  Quantum entanglement in multipartite systems cannot be shared freely. In
order to illuminate basic rules of entanglement sharing between qubits we
introduce a concept of an entangled structure (graph) such that each qubit of a
multipartite system is associated with a point (vertex) while a bi-partite
entanglement between two specific qubits is represented by a connection (edge)
between these points. We prove that any such entangled structure can be
associated with a pure state of a multi-qubit system. Moreover, we show that a
pure state corresponding to a given entangled structure is a superposition of
vectors from a subspace of the $2^N$-dimensional Hilbert space, whose dimension
grows linearly with the number of entangled pairs.
