“…Indeed, the peculiar voltammetric behavior of any regular array of nano-active objects stems from the fact that as soon as the extent, d � ðpDRT=FvÞ 1=2 , of the diffusion layers generated by the individual activities of each of these objects becomes much larger than their mean separation distance, d, they collapse and merge together to generate a collective planar diffusion wave progressing towards the solution bulk, [1,12,18] as it has been established experimentally later by optical and ECL methods, including for application to electronucleation of nanoparticles. [19][20][21][22][23][24][25][26][27] Hence, each given regular array is intrinsically associated to a characteristic transition scan rate v trans ¼ ðpDRT=FÞ=d 2 , i. e., a transition time t trans ¼ d 2 =pD, around which the array shifts from an apparent behavior akin to a classical voltammetric one for planar electrode of identical surface area as that of the whole array ( v trans < v) towards that featuring the simple addition of the individual steady (disk-type arrays) or quasi-steady state (bandtype arrays) currents generated by each active object as if it was performing alone (v trans > v). [1,12,28] Since truly random arrays display a wide range of separation distances values, d, they necessarily exhibit a correspondingly even wider range of v trans values (note that v trans / d À 2 ) and, accordingly, should not exhibit any identifiable transition limit.…”