Forecasting
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Forecasting
Why forecast?
Features Common to all Forecasts
∙Conditions in the past will continue in the future
∙Rarely perfect
∙Forecasts for groups tend to be more accurate than forecasts for individuals ∙Forecast accuracy declines as time horizon increases
Elements of a Good Forecast
∙Timely
∙Accurate
∙Reliable (should work consistently)
∙Forecast expressed in meaningful units
∙Communicated in writing
∙Simple to understand and use
Steps in Forecasting Process
∙Determine purpose of the forecast
∙Establish a time horizon
∙Select forecasting technique
∙Gather and analyze the appropriate data
∙Prepare the forecast
∙Monitor the forecast
Types of Forecasts
∙Qualitative
o Judgment and opinion
o Sales force
o Consumer surveys
o Delphi technique
∙Quantitative
o Regression and Correlation (associative)
o Time series
Forecasts Based on Time Series Data
∙What is Time Series?
∙Components (behavior) of Time Series data
o Trend
o Cycle
o Seasonal
o Irregular
o Random variations
Naïve Methods
Naïve Forecast – uses a single previous value of a time series as the basis of a forecast.
Techniques for Averaging
∙What is the purpose of averaging?
∙Common Averaging Techniques
o Moving Averages
o Exponential smoothing
Moving Average
Exponential Smoothing
Techniques for Trend
Linear Trend Equation
line the of slope at of value pe riod time for fore cast from pe riods time of numbe r spe cifie d =====b t
y a t
y t t where t t 0:
Curvilinear Trend Equation
line the of slope at of value pe riod time for fore cast from pe riods time of numbe r spe cifie d =====b t
y a t
y t t where t t 0:
Techniques for Seasonality
∙ What is seasonality?
∙ What are seasonal relatives or indexes?
∙ How seasonal indexes are used:
o Deseasonalizing data
o Seasonalizing data
∙ How indexes are computed (see Example 7 on page 109)
Accuracy and Control of Forecasts
Measures of Accuracy
o Mean Absolute Deviation (MAD)
o Mean Squared Error (MSE)
o Mean Absolute Percentage Error (MAPE) Forecast Control Measure
o Tracking Signal
Mean Absolute Deviation (MAD)
Mean Squared Error (or Deviation) (MSE)
Mean Square Percentage Error (MAPE)
Tracking Signal
Problems:
2 – Plot, Linear, MA, exponential Smoothing
5 – Applying a linear trend to forecast
15 – Computing seasonal relatives
17 – Using indexes to deseasonalize values
26 – Using MAD, MSE to measure forecast accuracy