Forecasting Vocabulary

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Vocabulary flashcards covering key terms, principles, formulas, and accuracy measures in forecasting.

Last updated 10:53 PM on 10/1/26
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15 Terms

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Independent Demand

Demand for a finished product or item that comes directly from external sources, such as customer orders, and is not dependent on the demand for other items.

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Dependent Demand

Demand for raw materials, component parts, or subassemblies that depends directly on the demand for a higher-level item or finished product.

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Qualitative Forecasting Techniques

Forecasting methods based on subjective estimates, expert opinion, and qualitative data, which include historical analogy, marketing research, management estimation, build-up forecast, panel consensus, and the Delphi method.

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Time Series Forecasting

A quantitative forecasting technique that uses chronologically ordered historical data to predict future values.

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Naïve Forecast

A quantitative forecasting method that assumes demand in the next period will equal the actual demand in the most recent period (Ft=Dt−1F_t = D_{t-1}).

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Simple Moving Average

An arithmetic average of a specified number (nn) of the most recent historical observations, where the oldest observation is dropped as each new observation is added (Ft=Dt−1+Dt−2+Dt−3+×××+Dt−nnF_t = \frac{D_{t-1} + D_{t-2} + D_{t-3} + \times \times \times + D_{t-n}}{n}).

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Weighted Moving Average

An averaging technique in which historical observations are assigned specific weights (wtw_t) according to their importance, where all weights must sum to 1 (ni=1wi=1\frac{\frac{n}{i=1}}{} w_i = 1).

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Exponential Smoothing

A type of weighted moving average forecasting technique in which past observations are geometrically discounted according to their age using an alpha smoothing constant (\frac{\frac{\frac{\frac{\frac{0}{1}}{\times}}{\times}}{\times}}{\times} \frac{\frac{\frac{\frac{1}{1}}{\times}}{\times}}{\times}}{\times}), computed as F_t = F_{t-1} + \frac{\frac{\frac{\frac{\frac{0}{1}}{\times}}{\times}}{\times}}{\times} \frac{\frac{\frac{\frac{1}{1}}{\times}}{\times}}{\times}}{\times}(D_{t-1} - F_{t-1}).

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Forecast Error

The difference between actual demand and forecast value for a given period (FEt=Dt−FtFE_t = D_t - F_t).

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Forecast Bias

A consistent error trend caused by issues in the forecasting technique (such as trend change lag) or human optimism/pessimism that leads to consistent overforecasting or underforecasting.

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Common Causes

Numerous uncontrollable, everyday factors that naturally affect every process and create routine forecast variation.

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Mean Forecast Error (MFE)

The average of forecast errors over nn periods (MFE = \frac{\frac{\frac{\frac{\frac{\frac{\frac{\frac{FE}{n}}{1}}{\times}}{\times}}{\times}}{\times}}{\times}}{\times}}{\times} = \frac{\frac{\frac{\frac{\frac{\frac{\frac{(\text{Actual} - \text{Forecast})}{\text{Number of Periods}}}{1}}{\times}}{\times}}{\times}}{\times}}{\times}}{\times}}{\times}), where a negative value indicates overforecasting and a positive value indicates underforecasting.

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Mean Absolute Deviation (MAD)

A measure of average forecast error magnitude calculated by averaging the absolute values of all forecast errors (MAD = \frac{\frac{\frac{\frac{\frac{\frac{\frac{|FE_t|}{n}}{1}}{\times}}{\times}}{\times}}{\times}}{\times}}{\times}}{\times}), where an ideal value of zero indicates no forecasting error.

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Mean Absolute Percentage Error (MAPE)

A forecast accuracy measure that provides the perspective of the true relative magnitude of forecast error expressed as a percentage (MAPE = \frac{1}{n} \frac{\frac{\frac{\frac{\frac{\frac{\frac{n}{t=1}}{1}}{\times}}{\times}}{\times}}{\times}}{\times}}{\times}}{\times} \times |\frac{FE_t}{D_t}|(100)).

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Tracking Signal (TS)

A metric that indicates whether the forecast average is keeping pace with genuine upward or downward changes in demand, calculated as TS=Algebraic Sum of Forecast ErrorsMean Absolute DeviationTS = \frac{\text{Algebraic Sum of Forecast Errors}}{\text{Mean Absolute Deviation}}.