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$p$-ADIC QUASISPLIT 
$Sp(N)$ AND 
$O(N)$
We develop a general procedure to study the combinatorial structure of Arthur packets for 
$p$-adic quasisplit 
$\mathit{Sp}(N)$ and 
$O(N)$ following the works of Mœglin. This will allow us to answer many delicate questions concerning the Arthur packets of these groups, for example the size of the packets.
We give a survey on Mœglin's construction of representations in the Arthur packets for 
$p$-adic quasisplit symplectic and orthogonal groups. The emphasis is on comparing Mœglin's parametrization of elements in the Arthur packets with that of Arthur.
