Germany<br />

Italy<br />

Japan<br />

Asian countries<br />

Korea<br />

Malaysia<br />

Singapore<br />

Taiwan<br />

Thailand<br />

Series Type Sample period Data source<br />

10 years government bond yield<br />

10 years government long-term bond yield<br />

20 years government bond yield<br />

Government bond yield<br />

Government bond yield<br />

Government bond yield<br />

10 year government bond yield<br />

01/1957- 08/2005 IFS<br />

01/1976- 08/2005 IFS<br />

01/1957- 07/2005 IFS<br />

01/1957- 08/2005 IFS<br />

01/1957- 08/2005 IFS<br />

01/1958-08/2005 IFS<br />

10/1966-07/2007 IFS<br />

5 year government bond yield<br />

05/1973- 06/2005 IFS<br />

5 years government bonds yield<br />

01/1957- 07/2005 IFS<br />

5 years government bonds yield 01/1988- 11/2005<br />

Monetary Authority <strong>of</strong><br />

Singapore<br />

10 year government bond rates<br />

12/1995- 10/2005 TEJ<br />

Government bond Yield<br />

12/1979- 08/2005 IFS<br />

32


Short-term rate<br />

Series Type Sample period Data source<br />

G7 countries<br />

United States 3 months treasury bill rate 01/1964- 08/2005 IFS<br />

Canada 3 months treasury bill 01/1957- 08/2005 IFS<br />

United Kingdom 3 months treasury bill rate 01/1964- 07/2005 IFS<br />

France 3 months treasury bill rate 01/1970- 10/2004 IFS<br />

Germany Treasury bill rate 01/1975- 08/2005 IFS<br />

Italy 3 months treasury bill rate 03/1977-08/2005 IFS<br />

Japan 3 months bank deposit rate 01/1957-07/2005 IFS<br />

Asian countries<br />

Korea Time deposit rate 01/1969- 06/2005 IFS<br />

Malaysia 3-month treasury bill rate 02/1992- 07/2005 IFS<br />

Singapore Treasury bill rate 04/1973- 08/2005 TEJ<br />

Taiwan 3 month time deposits rates 12/1970- 12/2005 TEJ<br />

Thailand 3 months time deposit rate 07/1978- 10/2005 IFS<br />

33


Industrial production index<br />

G7 countries<br />

United States<br />

Canada<br />

United Kingdom<br />

France<br />

Germany<br />

Italy<br />

Japan<br />

Asian countries<br />

Korea<br />

Malaysia<br />

Singapore<br />

Taiwan<br />

Thailand<br />

Series Type Sample period Data source<br />

Industrial production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2000=100)<br />

Manufacturing production index (base year<br />

2000=100)<br />

Industrial production index (base year<br />

2001=100)<br />

Manufacturing production index (base year<br />

2000=100)<br />

01/1957- 08/2005 IFS<br />

01/1995- 08/2005 IFS<br />

01/1957- 08/2005 IFS<br />

01/1957- 08/2005 IFS<br />

01/1958- 08/2005 IFS<br />

01/1957-08/2005 IFS<br />

01/1957-07/2005 IFS<br />

01/1980- 07/2005 IFS<br />

01/1971- 07/2005 IFS<br />

01/1961- 06/2003 TEJ<br />

01/1971- 08/2003 TEJ<br />

01/1987- /2005 TEJ<br />

34


Consumer Prices Index<br />

Series Type Sample period Data source<br />

G7 countries<br />

United States<br />

Consumer prices index (base year 2000=100)<br />

01/1957- 08/2005 IFS<br />

Canada<br />

Consumer prices index (base year 2000=100)<br />

01/1957- 08/2005 IFS<br />

United Kingdom<br />

Consumer prices index- (base year 2000=100)<br />

01/1957- 08/2005 IFS<br />

France<br />

Consumer prices index (base year 2000=100)<br />

01/1957- 08/2004 IFS<br />

Germany<br />

Consumer prices index (base year 2000=100)<br />

01/1991- 08/2005 IFS<br />

Italy<br />

Consumer prices index (base year 2000=100)<br />

01/1957-08/2005 IFS<br />

Japan<br />

Consumer prices index (base year 2000=100)<br />

01/1957-07/2005 IFS<br />

Asian countries<br />

Korea Consumer prices index (base year 2000= 100) 01/1970- 08/2005 IFS<br />

Malaysia Consumer prices index ( base year 000=100) 01/1957- 07/2005 IFS<br />

Singapore Consumer prices index (base year 2000=100) 01/1961- 07/2005 IFS<br />

Taiwan Consumer price index (base year 2001=100) 01/1959- 10/2005 TEJ<br />

Thailand Consumer prices index (base year 2000=100) 01/1957- 08/2005 IFS<br />

35


Data description <strong>of</strong> money supply<br />

Series Type Sample period Data source<br />

G7 countries<br />

United States Monetary aggregates (M1) 01/1987- 08/2005 TEJ<br />

Canada Money Supply 01/1961- 01/2005 TEJ<br />

United Kingdom Money supply (M0) 01/1987- 03/2005 TEJ<br />

France Money supply (M1) 01/1961- 12/1998 TEJ<br />

Germany Money supply 01/1961- 12/1998 IFS<br />

Italy Money supply 01/1961-12/1998 TEJ<br />

Japan Monetary aggregates (M1) 01/1964- 03/2005 TEJ<br />

Asian<br />

Korea<br />

Malaysia<br />

Singapore<br />

Taiwan<br />

Money supply (M1)<br />

Money Supply (M1)<br />

Money Supply (M1)<br />

Money Supply (M1)<br />

01/1961- 12/2004<br />

01/1960- 12/2004<br />

06/1969- 01/2005<br />

07/1961- 08/2004<br />

Thailand Money Supply (M1) 01/1961- 01/2005 TEJ<br />

Data description <strong>of</strong> oil price<br />

Describer Sample period <strong>of</strong> oil price Data source <strong>of</strong> oil price<br />

Oil price 3 SPOT PRICE INDEX 01/1957- 08/2005 IFS<br />

TEJ<br />

TEJ<br />

TEJ<br />

TEJ<br />

36

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