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    BSI 변동성과 KOSPI 변동성의 관계 = The Relationship between BSI Volatility and KOSPI Volatility

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    https://www.riss.kr/link?id=A103795577

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    다국어 초록 (Multilingual Abstract) kakao i 다국어 번역

    This paper examines the relationship between BSI volatility and KOSPI volatility. BSI indicates economic conditions and trends for the near future. Business survey information reveals expectations of economic agents. Stock price is the present value of expected future cash flow stream. Because expected future cash flows are influenced by expectations of economic agents, BSI and KOSPI may be related each other. Prior studies investigate the relationship between the first moment of BSI and the first moment of KOSPI. This study is distinguished from prior studies in that it investigates the relationship between the second moment of BSI and the second moment of KOSPI. And another contribution is investigating the relationship between BSI permanent volatility and KOSPI permanent volatility and the relationship between BSI transitory volatility and KOSPI transitory volatility.
    The summary statistics show the standard deviation of BSI is higher than that of KOSPI. Excess kurtosis is observed in each series, and the Jarque-Bera normality test reveals non-normalities of two series. Therefore, GARCH type model is appropriate for analyzing these data.
    The procedure used in this paper involves the following steps. First, in order to estimate BSI observed volatility and KOSPI observed volatility, EGARCH model is employed. Because the autocorrelation coefficient of data is not significantly different from zero, the mean equation in EGARCH model does not contain AR(1) term or MA(1) term in each model. In estimated EGARCH model, it turns out that the coefficient of the asymmetric volatility term is statistically significant. In estimated EGARCH model, (alpha) coefficient in the variance equation is smaller than one. Therefore, each estimated conditional variance series is stationary.
    Second, to decompose observed volatility into permanent volatility and transitory volatility, this study employs state space model. State space model is useful in analyzing a time series model that involves unobservable variables. A state space model consists of two equations, namely, a measurement equation and a transition equation. Measurement equation describes the relation between observed variables and unobserved variables. Transition equation describes the behavior of unobserved variables. In this study, observed volatility calculated by EGARCH model is observed variable, and permanent volatility and transitory volatility are unobservable variables. Permanent volatility is the long-run component and is modeled as a random walk with drift. Transitory volatility is the short-run component and is modeled as a stationary process because it passes away with time.
    Third, to test for the existence of unit root, ADF test is used. The appropriate lag order is determined by the SIC. ADF test results show that observed volatility and transitory volatility are stationary series, and permanent volatility is nonstationary series. Therefore, in the cases of observed volatility and transitory volatility, raw data is used in this study. Because BSI permanent volatility and KOSPI permanent volatility are found to be unit root processes, the next step is to check the cointegration between BSI permanent volatility and KOSPI permanent volatility. I use Johansen cointegration tests to examine the existence of long-run relationship. If the series are found to be cointegrated, Granger causality in a VECM should be applied. If a time-series of system includes integrated variables of order one and cointegrating relations, then this system can be more appropriately specified as a VECM rather than VAR. But, if there is no cointegrating relation between variables, they are to be transformed to stationary process by differencing the series. Because Johansen cointegration tests show BSI permanent volatility and KOSPI permanent volatility are not cointegrated, they are to be transformed to stationary process by differencing the series. The null hypotheses of a unit root are rejec...
    번역하기

    This paper examines the relationship between BSI volatility and KOSPI volatility. BSI indicates economic conditions and trends for the near future. Business survey information reveals expectations of economic agents. Stock price is the present value o...

    This paper examines the relationship between BSI volatility and KOSPI volatility. BSI indicates economic conditions and trends for the near future. Business survey information reveals expectations of economic agents. Stock price is the present value of expected future cash flow stream. Because expected future cash flows are influenced by expectations of economic agents, BSI and KOSPI may be related each other. Prior studies investigate the relationship between the first moment of BSI and the first moment of KOSPI. This study is distinguished from prior studies in that it investigates the relationship between the second moment of BSI and the second moment of KOSPI. And another contribution is investigating the relationship between BSI permanent volatility and KOSPI permanent volatility and the relationship between BSI transitory volatility and KOSPI transitory volatility.
    The summary statistics show the standard deviation of BSI is higher than that of KOSPI. Excess kurtosis is observed in each series, and the Jarque-Bera normality test reveals non-normalities of two series. Therefore, GARCH type model is appropriate for analyzing these data.
    The procedure used in this paper involves the following steps. First, in order to estimate BSI observed volatility and KOSPI observed volatility, EGARCH model is employed. Because the autocorrelation coefficient of data is not significantly different from zero, the mean equation in EGARCH model does not contain AR(1) term or MA(1) term in each model. In estimated EGARCH model, it turns out that the coefficient of the asymmetric volatility term is statistically significant. In estimated EGARCH model, (alpha) coefficient in the variance equation is smaller than one. Therefore, each estimated conditional variance series is stationary.
    Second, to decompose observed volatility into permanent volatility and transitory volatility, this study employs state space model. State space model is useful in analyzing a time series model that involves unobservable variables. A state space model consists of two equations, namely, a measurement equation and a transition equation. Measurement equation describes the relation between observed variables and unobserved variables. Transition equation describes the behavior of unobserved variables. In this study, observed volatility calculated by EGARCH model is observed variable, and permanent volatility and transitory volatility are unobservable variables. Permanent volatility is the long-run component and is modeled as a random walk with drift. Transitory volatility is the short-run component and is modeled as a stationary process because it passes away with time.
    Third, to test for the existence of unit root, ADF test is used. The appropriate lag order is determined by the SIC. ADF test results show that observed volatility and transitory volatility are stationary series, and permanent volatility is nonstationary series. Therefore, in the cases of observed volatility and transitory volatility, raw data is used in this study. Because BSI permanent volatility and KOSPI permanent volatility are found to be unit root processes, the next step is to check the cointegration between BSI permanent volatility and KOSPI permanent volatility. I use Johansen cointegration tests to examine the existence of long-run relationship. If the series are found to be cointegrated, Granger causality in a VECM should be applied. If a time-series of system includes integrated variables of order one and cointegrating relations, then this system can be more appropriately specified as a VECM rather than VAR. But, if there is no cointegrating relation between variables, they are to be transformed to stationary process by differencing the series. Because Johansen cointegration tests show BSI permanent volatility and KOSPI permanent volatility are not cointegrated, they are to be transformed to stationary process by differencing the series. The null hypotheses of a unit root are rejec...

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    국문 초록 (Abstract) kakao i 다국어 번역

    본 연구에서는 기업 경영자들의 기대에 있어서의 불안정성을 나타내는 BSI(Business Survey Index) 변동성과 주식시장의 불안정성을 나타내는 KOSPI 변동성의 관계를 분석하였다. 주가는 궁극적으로는 경제주체들의 기대에 의해 형성되기 때문에, 대표적인 경제주체라고 할 수 있는 경영자들의 기대를 나타내는 변수와 주가의 관계를 연구하는 것은 투자전략 수립에 있어 의미 있는 연구 분야가 될 것으로 생각된다. 본 연구의 특징은 관측변동성을 상태공간모형을 이용하여 추세 부분에 해당되는 영속적 변동성 부분과 순환적 부분에 해당되는 일시적 변동성 부분으로 분해하여 BSI 변동성과 KOSPI 변동성 간의 관계에 대하여 분석하였다는 것이다. 본 연구의 분석은 첫 번째 단계로, EGARCH모형을 이용하여 BSI 관측변동성과 KOSPI 관측변동성을 계산하였다. 두 번째 단계로, 상태공간모형과 칼만필터링을 이용하여 BSI와 KOSPI 각각의 영속적 변동성과 일시적 변동성을 추정하였다. 세 번째 단계로, 단위근검정을 거친 다음 각 변동성 간의 관계를 분석하기 위하여 그랜저 인과관계 분석을 하였다. 네 번째 단계로, 충격에 대한 각 변수들의 시간에 따른 반응결과를 분석하기 위하여 충격반응분석을 하였다. 그랜저 인과관계 분석에서는 관측변동성, 영속적 변동성, 일시적 변동성 모두에 있어서 BSI와 KOSPI 간에 양방향 그랜저 인과관계를 갖는 것으로 나타났으며 충격반응분석에서는 일반적으로 BSI 변동성과 KOSPI 변동성 간에 서로 정(正)의 관계가 있는 것으로 나타났다.
    번역하기

    본 연구에서는 기업 경영자들의 기대에 있어서의 불안정성을 나타내는 BSI(Business Survey Index) 변동성과 주식시장의 불안정성을 나타내는 KOSPI 변동성의 관계를 분석하였다. 주가는 궁극적으로...

    본 연구에서는 기업 경영자들의 기대에 있어서의 불안정성을 나타내는 BSI(Business Survey Index) 변동성과 주식시장의 불안정성을 나타내는 KOSPI 변동성의 관계를 분석하였다. 주가는 궁극적으로는 경제주체들의 기대에 의해 형성되기 때문에, 대표적인 경제주체라고 할 수 있는 경영자들의 기대를 나타내는 변수와 주가의 관계를 연구하는 것은 투자전략 수립에 있어 의미 있는 연구 분야가 될 것으로 생각된다. 본 연구의 특징은 관측변동성을 상태공간모형을 이용하여 추세 부분에 해당되는 영속적 변동성 부분과 순환적 부분에 해당되는 일시적 변동성 부분으로 분해하여 BSI 변동성과 KOSPI 변동성 간의 관계에 대하여 분석하였다는 것이다. 본 연구의 분석은 첫 번째 단계로, EGARCH모형을 이용하여 BSI 관측변동성과 KOSPI 관측변동성을 계산하였다. 두 번째 단계로, 상태공간모형과 칼만필터링을 이용하여 BSI와 KOSPI 각각의 영속적 변동성과 일시적 변동성을 추정하였다. 세 번째 단계로, 단위근검정을 거친 다음 각 변동성 간의 관계를 분석하기 위하여 그랜저 인과관계 분석을 하였다. 네 번째 단계로, 충격에 대한 각 변수들의 시간에 따른 반응결과를 분석하기 위하여 충격반응분석을 하였다. 그랜저 인과관계 분석에서는 관측변동성, 영속적 변동성, 일시적 변동성 모두에 있어서 BSI와 KOSPI 간에 양방향 그랜저 인과관계를 갖는 것으로 나타났으며 충격반응분석에서는 일반적으로 BSI 변동성과 KOSPI 변동성 간에 서로 정(正)의 관계가 있는 것으로 나타났다.

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    참고문헌 (Reference)

    1 장병기, "주가, 기대심리, 거시경제변수의 장기균형관계: Cointegration을 중심으로" 한국재무관리학회 18 (18): 125-144, 2000

    2 김지열, "민간경제주체들의 기대가 경기 및 주식가격에 미치는 영향" 대한경영학회 17 (17): 2051-2076, 2004

    3 김명직, "금융시계열분석" 경문사 1998

    4 Schwert, G. W, "Why Does Stock Market Volatility Change Over Time?" 44 (44): 1115-1153, 1989

    5 Poterba, J, "The Persistence of Volatility and Stock Market Fluctuations" 76 (76): 1142-1151, 1986

    6 이종원, "RATS를 이용한 계량경제분석" 박영사 2005

    7 Fama, E, "Permanent and Temporary Components of Stock Prices" 96 (96): 246-273, 1988

    8 Brandt, M. W, "On the Relationship between the Conditional Mean and Volatility of Stock Returns: A Latent VAR Approach" 72 (72): 217-257, 2004

    9 Campbell, J, "Have Individual Stocks Become More Volatile? An Empirical Exploration of Idiosyncratic Risk" 56 (56): 1-43, 2001

    10 Bollerslev, T, "Generalized Autoregressive Conditional Heteroskedasticity" 31 (31): 307-328, 1986

    1 장병기, "주가, 기대심리, 거시경제변수의 장기균형관계: Cointegration을 중심으로" 한국재무관리학회 18 (18): 125-144, 2000

    2 김지열, "민간경제주체들의 기대가 경기 및 주식가격에 미치는 영향" 대한경영학회 17 (17): 2051-2076, 2004

    3 김명직, "금융시계열분석" 경문사 1998

    4 Schwert, G. W, "Why Does Stock Market Volatility Change Over Time?" 44 (44): 1115-1153, 1989

    5 Poterba, J, "The Persistence of Volatility and Stock Market Fluctuations" 76 (76): 1142-1151, 1986

    6 이종원, "RATS를 이용한 계량경제분석" 박영사 2005

    7 Fama, E, "Permanent and Temporary Components of Stock Prices" 96 (96): 246-273, 1988

    8 Brandt, M. W, "On the Relationship between the Conditional Mean and Volatility of Stock Returns: A Latent VAR Approach" 72 (72): 217-257, 2004

    9 Campbell, J, "Have Individual Stocks Become More Volatile? An Empirical Exploration of Idiosyncratic Risk" 56 (56): 1-43, 2001

    10 Bollerslev, T, "Generalized Autoregressive Conditional Heteroskedasticity" 31 (31): 307-328, 1986

    11 Harvey, A. C, "Forecasting, Structural Time Series Models and Kalman Filter" Cambridge University Press 1989

    12 Etter, R, "Estimating and Forecasting Production and Orders in Manufacturing Industry from Business Survey Data: Evidence from Switzerland, 1990-2003" 139 (139): 507-534, 2003

    13 Nelson, D, "Conditional Heteroschedasticity in Asset Returns:A New Approach" 59 (59): 347-370, 1991

    14 김종욱, "BSI를 이용한 경제성장률 예측" 한국통계학회 129-134, 2005

    15 Engle, R. F, "A Long-run and Short-run Component Model of Stock Return Volatility, in Cointegration, Causality, and Forecasting-A Festschrift in Honour of Clive W. J. Granger" Oxford University Press 1999

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