AnalyzerForecasting & Accuracy

MAPE vs WAPE Analyzer

Compare MAPE and WAPE forecast accuracy metrics side by side on the same data. See exactly how low-volume intervals inflate MAPE and why WAPE gives an operationally meaningful picture.

T
Ted Lango
Updated May 16, 2026Source code ↗

About this analyzer

Compare MAPE and WAPE forecast accuracy metrics side by side on the same data. See exactly how low-volume intervals inflate MAPE and why WAPE gives an operationally meaningful picture.

Type: Analyzer
Domain: Forecasting & Accuracy
Access: Free & interactive

Methodology

This tool computes two competing accuracy metrics side by side to demonstrate their divergence. MAPE (Mean Absolute Percentage Error) calculates |actual - forecast| / forecast for each interval independently, then averages all intervals equally. WAPE (Weighted Absolute Percentage Error) sums all absolute errors across intervals and divides by the sum of all forecasts: sum(|actual - forecast|) / sum(forecast). Both measure forecast accuracy, but they weight intervals differently.

The critical assumption is that low-volume intervals inherently produce high percentage errors due to the MIV floor (sqrt(2/(pi*n))). An interval forecasting 8 calls that receives 12 shows a 50% error — but that 4-call miss has negligible operational impact. MAPE treats this interval identically to a 500-call interval, inflating the reported error. WAPE weights by volume, so high-volume intervals (which drive staffing decisions) dominate the calculation. The gap between MAPE and WAPE directly quantifies how much low-volume noise distorts your reported accuracy.

Practitioners should report WAPE for operational decision-making and stakeholder communication — it reflects the error that actually affects staffing and service levels. MAPE is only useful for diagnosing whether low-volume intervals need attention (e.g., should they be consolidated?). If MAPE exceeds WAPE by more than 5-8 percentage points, the forecast isn't broken; the measurement methodology is. The MIV floor displayed shows the theoretical best-case — any accuracy metric below this threshold is unachievable and shouldn't be targeted.

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