To minimize use of special symbols we denote Ao=Å, deg=degree (angle), iX=X^(-1), X/mol=X per molecule, dX=deviation of X in % except for angles. Datatypes abbreviations: c=character, i=integer, str=string.
[a,b,c,alpha,beta,gamma] (Ao,deg) unit cell parameters (layers lie in ab-plane)amin,amax (deg) min and max B-X-B anglebmin,bmax (Ao) min and max inplane BX bond lengthb3 (Ao) average out-of-plane BX bond lengthcnf,conf conformation or configurationd1,d2,d3,... (deg) dihedral as defined by ds listdab=a-b unit cell inplane asymmetrydb (mAo) B-X-B bond length asymmetrydbh=bmax-bmin (mAo) variation of inplane BX bond lengthsdb12 (mAo) length difference between the two shortest orthogonal BX bondsdgam=gamma-90 (deg) absolute deviation of the inplane angle from the perfect square geometrydxK,dyK,zK (Ao) position of cationic tail relative to (1/2,1/2,0)dxO,dyO,zO (Ao) position of cation body relative to (1/2,1/2,0)g2 generator of the second layerinv,cen,rot (mAo) RMSD symmetry error for inversion(-x,-y,-z), centering(x+1/2,y+1/2,z), and rotation(y,x+1/2,-z) of BX6 octahedrainvK,cenK,rotK (mAo) the same for cationsL (char) number of layers per unit cell or empty string if a single layer in open boundary conditionsmet,method either DFT method or citation of the experiment by which the structure was obtainedna number of atoms in the cationname IUPAC-consistent chemical name of a moleculenas=[nB,na$nK,nB,na$nK,...] unit cell fragmentation information, where nB is the number of atoms in the inorganic layer and nK is number of cations per layerng number of elements in SGnm,Z number of cations in unit cellnxy,nz number of B-atoms and number of layers per unit cellodev (mAo) RMSD deviation from 4/mmm octahedronPG point grouppubchem PubChem identifierSG symmetry groupSG0 canonic name of the symmetry group, i.e. in the IUCr-default settingT,tem (K) temperaturetK,pK (deg) spherical angles defining orientaion of cationic tailtO,pO (deg) spherical angles defining orientaion of the cation bodyUp2=|G|,maxG (meV/Ao) RMS norm and maximum absolute force on atomsV1 (Ao^3) volume per atomx0,y0,z0 (mAo) displacement of B-atom from (0,0,0) positiony1,z1 (mAo) displacement of X-atom from (1/2,0,0) positionx2,z2 (mAo) displacement of X-atom from (0,1/2,0) positionx3,z3 (mAo) displacement of X-atom from (0,0,1/2) position