Polynuclear clusters of paramagnetic 3d metal ions continue to attract significant interest because of their intriguing geometrical characteristics (large size, high symmetry, aesthetically pleasing shapes and architectures) and fascinating physical properties. Such complexes often combine large and sometimes abnormally large spin ground states with easyaxis-type magnetic anisotropy, resulting in a significant barrier to magnetization relaxation. [1][2][3] Thus, at sufficiently low temperatures they function as single-domain magnetic particles displaying magnetization hysteresis and quantum tunneling of the magnetization (QTM). [3, 4] Such singlemolecule magnets (SMMs) represent a molecular approach to nanoscale magnetic materials with potential applications in information storage and molecular spintronics.[5] SMMs with nuclearities up to 84 and structural topologies as diverse as (amongst others) dimers, triangles, cubanes, tetrahedra, icosahedra, and wheels are now known. [1][2][3]6] The latter of these have always attracted intense interest, partly because of their inherent structural beauty, but also because they represent model systems for the study of one-dimensional magnetism, spin frustration, and quantum effects and are promising candidates for use as qubits in quantum computation.[7] Homo-and heterometallic molecular wheels are commonly encountered in 3d cluster chemistry, [8][9][10][11][12][13][14][15] and in general they fall into two distinct structural types. By far the most common are single-stranded wheels, which simply describe linked monometallic units. [8, 9] Multiple-stranded wheels are less common and encompass either 1) wheels built from repeating metal clusters, [10] or 2) multiple-layer wheels, that is, complexes that consist of two or more linked parallel wheels. Those of structural type (2) are extremely rare, being restricted to [V 12 (Figure 1 a) (Figure 1 b, (Figure 1 c) [18] charge-balance considerations, and inspection of metric parameters.The metal-oxygen core of the cluster consists of four pairs of edge-sharing {M 4 O} tetrahedra situated at the "corners" of