An estimate of the future level of some variable, used to predict future event, and determine
- Long-term Capacity Needs
- Yearly Business Plans
- Short-term OSC Activities
Forecasting
3 Common Forecast Types
Underlying basis of all business decisions
Forecasting Time Horizons
In product life cycle (Intro/Growth/Maturity/Decline), which require longer forcasts?
Intro & Growth
As product passes thru life cycle, forecasts are useful in projecting
SIF
4 Laws of Forecasting
Law1: Almost always Wrong
Law2: Near term Accurate↑
Law3: Groups of G/S Accurate↑
all cars vs green cars
Law4: No Substitute for calculated values
Features of Forecasts
Select Forecasting Method if
based on intuition/informed opinion & little data
Qualitative techniques
Select Forecasting Method if
use measurable/historical data
Quantitative techniques
5 Qualitative techniques
MLBPD
2 Quantitative models
& subs
A class of
Quantitative Forecasting
modeled as function
other than time
Causal Forecasting models
e.g. Variable/Cause
Drought relief/Rainfall
Refinancing/Interest rates
Food eaten/# of guests
3 Major Questions for Life Cycle Analogy method
Demand Patterns of
Time Series Forecast
Current Demand
= Forecast Next Period
Time Series/Quantitative
Last Period model
Average of a Set of Recent Values generates smoothed forecast
Time Series/Quantitative
Moving Average model
(or Smooting model)
x-Period : avg of prev x period data
random↑⇒smooth/delay↑: for x↑
Forecast @next period =
Weighted Avg Value & Forecast @current period
Exponential Smoothing model
F₂=αD₁ + (1-α)F₁
0≤α ≤1 (smoothing constant)
random ↑ ⇒ α ↓
Adjusted Exponential Smoothing model
AF₂ = F₂+T₂
AF₂ : Adj. Fc @next period
F₂ : UnAdj. Fc @next period
= αD₁+ (1-α)F₁
T₂ : Trend Factor @next period
= β(F₂-F₁) + (1-β)T₁
T₁ : Trend Factor @curr. period
β : Smoothing Constant for Trend Factor
Forecast Variables expressed as Linear Function or independent variable
Causal/Quantitative
Linear Regression
y=a+bx
a: intercept term=
b: slope coefficient (trend)
x: independent variable
(x₀ = mean x)
y: forecast (dependent)
(y₀ = mean y)
∑xy - [ (∑x∑y)/n ] b=----------------------
∑x² - [ (∑x)² / n ]4 Steps to develop
Seasonality Adjustments
FE
Forecast Error
Fc Accuracy Measure
= Demand - Forecast
= D-F
MFE
Mean Forecast Error
Fc Accuracy Measure
= ∑FE / n
= ∑(D-F)/n
Measures bias/propensity of model to under-/over- forecast
(unbiased if MFE=0, even having large errors)
AD
Absolute Deviation
Fc Accuracy Measure
= |FE|
= |D-F |