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The polar angle is θ \theta and the azimuthal angle is ϕ \phi . With total energy E E and momentum p p , the transverse energy is defined as E T = E sin θ E_{T}=E\sin\theta and the transverse momentum is p T = p sin θ p_{T}=p\sin\theta . The missing transverse energy ( E T \raisebox{1.29167pt}{$\not\!$}E_{T} ) is the magnitude of E T → = − Σ i E T i n ^ i \vec{\raisebox{1.29167pt}{$\not\!$}E_{T}}=-\Sigma_{i}E_{T}^{i}\hat{n}_{i} where n ^ i \hat{n}_{i} is a unit vector perpendicular to the beam axis and pointing to the i i th calorimeter tower. The pseudorapidity is η = − ln ( tan ( θ / 2 ) ) \eta=-\ln(\tan(\theta/2))
Cited in the paper.