MBA2038 1T10 Wk4 Forecasting

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    MBA 2038

    Operations Management

    Engr. Jovenal M. Arnaiz, PME,MMBMNov 2011

    Forecasting

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    Operations Management

    Module 4: Forecasting

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    Learning Objectives

    Identify or Define:

    Forecasting & strategic importance

    Types of forecasts

    Time horizons

    Approaches to forecasts

    Moving averages

    Exponential smoothing Trend projections

    Regression and correlation analysis

    Measures of forecast accuracy

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    What is Forecasting?

    Art and science ofpredicting a futureevent.

    Underlying basis ofall business decisions

    Production

    Inventory Personnel

    Facilities

    ??

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    ResourcePlanning

    Sales and operationsplanning

    Demandmanagement

    Master productionscheduling

    Detailed capacity

    planning

    Detailed material

    planning

    Material andcapacity plans

    Shop-floorsystems

    Suppliersystems

    Front End

    Engine

    Back end

    Manufacturing Planning and Control System

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    Strategic Importance ofForecasting

    Human Resources Hiring, training,laying off workers

    Capacity Capacity shortages can resultin undependable delivery, loss ofcustomers, loss of market share

    Supply-Chain Management Good

    supplier relations and price advance

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    Long-range forecast 3+ years

    New product planning, facility location,research and development

    Medium-range forecast 3 months to 3 years

    Sales and production planning, budgeting

    Short-range forecast Up to 1 year, generally less than 3 months

    Purchasing, job scheduling, workforcelevels, job assignments, production levels

    Forecasting Time Horizons

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    n uence o ro uct eCycle

    Introduction and growth require longerforecasts than maturity and decline

    As product passes through life cycle,forecasts are useful in projecting

    Staffing levels Inventory levels

    Factory capacity

    Introduction Growth Maturity Decline

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    Product Life Cycle

    Product designand developmentcritical

    Frequent product

    and processdesign changes

    Short productionruns

    High productioncosts

    Limited modelsAttention toquality

    Introduction Growth Maturity Decline

    OM

    Strategy/Iss

    ues

    Forecasting critical

    Product andprocess reliability

    Competitiveproductimprovements andoptions

    Increase capacity

    Shift towardproduct focus

    Enhancedistribution

    Standardization

    Less rapid productchanges moreminor changes

    Optimum capacity

    Increasing stabilityof process

    Long productionruns

    Productimprovement andcost cutting

    Little productdifferentiation

    Costminimization

    Overcapacityin the industry

    Prune line toeliminate itemsnot returninggood margin

    Reducecapacity

    Figure 2.5

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    Types of Forecasts

    Economic forecasts

    Address business cycle inflationrate, money supply, housing starts,etc.

    Technological forecasts

    Predict rate of technological progress

    Impacts development of new products

    Demand forecasts

    Predict sales of existing product

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    Seven Steps in Forecasting

    o Determine the use of the forecast

    o Select the items to be forecasted

    o Determine the time horizon of the

    forecasto Select the forecasting model(s)

    o Gather the data

    o Make the forecasto Validate and implement results

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    The Realities!

    Forecasts are seldom perfect

    Most techniques assume anunderlying stability in the system

    Product family and aggregatedforecasts are more accurate thanindividual product forecasts

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    Forecasting Approaches

    Qualitative Methods

    Used when situation is vague and little data exist,i.e. new products, new technology

    Involves intuition, experience, e.g., forecasting saleson Internet

    Used when situation is stable and historical dataexist, i.e. existing products, current technology

    Involves mathematical techniques, e.g., forecastingsales of color televisions

    Quantitative Methods

    O i f Q lit ti

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    Overview of QualitativeMethods

    Jury of executive opinion

    Delphi method

    Sales force composite

    Consumer Market Survey

    Nave

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    Overview of QuantitativeApproaches

    Moving averages

    Exponentialsmoothing

    Trend projection

    Linear regression

    Time-SeriesModels

    Associative Model

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    Set of evenly spaced numerical data

    Obtained by observing response

    variable at regular time periods

    Forecast based only on past values

    Assumes that factors influencing pastand present will continue influence infuture

    Time Series Forecasting

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    Components of Demand

    Dema

    ndforproductorservice

    | | | |1 2 3 4

    Year

    Average

    demand overfour years

    Seasonal peaks

    Trendcomponent

    Actualdemand

    Randomvariation

    Figure 4.1

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    A series of arithmetic means

    Used if little or no trend

    Used often for smoothing Provides overall impression of data

    over time

    Moving Average Method

    Moving average = demand in previous n periods

    n

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    Used when trend is present

    Older data usually less important

    Weights based on experience andintuition

    Weighted Moving Average

    Weightedmoving average=

    (weight for period n)x (demand in period n)

    weights

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    Exponential Smoothing

    New forecast = last periods forecast+ a(last periods actual demand

    last periods forecast)

    Ft = Ft 1 + a(At 1 - Ft 1)

    where Ft = new forecastFt 1 = previous forecast

    a = smoothing (or weighting)constant (0 a 1)

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    Trend Projections

    Fitting a trend line to historical data points toproject into the medium-to-long-range

    Linear trends can be found using the leastsquares technique

    y = a + bX^

    where y = computed value of the variable to bepredicted (dependent variable)

    a = y-axis interceptb = slope of the regression lineX = the independent variable

    ^

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    Least Squares Method

    Time period

    Values

    ofDependent

    Variable

    Figure 4.4

    Deviation1

    Deviation5

    Deviation7

    Deviation2

    Deviation6

    Deviation4

    Deviation3

    Actual observation(y value)

    Trend line, y = a + bx^

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    Least Squares Method

    Time period

    Values

    ofDependent

    Variable

    Figure 4.4

    Deviation1

    Deviation5

    Deviation7

    Deviation2

    Deviation6

    Deviation4

    Deviation3

    Actual observation(y value)

    Trend line, y = a + bx^

    Least squares methodminimizes the sum of the

    squared errors (deviations)

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    LeastSquares Method

    Equations to calculate the regression variables

    b =Sxy - nxySx2 - nx2

    y = a + bX^

    a = y - bx

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    Common Measures of Error

    Mean Absolute Deviation (MAD)

    MAD = |actual - forecast|

    n

    Mean Squared Error (MSE)

    MSE = (forecast errors)2

    nMean Absolute Percent Error (MAPE)

    MAPE =

    100 |actuali - forecasti|/actuali

    nn

    i = 1

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    Associative Forecasting

    Used when changes in one or more independentvariables can be used to predict the changes in

    the dependent variable

    Most common technique is linearregression analysis

    We apply this technique just as we did inthe time series example

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    Associative Forecasting

    Forecasting an outcome based on predictorvariables using the least squares technique

    y = a + bX^

    where y = computed value of the variable to bepredicted (dependent variable)

    a = y-axis interceptb = slope of the regression linex = the independent variable though to

    predict the value of the dependentvariable

    ^

    Standard Error of the

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    Standard Error of theEstimate

    where y = y-value of each data point

    yc

    = computed value of the dependentvariable, from the regressionequation

    n = number of data points

    Sy,x

    =(y - yc)

    2

    n - 2

    Standard Error of the

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    Standard Error of theEstimate

    Computationally, this equation isconsiderably easier to use

    We use the standard error to set upprediction intervals around the point

    estimate

    Sy,x =y2 - ay - bxy

    n - 2

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    How strong is the linear relationship between thevariables?

    Correlation does not necessarily imply causality!

    Coefficient of correlation, r, measures degree ofassociation

    > Values range from -1 to +1

    Correlation

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    Correlation Coefficient

    r =nSxy - SxSy

    [nSx2 - (Sx)2][nSy2 - (Sy)2]

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    Measures how well the forecast is

    predicting actual values Ratio of running sum of forecast errors

    (RSFE) to mean absolute deviation (MAD)

    Good tracking signal has low values

    If forecasts are continually high or low, theforecast has a bias error

    Monitoring and ControllingForecasts

    Tracking Signal

    M i i d C lli

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    Monitoring and ControllingForecasts

    TrackingSignal

    RSFEMAD

    =

    Trackingsignal =

    (actual demand inperiod i -

    forecast demandin period i)

    (|actual - forecast|/n)

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    Tracking Signal

    Tracking signal

    +

    0 MADs

    Upper control limit

    Lower control limit

    Time

    Signal exceeding limit

    Acceptablerange

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    End of module 4