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Chapter 3

Chapter 3 . Forecasting. Chapter 3: Learning Objectives. You should be able to: List the elements of a good forecast Outline the steps in the forecasting process Describe at least three qualitative forecasting techniques and the advantages and disadvantages of each

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Chapter 3

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  1. Chapter 3 Forecasting

  2. Chapter 3: Learning Objectives Instructor Slides • You should be able to: • List the elements of a good forecast • Outline the steps in the forecasting process • Describe at least three qualitative forecasting techniques and the advantages and disadvantages of each • Compare and contrast qualitative and quantitative approaches to forecasting • Know definition of time-series behaviors. • Describe averaging techniques (moving average, weighted moving average, and exponential smoothing) and linear regression analysis, and solve typical problems • Explain and calculate three measures of forecast accuracy (MAD, MSE, MAPE) • Assess the major factors and trade-offs to consider when choosing a forecasting technique 3-2

  3. You don’t need to prepare following topics for exam • 1. Trend-adjusted exponential smoothing • 2. Techniques for seasonality (knowing definition of seasonality is enough) • 3. Techniques for cycles (knowing definition of cycles is enough) • 4. For linear regression calculation (a and b, correlation), formula will be provided in exam (if there’re questions), but you need to memorize three accuracy measures, and three averaging technique formula. • 5. Monitoring the forecast (just ignore this) Instructor Slides

  4. Forecast • Forecast – a statement about the future value of a variable of interest • We make forecasts about such things as weather, demand, and resource availability • Forecasts are an important element in making informed decisions 3-4 Instructor Slides

  5. Two Important Aspects of Forecasts • Expected level of demand (or other variable) • The level of demand may be a function of some structural variation such as trend or seasonal variation • Accuracy • Related to the potential size of forecast error 3-5 Instructor Slides

  6. Techniques assume some underlying causal system that existed in the past will persist into the future Forecasts are not perfect Forecasts for groups of items are more accurate than those for individual items (cancelling effect) Forecast accuracy decreases as the forecasting horizon increases Features Common to All Forecasts 3-6 Instructor Slides

  7. The forecast should be timely should be accurate should be reliable should be expressed in meaningful units should be in writing technique should be simple to understand and use should be cost effective Elements of a Good Forecast 3-7 Instructor Slides

  8. Determine the purpose of the forecast Establish a time horizon Obtain, clean, and analyze appropriate data Select a forecasting technique Make the forecast Monitor the forecast Steps in the Forecasting Process 3-8 Instructor Slides

  9. Forecast Accuracy and Control • Forecasters want to minimize forecast errors • It is nearly impossible to correctly forecast real-world variable values on a regular basis • So, it is important to provide an indication of the extent to which the forecast might deviate from the value of the variable that actually occurs • Forecast accuracy should be an important forecasting technique selection criterion • Error = Actual – Forecast • If errors fall beyond acceptable bounds, corrective action may be necessary 3-9 Instructor Slides

  10. Forecast Accuracy Metrics MAD weights all errors evenly MSE weights errors according to their squared values MAPE weights errors according to relative error Instructor Slides 3-10

  11. Forecast Error Calculation Instructor Slides 3-11

  12. Qualitative Forecasting Qualitative techniques permit the inclusion of soft information such as: Human factors Personal opinions Hunches These factors are difficult, or impossible, to quantify Quantitative Forecasting Quantitative techniques involve either the projection of historical data or the development of associative methods that attempt to use causal variables to make a forecast These techniques rely on hard data Forecasting Approaches 3-12 Instructor Slides

  13. Forecasting Approaches (another classification)* • Judgmental forecasts: forecast that use subjective inputs such as opinions from consumer surveys, sales staff, managers, executives, and experts. • Time-series forecasts: forecasts that project patterns identified in recent time-series observations. • Associative model: forecasting technique that uses explanatory variables to predict future demand. Instructor Slides

  14. Time-Series Forecasts • Forecasts that project patterns identified in recent time-series observations • Time-series - a time-ordered sequence of observations taken at regular time intervals • Assume that future values of the time-series can be estimated from past values of the time-series 3-14 Instructor Slides

  15. Trend-long-term upward of downward movement Seasonality-short-term regular variations related to the calendar or time of day Cycles-wavelike variations lasting more than one year Irregular variations-caused by unusual circumstances, not reflective of typical behavior Random variation-residual variations after all other behaviors are accounted for Time-Series Behaviors 3-15 Instructor Slides

  16. Time-Series Behaviors 3-16 Instructor Slides

  17. Naïve Forecast Uses a single previous value of a time series as the basis for a forecast The forecast for a time period is equal to the previous time period’s value Can be used with a stable time series seasonal variations trend Time-Series Forecasting - Naïve Forecast 3-17 Instructor Slides

  18. These techniques work best when a series tends to vary about an average Averaging techniques smooth variations in the data They can handle step changes or gradual changes in the level of a series Techniques Moving average Weighted moving average Exponential smoothing Time-Series Forecasting – Averaging (Smoothing) 3-18 Instructor Slides

  19. Moving Average • Technique that averages a number of the most recent actual values in generating a forecast Instructor Slides 3-19

  20. As new data become available, the forecast is updated by adding the newest value and dropping the oldest and then re-computing the average The number of data points included in the average determines the model’s sensitivity Fewer data points used-- more responsive More data points used-- less responsive Moving Average 3-20 Instructor Slides

  21. Weighted Moving Average • The most recent values in a time series are given more weight in computing a forecast • The choice of weights, w, is somewhat arbitrary and involves some trial and error Instructor Slides 3-21

  22. Exponential Smoothing • A weighted averaging method that is based on the previous forecast plus a percentage of the forecast error Instructor Slides 3-22

  23. Linear trend equation Non-linear trends Techniques for Trend 3-23 Instructor Slides

  24. Linear Trend • A simple data plot can reveal the existence and nature of a trend • Linear trend equation 3-24 Instructor Slides

  25. Slope and intercept can be estimated from historical data Estimating slope and intercept 3-25 Instructor Slides

  26. Seasonality – regularly repeating movements in series values that can be tied to recurring events Expressed in terms of the amount that actual values deviate from the average value of a series Models of seasonality Additive Seasonality is expressed as a quantity that gets added to or subtracted from the time-series average in order to incorporate seasonality Multiplicative Seasonality is expressed as a percentage of the average (or trend) amount which is then used to multiply the value of a series in order to incorporate seasonality Techniques for Seasonality* 3-26 Instructor Slides

  27. Models of Seasonality 3-27 Instructor Slides

  28. Seasonal Relatives • Seasonal relatives • The seasonal percentage used in the multiplicative seasonally adjusted forecasting model • Using seasonal relatives • To deseasonalize data • Done in order to get a clearer picture of the nonseasonal (e.g., trend) components of the data series • Divide each data point by its seasonal relative • To incorporate seasonality in a forecast • Obtain trend estimates for desired periods using a trend equation • Add seasonality by multiplying these trend estimates by the corresponding seasonal relative Instructor Slides 3-28

  29. Cycles are similar to seasonal variations but are of longer duration Explanatory approach Search for another variable that relates to, and leads, the variable of interest Housing starts precede demand for products and services directly related to construction of new homes If a high correlation can be established with a leading variable, an equation can be developed that describes the relationship, enabling forecasts to be made Techniques for Cycles* 3-29 Instructor Slides

  30. Associative techniques are based on the development of an equation that summarizes the effects of predictor variables Predictor variables - variables that can be used to predict values of the variable of interest Home values may be related to such factors as home and property size, location, number of bedrooms, and number of bathrooms Associative Forecasting Techniques 3-30 Instructor Slides

  31. Regression - a technique for fitting a line to a set of data points Simple linear regression - the simplest form of regression that involves a linear relationship between two variables The object of simple linear regression is to obtain an equation of a straight line that minimizes the sum of squared vertical deviations from the line (i.e., the least squares criterion) Simple Linear Regression 3-31 Instructor Slides

  32. Least Squares Line Instructor Slides 3-32

  33. Correlation Coefficient • Correlation, r • A measure of the strength and direction of relationship between two variables • Ranges between -1.00 and +1.00 • r2, square of the correlation coefficient (only in 2 variable case) • A measure of the percentage of variability in the values of y that is “explained” by the independent variable • Ranges between 0 and 1.00 Instructor Slides 3-33

  34. Simple Linear Regression Assumptions • Variations around the line are random • Deviations around the average value (the line) should be (approximately) normally distributed • Predictions are made only within the range of observed values 3-34 Instructor Slides

  35. Always plot the line to verify that a linear relationship is appropriate The data may be time-dependent. If they are use analysis of time series use time as an independent variable in a multiple regression analysis A small correlation may indicate that other variables are important Issues to consider* 3-35 Instructor Slides

  36. Choosing a Forecasting Technique • Factors to consider • Cost • Accuracy • Availability of historical data • Availability of forecasting software • Time needed to gather and analyze data and prepare a forecast • Forecast horizon 3-36 Instructor Slides

  37. Using Forecast Information 3-37 Instructor Slides • Reactive approach • View forecasts as probable future demand • React to meet that demand • Proactive approach • Seeks to actively influence demand • Advertising • Pricing • Product/service modifications • Generally requires either an explanatory model or a subjective assessment of the influence on demand

  38. Excel Demo Instructor Slides

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