  Suppose in a quantum network, there are $n$ qubits hold by Alice, Bob and
Charlie, denoted by systems $A$, $B$ and $C$, respectively. We require the
qubits to be described by a stabilizer state and assume the system $A$ is
entangled with the combined system $BC$. An interesting question to ask is when
it is possible to transfer all the entanglement to system $A$ and $B$ by local
operation on $C$ and classical communication to $AB$, namely
\textit{entanglement trimming}. We find a necessary and sufficient condition
and prove constructively for this entanglement trimming, which we name it as
"the bigger man principle". This principle is then extended to qudit with
square-free dimension and continuous variable stabilizer states.
