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1
Q

What is forecasting?

A

An attempt to determine in advance the most likely outcome of an uncertain variable

2
Q

What is regular demand?

A

Items with a demand pattern that is nearly the same in the future or the demand entries must depend to some extent on the past values of a set of variables

3
Q

What are the different categories of time horizons?

A

Long-term, medium-term & short-term

4
Q

What is a long-term time horizon?

A

Forecasts span one to five years. Usually unreliable. Used for big decisions, such as whether to put an item on the market (Strategic level of decision making)

5
Q

What is a medium-term horizon?

A

Forecasts span a few months to a year. Used for planning and budgeting (Tactical level of decision making)

6
Q

What is a short-term horizon?

A

Forecasts span a few days to several weeks. Planning purchases, job scheduling etc. (Operational level of decision making)

7
Q

Aggregate versus disaggregate forecasts

A

Aggregate forecasts are usually more accurate, as they tend to have a smaller standard deviation of error

8
Q

What is the bullwhip effect?

A

Order variation is amplified as orders move farther from the end customer

9
Q

Order variation is amplified as orders move farther from the end customer

A

bullwhip effect

10
Q

What is it called when companies plan together?

A

Collaborative planning and forecasting

11
Q

What are the steps in the forecasting process?

A
  1. Define objective
  2. Determine the time horizon of the forecast
  3. Select the forecasting method
  4. Data collection
  5. Perform the forecasting
  6. Control
12
Q

What does Et mean?

A

Forecast error in period t

13
Q

What does Ft mean?

A

Forecast in period t

14
Q

What does Dt mean?

A

Demand in period t

15
Q

What are the most popular error measures?

A

Mean squared error (MSE)
Mean absolute deviation (MAD)
Mean absolute percent error (MAPE)

16
Q

What is MSE?

A

Mean squared error
Average of the squared differnces between the forecasted and observed values for periods 1, … , T
Punishes large mistakes more

17
Q

What is MAD?

A

Mean absolute deviation
Average of the absoute valeus of the individual forecast errors for periods 1, … , T
Appropiate choice when cost of forecast error is proportional to size of error

18
Q

What is MAPE?

A

Mean absolute percent error
Average of the absolute difference between forecasted and actual values, expressed as a percentage of the actual values.
Appropiate for more real results and when MAD or MSE are very big.
0-10% very good,
10-20% good,
20-30% moderate,
>30% poor

19
Q

What are the qualitative forecasting methods?

A

Sales evaluation
Customer survey
Expert view
Delphi method

20
Q

What are the quantitative forecastin methods?

A

Causal methods
-Linear-regression analysis
Time series analysis

21
Q

What are causal methods?

A

Methods based on the hypothesis that future demand depend on the past or current values of some other variables.

22
Q

What is a time series analysis?

A

method that presupposes that some features of the past demand time pattern will remain the same in the future.

23
Q

Dependent variables v Independent variables

A

Dependent variables (y) depend on independent variables (x)

24
Q

What is the least squares technique

A

A linear-regression analysis finds linear trens using LSE i.e. method that minimizes the sum of the squares of the vertical differences or deviations from the line to each of the actual observations.

25
Q

Notes on least squares method

A
  1. Assumes a linear relationship
  2. Do not predict y far beyond the range
  3. Deviations should be normally distributed
26
Q

What is a time series

A

Series of data indexed by time

27
Q

Systematic component vs random compenent

A

Systematic component are the parts that we aim to understand. The random component refers to fluctuations in the data that cannot be explained by the underlying data patterns

28
Q

What are the three basic demand patterns?

A

Trend (Tt), seasonal factor (St), residual variation (Rt)

29
Q

When is Additive model / Multiplicative model most appropiate

A

Additive: if the magnitude of the seasonal fluctuations does not vary over time Dt = Tt + St+Rt
Multiplicative: if the amplitude of the variations in the seasonal pattern increases over time Dt=TtStRt

30
Q

Linear regression for time series

A
Use periods (1, ... , T) and the normal linear regression stuff
Used when Linear trend but no seasonality
31
Q

Moving average

A

uses the average of the ‘r’ most recetn demand entries as the forecast for the first period ahead.
Forecasts after T stay the same
Used when demand has no observable trend or seasonality
Notes:
-Choice of r
-Cannot pick up trends (lag)
-Weight can be used to place more emphasis on more recent values

32
Q

Simple exponential smoothing (Brown method)

A

Sophisticated weighted-moving average forecasting method with use of smoothing constant.
Forecasts after T stay the same
Used when no trend or seasonality
Notes:
-No forecast for first period ->Average Leave out for error calculation
-Alpha decides how important emphasis of past data is , can be optimized using Excel solver
-When optimized only relies on historical data

33
Q

Trend-corrected exponential smoothing (Holt’s method)

A

Brown method extended with trend smoothing
Forecasts after T increase by last trend data
L1=D1 and T1=0
Initial values for L1 and T1 can be optimised
Used when linear trend but no seasonality

34
Q

Trend- and seasonality- corrected exponential smoothing (Winters’ method)

A

Extension of Holt’s method including seasonality
Integer number of cycles
Split up between multiplicative variant and additive variant
Used when linear trend and seasonality

35
Q

How do you normalize seasonal factor in Winter’s method?

A

E[S] = (S1 + .. + Sp)/p
Multiplicative:
E[S]=1
To normalize : Normalized St = St/E[S]

Additive :
E[S]=0
To normalize: Normalized St = St-E[S]

36
Q

How to apply Winter’s method

A
  1. Compute T0, L0 then S1..Sp
  2. Compute Lt, Tt for every t e{1, .., p}
  3. Compute St, Lt, Tt for te{p+1, .. , T}
  4. Compute St for t e {T+1, .. T+p}
  5. Compute Ft for t e{1,..,T}
  6. Compute Ft for te{T+1,, … }