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    ForecastingLecture 10

    Objective

    To know the concept of forecasting To know the difference between a quantitative

    and qualitative forecasting

    To know the basic concepts of the statisticalforecasting techniques

    Forecasting

    Is an activity that calculates/predicts some future eventsor conditions, usually as a result of rational study or

    analysis of pertinent data

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    Qualitative and

    Quantitative Forecasting

    Qualitative is an intuitive and educated guess Quantitative is based on some deterministic or statistical

    model and historical data

    Requirements in

    Forecasting

    Sophisticated modeling Efficient data architecture, warehouse Computing technology Computational statistics The data/time series

    Sources of Data

    POS database Credit history Usage history Economic indicators Consumer panel survey Sales monitoring Retail audit Data retailers Meta-analysis

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    Demand Forecasting

    New product is launched/Existing one is relaunched Increase demand? Coping with the demand Strategic planning

    Demand is not limited There is competition Regulations

    Demand Forecasting

    Can we keep up with the demand? How do we create new demand?

    Activation Promotion Loyalty incentives

    Sales Performance

    Historical vs Drivers of Sales Historical

    Patterns Seasonality Trend Cycle Irregular Patterns

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    Sales Performance

    Drivers of Sales Marketing Distribution Availability Pricing Consumers Capability Consumers Behavior

    Roles of Forecasting

    Models

    Customer Relations Management Activation Promotion Loyalty Pricing Strategy

    Business Insights (minimize the pains of trial and errors) Maintain C, Expand DE, Attract AB

    Roles of Forecasting

    Models

    Consumer Insights (deliver the right goods and services) Preference Profile Needs

    Implications Minimize adhoc, routine studies More in-house research capabilities required

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    Features Common to All

    Forecast

    Forecasting techniques generally assume that the sameunderlying causal system that existed in the past will

    continue to exist in the future

    Forecasts are rarely perfect; actual results usually differfrom predicted values

    Features Common to All

    Forecasting

    Forecasts for groups of items tend to be more accuratethan forecasts for individual items because forecasting

    errors among items in a group usually have a canceling

    effect

    Forecast accuracy decreases as the time period coveredby the forecastthe time horizonincreases

    Elements of a Good

    Forecast

    Features Common to All Forecast The forecast should be accurate and the degree of

    accuracy should be stated

    The forecast should be reliable The forecast should be expressed in meaningful units The forecast should be in writing The forecasting technique should besimple to understand

    and use

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    Forecast Based on Time

    Series

    A time series is a time-ordered sequence of observationstaken at regular intervals over a period of time (e.g.,

    hourly, daily, weekly, monthly, quarterly, annually).

    Analysis of time series data requires the analyst toidentify the underlying behavior of the series. This can

    often be accomplished by merelyplotting the data and

    visually examining the plot.

    Trend

    Trend refers to a long-term upward or downwardmovement in the data. Population shifts, changing

    incomes, and cultural changes often account for such

    movements

    Forecasting System

    Cycles are wavelike variations of more than one yearsduration. These are often related to a variety of economic,

    political, and even agricultural conditions.

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    Exponential Smoothing

    Exponential smoothing is a sophisticated weightedaveraging method that is still relatively easy to use and

    understand. Each new forecast is based on the previous

    forecast plus a percentage of the difference between that

    forecast and the actual value of the series at that point:

    Exponential Smoothing

    Next Forecast = Previous forecast + !(Actual Previous forecast)

    where (Actual = Previous forecast) represents the forecast error and

    = is a percentage of the error

    Ft =Forecast for period t Ft-1 = Forecast for the previous period != Smoothing constant At-1 = Actual demand or sales for the previous period

    Ft = (a!!)F

    t!1+!A

    t!1

    Exponential Smoothing

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    Trend Equation

    Trend Equation

    yt =

    a+bt

    b =n ty! " t! y!n t2! " t!( )

    2

    a =y

    ! "b t

    !n

    t = specified number of time periods from t = 0

    yt = forecast for the period t

    a = value of yt at t = 0

    b = slope of the line

    n = Number of periods

    y = Value of the time series

    Trend Equations

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    Simple Linear Regression

    b =n xy!( )" x!( ) y!( )

    n x2!( )" x!( )2

    a =y! " b x!

    n

    n = number of paired observations

    Correlation

    A measure of the strength and direction of relationshipbetween two variables

    can range from -1.00 to +1.00 +1.00 indicates that changes in one variable are always

    matched by changes in the other

    -1.00 indicates that increases in one variable are matchedby decreases in the other

    Correlation

    0 = indicates little linear relationship between twovariables

    r =

    n xy!( )" x!( ) y!( )n x

    2!( )" x!( )2

    # n y2!( )" y!( )2

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    Assumptions on Linear

    Regression Analysis

    Variations around the line are random Deviations around the line should be normally distributed Predictions are being made only within the range of

    observed values

    Guidelines in Getting the

    Best Result

    Always plot the data to verify that a linear relationship isappropriate

    The data may be time-dependent A small correlation may imply that other variables are

    important

    Weaknesses of Linear

    Regression

    Simple linear regression applies only to linearrelationships with one independent variable

    One needs a considerable amount of data to establish therelationshipin practice, 20 or more observations

    All observations are weighted equally

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    Measuring Forecast

    Accuracy

    Forecast accuracy is a significant factor when decidingamong forecasting alternatives. Accuracy is based on the

    historical error performance of a forecast

    Mean Absolute Deviation (MAD) Mean Squared Error (MSE)

    MAD and MSE

    MAD=Actual =Forecast!

    n

    MSE =Actual"Forecast( )

    2

    !n"1

    CONTROLLING THE

    FORECAST

    It is necessary to monitor forecast errors to ensure that theforecast is performing adequately.

    The model may be inadequate due to (a) the omission of animportant variable, (b) a change or shift in the variable that

    the model cannot deal with (e.g., sudden appearance of a

    trend or cycle), or (c) the appearance of a new variable (e.g.,

    new competitor).

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    CONTROLLING THE

    FORECAST

    Irregular variations may occur due to severe weather orother natural phenomena, temporary shortages or

    breakdowns, catastrophes, or similar events

    The forecasting technique may be used incorrectly or theresults misinterpreted

    There are always random variations in the data.Randomness is the inherent variation that remains in the

    data after all causes of variation have been accounted for

    TRACKING SIGNAL

    TRACKING_ SIGNAL =Actual!Forecast( )"

    MAD

    Control Limits

    UCL = 0+z MSE

    LCL = 0!

    z MSE

    Where:

    Square Root of MSE = standard deviation

    z = Number of standard deviations; 2 and 3 are the typical

    values

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    Summary

    Summary