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Forecasting
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Introduction What: Forecasting Techniques Where: Determine Trends
Why: Make better decisions
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What is Forecasting? The art and science of predicting future events
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Time Horizon Short Range – 3 – 12 months
Medium Range – 3 months – 3 years Long Range – 3+ years
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Where do we Use Forecasts?
Economic Forecast Inflation rate Exchange Rate Technological Forecast Probabilities of new discoveries Time to commercialize technologies Demand Forecast
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Impact of Forecasts Human Resources: forecast gives warning of need to hire or lay off Production Capacity: forecast gives warning of need for more or less capacity Supply Chain: forecast gives warning of need for more or less inputs to production
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How to Make a Forecast Determine use of forecast
Select variable to be forecasted Determine time horizon Select forecasting model Gather data Make forecast Implement results and review model
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Qualitative Methods Jury of Executive Opinion Sales Force Composite
Delphi Consumer Marketing Survey
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Quantitative Methods Time Series Associative
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Time Series Methods A sequence of evenly spaced data points (weekly, monthly, quarterly, etc) Future values predicted only from past values X axis is always time
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Example of a Time Series
Year 1 2 3 4 Seasonal peaks Trend component Actual demand line Average demand over four years Demand for product or service Random variation
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Trend Upward or downward pattern
Due to changes in income, population, technology, etc Several years duration Time Demand © T/Maker Co.
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Seasonality Repeating pattern over a period
Could be quarterly, monthly, weekly Due to weather or customs Time Demand Summer © T/Maker Co.
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Cycles Pattern that occurs over several years
Affected by political events or international turmoil Time Demand Cycle
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Random Variations Erratic, unsystematic
Caused by random chance and unusual situations Short duration, non-repeating
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Naïve Approach Forecast for next period is the same as demand in most recent period
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Moving Average Approach
MA n Demand in Previous Periods
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Weighted Moving Average
Σ(Weight for period n) (Demand in period n) WMA = ΣWeights
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Exponential Smoothing
Ft = Ft-1 + (At-1 - Ft-1)
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MAD
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MSE
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Exponential Smoothing With Trend Adjustment
Ft = (At) + (1- )Ft-1 + Tt-1 Tt = (Ft - Ft-1) + (1- )Tt-1
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Linear Trend Projection
Equation: Slope: Y-Intercept:
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Seasonal Variations Calculate average historical demand for each season Compute average demand over all periods Compute a seasonal index – historical demand / average demand Estimate next year’s total demand Divide estimate by number of seasons, multiply by seasonal index
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Regression Analysis An associative method
Find the relationship between an independent variable and a dependant variable Independent variable is a variable other than time
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Regression Analysis Equation: Slope: Y-Intercept:
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Standard Error of Estimate
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What Does Standard Error Mean?
Standard Deviation of data forming the regression line. If error becomes large, regression data is widely dispersed and less reliable
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Correlation Coefficient
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What Does Correlation Coefficient Mean?
Strength of linear relationship between independent variable and dependant variable A number between +1 and -1
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What Does Correlation Coefficient Mean?
-1.0 +1.0 Perfect Positive Correlation Increasing degree of negative correlation -.5 +.5 Perfect Negative Correlation No Correlation Increasing degree of positive correlation
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Coefficient of Determination
Percent of variation in dependant variable that is explained by the regression equation
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Evaluating the Forecast
Monitor the forecast with a tracking signal = RSFE / MAD Small deviations are ok and should cancel each other out over time A consistent tendency for the forecast to be higher or lower than actual values is called a bias error
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Tracking Signal Limits
+/- 2, 3 or 4 MAD’s Smaller range = less tollerance of error But smaller range = higher costs
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Other Ways to Forecast Adaptive Smoothing – Exponential smoothing constants adapted when tracking signal outside limits Focus Forecasting – Computer tries all forecast methods and selects best fit for next month’s forecast
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