The following is a shortened version of author’s abstract: We construct stabilized \(C^*\)-algebras from subshifts by using the dynamical property of the symbolic dynamical systems. We prove that the construction is dynamical and the \(C^*\)-algebras are isomorphic to the tensor product \(C^*\)-algebras between the algebra of all compact operators on Hilbert space and the \(C^*\)-algebras constructed from creation operators on sub-Fock spaces associated with the subshifts.