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The $E_t$ scheme, recom=4


$\displaystyle E_{t(kl)}$ $\textstyle =$ $\displaystyle E_{tk}+E_{tl},$  
$\displaystyle \eta_{kl}$ $\textstyle =$ $\displaystyle \frac{E_{tk}\eta_k+E_{tl}\eta_l}{E_{t(kl)}},$  
$\displaystyle \phi_{kl}$ $\textstyle =$ $\displaystyle \frac{E_{tk}\phi_k+E_{tl}\phi_l}{E_{t(kl)}}.$ (13)

For massless input objects this definition is identical to the $p_t$ scheme (section 2.5.2). It differs solely in the way it deals with massive input objects. If massive objects are input, the $p_t$ scheme uses their transverse momentum, whereas the $E_t$ scheme uses the transverse energy $E\sin\theta$. This can have a significant effect for low $E_t$ jets, particularly for steeply falling distributions close to a cut-off value. All combined objects are massless in both cases.

Jonathan Couchman 2002-10-02