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3-1Forecasting. 3-2Forecasting FORECAST:  A statement about the future value of a variable of interest such as demand.  Forecasts affect decisions and.

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Presentation on theme: "3-1Forecasting. 3-2Forecasting FORECAST:  A statement about the future value of a variable of interest such as demand.  Forecasts affect decisions and."— Presentation transcript:

1 3-1Forecasting

2 3-2Forecasting FORECAST:  A statement about the future value of a variable of interest such as demand.  Forecasts affect decisions and activities throughout an organization  Accounting, finance  Human resources  Marketing  MIS  Operations  Product / service design

3 3-3Forecasting AccountingCost/profit estimates FinanceCash flow and funding Human ResourcesHiring/recruiting/training MarketingPricing, promotion, strategy MISIT/IS systems, services OperationsSchedules, MRP, workloads Product/service designNew products and services Uses of Forecasts

4 3-4Forecasting  Assumes causal system past ==> future  Forecasts rarely perfect because of randomness  Forecasts more accurate for groups vs. individuals  Forecast accuracy decreases as time horizon increases I see that you will get an A this semester.

5 3-5Forecasting Elements of a Good Forecast Timely Accurate Reliable Meaningful Written Easy to use

6 3-6Forecasting Steps in the Forecasting Process Step 1 Determine purpose of forecast Step 2 Establish a time horizon Step 3 Select a forecasting technique Step 4 Gather and analyze data Step 5 Prepare the forecast Step 6 Monitor the forecast “The forecast”

7 3-7Forecasting Types of Forecasts  Judgmental - uses subjective inputs  Time series - uses historical data assuming the future will be like the past  Associative models - uses explanatory variables to predict the future

8 3-8Forecasting Judgmental Forecasts  Executive opinions  Sales force opinions  Consumer surveys  Outside opinion  Delphi method  Opinions of managers and staff  Achieves a consensus forecast

9 3-9Forecasting Time Series Forecasts  Trend - long-term movement in data  Seasonality - short-term regular variations in data  Cycle – wavelike variations of more than one year’s duration  Irregular variations - caused by unusual circumstances  Random variations - caused by chance

10 3-10Forecasting Forecast Variations Trend Irregular variatio n Seasonal variations 90 89 88 Figure 3.1 Cycles

11 3-11Forecasting Naive Forecasts Uh, give me a minute.... We sold 250 wheels last week.... Now, next week we should sell.... The forecast for any period equals the previous period’s actual value.

12 3-12Forecasting  Simple to use  Virtually no cost  Quick and easy to prepare  Data analysis is nonexistent  Easily understandable  Cannot provide high accuracy  Can be a standard for accuracy Naïve Forecasts

13 3-13Forecasting Techniques for Averaging  Moving average  Weighted moving average  Exponential smoothing

14 3-14Forecasting Moving Averages  Moving average – A technique that averages a number of recent actual values, updated as new values become available.  Weighted moving average – More recent values in a series are given more weight in computing the forecast. MA n = n AiAi i = 1  n

15 3-15Forecasting Moving Averages  Moving average – MA n = n AiAi i = 1  n

16 3-16Forecasting Moving Averages  Moving average – MA n = n AiAi i = 1  n

17 3-17Forecasting Moving Averages  Moving average – MA n = n AiAi i = 1  n

18 3-18Forecasting Moving Averages  Moving average – MA n = n AiAi i = 1  n

19 3-19Forecasting Moving Averages  Moving average – MA n = n AiAi i = 1  n

20 3-20Forecasting Simple Moving Average MA n = n AiAi i = 1  n Actual MA3 MA5

21 3-21Forecasting Weighted Moving Averages  Weighted Moving average – WMA n = A*w i i = 1  n

22 3-22Forecasting Weighted Moving Averages  Weighted Moving average – WMA n = A*w i i = 1  n

23 3-23Forecasting Weighted Moving Averages  Weighted Moving average – WMA n = A*w i i = 1  n

24 3-24Forecasting Weighted Moving Averages  Weighted Moving average – WMA n = A*w i i = 1  n

25 3-25Forecasting Weighted Moving Averages  Weighted Moving average – WMA n = A*w i i = 1  n

26 3-26Forecasting Exponential Smoothing Premise--The most recent observations might have the highest predictive value.  Therefore, we should give more weight to the more recent time periods when forecasting. F t = F t-1 +  ( A t-1 - F t-1 )

27 3-27Forecasting Exponential Smoothing  Weighted averaging method based on previous forecast plus a percentage of the forecast error  A-F is the error term,  is the % feedback F t = F t-1 +  ( A t-1 - F t-1 )

28 3-28Forecasting Exponential Smoothing  F t = Next Period  F t-1 = Previous Period   Smoothing Constant  A t-1 = Actual Result Previous Period F t = F t-1 +  ( A t-1 - F t-1 )

29 3-29Forecasting Exponential Smoothing - Problem  F t = Result of formula  F t-1 = 42   Smoothing =.10  A t-1 = 44 F t = F t-1 +  ( A t-1 - F t-1 )

30 3-30Forecasting Exponential Smoothing - Problem  F t = 42 +.10(44-42)  F t = 42 +.10(2)  F t = 42 +.20  F t = 42.20 F t = F t-1 +  ( A t-1 - F t-1 )

31 3-31Forecasting Exponential Smoothing - Problem  F t = 43 +.10(42.20-43)  F t = 43 +.10(-.80)  F t = 43 + -.080  F t = 42.92 F t = F t-1 +  ( A t-1 - F t-1 )

32 3-32Forecasting Example 3 - Exponential Smoothing

33 3-33Forecasting Picking a Smoothing Constant .1 .4 Actual

34 3-34Forecasting Common Nonlinear Trends Parabolic Exponential Growth Figure 3.5

35 3-35Forecasting Linear Trend Equation  F t = Forecast for period t  t = Specified number of time periods  a = Value of F t at t = 0  b = Slope of the line F t = a + bt 0 1 2 3 4 5 t FtFt

36 3-36Forecasting Calculating a and b b = n(ty) - ty nt 2 - ( t) 2 a = y - bt n   

37 3-37Forecasting Linear Trend Equation Example

38 3-38Forecasting Linear Trend Calculation y = 143.5 + 6.3t a= 812- 6.3(15) 5 = b= 5 (2499)- 15(812) 5(55)- 225 = 12495-12180 275-225 = 6.3 143.5

39 3-39Forecasting Associative Forecasting  Predictor variables - used to predict values of variable interest  Regression - technique for fitting a line to a set of points  Least squares line - minimizes sum of squared deviations around the line

40 3-40Forecasting Linear Model Seems Reasonable A straight line is fitted to a set of sample points. Computed relationship

41 3-41Forecasting Forecast Accuracy  Error - difference between actual value and predicted value  Mean Absolute Deviation (MAD)  Average absolute error  Mean Squared Error (MSE)  Average of squared error  Mean Absolute Percent Error (MAPE)  Average absolute percent error

42 3-42Forecasting MAD, MSE, and MAPE MAD = Actualforecast   n MSE = Actualforecast ) - 1 2   n ( MAPE = Actualforecas t  n / Actual*100) 

43 3-43Forecasting Example 10

44 3-44Forecasting Controlling the Forecast  Control chart  A visual tool for monitoring forecast errors  Used to detect non-randomness in errors  Forecasting errors are in control if  All errors are within the control limits  No patterns, such as trends or cycles, are present

45 3-45Forecasting Sources of Forecast errors  Model may be inadequate  Irregular variations  Incorrect use of forecasting technique

46 3-46Forecasting Choosing a Forecasting Technique  No single technique works in every situation  Two most important factors  Cost  Accuracy  Other factors include the availability of:  Historical data  Computers  Time needed to gather and analyze the data  Forecast horizon

47 3-47Forecasting Exponential Smoothing

48 3-48Forecasting Linear Trend Equation

49 3-49Forecasting Simple Linear Regression


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