In　this　paper,　the　multistability　of　almost　periodic　solution　of　Clifford-valued　Cohen-Grossberg　neural　networks　(CGNNs)　with　time-varying　delays　is　investigated.　Firstly,　the　positive　invariant　set　of　the　solutions　are　given　by　dividing　the　regions　and　inequality　technique.　Then,　the　existence　and　local　exponential　stability　of　[Pi(A)　(K-A+1)](n)　almost　periodic　solutions　of　the　delayed　Clifford-valued　CGNNs　are　proved　by　constructing　auxiliary　function　and　Lyapunov　function.　Next,　the　attraction　basins　of　the　almost　periodic　solutions　are　given.　Finally,　a　numerical　example　is　given　to　demonstrate　the　effectiveness　and　feasibility　of　the　derived　theoretical　results.