The Blower Door fan creates a 50 Pa pressure difference across the envelope; coloured arrows show leakage paths and the gauge tracks the live n50.
$$n_{50} = \frac{Q_{50}}{V_{\text{building}}},\qquad ELA = \frac{Q_{50}}{C_d\sqrt{2\Delta P/\rho}}\times 10^{4}\;[\text{cm}^{2}]$$
n50 is the air-change rate at 50 Pa, Q50 the Blower Door leakage flow (m³/h), V the heated volume. ELA is the equivalent leakage area (Cd = 0.6, ΔP = 50 Pa, ρ = 1.225 kg/m³). Passive House requires n50 ≤ 0.6 /h.
$$n_{\text{nat}}\approx \frac{n_{50}}{20},\qquad Q_{\text{infil}}=\dot m\,c_p\,\Delta T = \frac{n_{\text{nat}}}{3600}\,V\,\rho\,c_p\,\Delta T$$
Persily's approximation for long-term natural infiltration and the resulting infiltration heat loss. c_p = 1006 J/kgK, ρ = 1.225 kg/m³, ΔT is indoor-outdoor temperature difference.
$$Q_{\text{env}} = U_{\text{avg}}\,A_{\text{env}}\,\Delta T,\qquad E_{\text{heat}} \approx \frac{(Q_{\text{infil}}+Q_{\text{env}})\cdot H_{\text{hr}}}{A_{\text{floor}}\cdot 1000}$$
Envelope conduction loss and annual heating energy estimate. H_hr ≈ 5,000 K·h heating season, A_floor ≈ A_env/2. Passive House limits this to 15 kWh/m²·year.