• Title/Summary/Keyword: X-13-ARIMA

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A Comparison Study of Seasonal Adjusted Series using the X-13ARIMA-SEATS (X-13ARIMA-SEATS로의 전환을 위한 계절조정결과 비교)

  • Lee, Geung-Hee;Lee, Hyeyoung
    • The Korean Journal of Applied Statistics
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    • v.27 no.1
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    • pp.133-146
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    • 2014
  • The United States Census Bureau released a new version of X-13ARIMA-SEATS that integrates X-12-ARIMA with TRAMO-SEATS. This paper compares a seasonal adjusted series from X-13ARIMA-SEATS and those from X-12-ARIMA. An X11 filter and SEATS filter were used for the X-13ARIMA-SEATS. The result of the comparison suggests that seasonal adjusted series using X-13ARIMA-SEATS with the X11 filter are similar to those of X-12-ARIMA.

A Korean Seasonal Adjustment Program BOK-X-12-ARIMA (한국형 계절변동조정 프로그램 BOK-X-12-ARIMA)

  • 이긍희
    • The Korean Journal of Applied Statistics
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    • v.13 no.2
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    • pp.225-236
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    • 2000
  • To compile seasonally-adjusted statistics for Korean economic statistics accurately. it is necessary to develop a Korean seasonal adjustment program. In this paper. the Korean seasonal adjustment program BOK-X-12-ARIMA, developed through modification of the US. Bureau of the Census's X-12-ARIT\IA, is explained in detail.

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New seasonal moving average filters for X-13-ARIMA (X-13-ARIMA에서의 새로운 계절이동평균필터 개발 연구)

  • Shim, Kyuho;Kang, Gunseog
    • The Korean Journal of Applied Statistics
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    • v.29 no.1
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    • pp.231-242
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    • 2016
  • X-13-ARIMA (a popular time series analysis software) provides $3{\times}3$, $3{\times}5$, $3{\times}9$, $3{\times}15$ moving average filters for seasonal adjustment. However, there has been questions on their performance and the need for new filters is a constant topic due to Korean economic time series often containing higher irregularity and more various seasonality than other countries. In this study, two newly developed seasonal moving average filters, $3{\times}7$ and $3{\times}11$, are introduced. New filters were implemented in X-13-ARIMA and applied to 15 economic time series to demonstrate their suitability and reliability. The result shows that some series are more stable when using new seasonal moving average filters. More accurate time series analyses would be possible if newly proposed filters are used together with existing filters.

Seasonal adjustment in Korean economic statistics and major issues (우리나라 경제통계의 계절조정 현황과 주요 쟁점)

  • Lee, Geung-Hee
    • The Korean Journal of Applied Statistics
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    • v.29 no.1
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    • pp.205-220
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    • 2016
  • Seasonal adjustment is useful to provide a better understanding of underlying trends in Korean economic statistics. The seasonal component also includes calendar effects such as Seol and Chuseok. Most popular seasonal adjustment methods are X-12-ARIMA of the U.S. Bureau of the Census and TRAMO-SEATS of the Bank of Spain. Statistics Korea and the Bank of Korea compile seasonally adjusted series of several Korean economic statistics. This paper illustrates basic principles for seasonal adjustment and the current status of seasonal adjustment in Korea based on previous research. In addition, several issues on seasonal adjustment are addressed.

A Comparison of Seasonal Adjustment Methods: An Application of X-13A-S Program on X-12 Filter and SEATS (X-13A-S 프로그램을 이용한 계절조정방법 분석 - X-12 필터와 SEATS 방법의 비교 -)

  • Lee, Hahn-Shik
    • The Korean Journal of Applied Statistics
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    • v.23 no.6
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    • pp.997-1021
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    • 2010
  • This paper compares the two most widely used seasonal adjustment methods: the X-12-ARIMA and TRAMO-SEATS procedures. The basic features of these methods are discussed and compared in both their theoretical and empirical aspects. In doing so, the X-13A-S program is used to reevaluate their applicability to Korean macroeconomic data by considering possible structural breaks in the series. The finding is that both methods provide very reliable and stable estimates of seasonal factors and seasonally adjusted data. As for the empirical comparisons, TRAMO-SEATS appears to outperform X-12-ARIMA, although the results are somewhat mixed depending on the comparison criteria used and on the series under analysis. In particular, the performance of TRAMO-SEATS turns out to compare more favorably when seasonal adjustment is carried out to each sub-samples (by taking possible structural breaks into account) than when the whole sample period is used. The result suggests that as the model-based TRAMO-SEATS has a considerable theoretical appeal, some features of TRAMO-SEATS should further be incorporated into X-12-ARIMA until a standard and integrated procedure is reached by combining the theoretical coherence of TRAMO-SEATS and the empirical usefulness of X-12-ARIMA.

A Study on the Seasonal Adjustment of Time Series and Demand Forecasting for Electronic Product Sales (전자제품 판매매출액 시계열의 계절 조정과 수요예측에 관한 연구)

  • Seo, Myeong-Yul;Rhee, Jong-Tae
    • Journal of Applied Reliability
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    • v.3 no.1
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    • pp.13-40
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    • 2003
  • The seasonal adjustment is an essential process in analyzing the time series of economy and business. One of the powerful adjustment methods is X11-ARIMA Model which is popularly used in Korea. This method was delivered from Canada. However, this model has been developed to be appropriate for Canadian and American environment. Therefore, we need to review whether the X11-ARIMA Model could be used properly in Korea. In this study, we have applied the method to the annual sales of refrigerator sales in A electronic company. We appreciated the adjustment by result analyzing the time series components such as seasonal component, trend-cycle component, and irregular component, with the proposed method. Additionally, in order to improve the result of seasonal adjusted time series, we suggest the demand forecasting method base on autocorrelation and seasonality with the X11-ARIMA PROC.

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Seasonal adjustment for monthly time series based on daily time series (일별 시계열을 이용한 월별 시계열의 계절조정)

  • Geung-Hee Lee
    • The Korean Journal of Applied Statistics
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    • v.36 no.5
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    • pp.457-471
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    • 2023
  • The monthly series is an aggregation of daily values. In the absence of observable daily data, calendar effects such as trading day and holidays are estimated using a RegARIMA model. However, if the daily series were observable, these calendar effects could be estimated directly from the daily series, potentially improving the seasonal adjustment of the monthly time series. In this paper, we propose a method to improve the seasonal adjustment of monthly time series by using calendar variation estimation based on daily time series. We apply this seasonal adjustment method to three monthly time series and compare our results with those obtained using X-13ARIMA-SEATS.

A Time Series Analysis for the Monthly Variation of $SO_2$ in the Certain Areas (ARIMA model에 의한 서울시 일부지역 $SO_2$ 오염도의 월변화에 대한 시계열분석)

  • Kim, Kwang-Jin;Lee, Sang-Hun;Chung, Yong
    • Journal of Korean Society for Atmospheric Environment
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    • v.4 no.2
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    • pp.72-81
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    • 1988
  • The typical ARIMA model which was developed by Box and Jenkins, was applied to the monthly $SO_2$ data collected at Seoungsoo and Oryudong in metropolitan area over five years, 1982 to 1986. To find out the changing pattern of $SO_2$ concentration, autocorrelation and partial autocorrelation analysis were undertaken. The three steps of time series model building were followed and the residual series was found to be a random white noise. The results of this study is summarized as follows. 1) The monthly $SO_2$ series was found to be a non-stationary series which which has a periodicity of 12 months. After eliminating the periodicity by differencing, the monthly $SO_2$ series became a stationary series. 2) The ARIMA seasonal model of the $SO_2$ was determined to be ARIMA $(1, 0, 0)(0, 1, 0,)_{12}$ model. 3) The model equations based on the prediction were: for Seoungsoodong: $Y_t = 0.5214Y_{t-1} + Y_{t-12} - 0.5214Y_{t-13} + a_t$ for Oryudong: $Y_t = 0.8549Y_{t-1} + Y_{t-12} - 0.8549Y_{t-13} + a_t$ 4) The validity of the model identified was checked by compairing the measured $SO_2$ values and one-month-ahead predicted values. The result of correlation and regression analysis is as follows. Seoungsoodong: $Y = 0.8710X + 0.0062 r = 0.8768$ Oryudong : $Y = 0.8758X + 0.0073 r = 0.9512$

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