Formally, perovskites have an ABX 3 structure where the A-site ion occupies a central cavity enclosed by corner shared octahedral BX 6 moieties forming a cubic crystal structure. Because of the formal stoichiometry requirement, that is, q A + q B = 3q X (q X is the charge of ion X), only certain elements are allowed to act as the X-site ion in the perovskites crystal structure. [1] Usually, the most common are the oxides with X = O (e.g., CaTiO 3 , SrTiO 3 , and KTaO 3 ) or the halides with X = F, Cl, Br, or I. To fit into an ideal cubic perovskite, the A-site cation has to be larger than B-site and thus specific size conditions need to be satisfied. This size requirement, as well as structural stability, is captured by the so-called Goldschmidt's tolerance factor (GTF) (t ¼ rAþrX ffiffi 2 p ðrBþrXÞ ) [2] along with the octahedral factor (l ¼ rB rX ), [3] where r X simply refers to the radius of the ion X. For an ideal cubic crystal structure, as in many 3D halide perovskites, the conditions 0.8 ≤ t ≤1 and 0.44 ≤ µ ≤ 0.90 need to be satisfied. For an ideal 3D perovskite structure, a t-value of 1 is desired and within the allowed range between 0.8 and 1, tilting of the BX 6 octahedra is noted , leading to a quasi-ideal perovskite structure. Contrarily, t-values larger than 1 or lower than 0.8 lead to formation of hexagonal and non-cubic structures, respectively. [4,5] This model determining geometry, shape, and size of crystal motifs is particularly applicable for fluorides and oxides because of their high electronegativities making the nature of their bonding increasingly ionic. [6] However, deviation from tolerance factor has been observed for many metal-organic framework-based perovskites (e.g., ABX 3 formats) [7] or ammonium halide perovskites with A-cation larger than methyl or formamidinium. [7,8] The pertinent reason in such cases is that r X cannot be clearly defined for the covalently bonded organic moieties in the perovskite framework. The tolerance factors have been thus revised using Kieslich model of effective ionic radii, [7] and molecular globularity model by Gholipour et al. [8] The ammonium halide-based hybrid perovskites mentioned above dispose into tunable structures, phases, dimensionalities, and morphologies (see Figure 1). Generally, a perovskite unit cells can multiply forming double perovskites like Ba 2 CaTeO 6 and Sr 2 FeMoO 6[9] or triple perovskites, [10] for example, Ba 2 KNaTe 2 O 9 or anti-perovskites [11] (see Panel A, Figure 1). In addition, perovskites can dispose into layered phases constituting 2D BX 6 octahedra with interspersed cations forming the so-called Ruddlesden-Popper, [12] Aurivillius, [13] and Dion-Jacobson phases [14] (see Panel A, Figure 1). For a structural configuration (RNH 3 ) 2 A n À 1 B n X 3n + 1 where R is an organic group, the perovskite dimensionalities are dictated by integer values of n which represents the number of inorganic layers enveloped by organic cations. [5,15] An nvalue of 1 yields pure 2D perovskites, and n-value of 1 gives 3D perovskites wh...