MGT-530: Operation Management Module 04: Forecasting Applications

    • Module 04: IntroductionsAttached Files: Chapter 3 PowerPoint Presentation (571.772 KB)In this module, you will focus on the importance of forecasting as it relates to operations management. This will include the meaningful units in forecasting, how those meaningful units may be different in organizations providing services rather than making products, and how writing down the forecast allows multiple people in multiple roles in the organization to give input to the forecast. We will also look at the impact that a forecasting technique has on receiving the level of detail needed for a forecast.

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    • Learning OutcomesRecommend the best forecasting method for a specific business issue.Apply forecasting techniques to specific problems found in an operations management setting.ReadingsRequired:Review Chapter 3 in Operations ManagementReview Chapter 3 PowerPoint PresentationSharma, H. K., Kumari, K., & Kar, S. (2020). A rough set approach for forecasting models. Decision Making: Applications in Management and Engineering, 3(1), 1-21.Recommended: Meade, N. (2020). Evidence for the Selection of Forecasting Methods. Journal of Forecasting, 19(6), 515–535. https://doi.org/10.1002/1099-131X(200011)19:6<515::AID-FOR754>3.0.CO;2-7Arıoğlu, M. Ö., Sarkis, J., & Dhavale, D. G. (2021). Selection of suppliers using Bayesian estimators: a case of concrete ring suppliers to Eurasia Tunnel of Turkey. International Journal of Production Research, 59(18), 5678–5689. https://doi.org/10.1080/00207543.2020.1789236
    • Module 04: DiscussionRead through the Case Study entitled “Highline Financial Services, Ltd.” in Chapter 3 of your textbook. Examine the historical trends this company has experienced for the three products (A, B, C) discussed over the two years shown. Address the following requirements:Prepare demand forecasts for the next four quarters for all three products, describe the forecasting method you chose and explain why that forecasting method is best suited to the scenario. Explain why you did, or did not, choose the same forecasting method for each product. What are the benefits of using a formalized approach to forecasting these products?Directions:Discuss the concepts, principles, and theories from your textbook. Cite your textbooks and cite any other sources if appropriate. Your initial post should address all components of the question with a 500 word limit.Reply to at least two discussion posts with comments that further and advance the discussion topic.

    Forecasting
    3-1
    You should be able to:
    LO 3.1
    List features common to all forecasts
    LO 3.2 Explain why forecasts are generally wrong
    LO 3.3 List the elements of a good forecast
    LO 3.4 Outline the steps in the forecasting process
    LO 3.5 Summarize forecast errors and use summaries to make decisions
    LO 3.6 Describe four qualitative forecasting techniques
    LO 3.7 Use a naïve method to make a forecast
    LO 3.8 Prepare a moving average forecast
    LO 3.9 Prepare a weighted-average forecast
    LO 3.10 Prepare an exponential smoothing forecast
    LO 3.11 Prepare a linear trend forecast
    LO 3.12 Prepare a trend-adjusted exponential smoothing forecast
    LO 3.13 Compute and use seasonal relatives
    LO 3.14 Compute and use regression and correlation coefficients
    LO 3.15 Construct control charts and use them to monitor forecast errors
    LO 3.16 Describe the key factors and trade-offs to consider when choosing a
    forecasting technique
    3-2
     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 important to making informed decisions
    LO 3.1
    3-3
     Expected level of demand
     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
    LO 3.1
    3-4
    • Accounting. New product/process cost estimates, profit projections,
    cash management.
    • Finance. Equipment/equipment replacement needs,
    timing and amount of funding/borrowing needs.
    • Human resources. Hiring activities, including recruitment,
    interviewing, and training; layoff planning, including
    outplacement counseling.
    • Marketing. Pricing and promotion, e-business strategies, global
    competition strategies.
    • MIS. New/revised information systems, internet services.
    • Operations. Schedules, capacity planning, work assignments and
    workloads, inventory planning, make-or-buy decisions, outsourcing,
    project management.
    • Product/service design. Revision of current features, design of new
    products or services.
    LO 3.1
    3-5
     Plan the system
     Generally involves long-range plans related to:
     Types of products and services to offer
     Facility and equipment levels
     Facility location
     Plan the use of the system
     Generally involves short- and medium-range plans related to:
     Inventory management
     Workforce levels
     Purchasing
     Production
     Budgeting
     Scheduling
    LO 3.1
    3-6
    1.
    2.
    3.
    4.
    LO 3.1
    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
    Forecast accuracy decreases as the forecasting horizon
    increases
    3-7
     Forecasts are not perfect:
     Because random variation is always present, there will
    always be some residual error, even if all other factors
    have been accounted for.
    LO 3.2
    3-8
    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
    LO 3.3
    3-9
    1.
    2.
    3.
    4.
    5.
    6.
    LO 3.4
    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 errors
    3-10
     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
     These techniques rely on hard data
     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
    LO 3.6
    3-11
     Forecasts that use subjective inputs such as opinions from consumer
    surveys, sales staff, managers, executives, and experts
     Executive opinions
     A small group of upper-level managers may meet and collectively develop a
    forecast
     Salesforce opinions
     Members of the sales or customer service staff can be good sources of
    information due to their direct contact with customers and may be aware of
    plans customers may be considering for the future
     Consumer surveys
     Since consumers ultimately determine demand, it makes sense to solicit input
    from them
     Consumer surveys typically represent a sample of consumer opinions
     Other approaches
     Managers may solicit 0pinions from other managers or staff people or outside
    experts to help with developing a forecast.
     The Delphi method is an iterative process intended to achieve a consensus
    LO 3.6
    3-12
     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
    LO 3.6
    3-13
     Trend
     Seasonality
     Cycles
     Irregular variations
     Random variation
    LO 3.6
    3-14
     Trend
     A long-term upward or downward movement in data
     Population shifts
     Changing income
     Seasonality
     Short-term, fairly regular variations related to the calendar or time
    of day
     Restaurants, service call centers, and theaters all experience
    seasonal demand
    LO 3.6
    3-15
     Cycle
     Wavelike variations lasting more than one year
     These are often related to a variety of economic, political, or even
    agricultural conditions
     Irregular variation
     Due to unusual circumstances that do not reflect typical behavior
     Labor strike
     Weather event
     Random Variation
     Residual variation that remains after all other behaviors have been
    accounted for
    LO 3.6
    3-16
     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
    LO 3.7
    3-17
     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
    1.
    2.
    3.
    LO 3.7
    Moving average
    Weighted moving average
    Exponential smoothing
    3-18
     Technique that averages a number of the most recent
    actual values in generating a forecast
    n
    Ft = MA n =
    A
    t −i
    i =1
    n
    At − n + … + At − 2 + At −1
    =
    n
    where
    Ft = Forecast for time period t
    MA n = n period moving average
    At −i = Actual value in period t − i
    n = Number of periods in the moving average
    LO 3.8
    3-19
     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
    LO 3.7
    3-20
     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
    Ft = wt ( At ) + wt −1 ( At −1 ) + … + wt − n ( At − n )
    where
    wt = weight for period t , wt −1 = weight for period t − 1, etc.
    At = the actual value for period t , At −1 = the actual value for period t − 1, etc.
    LO 3.9
    3-21
     A weighted averaging method that is based on the
    previous forecast plus a percentage of the forecast
    error
    Ft = Ft −1 +  ( At −1 − Ft −1 )
    where
    Ft = Forecast for period t
    Ft −1 = Forecast for the previous period
     = Smoothing constant
    At −1 = Actual demand or sales from the previous period
    LO 3.10
    3-22
     A simple data plot can reveal the existence and nature
    of a trend
     Linear trend equation
    Ft = a + bt
    where
    Ft = Forecast for period t
    a = Value of Ft at t = 0
    b = Slope of the line
    t = Specified number of time periods from
    LO 3.11
    t =0
    3-23
     Slope and intercept can be estimated from historical
    data
    b=
    n ty −  t  y
    ( )
    n t −  t
    2
    2
    y − b t

    a=
    or y − bt
    n
    where
    n = Number of periods
    y = Value of the time series
    LO 
    3.11
    3-24
     The trend adjusted forecast consists of two
    components
     Smoothed error
     Trend factor
    TAFt +1 = St + Tt
    where
    St = Previous forecast plus smoothed error
    Tt = Current trend estimate

    LO 3.12
    3-25
     Alpha and beta are smoothing constants
     Trend-adjusted exponential smoothing has the ability
    to respond to changes in trend
    TAFt +1 = St + Tt
    St = TAFt +  (At − TAFt )
    Tt = Tt−1 +  (TAFt − TAFt−1 − Tt−1 )

    LO 3.12
    3-26
     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
    LO 3.12
    3-27
     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
    1.
    2.
    LO 3.13
    Obtain trend estimates for desired periods using a trend
    equation
    Add seasonality by multiplying these trend estimates by the
    corresponding seasonal relative
    3-28
     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
    LO 3.14
    3-29
     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)
    LO 3.14
    3-30
    yc = a + bx
    where
    yc = Predicted (dependent ) variable
    x = Predictor (independe nt) variable
    b = Slope of the line
    a = Value of yc when x = 0 (i.e., the height of the line at the y intercept)
    and
    b=
    n( xy) − ( x )( y )
    (
    )
    n  x 2 − ( x )
    2
    y − b x

    a=
    or y − b x
    n
    where
    n = Number of paired observatio ns
    LO 3.14
    3-31
     Correlation, r
     A measure of the strength and direction of relationship between
    two variables
     Ranges between -1.00 and +1.00
    r=
    (
    n( xy) − ( x )( y )
    )
    n  x 2 − ( x )
    2
    (
    )
    n  y 2 − ( y )
    2
     r2, square of the correlation coefficient
     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
    LO 3.14
    3-32
    Variations around the line are random
    2. Deviations around the average value (the line)
    should be normally distributed
    3. Predictions are made only within the range of
    observed values
    1.
    LO 3.14
    3-33
     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
    LO 3.14
    3-34
     Allowances should be made for forecast errors
     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 errors should be monitored
     Error = Actual – Forecast
     If errors fall beyond acceptable bounds, corrective
    action may be necessary
    LO 3.5
    3-35
    Actual − Forecast

    MAD =
    t
    MAD weights all errors
    evenly
    t
    n
    (Actual − Forecast )

    MSE =
    t
    2
    t
    n −1
    Actual t − Forecast t
    100

    Actual t
    MAPE =
    n
    LO 3.5
    MSE weights errors according
    to their squared values
    MAPE weights errors
    according to relative error
    3-36
    Period
    Actual
    (A)
    Forecast
    (F)
    (A-F)
    Error
    |Error|
    Error2
    [|Error|/Actual]x100
    1
    107
    110
    -3
    3
    9
    2.80%
    2
    125
    121
    4
    4
    16
    3.20%
    3
    115
    112
    3
    3
    9
    2.61%
    4
    118
    120
    -2
    2
    4
    1.69%
    5
    108
    109
    1
    1
    1
    0.93%
    Sum
    13
    39
    11.23%
    n=5
    n-1 = 4
    n=5
    MAD
    MSE
    MAPE
    = 2.6
    = 9.75
    = 2.25%
    LO 3.5
    3-37
     Tracking forecast errors and analyzing them can provide useful
    insight into whether forecasts are performing satisfactorily
     Sources of forecast errors:
     The model may be inadequate due to
    a.
    b.
    c.
    omission of an important variable
    a change or shift in the variable the model cannot handle
    the appearance of a new variable
     Irregular variations may have occurred
     Random variation
     Control charts are useful for identifying the presence of non-
    random error in forecasts
     Tracking signals can be used to detect forecast bias
    LO 3.15
    3-38
    1. Compute the MSE.
    2. Estimate of standard deviation of the distribution of errors
    s = MSE
    3. UCL: 0 + z MSE
    4. LCL: 0 – z MSE
    where z = Number of standard deviations from the mean
    LO 3.15
    3-39
     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
    LO 3.16
    3-40
     The better forecasts are, the more able organizations will
    be to take advantage of future opportunities and reduce
    potential risks
     A worthwhile strategy is to work to improve short-term forecasts
     Accurate up-to-date information can have a significant effect on
    forecast accuracy:
     Prices
     Demand
     Other important variables
     Reduce the time horizon forecasts have to cover
     Sharing forecasts or demand data through the supply chain can
    improve forecast quality
    LO 3.16
    3-41
    7/5/23, 11:31 AM
    Operations Management
    Name
    Discussion 25
    Description
    25 points
    Rubric Detail
    Levels of Achievement
    Criteria
    Exceeds
    Expectations
    Meets
    Expectation
    Some
    Expectations
    Unsatisfactory
    Quantity
    5 to 6 points
    3 to 4 points
    1 to 2 points
    0 to 0 points
    Initial post and
    two other posts
    of substance.
    Initial post and
    one other post
    of substance.
    Initial post only.
    Did not
    participate.
    5 to 6 points
    3 to 4 points
    1 to 2 points
    0 to 0 points
    Demonstrates
    excellent
    knowledge of
    concepts, skills,
    and theories
    relevant to the
    topic.
    Demonstrates
    knowledge of
    concepts, skills,
    and theories.
    Demonstrates
    satisfactory
    knowledge of
    concepts, skills,
    and theories.
    Did not
    participate.
    5 to 6 points
    3 to 4 points
    1 to 2 points
    0 to 0 points
    Discussion
    post(s) exceed
    expectations in
    terms of support
    provided and
    extend the
    discussion.
    Discussion
    post(s) meet
    expectations in
    terms of
    support
    provided.
    Statements are
    satisfactory in
    terms of
    support
    provided.
    Did not
    participate.
    6 to 7 points
    4 to 5 points
    1 to 2 points
    0 to 0 points
    Writing is well
    organized, clear,
    concise, and
    focused; no
    errors.
    Some significant
    but not major
    errors or
    omissions in
    writing
    organization,
    focus, and
    clarity.
    Numerous
    significant
    errors or
    omissions in
    writing
    organization,
    focus, and
    clarity.
    Did not
    participate.
    Content
    Support
    Writing
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