  Two important results of quantum physics are the \textit{no-cloning} theorem
and the \textit{monogamy of entanglement}. The former forbids the creation of
an independent and identical copy of an arbitrary unknown quantum state and the
latter restricts the shareability of quantum entanglement among multiple
quantum systems. For distinguishable particles, one of these results imply the
other. In this Letter, we show that in qubit systems with indistinguishable
particles (where each particle cannot be addressed individually), a maximum
violation of the monogamy of entanglement is possible by the measures that are
monogamous for distinguishable particles. To derive this result, we formulate
the degree of freedom trace-out rule for indistinguishable particles
corresponding to a spatial location where each degree of freedom might be
entangled with the other degrees of freedom. Our result removes the restriction
on the shareability of quantum entanglement for indistinguishable particles,
without contradicting the no-cloning theorem.
