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西南交通大学:《管理统计学》(双语版) 第14章 时间序列分析

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Component Factors of the Time-Series Model Smoothing of Data Series Moving Averages Exponential Smoothing Least Square Trend Fitting and Forecasting Linear, Quadratic and Exponential Models Autoregressive Models Choosing Appropriate Models Monthly or Quarterly Data
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第14章时间序列分析 nalysIs

第14章 时间序列分析 Time-Series Analysis

本章概要 Component Factors of the Time-Series model Smoothing of Data Series 口 Moving averages a Exponential Smoothing Least square Trend Fitting and forecasting a Linear, Quadratic and Exponential Models Autoregressive models Choosing Appropriate models Monthly or Quarterly data

本章概要 • Component Factors of the Time-Series Model • Smoothing of Data Series  Moving Averages  Exponential Smoothing • Least Square Trend Fitting and Forecasting  Linear, Quadratic and Exponential Models • Autoregressive Models • Choosing Appropriate Models • Monthly or Quarterly Data

What Is Time-series A Quantitative Forecasting Method to Predict Future values Numerical Data Obtained at regular Time Intervals Projections Based on Past and Present Observations Example: Year:19941995199619971998 aes 75.374.278.579780.2

What Is Time-Series • A Quantitative Forecasting Method to Predict Future Values • Numerical Data Obtained at Regular Time Intervals • Projections Based on Past and Present Observations • Example: Year:1994 1995 1996 1997 1998 Sales: 75.3 74.2 78.5 79.7 80.2

Time-Series Components 时间序列的组成 Trend Cyclical Time-Series Seasonal Random

Time-Series Components 时间序列的组成 Time-Series Cyclical Random Trend Seasonal

Trend Component 趋势项 Overall Upward or Downward movement Data Taken over a period of years Sales Upward trend Time

Trend Component 趋势项 • Overall Upward or Downward Movement • Data Taken Over a Period of Years Sales Time

Cyclical component 周期项 Upward or Downward Swings May vary in Length Usually Lasts 2-10 Years Sales Cycle Time

Cyclical Component 周期项 • Upward or Downward Swings • May Vary in Length • Usually Lasts 2 - 10 Years Sales Time

Seasonal Component 季节项 Upward or Downward Swings Regular Patterns Observed within 1 Year Sales Inter Time Monthly or Quarterly)

Seasonal Component 季节项 • Upward or Downward Swings • Regular Patterns • Observed Within 1 Year Sales Time (Monthly or Quarterly)

Random or lrregular component 随机项 Erratic, Nonsystematic, Random, th esidual? Fluctuations Due to Random variations of 口 Nature 口 Accidents Short duration and Non-repeating

Random or Irregular Component 随机项 • Erratic, Nonsystematic, Random, 慠 esidual?Fluctuations • Due to Random Variations of  Nature  Accidents • Short Duration and Non-repeating

Multiplicative Time-Series Model 相乘时间序列模型 .Used Primarily for Forecasting Observed Value in Time Series is the product of Components For annual data Ti=Trend Y1=T×C;×l Ci Cyclical For Quarterly or monthly Data i =Irregular Y1=71×S;×C1×l i S:= Seasonal

Multiplicative Time-Series Model 相乘时间序列模型 •Used Primarily for Forecasting •Observed Value in Time Series is the product of Components •For Annual Data: •For Quarterly or Monthly Data: i i i i Y = T  C  I i i i i i Y = T  S  C  I Ti = Trend Ci = Cyclical I i = Irregular Si = Seasonal

Moving Averages 移动平均 Used for Smoothing Series of arithmetic means over time Result dependent upon choice of l, length of Period for Computing means For Annual Time-series Should be odd Example: 3-year Moving Average 口 First Average MA(3/≈y1+Y2+Y 3 口 Second Average: MA(3) 2+Y3+Y 3

Moving Averages 移动平均 • Used for Smoothing • Series of Arithmetic Means Over Time • Result Dependent Upon Choice of L, Length of Period for Computing Means • For Annual Time-Series, L Should be Odd • Example: 3-year Moving Average  First Average:  Second Average: 3 3 Y1 Y2 Y3 MA ( ) + + = 3 3 Y2 Y3 Y4 MA ( ) + + =

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