diff --git a/README.md b/README.md index 0934a967d..950d9179f 100644 --- a/README.md +++ b/README.md @@ -51,6 +51,34 @@ The labels provided in the `OUTCAR`, i.e. energies, forces and virials (if any), The `System` or `LabeledSystem` can be constructed from the following file formats with the `format key` in the table passed to argument `fmt`: +| Software| format | multi frames | labeled | class | format key | +| ------- | :--- | :---: | :---: | :--- | :--- | +| vasp | poscar | False | False | System | 'vasp/poscar' | +| vasp | outcar | True | True | LabeledSystem | 'vasp/outcar' | +| vasp | xml | True | True | LabeledSystem | 'vasp/xml' | +| lammps | lmp | False | False | System | 'lammps/lmp' | +| lammps | dump | True | False | System | 'lammps/dump' | +| deepmd | raw | True | False | System | 'deepmd/raw' | +| deepmd | npy | True | False | System | 'deepmd/npy' | +| deepmd | raw | True | True | LabeledSystem | 'deepmd/raw' | +| deepmd | npy | True | True | LabeledSystem | 'deepmd/npy' | +| gaussian| log | False | True | LabeledSystem | 'gaussian/log'| +| gaussian| log | True | True | LabeledSystem | 'gaussian/md' | +| siesta | output | False | True | LabeledSystem | 'siesta/output'| +| siesta | aimd_output | True | True | LabeledSystem | 'siesta/aimd_output' | +| cp2k | output | False | True | LabeledSystem | 'cp2k/output' | +| cp2k | aimd_output | True | True | LabeledSystem | 'cp2k/aimd_output' | +| QE | log | False | True | LabeledSystem | 'qe/pw/scf' | +| QE | log | True | False | System | 'qe/cp/traj' | +| QE | log | True | True | LabeledSystem | 'qe/cp/traj' | +|quip/gap|xyz|True|True|MultiSystems|'quip/gap/xyz'| +| PWmat | atom.config | False | False | System | 'pwmat/atom.config' | +| PWmat | movement | True | True | LabeledSystem | 'pwmat/movement' | +| PWmat | OUT.MLMD | True | True | LabeledSystem | 'pwmat/out.mlmd' | +| Amber | multi | True | True | LabeledSystem | 'amber/md' | +| Gromacs | gro | False | False | System | 'gromacs/gro' | + + The Class `dpdata.MultiSystems` can read data from a dir which may contains many files of different systems, or from single xyz file which contains different systems. Use `dpdata.MultiSystems.from_dir` to read from a directory, `dpdata.MultiSystems` will walk in the directory @@ -82,34 +110,8 @@ xyz_multi_systems.systems['B1C9'].to_deepmd_raw('./my_work_dir/B1C9_raw') # dump all systems xyz_multi_systems.to_deepmd_raw('./my_deepmd_data/') - - ``` -| Software| format | multi frames | labeled | class | format key | -| ------- | :--- | :---: | :---: | :--- | :--- | -| vasp | poscar | False | False | System | 'vasp/poscar' | -| vasp | outcar | True | True | LabeledSystem | 'vasp/outcar' | -| vasp | xml | True | True | LabeledSystem | 'vasp/xml' | -| lammps | lmp | False | False | System | 'lammps/lmp' | -| lammps | dump | True | False | System | 'lammps/dump' | -| deepmd | raw | True | False | System | 'deepmd/raw' | -| deepmd | npy | True | False | System | 'deepmd/npy' | -| deepmd | raw | True | True | LabeledSystem | 'deepmd/raw' | -| deepmd | npy | True | True | LabeledSystem | 'deepmd/npy' | -| gaussian| log | False | True | LabeledSystem | 'gaussian/log'| -| gaussian| log | True | True | LabeledSystem | 'gaussian/md' | -| siesta | output | False | True | LabeledSystem | 'siesta/output'| -| siesta | aimd_output | True | True | LabeledSystem | 'siesta/aimd_output' | -| cp2k | output | False | True | LabeledSystem | 'cp2k/output' | -| cp2k | aimd_output | True | True | LabeledSystem | 'cp2k/aimd_output' | -| QE | log | False | True | LabeledSystem | 'qe/pw/scf' | -| QE | log | True | False | System | 'qe/cp/traj' | -| QE | log | True | True | LabeledSystem | 'qe/cp/traj' | -|quip/gap|xyz|True|True|MultiSystems|'quip/gap/xyz'| -| PWmat | atom.config | False | False | System | 'pwmat/atom.config' | -| PWmat | movement | True | True | LabeledSystem | 'pwmat/movement' | -| PWmat | OUT.MLMD | True | True | LabeledSystem | 'pwmat/out.mlmd' | ## Access data These properties stored in `System` and `LabeledSystem` can be accessed by operator `[]` with the key of the property supplied, for example ```python @@ -129,7 +131,6 @@ Available properties are (nframe: number of frames in the system, natoms: total | 'virials' | np.ndarray | nframes x 3 x 3 | True | The virial tensor of each frame - ## Dump data The data stored in `System` or `LabeledSystem` can be dumped in 'lammps/lmp' or 'vasp/poscar' format, for example: ```python @@ -141,7 +142,6 @@ d_outcar.to('vasp/poscar', 'POSCAR', frame_idx=-1) ``` The last frames of `d_outcar` will be dumped to 'POSCAR'. - The data stored in `LabeledSystem` can be dumped to deepmd-kit raw format, for example ```python d_outcar.to('deepmd/raw', 'dpmd_raw') @@ -156,6 +156,7 @@ dpdata.LabeledSystem('OUTCAR').sub_system([0,-1]).to('deepmd/raw', 'dpmd_raw') ``` by which only the first and last frames are dumped to `dpmd_raw`. + ## replicate dpdata will create a super cell of the current atom configuration. ```python @@ -163,6 +164,7 @@ dpdata.System('./POSCAR').replicate((1,2,3,) ) ``` tuple(1,2,3) means don't copy atom configuration in x direction, make 2 copys in y direction, make 3 copys in z direction. + ## perturb By the following example, each frame of the original system (`dpdata.System('./POSCAR')`) is perturbed to generate three new frames. For each frame, the cell is perturbed by 5% and the atom positions are perturbed by 0.6 Angstrom. `atom_pert_style` indicates that the perturbation to the atom positions is subject to normal distribution. Other available options to `atom_pert_style` are`uniform` (uniform in a ball), and `const` (uniform on a sphere). ```python diff --git a/dpdata/amber/md.py b/dpdata/amber/md.py new file mode 100644 index 000000000..a87e83621 --- /dev/null +++ b/dpdata/amber/md.py @@ -0,0 +1,76 @@ +import re +from scipy.io import netcdf +import numpy as np + +kcalmol2eV= 0.04336410390059322 + +energy_convert = kcalmol2eV +force_convert = energy_convert + + +def read_amber_traj(parm7_file, nc_file, mdfrc_file, mden_file): + """The amber trajectory includes: + * nc, NetCDF format, stores coordinates + * mdfrc, NetCDF format, stores forces + * mden, text format, stores energies + * parm7, text format, stores types + """ + + flag=False + amber_types = [] + with open(parm7_file) as f: + for line in f: + if line.startswith("%FLAG"): + flag = line.startswith("%FLAG AMBER_ATOM_TYPE") + elif flag: + if line.startswith("%FORMAT"): + fmt = re.findall(r'\d+', line) + fmt0 = int(fmt[0]) + fmt1 = int(fmt[1]) + else: + for ii in range(fmt0): + start_index = ii * fmt1 + end_index = (ii + 1) * fmt1 + if end_index >= len(line): + continue + amber_types.append(line[start_index:end_index].strip()) + + with netcdf.netcdf_file(nc_file, 'r') as f: + coords = np.array(f.variables["coordinates"][:]) + cell_lengths = np.array(f.variables["cell_lengths"][:]) + cell_angles = np.array(f.variables["cell_angles"][:]) + if np.all(cell_angles > 89.99 ) and np.all(cell_angles < 90.01): + # only support 90 + # TODO: support other angles + shape = cell_lengths.shape + cells = np.zeros((shape[0], 3, 3)) + for ii in range(3): + cells[:, ii, ii] = cell_lengths[:, ii] + else: + raise RuntimeError("Unsupported cells") + + with netcdf.netcdf_file(mdfrc_file, 'r') as f: + forces = np.array(f.variables["forces"][:]) + + # energy + energies = [] + with open(mden_file) as f: + for line in f: + if line.startswith("L6"): + s = line.split() + if s[2] != "E_pot": + energies.append(float(s[2])) + + atom_names, atom_types, atom_numbs = np.unique(amber_types, return_inverse=True, return_counts=True) + + data = {} + data['atom_names'] = list(atom_names) + data['atom_numbs'] = list(atom_numbs) + data['atom_types'] = atom_types + data['forces'] = forces * force_convert + data['energies'] = np.array(energies) * energy_convert + data['coords'] = coords + data['cells'] = cells + data['orig'] = np.array([0, 0, 0]) + return data + diff --git a/dpdata/deepmd/comp.py b/dpdata/deepmd/comp.py index 5f52c1a0f..ae6fb257a 100644 --- a/dpdata/deepmd/comp.py +++ b/dpdata/deepmd/comp.py @@ -33,6 +33,8 @@ def to_system_data(folder, nframes = np.reshape(cells, [-1,3,3]).shape[0] all_cells.append(np.reshape(cells, [nframes,3,3])) all_coords.append(np.reshape(coords, [nframes,-1,3])) + if eners is not None: + eners = np.reshape(eners, [nframes]) if labels: if eners is not None and len(eners) > 0: all_eners.append(np.reshape(eners, [nframes])) diff --git a/dpdata/fhi_aims/__init__.py b/dpdata/fhi_aims/__init__.py new file mode 100755 index 000000000..e69de29bb diff --git a/dpdata/fhi_aims/output.py b/dpdata/fhi_aims/output.py new file mode 100755 index 000000000..62fc19cd3 --- /dev/null +++ b/dpdata/fhi_aims/output.py @@ -0,0 +1,172 @@ +import numpy as np +import re + +latt_patt="\|\s+([0-9]{1,}[.][0-9]*)\s+([0-9]{1,}[.][0-9]*)\s+([0-9]{1,}[.][0-9]*)" +pos_patt_first="\|\s+[0-9]{1,}[:]\s\w+\s(\w+)(\s.*[-]?[0-9]{1,}[.][0-9]*)(\s+[-]?[0-9]{1,}[.][0-9]*)(\s+[-]?[0-9]{1,}[.][0-9]*)" +pos_patt_other="\s+[a][t][o][m]\s+([-]?[0-9]{1,}[.][0-9]*)\s+([-]?[0-9]{1,}[.][0-9]*)\s+([-]?[0-9]{1,}[.][0-9]*)\s+(\w{1,2})" +force_patt="\|\s+[0-9]{1,}\s+([-]?[0-9]{1,}[.][0-9]*[E][+-][0-9]{1,})\s+([-]?[0-9]{1,}[.][0-9]*[E][+-][0-9]{1,})\s+([-]?[0-9]{1,}[.][0-9]*[E][+-][0-9]{1,})" +eng_patt="Total energy uncorrected.*([-]?[0-9]{1,}[.][0-9]*[E][+-][0-9]{1,})\s+eV" +#atom_numb_patt="Number of atoms.*([0-9]{1,})" + +def get_info (lines, type_idx_zero = False) : + + atom_types = [] + atom_names = [] + cell = [] + atom_numbs = None + _atom_names = [] + + contents="\n".join(lines) + #cell + #_tmp=re.findall(latt_patt,contents) + #for ii in _tmp: + # vect=[float(kk) for kk in ii] + # cell.append(vect) + #------------------ + for ln,l in enumerate(lines): + if l.startswith(' | Unit cell'): + break + _tmp=lines[ln+1:ln+4] + for ii in _tmp: + v_str=ii.split('|')[1].split() + vect=[float(kk) for kk in v_str] + cell.append(vect) + # print(cell) + #atom name + _tmp=re.findall(pos_patt_first,contents) + for ii in _tmp: + _atom_names.append(ii[0]) + atom_names=[] + for ii in _atom_names: + if not ii in atom_names: + atom_names.append(ii) + #atom number + #_atom_numb_patt=re.compile(atom_numb_patt) + atom_numbs =[_atom_names.count(ii) for ii in atom_names] + assert(atom_numbs is not None), "cannot find ion type info in aims output" + + for idx,ii in enumerate(atom_numbs) : + for jj in range(ii) : + if type_idx_zero : + atom_types.append(idx) + else : + atom_types.append(idx+1) + + return [cell, atom_numbs, atom_names, atom_types ] + + +def get_fhi_aims_block(fp) : + blk = [] + for ii in fp : + if not ii : + return blk + blk.append(ii.rstrip('\n')) + if 'Begin self-consistency loop: Re-initialization' in ii: + return blk + return blk + +def get_frames (fname, md=True, begin = 0, step = 1) : + fp = open(fname) + blk = get_fhi_aims_block(fp) + ret = get_info(blk, type_idx_zero = True) + + cell, atom_numbs, atom_names, atom_types =ret[0],ret[1],ret[2],ret[3] + ntot = sum(atom_numbs) + + all_coords = [] + all_cells = [] + all_energies = [] + all_forces = [] + all_virials = [] + + cc = 0 + while len(blk) > 0 : + # with open(str(cc),'w') as f: + # f.write('\n'.join(blk)) + if cc >= begin and (cc - begin) % step == 0 : + if cc==0: + coord, _cell, energy, force, virial, is_converge = analyze_block(blk, first_blk=True, md=md) + else: + coord, _cell, energy, force, virial, is_converge = analyze_block(blk, first_blk=False) + if is_converge : + if len(coord) == 0: + break + all_coords.append(coord) + + if _cell: + all_cells.append(_cell) + else: + all_cells.append(cell) + + all_energies.append(energy) + all_forces.append(force) + if virial is not None : + all_virials.append(virial) + blk = get_fhi_aims_block(fp) + cc += 1 + + if len(all_virials) == 0 : + all_virials = None + else : + all_virials = np.array(all_virials) + fp.close() + return atom_names, atom_numbs, np.array(atom_types), np.array(all_cells), np.array(all_coords), np.array(all_energies), np.array(all_forces), all_virials + + +def analyze_block(lines, first_blk=False, md=True) : + coord = [] + cell = [] + energy = None + force = [] + virial = None + atom_names=[] + _atom_names=[] + + contents="\n".join(lines) + try: + natom=int(re.findall("Number of atoms.*([0-9]{1,})",lines)[0]) + except: + natom=0 + + if first_blk: + + if md: + _tmp=re.findall(pos_patt_other,contents)[:] + for ii in _tmp[slice(int(len(_tmp)/2),len(_tmp))]: + coord.append([float(kk) for kk in ii[:-1]]) + else: + _tmp=re.findall(pos_patt_first,contents) + for ii in _tmp: + coord.append([float(kk) for kk in ii[1:]]) + else: + _tmp=re.findall(pos_patt_other,contents) + for ii in _tmp: + coord.append([float(kk) for kk in ii[:-1]]) + + _tmp=re.findall(force_patt,contents) + for ii in _tmp: + force.append([float(kk) for kk in ii]) + + if "Self-consistency cycle converged" in contents: + is_converge=True + else: + is_converge=False + + try: + _eng_patt=re.compile(eng_patt) + energy=float(_eng_patt.search(contents).group().split()[-2]) + except: + energy=None + + if not energy: + is_converge = False + + if energy: + assert((force is not None) and len(coord) > 0 ) + + return coord, cell, energy, force, virial, is_converge + +if __name__=='__main__': + import sys + ret=get_frames (sys.argv[1], begin = 0, step = 1) + print(ret) diff --git a/dpdata/gromacs/__init__.py b/dpdata/gromacs/__init__.py new file mode 100644 index 000000000..e69de29bb diff --git a/dpdata/gromacs/gro.py b/dpdata/gromacs/gro.py new file mode 100644 index 000000000..6e12fb1e1 --- /dev/null +++ b/dpdata/gromacs/gro.py @@ -0,0 +1,55 @@ +#!/usr/bin/env python3 + +import numpy as np + +nm2ang = 10. + +def _get_line(line): + atom_name = line[10:15].split()[0] + atom_idx = int(line[15:20].split()[0]) + posis = [float(line[ii:ii+8]) for ii in range(20,44,8)] + posis = np.array(posis) * nm2ang + return atom_name, atom_idx, posis + +def _get_cell(line): + cell = np.zeros([3,3]) + lengths = [float(ii) for ii in line.split()] + if len(lengths) >= 3: + for dd in range(3): + cell[dd][dd] = lengths[dd] + else: + raise RuntimeError('wrong box format: ', line) + if len(lengths) == 9: + cell[0][1] = lengths[3] + cell[0][2] = lengths[4] + cell[1][0] = lengths[5] + cell[1][2] = lengths[6] + cell[2][0] = lengths[7] + cell[2][1] = lengths[8] + cell = cell * nm2ang + return cell + +def file_to_system_data(fname): + names = [] + idxs = [] + posis = [] + with open(fname) as fp: + fp.readline() + natoms = int(fp.readline()) + for ii in range(natoms): + n, i, p = _get_line(fp.readline()) + names.append(n) + idxs.append(i) + posis.append(p) + cell = _get_cell(fp.readline()) + posis = np.array(posis) + system = {} + system['orig'] = np.array([0, 0, 0]) + system['atom_names'] = list(set(names)) + system['atom_names'].sort() + system['atom_numbs'] = [names.count(ii) for ii in system['atom_names']] + system['atom_types'] = [system['atom_names'].index(ii) for ii in names] + system['atom_types'] = np.array(system['atom_types'], dtype = int) + system['coords'] = np.array([posis]) + system['cells'] = np.array([cell]) + return system diff --git a/dpdata/md/rdf.py b/dpdata/md/rdf.py new file mode 100644 index 000000000..6c514ca0b --- /dev/null +++ b/dpdata/md/rdf.py @@ -0,0 +1,106 @@ +import numpy as np + +def rdf(sys, + sel_type = [None, None], + max_r = 5, + nbins = 100) : + """ + compute the rdf of a system + + Parameters + ---------- + sys : System or LabeledSystem + The dpdata system + sel_type: list + List of size 2. The first element specifies the type of the first atom, + while the second element specifies the type of the second atom. + Both elements can be ints or list of ints. + If the element is None, all types are specified. + Examples are sel_type = [0, 0], sel_type = [0, [0, 1]] or sel_type = [0, None] + max_r: float + Maximal range of rdf calculation + nbins: int + Number of bins for rdf calculation + """ + return compute_rdf(sys['cells'], sys['coords'], sys['atom_types'], + sel_type = sel_type, + max_r = max_r, + nbins = nbins) + +def compute_rdf(box, + posis, + atype, + sel_type = [None, None], + max_r = 5, + nbins = 100) : + nframes = box.shape[0] + xx = None + all_rdf = [] + for ii in range(nframes): + xx, rdf = _compute_rdf_1frame(box[ii], posis[ii], atype, sel_type, max_r, nbins) + all_rdf.append(rdf) + all_rdf = np.array(all_rdf).reshape([nframes, -1]) + all_rdf = np.average(all_rdf, axis = 0) + return xx, all_rdf + +def _compute_rdf_1frame(box, + posis, + atype, + sel_type = [None, None], + max_r = 5, + nbins = 100) : + all_types = list(set(list(np.sort(atype)))) + if sel_type[0] is None: + sel_type[0] = all_types + if sel_type[1] is None: + sel_type[1] = all_types + if type(sel_type[0]) is not list: + sel_type[0] = [sel_type[0]] + if type(sel_type[1]) is not list: + sel_type[1] = [sel_type[1]] + natoms = len(posis) + from ase import Atoms + import ase.neighborlist + atoms = Atoms(positions=posis, cell=box, pbc=[1,1,1]) + nlist = ase.neighborlist.NeighborList(max_r, self_interaction=False, bothways=True, primitive=ase.neighborlist.NewPrimitiveNeighborList) + nlist.update(atoms) + stat = np.zeros(nbins) + hh = max_r / float(nbins) + for ii in range(natoms) : + # atom "0" + if atype[ii] in sel_type[0]: + indices, offsets = nlist.get_neighbors(ii) + for jj, os in zip(indices, offsets): + # atom "1" + if atype[jj] in sel_type[1]: + posi_jj = atoms.positions[jj] + np.dot(os, atoms.get_cell()) + diff = posi_jj - atoms.positions[ii] + dr = np.linalg.norm(diff) + # if (np.linalg.norm(diff- diff_1)) > 1e-12 : + # raise RuntimeError + si = int(dr / hh) + if si < nbins: + stat[si] += 1 + # count the number of atom1 + c0 = 0 + for ii in sel_type[0]: + c0 += np.sum(atype == ii) + # count the number of atom1 + c1 = 0 + for ii in sel_type[1]: + c1 += np.sum(atype == ii) + rho1 = c1 / np.linalg.det(box) + # compute rdf + for ii in range(nbins): + vol = 4./3. * np.pi * ( ((ii+1)*hh) ** 3 - ((ii)*hh) ** 3 ) + rho = stat[ii] / vol + stat[ii] = rho / rho1 / c0 + xx = np.arange(0, max_r-1e-12, hh) + return xx, stat + +if __name__ == '__main__': + import dpdata + sys = dpdata.System('out.lmp') + xx, stat = rdf(sys, sel_type = [[0], None], max_r = 8, nbins = 100) + res = np.concatenate([xx, stat]).reshape([2, -1]) + np.savetxt('rdf.out', res.T) diff --git a/dpdata/system.py b/dpdata/system.py index 44440a714..e861328ff 100644 --- a/dpdata/system.py +++ b/dpdata/system.py @@ -16,10 +16,13 @@ import dpdata.siesta.aiMD_output import dpdata.md.pbc import dpdata.gaussian.log +import dpdata.amber.md import dpdata.cp2k.output from dpdata.cp2k.output import Cp2kSystems import dpdata.pwmat.movement import dpdata.pwmat.atomconfig +import dpdata.fhi_aims.output +import dpdata.gromacs.gro from copy import deepcopy from monty.json import MSONable from monty.serialization import loadfn,dumpfn @@ -143,7 +146,7 @@ def to(self, fmt, *args, **kwargs): kwargs = {kk: kwargs[kk] for kk in kwargs if kk in func_args} func(self, *args, **kwargs) else : - raise RuntimeError('unknow data format %s. Accepted format:' % (fmt, " ".join(to_funcs))) + raise RuntimeError('unknow data format %s. Accepted format: %s' % (fmt, " ".join(to_funcs))) def __repr__(self): return self.__str__() @@ -162,7 +165,7 @@ def __str__(self): def __getitem__(self, key): """Returns proerty stored in System by key or by idx""" - if isinstance(key, int): + if isinstance(key, (int, slice)): return self.sub_system(key) return self.data[key] @@ -605,6 +608,19 @@ def from_deepmd_raw(self, folder, type_map = None) : if tmp_data is not None : self.data = tmp_data + @register_from_funcs.register_funcs("gro") + @register_from_funcs.register_funcs("gromacs/gro") + def from_gromacs_gro(self, file_name) : + """ + Load gromacs .gro file + + Parameters + ---------- + file_name : str + The input file name + """ + self.data = dpdata.gromacs.gro.file_to_system_data(file_name) + @register_to_funcs.register_funcs("deepmd/npy") def to_deepmd_npy(self, folder, set_size = 5000, prec=np.float32) : """ @@ -839,6 +855,44 @@ def shuffle(self): self.data[ii] = self.data[ii][idx] return idx + def predict(self, dp): + """ + Predict energies and forces by deepmd-kit. + + Parameters + ---------- + dp : deepmd.DeepPot or str + The deepmd-kit potential class or the filename of the model. + + Returns + ------- + labeled_sys LabeledSystem + The labeled system. + """ + import deepmd.DeepPot as DeepPot + if not isinstance(dp, DeepPot): + dp = DeepPot(dp) + type_map = dp.get_type_map() + ori_sys = self.copy() + ori_sys.sort_atom_names(type_map=type_map) + atype = ori_sys['atom_types'] + + labeled_sys = LabeledSystem() + + for ss in self: + coord = ss['coords'].reshape((-1,1)) + if not ss.nopbc: + cell = ss['cells'].reshape((-1,1)) + else: + cell = None + e, f, v = dp.eval(coord, cell, atype) + data = ss.data + data['energies'] = e.reshape((1, 1)) + data['forces'] = f.reshape((1, -1, 3)) + data['virials'] = v.reshape((1, 3, 3)) + this_sys = LabeledSystem.from_dict({'data': data}) + labeled_sys.append(this_sys) + return labeled_sys def get_cell_perturb_matrix(cell_pert_fraction): if cell_pert_fraction<0: @@ -991,6 +1045,34 @@ def from_cp2k_aimd_output(self, file_dir): l = LabeledSystem(data=info_dict) self.append(l) + @register_from_funcs.register_funcs('fhi_aims/md') + def from_fhi_aims_output(self, file_name, md=True, begin=0, step =1): + self.data['atom_names'], \ + self.data['atom_numbs'], \ + self.data['atom_types'], \ + self.data['cells'], \ + self.data['coords'], \ + self.data['energies'], \ + self.data['forces'], \ + tmp_virial, \ + = dpdata.fhi_aims.output.get_frames(file_name, md = md, begin = begin, step = step) + if tmp_virial is not None : + self.data['virials'] = tmp_virial + + @register_from_funcs.register_funcs('fhi_aims/scf') + def from_fhi_aims_output(self, file_name ): + self.data['atom_names'], \ + self.data['atom_numbs'], \ + self.data['atom_types'], \ + self.data['cells'], \ + self.data['coords'], \ + self.data['energies'], \ + self.data['forces'], \ + tmp_virial, \ + = dpdata.fhi_aims.output.get_frames(file_name, md = False, begin = 0, step = 1) + if tmp_virial is not None : + self.data['virials'] = tmp_virial + @register_from_funcs.register_funcs('xml') @register_from_funcs.register_funcs('vasp/xml') def from_vasp_xml(self, file_name, begin = 0, step = 1) : @@ -1133,6 +1215,19 @@ def from_gaussian_log(self, file_name, md=False): def from_gaussian_md(self, file_name): self.from_gaussian_log(file_name, md=True) + @register_from_funcs.register_funcs('amber/md') + def from_amber_md(self, file_name=None, parm7_file=None, nc_file=None, mdfrc_file=None, mden_file=None): + # assume the prefix is the same if the spefic name is not given + if parm7_file is None: + parm7_file = file_name + ".parm7" + if nc_file is None: + nc_file = file_name + ".nc" + if mdfrc_file is None: + mdfrc_file = file_name + ".mdfrc" + if mden_file is None: + mden_file = file_name + ".mden" + self.data = dpdata.amber.md.read_amber_traj(parm7_file, nc_file, mdfrc_file, mden_file) + @register_from_funcs.register_funcs('cp2k/output') def from_cp2k_output(self, file_name) : self.data['atom_names'], \ diff --git a/setup.py b/setup.py index a523fb5f8..57c8d4030 100644 --- a/setup.py +++ b/setup.py @@ -12,7 +12,7 @@ readme = f.read() # install_requires = ['xml'] -install_requires=['numpy>=1.14.3', 'monty'] +install_requires=['numpy>=1.14.3', 'monty', 'scipy'] setuptools.setup( name="dpdata", @@ -24,7 +24,19 @@ long_description=readme, long_description_content_type="text/markdown", url="https://github.com/deepmodeling/dpdata", - packages=['dpdata', 'dpdata/vasp', 'dpdata/lammps', 'dpdata/md', 'dpdata/deepmd', 'dpdata/qe', 'dpdata/siesta', 'dpdata/gaussian', 'dpdata/cp2k','dpdata/xyz','dpdata/pwmat'], + packages=['dpdata', + 'dpdata/vasp', + 'dpdata/lammps', + 'dpdata/md', + 'dpdata/deepmd', + 'dpdata/qe', + 'dpdata/siesta', + 'dpdata/gaussian', + 'dpdata/cp2k', + 'dpdata/xyz', + 'dpdata/pwmat', + 'dpdata/amber', + 'dpdata/fhi_aims'], package_data={'dpdata':['*.json']}, classifiers=[ "Programming Language :: Python :: 3.6", diff --git a/tests/amber/02_Heat.mden b/tests/amber/02_Heat.mden new file mode 100644 index 000000000..0aa7918a8 --- /dev/null +++ b/tests/amber/02_Heat.mden @@ -0,0 +1,110 @@ +L0 Nsteps time(ps) Etot EKinetic +L1 Temp T_solute T_solv Pres_scal_solu +L2 Pres_scal_solv BoxX BoxY BoxZ +L3 volume pres_X pres_Y pres_Z +L4 Pressure EKCoM_x EKCoM_y EKCoM_z +L5 EKComTot VIRIAL_x VIRIAL_y VIRIAL_z +L6 VIRIAL_tot E_pot E_vdw E_el +L7 E_hbon E_bon E_angle E_dih +L8 E_14vdw E_14el E_const E_pol +L9 AV_permMoment AV_indMoment AV_totMoment Density dV/dlambda +L0 100 0.2000000000E+00 -.6889864713E+04 0.5501673987E+02 +L1 0.1444218747E+02 0.1444218747E+02 -.6944881453E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6944881453E+04 0.1326035671E+04 -.8329513895E+04 +L7 0.0000000000E+00 0.8178180461E+00 0.1397206322E+01 0.8974699345E+01 +L8 0.2549638338E+01 0.4485740872E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 200 0.4000000000E+00 -.6804856514E+04 0.1185112307E+03 +L1 0.3110982976E+02 0.3110982976E+02 -.6923367744E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6923367744E+04 0.1459095814E+04 -.8441187308E+04 +L7 0.0000000000E+00 0.7227087622E+00 0.1557057969E+01 0.8856560757E+01 +L8 0.2672013673E+01 0.4491540766E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 300 0.6000000000E+00 -.6676971553E+04 0.1901470552E+03 +L1 0.4991461552E+02 0.4991461552E+02 -.6867118608E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6867118608E+04 0.1394343109E+04 -.8321376064E+04 +L7 0.0000000000E+00 0.9023216702E+00 0.2152790620E+01 0.9338452380E+01 +L8 0.2744690750E+01 0.4477609159E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 400 0.8000000000E+00 -.6501527215E+04 0.2902963534E+03 +L1 0.7620434012E+02 0.7620434012E+02 -.6791823568E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6791823568E+04 0.1394536681E+04 -.8248508025E+04 +L7 0.0000000000E+00 0.1423118838E+01 0.2362232658E+01 0.9477806977E+01 +L8 0.2646001001E+01 0.4623861664E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 500 0.1000000000E+01 -.6307854825E+04 0.3996526997E+03 +L1 0.1049109639E+03 0.1049109639E+03 -.6707507525E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6707507525E+04 0.1321289178E+04 -.8093797008E+04 +L7 0.0000000000E+00 0.1834943556E+01 0.3775259952E+01 0.1120783525E+02 +L8 0.2412889981E+01 0.4576937612E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 600 0.1200000000E+01 -.6090645607E+04 0.5116326930E+03 +L1 0.1343063090E+03 0.1343063090E+03 -.6602278300E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6602278300E+04 0.1235129417E+04 -.7905740893E+04 +L7 0.0000000000E+00 0.2452827391E+01 0.4100464667E+01 0.1030161719E+02 +L8 0.2981055535E+01 0.4849721063E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 700 0.1400000000E+01 -.5890364217E+04 0.5979388269E+03 +L1 0.1569621293E+03 0.1569621293E+03 -.6488303044E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6488303044E+04 0.1214027552E+04 -.7766128315E+04 +L7 0.0000000000E+00 0.1875932017E+01 0.3087127144E+01 0.1046702710E+02 +L8 0.2962561472E+01 0.4540507117E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 800 0.1600000000E+01 -.5679921606E+04 0.7224690007E+03 +L1 0.1896519636E+03 0.1896519636E+03 -.6402390606E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6402390606E+04 0.1171410199E+04 -.7642388600E+04 +L7 0.0000000000E+00 0.2095090217E+01 0.8362214033E+01 0.1030283081E+02 +L8 0.1809646670E+01 0.4601801343E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 900 0.1800000000E+01 -.5406114850E+04 0.8259401985E+03 +L1 0.2168137046E+03 0.2168137046E+03 -.6232055048E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6232055048E+04 0.1063851607E+04 -.7361918496E+04 +L7 0.0000000000E+00 0.5328272517E+01 0.5506635572E+01 0.1117501809E+02 +L8 0.2589644661E+01 0.4141227007E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L0 1000 0.2000000000E+01 -.5209309012E+04 0.9327702649E+03 +L1 0.2448571665E+03 0.2448571665E+03 -.6142079277E+10 0.1000000000E+01 +L2 0.1000000000E+01 0.3139785600E+02 0.3410004500E+02 0.2927296600E+02 +L3 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L4 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L5 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 +L6 0.0000000000E+00 -.6142079277E+04 0.1040039386E+04 -.7246666057E+04 +L7 0.0000000000E+00 0.2546276737E+01 0.9090968633E+01 0.1025112603E+02 +L8 0.2333931169E+01 0.4032509197E+02 0.0000000000E+00 0.0000000000E+00 +L9 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 0.0000000000E+00 diff --git a/tests/amber/02_Heat.mdfrc b/tests/amber/02_Heat.mdfrc new file mode 100644 index 000000000..a2d7a5e92 Binary files /dev/null and b/tests/amber/02_Heat.mdfrc differ diff --git a/tests/amber/02_Heat.nc b/tests/amber/02_Heat.nc new file mode 100644 index 000000000..3b19644ca Binary files /dev/null and b/tests/amber/02_Heat.nc differ diff --git a/tests/amber/02_Heat.parm7 b/tests/amber/02_Heat.parm7 new file mode 100644 index 000000000..f03748755 --- /dev/null +++ b/tests/amber/02_Heat.parm7 @@ -0,0 +1,3991 @@ +%VERSION VERSION_STAMP = V0001.000 DATE = 02/14/20 18:32:51 +%FLAG TITLE +%FORMAT(20a4) +ACE +%FLAG POINTERS +%FORMAT(10I8) + 1912 9 1902 9 25 11 43 24 0 0 + 2619 633 9 11 24 13 21 20 10 1 + 0 0 0 0 0 0 0 1 10 0 + 0 +%FLAG ATOM_NAME +%FORMAT(20a4) +H1 CH3 H2 H3 C O N H CA HA CB HB1 HB2 HB3 C O N H CH3 HH31 +HH32HH33O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 +H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O +H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 O H1 H2 +O H1 H2 O H1 H2 O H1 H2 O H1 H2 +%FLAG CHARGE +%FORMAT(5E16.8) + 2.04636429E+00 -6.67300626E+00 2.04636429E+00 2.04636429E+00 1.08823576E+01 + -1.03484442E+01 -7.57501011E+00 4.95464337E+00 6.14091510E-01 1.49969529E+00 + -3.32556975E+00 1.09880469E+00 1.09880469E+00 1.09880469E+00 1.08841798E+01 + -1.03484442E+01 -7.57501011E+00 4.95464337E+00 -2.71512270E+00 1.77849648E+00 + 1.77849648E+00 1.77849648E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 + -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 7.59869910E+00 + 7.59869910E+00 -1.51973982E+01 7.59869910E+00 7.59869910E+00 -1.51973982E+01 + 7.59869910E+00 7.59869910E+00 +%FLAG ATOMIC_NUMBER +%FORMAT(10I8) + 1 6 1 1 6 8 7 1 6 1 + 6 1 1 1 6 8 7 1 6 1 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 8 1 1 8 1 1 8 1 + 1 8 1 1 8 1 1 8 1 1 + 8 1 1 8 1 1 8 1 1 8 + 1 1 +%FLAG MASS +%FORMAT(5E16.8) + 1.00800000E+00 1.20100000E+01 1.00800000E+00 1.00800000E+00 1.20100000E+01 + 1.60000000E+01 1.40100000E+01 1.00800000E+00 1.20100000E+01 1.00800000E+00 + 1.20100000E+01 1.00800000E+00 1.00800000E+00 1.00800000E+00 1.20100000E+01 + 1.60000000E+01 1.40100000E+01 1.00800000E+00 1.20100000E+01 1.00800000E+00 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 + 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 1.00800000E+00 + 1.00800000E+00 1.60000000E+01 1.00800000E+00 1.00800000E+00 1.60000000E+01 + 1.00800000E+00 1.00800000E+00 +%FLAG ATOM_TYPE_INDEX +%FORMAT(10I8) + 1 2 1 1 3 4 5 6 2 7 + 2 1 1 1 3 4 5 6 2 7 + 7 7 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 8 9 9 8 9 9 8 9 + 9 8 9 9 8 9 9 8 9 9 + 8 9 9 8 9 9 8 9 9 8 + 9 9 +%FLAG NUMBER_EXCLUDED_ATOMS +%FORMAT(10I8) + 6 7 4 3 7 3 10 4 10 7 + 6 3 2 1 7 3 5 4 3 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 2 1 1 2 1 1 2 1 + 1 2 1 1 2 1 1 2 1 1 + 2 1 1 2 1 1 2 1 1 2 + 1 1 +%FLAG NONBONDED_PARM_INDEX +%FORMAT(10I8) + 1 2 4 7 11 16 22 29 37 2 + 3 5 8 12 17 23 30 38 4 5 + 6 9 13 18 24 31 39 7 8 9 + 10 14 19 25 32 40 11 12 13 14 + 15 20 26 33 41 16 17 18 19 20 + 21 27 34 42 22 23 24 25 26 27 + 28 35 43 29 30 31 32 33 34 35 + 36 -1 37 38 39 40 41 42 43 -1 + 45 +%FLAG RESIDUE_LABEL +%FORMAT(20a4) +ACE ALA NME WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT WAT +%FLAG RESIDUE_POINTER +%FORMAT(10I8) + 1 7 17 23 26 29 32 35 38 41 + 44 47 50 53 56 59 62 65 68 71 + 74 77 80 83 86 89 92 95 98 101 + 104 107 110 113 116 119 122 125 128 131 + 134 137 140 143 146 149 152 155 158 161 + 164 167 170 173 176 179 182 185 188 191 + 194 197 200 203 206 209 212 215 218 221 + 224 227 230 233 236 239 242 245 248 251 + 254 257 260 263 266 269 272 275 278 281 + 284 287 290 293 296 299 302 305 308 311 + 314 317 320 323 326 329 332 335 338 341 + 344 347 350 353 356 359 362 365 368 371 + 374 377 380 383 386 389 392 395 398 401 + 404 407 410 413 416 419 422 425 428 431 + 434 437 440 443 446 449 452 455 458 461 + 464 467 470 473 476 479 482 485 488 491 + 494 497 500 503 506 509 512 515 518 521 + 524 527 530 533 536 539 542 545 548 551 + 554 557 560 563 566 569 572 575 578 581 + 584 587 590 593 596 599 602 605 608 611 + 614 617 620 623 626 629 632 635 638 641 + 644 647 650 653 656 659 662 665 668 671 + 674 677 680 683 686 689 692 695 698 701 + 704 707 710 713 716 719 722 725 728 731 + 734 737 740 743 746 749 752 755 758 761 + 764 767 770 773 776 779 782 785 788 791 + 794 797 800 803 806 809 812 815 818 821 + 824 827 830 833 836 839 842 845 848 851 + 854 857 860 863 866 869 872 875 878 881 + 884 887 890 893 896 899 902 905 908 911 + 914 917 920 923 926 929 932 935 938 941 + 944 947 950 953 956 959 962 965 968 971 + 974 977 980 983 986 989 992 995 998 1001 + 1004 1007 1010 1013 1016 1019 1022 1025 1028 1031 + 1034 1037 1040 1043 1046 1049 1052 1055 1058 1061 + 1064 1067 1070 1073 1076 1079 1082 1085 1088 1091 + 1094 1097 1100 1103 1106 1109 1112 1115 1118 1121 + 1124 1127 1130 1133 1136 1139 1142 1145 1148 1151 + 1154 1157 1160 1163 1166 1169 1172 1175 1178 1181 + 1184 1187 1190 1193 1196 1199 1202 1205 1208 1211 + 1214 1217 1220 1223 1226 1229 1232 1235 1238 1241 + 1244 1247 1250 1253 1256 1259 1262 1265 1268 1271 + 1274 1277 1280 1283 1286 1289 1292 1295 1298 1301 + 1304 1307 1310 1313 1316 1319 1322 1325 1328 1331 + 1334 1337 1340 1343 1346 1349 1352 1355 1358 1361 + 1364 1367 1370 1373 1376 1379 1382 1385 1388 1391 + 1394 1397 1400 1403 1406 1409 1412 1415 1418 1421 + 1424 1427 1430 1433 1436 1439 1442 1445 1448 1451 + 1454 1457 1460 1463 1466 1469 1472 1475 1478 1481 + 1484 1487 1490 1493 1496 1499 1502 1505 1508 1511 + 1514 1517 1520 1523 1526 1529 1532 1535 1538 1541 + 1544 1547 1550 1553 1556 1559 1562 1565 1568 1571 + 1574 1577 1580 1583 1586 1589 1592 1595 1598 1601 + 1604 1607 1610 1613 1616 1619 1622 1625 1628 1631 + 1634 1637 1640 1643 1646 1649 1652 1655 1658 1661 + 1664 1667 1670 1673 1676 1679 1682 1685 1688 1691 + 1694 1697 1700 1703 1706 1709 1712 1715 1718 1721 + 1724 1727 1730 1733 1736 1739 1742 1745 1748 1751 + 1754 1757 1760 1763 1766 1769 1772 1775 1778 1781 + 1784 1787 1790 1793 1796 1799 1802 1805 1808 1811 + 1814 1817 1820 1823 1826 1829 1832 1835 1838 1841 + 1844 1847 1850 1853 1856 1859 1862 1865 1868 1871 + 1874 1877 1880 1883 1886 1889 1892 1895 1898 1901 + 1904 1907 1910 +%FLAG BOND_FORCE_CONSTANT +%FORMAT(5E16.8) + 5.70000000E+02 4.90000000E+02 3.40000000E+02 3.17000000E+02 3.40000000E+02 + 3.10000000E+02 3.17000000E+02 4.34000000E+02 3.37000000E+02 3.40000000E+02 + 3.37000000E+02 5.53000000E+02 5.53000000E+02 +%FLAG BOND_EQUIL_VALUE +%FORMAT(5E16.8) + 1.22900000E+00 1.33500000E+00 1.09000000E+00 1.52200000E+00 1.09000000E+00 + 1.52600000E+00 1.52200000E+00 1.01000000E+00 1.44900000E+00 1.09000000E+00 + 1.44900000E+00 9.57200000E-01 1.51360000E+00 +%FLAG ANGLE_FORCE_CONSTANT +%FORMAT(5E16.8) + 8.00000000E+01 5.00000000E+01 5.00000000E+01 5.00000000E+01 3.50000000E+01 + 8.00000000E+01 7.00000000E+01 5.00000000E+01 6.30000000E+01 5.00000000E+01 + 5.00000000E+01 5.00000000E+01 8.00000000E+01 7.00000000E+01 5.00000000E+01 + 5.00000000E+01 8.00000000E+01 6.30000000E+01 3.50000000E+01 5.00000000E+01 + 5.00000000E+01 +%FLAG ANGLE_EQUIL_VALUE +%FORMAT(5E16.8) + 2.14501057E+00 2.09439600E+00 2.12755727E+00 1.91113635E+00 1.91113635E+00 + 2.10137732E+00 2.03505478E+00 2.12755727E+00 1.93906163E+00 1.91113635E+00 + 1.91113635E+00 1.91113635E+00 2.10137732E+00 2.03505478E+00 2.06018753E+00 + 1.91113635E+00 1.91462701E+00 1.92160833E+00 1.91113635E+00 2.06018753E+00 + 1.91113635E+00 +%FLAG DIHEDRAL_FORCE_CONSTANT +%FORMAT(5E16.8) + 2.00000000E+00 2.50000000E+00 0.00000000E+00 1.80000000E+00 8.00000000E-01 + 0.00000000E+00 0.00000000E+00 2.70000000E-01 4.20000000E-01 8.00000000E-01 + 8.00000000E-02 1.55555556E-01 2.00000000E-01 2.00000000E-01 4.00000000E-01 + 4.50000000E-01 1.58000000E+00 5.50000000E-01 1.05000000E+01 1.10000000E+00 +%FLAG DIHEDRAL_PERIODICITY +%FORMAT(5E16.8) + 1.00000000E+00 2.00000000E+00 2.00000000E+00 2.00000000E+00 3.00000000E+00 + 4.00000000E+00 1.00000000E+00 2.00000000E+00 3.00000000E+00 1.00000000E+00 + 3.00000000E+00 3.00000000E+00 1.00000000E+00 2.00000000E+00 3.00000000E+00 + 1.00000000E+00 2.00000000E+00 3.00000000E+00 2.00000000E+00 2.00000000E+00 +%FLAG DIHEDRAL_PHASE +%FORMAT(5E16.8) + 0.00000000E+00 3.14159400E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 3.14159400E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 3.14159400E+00 3.14159400E+00 3.14159400E+00 3.14159400E+00 3.14159400E+00 +%FLAG SCEE_SCALE_FACTOR +%FORMAT(5E16.8) + 1.20000000E+00 1.20000000E+00 1.20000000E+00 1.20000000E+00 1.20000000E+00 + 1.20000000E+00 1.20000000E+00 1.20000000E+00 1.20000000E+00 1.20000000E+00 + 1.20000000E+00 1.20000000E+00 1.20000000E+00 1.20000000E+00 1.20000000E+00 + 1.20000000E+00 1.20000000E+00 1.20000000E+00 0.00000000E+00 0.00000000E+00 +%FLAG SCNB_SCALE_FACTOR +%FORMAT(5E16.8) + 2.00000000E+00 2.00000000E+00 2.00000000E+00 2.00000000E+00 2.00000000E+00 + 2.00000000E+00 2.00000000E+00 2.00000000E+00 2.00000000E+00 2.00000000E+00 + 2.00000000E+00 2.00000000E+00 2.00000000E+00 2.00000000E+00 2.00000000E+00 + 2.00000000E+00 2.00000000E+00 2.00000000E+00 0.00000000E+00 0.00000000E+00 +%FLAG SOLTY +%FORMAT(5E16.8) + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 +%FLAG LENNARD_JONES_ACOEF +%FORMAT(5E16.8) + 7.51607703E+03 9.71708117E+04 1.04308023E+06 8.61541883E+04 9.24822270E+05 + 8.19971662E+05 5.44261042E+04 6.47841731E+05 5.74393458E+05 3.79876399E+05 + 8.96776989E+04 9.95480466E+05 8.82619071E+05 6.06829342E+05 9.44293233E+05 + 1.07193646E+02 2.56678134E+03 2.27577561E+03 1.02595236E+03 2.12601181E+03 + 1.39982777E-01 4.98586848E+03 6.78771368E+04 6.01816484E+04 3.69471530E+04 + 6.20665997E+04 5.94667300E+01 3.25969625E+03 6.91773368E+04 7.85890042E+05 + 6.96790708E+05 4.72934643E+05 7.42364908E+05 1.52094041E+03 4.75728872E+04 + 5.81935564E+05 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 +%FLAG LENNARD_JONES_BCOEF +%FORMAT(5E16.8) + 2.17257828E+01 1.26919150E+02 6.75612247E+02 1.12529845E+02 5.99015525E+02 + 5.31102864E+02 1.11805549E+02 6.26720080E+02 5.55666448E+02 5.64885984E+02 + 1.36131731E+02 7.36907417E+02 6.53361429E+02 6.77220874E+02 8.01323529E+02 + 2.59456373E+00 2.06278363E+01 1.82891803E+01 1.53505284E+01 2.09604198E+01 + 9.37598976E-02 1.76949863E+01 1.06076943E+02 9.40505980E+01 9.21192136E+01 + 1.13252061E+02 1.93248820E+00 1.43076527E+01 1.16264660E+02 6.36687196E+02 + 5.64503554E+02 5.81361517E+02 6.90894667E+02 1.72393904E+01 9.64152120E+01 + 5.94825035E+02 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 + 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 0.00000000E+00 +%FLAG BONDS_INC_HYDROGEN +%FORMAT(10I8) + 3 6 3 3 9 3 0 3 3 30 + 33 3 30 36 3 30 39 3 24 27 + 5 18 21 8 54 57 10 54 60 10 + 54 63 10 48 51 8 69 66 12 72 + 66 12 72 69 13 78 75 12 81 75 + 12 81 78 13 87 84 12 90 84 12 + 90 87 13 96 93 12 99 93 12 99 + 96 13 105 102 12 108 102 12 108 105 + 13 114 111 12 117 111 12 117 114 13 + 123 120 12 126 120 12 126 123 13 132 + 129 12 135 129 12 135 132 13 141 138 + 12 144 138 12 144 141 13 150 147 12 + 153 147 12 153 150 13 159 156 12 162 + 156 12 162 159 13 168 165 12 171 165 + 12 171 168 13 177 174 12 180 174 12 + 180 177 13 186 183 12 189 183 12 189 + 186 13 195 192 12 198 192 12 198 195 + 13 204 201 12 207 201 12 207 204 13 + 213 210 12 216 210 12 216 213 13 222 + 219 12 225 219 12 225 222 13 231 228 + 12 234 228 12 234 231 13 240 237 12 + 243 237 12 243 240 13 249 246 12 252 + 246 12 252 249 13 258 255 12 261 255 + 12 261 258 13 267 264 12 270 264 12 + 270 267 13 276 273 12 279 273 12 279 + 276 13 285 282 12 288 282 12 288 285 + 13 294 291 12 297 291 12 297 294 13 + 303 300 12 306 300 12 306 303 13 312 + 309 12 315 309 12 315 312 13 321 318 + 12 324 318 12 324 321 13 330 327 12 + 333 327 12 333 330 13 339 336 12 342 + 336 12 342 339 13 348 345 12 351 345 + 12 351 348 13 357 354 12 360 354 12 + 360 357 13 366 363 12 369 363 12 369 + 366 13 375 372 12 378 372 12 378 375 + 13 384 381 12 387 381 12 387 384 13 + 393 390 12 396 390 12 396 393 13 402 + 399 12 405 399 12 405 402 13 411 408 + 12 414 408 12 414 411 13 420 417 12 + 423 417 12 423 420 13 429 426 12 432 + 426 12 432 429 13 438 435 12 441 435 + 12 441 438 13 447 444 12 450 444 12 + 450 447 13 456 453 12 459 453 12 459 + 456 13 465 462 12 468 462 12 468 465 + 13 474 471 12 477 471 12 477 474 13 + 483 480 12 486 480 12 486 483 13 492 + 489 12 495 489 12 495 492 13 501 498 + 12 504 498 12 504 501 13 510 507 12 + 513 507 12 513 510 13 519 516 12 522 + 516 12 522 519 13 528 525 12 531 525 + 12 531 528 13 537 534 12 540 534 12 + 540 537 13 546 543 12 549 543 12 549 + 546 13 555 552 12 558 552 12 558 555 + 13 564 561 12 567 561 12 567 564 13 + 573 570 12 576 570 12 576 573 13 582 + 579 12 585 579 12 585 582 13 591 588 + 12 594 588 12 594 591 13 600 597 12 + 603 597 12 603 600 13 609 606 12 612 + 606 12 612 609 13 618 615 12 621 615 + 12 621 618 13 627 624 12 630 624 12 + 630 627 13 636 633 12 639 633 12 639 + 636 13 645 642 12 648 642 12 648 645 + 13 654 651 12 657 651 12 657 654 13 + 663 660 12 666 660 12 666 663 13 672 + 669 12 675 669 12 675 672 13 681 678 + 12 684 678 12 684 681 13 690 687 12 + 693 687 12 693 690 13 699 696 12 702 + 696 12 702 699 13 708 705 12 711 705 + 12 711 708 13 717 714 12 720 714 12 + 720 717 13 726 723 12 729 723 12 729 + 726 13 735 732 12 738 732 12 738 735 + 13 744 741 12 747 741 12 747 744 13 + 753 750 12 756 750 12 756 753 13 762 + 759 12 765 759 12 765 762 13 771 768 + 12 774 768 12 774 771 13 780 777 12 + 783 777 12 783 780 13 789 786 12 792 + 786 12 792 789 13 798 795 12 801 795 + 12 801 798 13 807 804 12 810 804 12 + 810 807 13 816 813 12 819 813 12 819 + 816 13 825 822 12 828 822 12 828 825 + 13 834 831 12 837 831 12 837 834 13 + 843 840 12 846 840 12 846 843 13 852 + 849 12 855 849 12 855 852 13 861 858 + 12 864 858 12 864 861 13 870 867 12 + 873 867 12 873 870 13 879 876 12 882 + 876 12 882 879 13 888 885 12 891 885 + 12 891 888 13 897 894 12 900 894 12 + 900 897 13 906 903 12 909 903 12 909 + 906 13 915 912 12 918 912 12 918 915 + 13 924 921 12 927 921 12 927 924 13 + 933 930 12 936 930 12 936 933 13 942 + 939 12 945 939 12 945 942 13 951 948 + 12 954 948 12 954 951 13 960 957 12 + 963 957 12 963 960 13 969 966 12 972 + 966 12 972 969 13 978 975 12 981 975 + 12 981 978 13 987 984 12 990 984 12 + 990 987 13 996 993 12 999 993 12 999 + 996 13 1005 1002 12 1008 1002 12 1008 1005 + 13 1014 1011 12 1017 1011 12 1017 1014 13 + 1023 1020 12 1026 1020 12 1026 1023 13 1032 + 1029 12 1035 1029 12 1035 1032 13 1041 1038 + 12 1044 1038 12 1044 1041 13 1050 1047 12 + 1053 1047 12 1053 1050 13 1059 1056 12 1062 + 1056 12 1062 1059 13 1068 1065 12 1071 1065 + 12 1071 1068 13 1077 1074 12 1080 1074 12 + 1080 1077 13 1086 1083 12 1089 1083 12 1089 + 1086 13 1095 1092 12 1098 1092 12 1098 1095 + 13 1104 1101 12 1107 1101 12 1107 1104 13 + 1113 1110 12 1116 1110 12 1116 1113 13 1122 + 1119 12 1125 1119 12 1125 1122 13 1131 1128 + 12 1134 1128 12 1134 1131 13 1140 1137 12 + 1143 1137 12 1143 1140 13 1149 1146 12 1152 + 1146 12 1152 1149 13 1158 1155 12 1161 1155 + 12 1161 1158 13 1167 1164 12 1170 1164 12 + 1170 1167 13 1176 1173 12 1179 1173 12 1179 + 1176 13 1185 1182 12 1188 1182 12 1188 1185 + 13 1194 1191 12 1197 1191 12 1197 1194 13 + 1203 1200 12 1206 1200 12 1206 1203 13 1212 + 1209 12 1215 1209 12 1215 1212 13 1221 1218 + 12 1224 1218 12 1224 1221 13 1230 1227 12 + 1233 1227 12 1233 1230 13 1239 1236 12 1242 + 1236 12 1242 1239 13 1248 1245 12 1251 1245 + 12 1251 1248 13 1257 1254 12 1260 1254 12 + 1260 1257 13 1266 1263 12 1269 1263 12 1269 + 1266 13 1275 1272 12 1278 1272 12 1278 1275 + 13 1284 1281 12 1287 1281 12 1287 1284 13 + 1293 1290 12 1296 1290 12 1296 1293 13 1302 + 1299 12 1305 1299 12 1305 1302 13 1311 1308 + 12 1314 1308 12 1314 1311 13 1320 1317 12 + 1323 1317 12 1323 1320 13 1329 1326 12 1332 + 1326 12 1332 1329 13 1338 1335 12 1341 1335 + 12 1341 1338 13 1347 1344 12 1350 1344 12 + 1350 1347 13 1356 1353 12 1359 1353 12 1359 + 1356 13 1365 1362 12 1368 1362 12 1368 1365 + 13 1374 1371 12 1377 1371 12 1377 1374 13 + 1383 1380 12 1386 1380 12 1386 1383 13 1392 + 1389 12 1395 1389 12 1395 1392 13 1401 1398 + 12 1404 1398 12 1404 1401 13 1410 1407 12 + 1413 1407 12 1413 1410 13 1419 1416 12 1422 + 1416 12 1422 1419 13 1428 1425 12 1431 1425 + 12 1431 1428 13 1437 1434 12 1440 1434 12 + 1440 1437 13 1446 1443 12 1449 1443 12 1449 + 1446 13 1455 1452 12 1458 1452 12 1458 1455 + 13 1464 1461 12 1467 1461 12 1467 1464 13 + 1473 1470 12 1476 1470 12 1476 1473 13 1482 + 1479 12 1485 1479 12 1485 1482 13 1491 1488 + 12 1494 1488 12 1494 1491 13 1500 1497 12 + 1503 1497 12 1503 1500 13 1509 1506 12 1512 + 1506 12 1512 1509 13 1518 1515 12 1521 1515 + 12 1521 1518 13 1527 1524 12 1530 1524 12 + 1530 1527 13 1536 1533 12 1539 1533 12 1539 + 1536 13 1545 1542 12 1548 1542 12 1548 1545 + 13 1554 1551 12 1557 1551 12 1557 1554 13 + 1563 1560 12 1566 1560 12 1566 1563 13 1572 + 1569 12 1575 1569 12 1575 1572 13 1581 1578 + 12 1584 1578 12 1584 1581 13 1590 1587 12 + 1593 1587 12 1593 1590 13 1599 1596 12 1602 + 1596 12 1602 1599 13 1608 1605 12 1611 1605 + 12 1611 1608 13 1617 1614 12 1620 1614 12 + 1620 1617 13 1626 1623 12 1629 1623 12 1629 + 1626 13 1635 1632 12 1638 1632 12 1638 1635 + 13 1644 1641 12 1647 1641 12 1647 1644 13 + 1653 1650 12 1656 1650 12 1656 1653 13 1662 + 1659 12 1665 1659 12 1665 1662 13 1671 1668 + 12 1674 1668 12 1674 1671 13 1680 1677 12 + 1683 1677 12 1683 1680 13 1689 1686 12 1692 + 1686 12 1692 1689 13 1698 1695 12 1701 1695 + 12 1701 1698 13 1707 1704 12 1710 1704 12 + 1710 1707 13 1716 1713 12 1719 1713 12 1719 + 1716 13 1725 1722 12 1728 1722 12 1728 1725 + 13 1734 1731 12 1737 1731 12 1737 1734 13 + 1743 1740 12 1746 1740 12 1746 1743 13 1752 + 1749 12 1755 1749 12 1755 1752 13 1761 1758 + 12 1764 1758 12 1764 1761 13 1770 1767 12 + 1773 1767 12 1773 1770 13 1779 1776 12 1782 + 1776 12 1782 1779 13 1788 1785 12 1791 1785 + 12 1791 1788 13 1797 1794 12 1800 1794 12 + 1800 1797 13 1806 1803 12 1809 1803 12 1809 + 1806 13 1815 1812 12 1818 1812 12 1818 1815 + 13 1824 1821 12 1827 1821 12 1827 1824 13 + 1833 1830 12 1836 1830 12 1836 1833 13 1842 + 1839 12 1845 1839 12 1845 1842 13 1851 1848 + 12 1854 1848 12 1854 1851 13 1860 1857 12 + 1863 1857 12 1863 1860 13 1869 1866 12 1872 + 1866 12 1872 1869 13 1878 1875 12 1881 1875 + 12 1881 1878 13 1887 1884 12 1890 1884 12 + 1890 1887 13 1896 1893 12 1899 1893 12 1899 + 1896 13 1905 1902 12 1908 1902 12 1908 1905 + 13 1914 1911 12 1917 1911 12 1917 1914 13 + 1923 1920 12 1926 1920 12 1926 1923 13 1932 + 1929 12 1935 1929 12 1935 1932 13 1941 1938 + 12 1944 1938 12 1944 1941 13 1950 1947 12 + 1953 1947 12 1953 1950 13 1959 1956 12 1962 + 1956 12 1962 1959 13 1968 1965 12 1971 1965 + 12 1971 1968 13 1977 1974 12 1980 1974 12 + 1980 1977 13 1986 1983 12 1989 1983 12 1989 + 1986 13 1995 1992 12 1998 1992 12 1998 1995 + 13 2004 2001 12 2007 2001 12 2007 2004 13 + 2013 2010 12 2016 2010 12 2016 2013 13 2022 + 2019 12 2025 2019 12 2025 2022 13 2031 2028 + 12 2034 2028 12 2034 2031 13 2040 2037 12 + 2043 2037 12 2043 2040 13 2049 2046 12 2052 + 2046 12 2052 2049 13 2058 2055 12 2061 2055 + 12 2061 2058 13 2067 2064 12 2070 2064 12 + 2070 2067 13 2076 2073 12 2079 2073 12 2079 + 2076 13 2085 2082 12 2088 2082 12 2088 2085 + 13 2094 2091 12 2097 2091 12 2097 2094 13 + 2103 2100 12 2106 2100 12 2106 2103 13 2112 + 2109 12 2115 2109 12 2115 2112 13 2121 2118 + 12 2124 2118 12 2124 2121 13 2130 2127 12 + 2133 2127 12 2133 2130 13 2139 2136 12 2142 + 2136 12 2142 2139 13 2148 2145 12 2151 2145 + 12 2151 2148 13 2157 2154 12 2160 2154 12 + 2160 2157 13 2166 2163 12 2169 2163 12 2169 + 2166 13 2175 2172 12 2178 2172 12 2178 2175 + 13 2184 2181 12 2187 2181 12 2187 2184 13 + 2193 2190 12 2196 2190 12 2196 2193 13 2202 + 2199 12 2205 2199 12 2205 2202 13 2211 2208 + 12 2214 2208 12 2214 2211 13 2220 2217 12 + 2223 2217 12 2223 2220 13 2229 2226 12 2232 + 2226 12 2232 2229 13 2238 2235 12 2241 2235 + 12 2241 2238 13 2247 2244 12 2250 2244 12 + 2250 2247 13 2256 2253 12 2259 2253 12 2259 + 2256 13 2265 2262 12 2268 2262 12 2268 2265 + 13 2274 2271 12 2277 2271 12 2277 2274 13 + 2283 2280 12 2286 2280 12 2286 2283 13 2292 + 2289 12 2295 2289 12 2295 2292 13 2301 2298 + 12 2304 2298 12 2304 2301 13 2310 2307 12 + 2313 2307 12 2313 2310 13 2319 2316 12 2322 + 2316 12 2322 2319 13 2328 2325 12 2331 2325 + 12 2331 2328 13 2337 2334 12 2340 2334 12 + 2340 2337 13 2346 2343 12 2349 2343 12 2349 + 2346 13 2355 2352 12 2358 2352 12 2358 2355 + 13 2364 2361 12 2367 2361 12 2367 2364 13 + 2373 2370 12 2376 2370 12 2376 2373 13 2382 + 2379 12 2385 2379 12 2385 2382 13 2391 2388 + 12 2394 2388 12 2394 2391 13 2400 2397 12 + 2403 2397 12 2403 2400 13 2409 2406 12 2412 + 2406 12 2412 2409 13 2418 2415 12 2421 2415 + 12 2421 2418 13 2427 2424 12 2430 2424 12 + 2430 2427 13 2436 2433 12 2439 2433 12 2439 + 2436 13 2445 2442 12 2448 2442 12 2448 2445 + 13 2454 2451 12 2457 2451 12 2457 2454 13 + 2463 2460 12 2466 2460 12 2466 2463 13 2472 + 2469 12 2475 2469 12 2475 2472 13 2481 2478 + 12 2484 2478 12 2484 2481 13 2490 2487 12 + 2493 2487 12 2493 2490 13 2499 2496 12 2502 + 2496 12 2502 2499 13 2508 2505 12 2511 2505 + 12 2511 2508 13 2517 2514 12 2520 2514 12 + 2520 2517 13 2526 2523 12 2529 2523 12 2529 + 2526 13 2535 2532 12 2538 2532 12 2538 2535 + 13 2544 2541 12 2547 2541 12 2547 2544 13 + 2553 2550 12 2556 2550 12 2556 2553 13 2562 + 2559 12 2565 2559 12 2565 2562 13 2571 2568 + 12 2574 2568 12 2574 2571 13 2580 2577 12 + 2583 2577 12 2583 2580 13 2589 2586 12 2592 + 2586 12 2592 2589 13 2598 2595 12 2601 2595 + 12 2601 2598 13 2607 2604 12 2610 2604 12 + 2610 2607 13 2616 2613 12 2619 2613 12 2619 + 2616 13 2625 2622 12 2628 2622 12 2628 2625 + 13 2634 2631 12 2637 2631 12 2637 2634 13 + 2643 2640 12 2646 2640 12 2646 2643 13 2652 + 2649 12 2655 2649 12 2655 2652 13 2661 2658 + 12 2664 2658 12 2664 2661 13 2670 2667 12 + 2673 2667 12 2673 2670 13 2679 2676 12 2682 + 2676 12 2682 2679 13 2688 2685 12 2691 2685 + 12 2691 2688 13 2697 2694 12 2700 2694 12 + 2700 2697 13 2706 2703 12 2709 2703 12 2709 + 2706 13 2715 2712 12 2718 2712 12 2718 2715 + 13 2724 2721 12 2727 2721 12 2727 2724 13 + 2733 2730 12 2736 2730 12 2736 2733 13 2742 + 2739 12 2745 2739 12 2745 2742 13 2751 2748 + 12 2754 2748 12 2754 2751 13 2760 2757 12 + 2763 2757 12 2763 2760 13 2769 2766 12 2772 + 2766 12 2772 2769 13 2778 2775 12 2781 2775 + 12 2781 2778 13 2787 2784 12 2790 2784 12 + 2790 2787 13 2796 2793 12 2799 2793 12 2799 + 2796 13 2805 2802 12 2808 2802 12 2808 2805 + 13 2814 2811 12 2817 2811 12 2817 2814 13 + 2823 2820 12 2826 2820 12 2826 2823 13 2832 + 2829 12 2835 2829 12 2835 2832 13 2841 2838 + 12 2844 2838 12 2844 2841 13 2850 2847 12 + 2853 2847 12 2853 2850 13 2859 2856 12 2862 + 2856 12 2862 2859 13 2868 2865 12 2871 2865 + 12 2871 2868 13 2877 2874 12 2880 2874 12 + 2880 2877 13 2886 2883 12 2889 2883 12 2889 + 2886 13 2895 2892 12 2898 2892 12 2898 2895 + 13 2904 2901 12 2907 2901 12 2907 2904 13 + 2913 2910 12 2916 2910 12 2916 2913 13 2922 + 2919 12 2925 2919 12 2925 2922 13 2931 2928 + 12 2934 2928 12 2934 2931 13 2940 2937 12 + 2943 2937 12 2943 2940 13 2949 2946 12 2952 + 2946 12 2952 2949 13 2958 2955 12 2961 2955 + 12 2961 2958 13 2967 2964 12 2970 2964 12 + 2970 2967 13 2976 2973 12 2979 2973 12 2979 + 2976 13 2985 2982 12 2988 2982 12 2988 2985 + 13 2994 2991 12 2997 2991 12 2997 2994 13 + 3003 3000 12 3006 3000 12 3006 3003 13 3012 + 3009 12 3015 3009 12 3015 3012 13 3021 3018 + 12 3024 3018 12 3024 3021 13 3030 3027 12 + 3033 3027 12 3033 3030 13 3039 3036 12 3042 + 3036 12 3042 3039 13 3048 3045 12 3051 3045 + 12 3051 3048 13 3057 3054 12 3060 3054 12 + 3060 3057 13 3066 3063 12 3069 3063 12 3069 + 3066 13 3075 3072 12 3078 3072 12 3078 3075 + 13 3084 3081 12 3087 3081 12 3087 3084 13 + 3093 3090 12 3096 3090 12 3096 3093 13 3102 + 3099 12 3105 3099 12 3105 3102 13 3111 3108 + 12 3114 3108 12 3114 3111 13 3120 3117 12 + 3123 3117 12 3123 3120 13 3129 3126 12 3132 + 3126 12 3132 3129 13 3138 3135 12 3141 3135 + 12 3141 3138 13 3147 3144 12 3150 3144 12 + 3150 3147 13 3156 3153 12 3159 3153 12 3159 + 3156 13 3165 3162 12 3168 3162 12 3168 3165 + 13 3174 3171 12 3177 3171 12 3177 3174 13 + 3183 3180 12 3186 3180 12 3186 3183 13 3192 + 3189 12 3195 3189 12 3195 3192 13 3201 3198 + 12 3204 3198 12 3204 3201 13 3210 3207 12 + 3213 3207 12 3213 3210 13 3219 3216 12 3222 + 3216 12 3222 3219 13 3228 3225 12 3231 3225 + 12 3231 3228 13 3237 3234 12 3240 3234 12 + 3240 3237 13 3246 3243 12 3249 3243 12 3249 + 3246 13 3255 3252 12 3258 3252 12 3258 3255 + 13 3264 3261 12 3267 3261 12 3267 3264 13 + 3273 3270 12 3276 3270 12 3276 3273 13 3282 + 3279 12 3285 3279 12 3285 3282 13 3291 3288 + 12 3294 3288 12 3294 3291 13 3300 3297 12 + 3303 3297 12 3303 3300 13 3309 3306 12 3312 + 3306 12 3312 3309 13 3318 3315 12 3321 3315 + 12 3321 3318 13 3327 3324 12 3330 3324 12 + 3330 3327 13 3336 3333 12 3339 3333 12 3339 + 3336 13 3345 3342 12 3348 3342 12 3348 3345 + 13 3354 3351 12 3357 3351 12 3357 3354 13 + 3363 3360 12 3366 3360 12 3366 3363 13 3372 + 3369 12 3375 3369 12 3375 3372 13 3381 3378 + 12 3384 3378 12 3384 3381 13 3390 3387 12 + 3393 3387 12 3393 3390 13 3399 3396 12 3402 + 3396 12 3402 3399 13 3408 3405 12 3411 3405 + 12 3411 3408 13 3417 3414 12 3420 3414 12 + 3420 3417 13 3426 3423 12 3429 3423 12 3429 + 3426 13 3435 3432 12 3438 3432 12 3438 3435 + 13 3444 3441 12 3447 3441 12 3447 3444 13 + 3453 3450 12 3456 3450 12 3456 3453 13 3462 + 3459 12 3465 3459 12 3465 3462 13 3471 3468 + 12 3474 3468 12 3474 3471 13 3480 3477 12 + 3483 3477 12 3483 3480 13 3489 3486 12 3492 + 3486 12 3492 3489 13 3498 3495 12 3501 3495 + 12 3501 3498 13 3507 3504 12 3510 3504 12 + 3510 3507 13 3516 3513 12 3519 3513 12 3519 + 3516 13 3525 3522 12 3528 3522 12 3528 3525 + 13 3534 3531 12 3537 3531 12 3537 3534 13 + 3543 3540 12 3546 3540 12 3546 3543 13 3552 + 3549 12 3555 3549 12 3555 3552 13 3561 3558 + 12 3564 3558 12 3564 3561 13 3570 3567 12 + 3573 3567 12 3573 3570 13 3579 3576 12 3582 + 3576 12 3582 3579 13 3588 3585 12 3591 3585 + 12 3591 3588 13 3597 3594 12 3600 3594 12 + 3600 3597 13 3606 3603 12 3609 3603 12 3609 + 3606 13 3615 3612 12 3618 3612 12 3618 3615 + 13 3624 3621 12 3627 3621 12 3627 3624 13 + 3633 3630 12 3636 3630 12 3636 3633 13 3642 + 3639 12 3645 3639 12 3645 3642 13 3651 3648 + 12 3654 3648 12 3654 3651 13 3660 3657 12 + 3663 3657 12 3663 3660 13 3669 3666 12 3672 + 3666 12 3672 3669 13 3678 3675 12 3681 3675 + 12 3681 3678 13 3687 3684 12 3690 3684 12 + 3690 3687 13 3696 3693 12 3699 3693 12 3699 + 3696 13 3705 3702 12 3708 3702 12 3708 3705 + 13 3714 3711 12 3717 3711 12 3717 3714 13 + 3723 3720 12 3726 3720 12 3726 3723 13 3732 + 3729 12 3735 3729 12 3735 3732 13 3741 3738 + 12 3744 3738 12 3744 3741 13 3750 3747 12 + 3753 3747 12 3753 3750 13 3759 3756 12 3762 + 3756 12 3762 3759 13 3768 3765 12 3771 3765 + 12 3771 3768 13 3777 3774 12 3780 3774 12 + 3780 3777 13 3786 3783 12 3789 3783 12 3789 + 3786 13 3795 3792 12 3798 3792 12 3798 3795 + 13 3804 3801 12 3807 3801 12 3807 3804 13 + 3813 3810 12 3816 3810 12 3816 3813 13 3822 + 3819 12 3825 3819 12 3825 3822 13 3831 3828 + 12 3834 3828 12 3834 3831 13 3840 3837 12 + 3843 3837 12 3843 3840 13 3849 3846 12 3852 + 3846 12 3852 3849 13 3858 3855 12 3861 3855 + 12 3861 3858 13 3867 3864 12 3870 3864 12 + 3870 3867 13 3876 3873 12 3879 3873 12 3879 + 3876 13 3885 3882 12 3888 3882 12 3888 3885 + 13 3894 3891 12 3897 3891 12 3897 3894 13 + 3903 3900 12 3906 3900 12 3906 3903 13 3912 + 3909 12 3915 3909 12 3915 3912 13 3921 3918 + 12 3924 3918 12 3924 3921 13 3930 3927 12 + 3933 3927 12 3933 3930 13 3939 3936 12 3942 + 3936 12 3942 3939 13 3948 3945 12 3951 3945 + 12 3951 3948 13 3957 3954 12 3960 3954 12 + 3960 3957 13 3966 3963 12 3969 3963 12 3969 + 3966 13 3975 3972 12 3978 3972 12 3978 3975 + 13 3984 3981 12 3987 3981 12 3987 3984 13 + 3993 3990 12 3996 3990 12 3996 3993 13 4002 + 3999 12 4005 3999 12 4005 4002 13 4011 4008 + 12 4014 4008 12 4014 4011 13 4020 4017 12 + 4023 4017 12 4023 4020 13 4029 4026 12 4032 + 4026 12 4032 4029 13 4038 4035 12 4041 4035 + 12 4041 4038 13 4047 4044 12 4050 4044 12 + 4050 4047 13 4056 4053 12 4059 4053 12 4059 + 4056 13 4065 4062 12 4068 4062 12 4068 4065 + 13 4074 4071 12 4077 4071 12 4077 4074 13 + 4083 4080 12 4086 4080 12 4086 4083 13 4092 + 4089 12 4095 4089 12 4095 4092 13 4101 4098 + 12 4104 4098 12 4104 4101 13 4110 4107 12 + 4113 4107 12 4113 4110 13 4119 4116 12 4122 + 4116 12 4122 4119 13 4128 4125 12 4131 4125 + 12 4131 4128 13 4137 4134 12 4140 4134 12 + 4140 4137 13 4146 4143 12 4149 4143 12 4149 + 4146 13 4155 4152 12 4158 4152 12 4158 4155 + 13 4164 4161 12 4167 4161 12 4167 4164 13 + 4173 4170 12 4176 4170 12 4176 4173 13 4182 + 4179 12 4185 4179 12 4185 4182 13 4191 4188 + 12 4194 4188 12 4194 4191 13 4200 4197 12 + 4203 4197 12 4203 4200 13 4209 4206 12 4212 + 4206 12 4212 4209 13 4218 4215 12 4221 4215 + 12 4221 4218 13 4227 4224 12 4230 4224 12 + 4230 4227 13 4236 4233 12 4239 4233 12 4239 + 4236 13 4245 4242 12 4248 4242 12 4248 4245 + 13 4254 4251 12 4257 4251 12 4257 4254 13 + 4263 4260 12 4266 4260 12 4266 4263 13 4272 + 4269 12 4275 4269 12 4275 4272 13 4281 4278 + 12 4284 4278 12 4284 4281 13 4290 4287 12 + 4293 4287 12 4293 4290 13 4299 4296 12 4302 + 4296 12 4302 4299 13 4308 4305 12 4311 4305 + 12 4311 4308 13 4317 4314 12 4320 4314 12 + 4320 4317 13 4326 4323 12 4329 4323 12 4329 + 4326 13 4335 4332 12 4338 4332 12 4338 4335 + 13 4344 4341 12 4347 4341 12 4347 4344 13 + 4353 4350 12 4356 4350 12 4356 4353 13 4362 + 4359 12 4365 4359 12 4365 4362 13 4371 4368 + 12 4374 4368 12 4374 4371 13 4380 4377 12 + 4383 4377 12 4383 4380 13 4389 4386 12 4392 + 4386 12 4392 4389 13 4398 4395 12 4401 4395 + 12 4401 4398 13 4407 4404 12 4410 4404 12 + 4410 4407 13 4416 4413 12 4419 4413 12 4419 + 4416 13 4425 4422 12 4428 4422 12 4428 4425 + 13 4434 4431 12 4437 4431 12 4437 4434 13 + 4443 4440 12 4446 4440 12 4446 4443 13 4452 + 4449 12 4455 4449 12 4455 4452 13 4461 4458 + 12 4464 4458 12 4464 4461 13 4470 4467 12 + 4473 4467 12 4473 4470 13 4479 4476 12 4482 + 4476 12 4482 4479 13 4488 4485 12 4491 4485 + 12 4491 4488 13 4497 4494 12 4500 4494 12 + 4500 4497 13 4506 4503 12 4509 4503 12 4509 + 4506 13 4515 4512 12 4518 4512 12 4518 4515 + 13 4524 4521 12 4527 4521 12 4527 4524 13 + 4533 4530 12 4536 4530 12 4536 4533 13 4542 + 4539 12 4545 4539 12 4545 4542 13 4551 4548 + 12 4554 4548 12 4554 4551 13 4560 4557 12 + 4563 4557 12 4563 4560 13 4569 4566 12 4572 + 4566 12 4572 4569 13 4578 4575 12 4581 4575 + 12 4581 4578 13 4587 4584 12 4590 4584 12 + 4590 4587 13 4596 4593 12 4599 4593 12 4599 + 4596 13 4605 4602 12 4608 4602 12 4608 4605 + 13 4614 4611 12 4617 4611 12 4617 4614 13 + 4623 4620 12 4626 4620 12 4626 4623 13 4632 + 4629 12 4635 4629 12 4635 4632 13 4641 4638 + 12 4644 4638 12 4644 4641 13 4650 4647 12 + 4653 4647 12 4653 4650 13 4659 4656 12 4662 + 4656 12 4662 4659 13 4668 4665 12 4671 4665 + 12 4671 4668 13 4677 4674 12 4680 4674 12 + 4680 4677 13 4686 4683 12 4689 4683 12 4689 + 4686 13 4695 4692 12 4698 4692 12 4698 4695 + 13 4704 4701 12 4707 4701 12 4707 4704 13 + 4713 4710 12 4716 4710 12 4716 4713 13 4722 + 4719 12 4725 4719 12 4725 4722 13 4731 4728 + 12 4734 4728 12 4734 4731 13 4740 4737 12 + 4743 4737 12 4743 4740 13 4749 4746 12 4752 + 4746 12 4752 4749 13 4758 4755 12 4761 4755 + 12 4761 4758 13 4767 4764 12 4770 4764 12 + 4770 4767 13 4776 4773 12 4779 4773 12 4779 + 4776 13 4785 4782 12 4788 4782 12 4788 4785 + 13 4794 4791 12 4797 4791 12 4797 4794 13 + 4803 4800 12 4806 4800 12 4806 4803 13 4812 + 4809 12 4815 4809 12 4815 4812 13 4821 4818 + 12 4824 4818 12 4824 4821 13 4830 4827 12 + 4833 4827 12 4833 4830 13 4839 4836 12 4842 + 4836 12 4842 4839 13 4848 4845 12 4851 4845 + 12 4851 4848 13 4857 4854 12 4860 4854 12 + 4860 4857 13 4866 4863 12 4869 4863 12 4869 + 4866 13 4875 4872 12 4878 4872 12 4878 4875 + 13 4884 4881 12 4887 4881 12 4887 4884 13 + 4893 4890 12 4896 4890 12 4896 4893 13 4902 + 4899 12 4905 4899 12 4905 4902 13 4911 4908 + 12 4914 4908 12 4914 4911 13 4920 4917 12 + 4923 4917 12 4923 4920 13 4929 4926 12 4932 + 4926 12 4932 4929 13 4938 4935 12 4941 4935 + 12 4941 4938 13 4947 4944 12 4950 4944 12 + 4950 4947 13 4956 4953 12 4959 4953 12 4959 + 4956 13 4965 4962 12 4968 4962 12 4968 4965 + 13 4974 4971 12 4977 4971 12 4977 4974 13 + 4983 4980 12 4986 4980 12 4986 4983 13 4992 + 4989 12 4995 4989 12 4995 4992 13 5001 4998 + 12 5004 4998 12 5004 5001 13 5010 5007 12 + 5013 5007 12 5013 5010 13 5019 5016 12 5022 + 5016 12 5022 5019 13 5028 5025 12 5031 5025 + 12 5031 5028 13 5037 5034 12 5040 5034 12 + 5040 5037 13 5046 5043 12 5049 5043 12 5049 + 5046 13 5055 5052 12 5058 5052 12 5058 5055 + 13 5064 5061 12 5067 5061 12 5067 5064 13 + 5073 5070 12 5076 5070 12 5076 5073 13 5082 + 5079 12 5085 5079 12 5085 5082 13 5091 5088 + 12 5094 5088 12 5094 5091 13 5100 5097 12 + 5103 5097 12 5103 5100 13 5109 5106 12 5112 + 5106 12 5112 5109 13 5118 5115 12 5121 5115 + 12 5121 5118 13 5127 5124 12 5130 5124 12 + 5130 5127 13 5136 5133 12 5139 5133 12 5139 + 5136 13 5145 5142 12 5148 5142 12 5148 5145 + 13 5154 5151 12 5157 5151 12 5157 5154 13 + 5163 5160 12 5166 5160 12 5166 5163 13 5172 + 5169 12 5175 5169 12 5175 5172 13 5181 5178 + 12 5184 5178 12 5184 5181 13 5190 5187 12 + 5193 5187 12 5193 5190 13 5199 5196 12 5202 + 5196 12 5202 5199 13 5208 5205 12 5211 5205 + 12 5211 5208 13 5217 5214 12 5220 5214 12 + 5220 5217 13 5226 5223 12 5229 5223 12 5229 + 5226 13 5235 5232 12 5238 5232 12 5238 5235 + 13 5244 5241 12 5247 5241 12 5247 5244 13 + 5253 5250 12 5256 5250 12 5256 5253 13 5262 + 5259 12 5265 5259 12 5265 5262 13 5271 5268 + 12 5274 5268 12 5274 5271 13 5280 5277 12 + 5283 5277 12 5283 5280 13 5289 5286 12 5292 + 5286 12 5292 5289 13 5298 5295 12 5301 5295 + 12 5301 5298 13 5307 5304 12 5310 5304 12 + 5310 5307 13 5316 5313 12 5319 5313 12 5319 + 5316 13 5325 5322 12 5328 5322 12 5328 5325 + 13 5334 5331 12 5337 5331 12 5337 5334 13 + 5343 5340 12 5346 5340 12 5346 5343 13 5352 + 5349 12 5355 5349 12 5355 5352 13 5361 5358 + 12 5364 5358 12 5364 5361 13 5370 5367 12 + 5373 5367 12 5373 5370 13 5379 5376 12 5382 + 5376 12 5382 5379 13 5388 5385 12 5391 5385 + 12 5391 5388 13 5397 5394 12 5400 5394 12 + 5400 5397 13 5406 5403 12 5409 5403 12 5409 + 5406 13 5415 5412 12 5418 5412 12 5418 5415 + 13 5424 5421 12 5427 5421 12 5427 5424 13 + 5433 5430 12 5436 5430 12 5436 5433 13 5442 + 5439 12 5445 5439 12 5445 5442 13 5451 5448 + 12 5454 5448 12 5454 5451 13 5460 5457 12 + 5463 5457 12 5463 5460 13 5469 5466 12 5472 + 5466 12 5472 5469 13 5478 5475 12 5481 5475 + 12 5481 5478 13 5487 5484 12 5490 5484 12 + 5490 5487 13 5496 5493 12 5499 5493 12 5499 + 5496 13 5505 5502 12 5508 5502 12 5508 5505 + 13 5514 5511 12 5517 5511 12 5517 5514 13 + 5523 5520 12 5526 5520 12 5526 5523 13 5532 + 5529 12 5535 5529 12 5535 5532 13 5541 5538 + 12 5544 5538 12 5544 5541 13 5550 5547 12 + 5553 5547 12 5553 5550 13 5559 5556 12 5562 + 5556 12 5562 5559 13 5568 5565 12 5571 5565 + 12 5571 5568 13 5577 5574 12 5580 5574 12 + 5580 5577 13 5586 5583 12 5589 5583 12 5589 + 5586 13 5595 5592 12 5598 5592 12 5598 5595 + 13 5604 5601 12 5607 5601 12 5607 5604 13 + 5613 5610 12 5616 5610 12 5616 5613 13 5622 + 5619 12 5625 5619 12 5625 5622 13 5631 5628 + 12 5634 5628 12 5634 5631 13 5640 5637 12 + 5643 5637 12 5643 5640 13 5649 5646 12 5652 + 5646 12 5652 5649 13 5658 5655 12 5661 5655 + 12 5661 5658 13 5667 5664 12 5670 5664 12 + 5670 5667 13 5676 5673 12 5679 5673 12 5679 + 5676 13 5685 5682 12 5688 5682 12 5688 5685 + 13 5694 5691 12 5697 5691 12 5697 5694 13 + 5703 5700 12 5706 5700 12 5706 5703 13 5712 + 5709 12 5715 5709 12 5715 5712 13 5721 5718 + 12 5724 5718 12 5724 5721 13 5730 5727 12 + 5733 5727 12 5733 5730 13 +%FLAG BONDS_WITHOUT_HYDROGEN +%FORMAT(10I8) + 12 15 1 12 18 2 3 12 4 42 + 45 1 42 48 2 24 30 6 24 42 + 7 18 24 9 48 54 11 +%FLAG ANGLES_INC_HYDROGEN +%FORMAT(10I8) + 12 18 21 2 9 3 12 4 6 3 + 9 5 6 3 12 4 0 3 6 5 + 0 3 9 5 0 3 12 4 42 48 + 51 2 36 30 39 5 33 30 36 5 + 33 30 39 5 27 24 30 10 27 24 + 42 11 24 30 33 12 24 30 36 12 + 24 30 39 12 21 18 24 15 18 24 + 27 16 60 54 63 19 57 54 60 19 + 57 54 63 19 51 48 54 20 48 54 + 57 21 48 54 60 21 48 54 63 21 +%FLAG ANGLES_WITHOUT_HYDROGEN +%FORMAT(10I8) + 15 12 18 1 12 18 24 3 3 12 + 15 6 3 12 18 7 45 42 48 1 + 42 48 54 8 30 24 42 9 24 42 + 45 13 24 42 48 14 18 24 30 17 + 18 24 42 18 +%FLAG DIHEDRALS_INC_HYDROGEN +%FORMAT(10I8) + 15 12 18 21 1 15 12 -18 21 2 + 12 18 24 27 3 9 3 12 15 10 + 9 3 -12 15 3 9 3 -12 15 11 + 9 3 12 18 3 6 3 12 15 10 + 6 3 -12 15 3 6 3 -12 15 11 + 6 3 12 18 3 3 12 18 21 2 + 0 3 12 15 10 0 3 -12 15 3 + 0 3 -12 15 11 0 3 12 18 3 + 45 42 48 51 1 45 42 -48 51 2 + 42 48 54 57 3 42 48 54 60 3 + 42 48 54 63 3 39 30 24 42 12 + 36 30 24 42 12 33 30 24 42 12 + 27 24 30 33 12 27 24 30 36 12 + 27 24 30 39 12 27 24 42 45 10 + 27 24 -42 45 3 27 24 -42 45 11 + 27 24 42 48 3 24 42 48 51 2 + 21 18 24 27 3 21 18 24 30 3 + 21 18 24 42 3 18 24 30 33 12 + 18 24 30 36 12 18 24 30 39 12 + 51 48 54 57 3 51 48 54 60 3 + 51 48 54 63 3 12 24 -18 -21 20 + 42 54 -48 -51 20 +%FLAG DIHEDRALS_WITHOUT_HYDROGEN +%FORMAT(10I8) + 15 12 18 24 2 12 18 24 30 1 + 12 18 -24 30 4 12 18 -24 30 5 + 12 18 -24 30 6 12 18 24 42 7 + 12 18 -24 42 8 12 18 -24 42 9 + 12 18 -24 42 6 3 12 18 24 2 + 45 42 48 54 2 30 24 42 45 3 + 30 24 42 48 13 30 24 -42 48 14 + 30 24 -42 48 15 30 24 -42 48 6 + 24 42 48 54 2 18 24 42 45 3 + 18 24 42 48 16 18 24 -42 48 17 + 18 24 -42 48 18 18 24 -42 48 6 + 3 18 -12 -15 19 24 48 -42 -45 19 +%FLAG EXCLUDED_ATOMS_LIST +%FORMAT(10I8) + 2 3 4 5 6 7 3 4 5 6 + 7 8 9 4 5 6 7 5 6 7 + 6 7 8 9 10 11 15 7 8 9 + 8 9 10 11 12 13 14 15 16 17 + 9 10 11 15 10 11 12 13 14 15 + 16 17 18 19 11 12 13 14 15 16 + 17 12 13 14 15 16 17 13 14 15 + 14 15 15 16 17 18 19 20 21 22 + 17 18 19 18 19 20 21 22 19 20 + 21 22 20 21 22 21 22 22 0 24 + 25 25 0 27 28 28 0 30 31 31 + 0 33 34 34 0 36 37 37 0 39 + 40 40 0 42 43 43 0 45 46 46 + 0 48 49 49 0 51 52 52 0 54 + 55 55 0 57 58 58 0 60 61 61 + 0 63 64 64 0 66 67 67 0 69 + 70 70 0 72 73 73 0 75 76 76 + 0 78 79 79 0 81 82 82 0 84 + 85 85 0 87 88 88 0 90 91 91 + 0 93 94 94 0 96 97 97 0 99 + 100 100 0 102 103 103 0 105 106 106 + 0 108 109 109 0 111 112 112 0 114 + 115 115 0 117 118 118 0 120 121 121 + 0 123 124 124 0 126 127 127 0 129 + 130 130 0 132 133 133 0 135 136 136 + 0 138 139 139 0 141 142 142 0 144 + 145 145 0 147 148 148 0 150 151 151 + 0 153 154 154 0 156 157 157 0 159 + 160 160 0 162 163 163 0 165 166 166 + 0 168 169 169 0 171 172 172 0 174 + 175 175 0 177 178 178 0 180 181 181 + 0 183 184 184 0 186 187 187 0 189 + 190 190 0 192 193 193 0 195 196 196 + 0 198 199 199 0 201 202 202 0 204 + 205 205 0 207 208 208 0 210 211 211 + 0 213 214 214 0 216 217 217 0 219 + 220 220 0 222 223 223 0 225 226 226 + 0 228 229 229 0 231 232 232 0 234 + 235 235 0 237 238 238 0 240 241 241 + 0 243 244 244 0 246 247 247 0 249 + 250 250 0 252 253 253 0 255 256 256 + 0 258 259 259 0 261 262 262 0 264 + 265 265 0 267 268 268 0 270 271 271 + 0 273 274 274 0 276 277 277 0 279 + 280 280 0 282 283 283 0 285 286 286 + 0 288 289 289 0 291 292 292 0 294 + 295 295 0 297 298 298 0 300 301 301 + 0 303 304 304 0 306 307 307 0 309 + 310 310 0 312 313 313 0 315 316 316 + 0 318 319 319 0 321 322 322 0 324 + 325 325 0 327 328 328 0 330 331 331 + 0 333 334 334 0 336 337 337 0 339 + 340 340 0 342 343 343 0 345 346 346 + 0 348 349 349 0 351 352 352 0 354 + 355 355 0 357 358 358 0 360 361 361 + 0 363 364 364 0 366 367 367 0 369 + 370 370 0 372 373 373 0 375 376 376 + 0 378 379 379 0 381 382 382 0 384 + 385 385 0 387 388 388 0 390 391 391 + 0 393 394 394 0 396 397 397 0 399 + 400 400 0 402 403 403 0 405 406 406 + 0 408 409 409 0 411 412 412 0 414 + 415 415 0 417 418 418 0 420 421 421 + 0 423 424 424 0 426 427 427 0 429 + 430 430 0 432 433 433 0 435 436 436 + 0 438 439 439 0 441 442 442 0 444 + 445 445 0 447 448 448 0 450 451 451 + 0 453 454 454 0 456 457 457 0 459 + 460 460 0 462 463 463 0 465 466 466 + 0 468 469 469 0 471 472 472 0 474 + 475 475 0 477 478 478 0 480 481 481 + 0 483 484 484 0 486 487 487 0 489 + 490 490 0 492 493 493 0 495 496 496 + 0 498 499 499 0 501 502 502 0 504 + 505 505 0 507 508 508 0 510 511 511 + 0 513 514 514 0 516 517 517 0 519 + 520 520 0 522 523 523 0 525 526 526 + 0 528 529 529 0 531 532 532 0 534 + 535 535 0 537 538 538 0 540 541 541 + 0 543 544 544 0 546 547 547 0 549 + 550 550 0 552 553 553 0 555 556 556 + 0 558 559 559 0 561 562 562 0 564 + 565 565 0 567 568 568 0 570 571 571 + 0 573 574 574 0 576 577 577 0 579 + 580 580 0 582 583 583 0 585 586 586 + 0 588 589 589 0 591 592 592 0 594 + 595 595 0 597 598 598 0 600 601 601 + 0 603 604 604 0 606 607 607 0 609 + 610 610 0 612 613 613 0 615 616 616 + 0 618 619 619 0 621 622 622 0 624 + 625 625 0 627 628 628 0 630 631 631 + 0 633 634 634 0 636 637 637 0 639 + 640 640 0 642 643 643 0 645 646 646 + 0 648 649 649 0 651 652 652 0 654 + 655 655 0 657 658 658 0 660 661 661 + 0 663 664 664 0 666 667 667 0 669 + 670 670 0 672 673 673 0 675 676 676 + 0 678 679 679 0 681 682 682 0 684 + 685 685 0 687 688 688 0 690 691 691 + 0 693 694 694 0 696 697 697 0 699 + 700 700 0 702 703 703 0 705 706 706 + 0 708 709 709 0 711 712 712 0 714 + 715 715 0 717 718 718 0 720 721 721 + 0 723 724 724 0 726 727 727 0 729 + 730 730 0 732 733 733 0 735 736 736 + 0 738 739 739 0 741 742 742 0 744 + 745 745 0 747 748 748 0 750 751 751 + 0 753 754 754 0 756 757 757 0 759 + 760 760 0 762 763 763 0 765 766 766 + 0 768 769 769 0 771 772 772 0 774 + 775 775 0 777 778 778 0 780 781 781 + 0 783 784 784 0 786 787 787 0 789 + 790 790 0 792 793 793 0 795 796 796 + 0 798 799 799 0 801 802 802 0 804 + 805 805 0 807 808 808 0 810 811 811 + 0 813 814 814 0 816 817 817 0 819 + 820 820 0 822 823 823 0 825 826 826 + 0 828 829 829 0 831 832 832 0 834 + 835 835 0 837 838 838 0 840 841 841 + 0 843 844 844 0 846 847 847 0 849 + 850 850 0 852 853 853 0 855 856 856 + 0 858 859 859 0 861 862 862 0 864 + 865 865 0 867 868 868 0 870 871 871 + 0 873 874 874 0 876 877 877 0 879 + 880 880 0 882 883 883 0 885 886 886 + 0 888 889 889 0 891 892 892 0 894 + 895 895 0 897 898 898 0 900 901 901 + 0 903 904 904 0 906 907 907 0 909 + 910 910 0 912 913 913 0 915 916 916 + 0 918 919 919 0 921 922 922 0 924 + 925 925 0 927 928 928 0 930 931 931 + 0 933 934 934 0 936 937 937 0 939 + 940 940 0 942 943 943 0 945 946 946 + 0 948 949 949 0 951 952 952 0 954 + 955 955 0 957 958 958 0 960 961 961 + 0 963 964 964 0 966 967 967 0 969 + 970 970 0 972 973 973 0 975 976 976 + 0 978 979 979 0 981 982 982 0 984 + 985 985 0 987 988 988 0 990 991 991 + 0 993 994 994 0 996 997 997 0 999 + 1000 1000 0 1002 1003 1003 0 1005 1006 1006 + 0 1008 1009 1009 0 1011 1012 1012 0 1014 + 1015 1015 0 1017 1018 1018 0 1020 1021 1021 + 0 1023 1024 1024 0 1026 1027 1027 0 1029 + 1030 1030 0 1032 1033 1033 0 1035 1036 1036 + 0 1038 1039 1039 0 1041 1042 1042 0 1044 + 1045 1045 0 1047 1048 1048 0 1050 1051 1051 + 0 1053 1054 1054 0 1056 1057 1057 0 1059 + 1060 1060 0 1062 1063 1063 0 1065 1066 1066 + 0 1068 1069 1069 0 1071 1072 1072 0 1074 + 1075 1075 0 1077 1078 1078 0 1080 1081 1081 + 0 1083 1084 1084 0 1086 1087 1087 0 1089 + 1090 1090 0 1092 1093 1093 0 1095 1096 1096 + 0 1098 1099 1099 0 1101 1102 1102 0 1104 + 1105 1105 0 1107 1108 1108 0 1110 1111 1111 + 0 1113 1114 1114 0 1116 1117 1117 0 1119 + 1120 1120 0 1122 1123 1123 0 1125 1126 1126 + 0 1128 1129 1129 0 1131 1132 1132 0 1134 + 1135 1135 0 1137 1138 1138 0 1140 1141 1141 + 0 1143 1144 1144 0 1146 1147 1147 0 1149 + 1150 1150 0 1152 1153 1153 0 1155 1156 1156 + 0 1158 1159 1159 0 1161 1162 1162 0 1164 + 1165 1165 0 1167 1168 1168 0 1170 1171 1171 + 0 1173 1174 1174 0 1176 1177 1177 0 1179 + 1180 1180 0 1182 1183 1183 0 1185 1186 1186 + 0 1188 1189 1189 0 1191 1192 1192 0 1194 + 1195 1195 0 1197 1198 1198 0 1200 1201 1201 + 0 1203 1204 1204 0 1206 1207 1207 0 1209 + 1210 1210 0 1212 1213 1213 0 1215 1216 1216 + 0 1218 1219 1219 0 1221 1222 1222 0 1224 + 1225 1225 0 1227 1228 1228 0 1230 1231 1231 + 0 1233 1234 1234 0 1236 1237 1237 0 1239 + 1240 1240 0 1242 1243 1243 0 1245 1246 1246 + 0 1248 1249 1249 0 1251 1252 1252 0 1254 + 1255 1255 0 1257 1258 1258 0 1260 1261 1261 + 0 1263 1264 1264 0 1266 1267 1267 0 1269 + 1270 1270 0 1272 1273 1273 0 1275 1276 1276 + 0 1278 1279 1279 0 1281 1282 1282 0 1284 + 1285 1285 0 1287 1288 1288 0 1290 1291 1291 + 0 1293 1294 1294 0 1296 1297 1297 0 1299 + 1300 1300 0 1302 1303 1303 0 1305 1306 1306 + 0 1308 1309 1309 0 1311 1312 1312 0 1314 + 1315 1315 0 1317 1318 1318 0 1320 1321 1321 + 0 1323 1324 1324 0 1326 1327 1327 0 1329 + 1330 1330 0 1332 1333 1333 0 1335 1336 1336 + 0 1338 1339 1339 0 1341 1342 1342 0 1344 + 1345 1345 0 1347 1348 1348 0 1350 1351 1351 + 0 1353 1354 1354 0 1356 1357 1357 0 1359 + 1360 1360 0 1362 1363 1363 0 1365 1366 1366 + 0 1368 1369 1369 0 1371 1372 1372 0 1374 + 1375 1375 0 1377 1378 1378 0 1380 1381 1381 + 0 1383 1384 1384 0 1386 1387 1387 0 1389 + 1390 1390 0 1392 1393 1393 0 1395 1396 1396 + 0 1398 1399 1399 0 1401 1402 1402 0 1404 + 1405 1405 0 1407 1408 1408 0 1410 1411 1411 + 0 1413 1414 1414 0 1416 1417 1417 0 1419 + 1420 1420 0 1422 1423 1423 0 1425 1426 1426 + 0 1428 1429 1429 0 1431 1432 1432 0 1434 + 1435 1435 0 1437 1438 1438 0 1440 1441 1441 + 0 1443 1444 1444 0 1446 1447 1447 0 1449 + 1450 1450 0 1452 1453 1453 0 1455 1456 1456 + 0 1458 1459 1459 0 1461 1462 1462 0 1464 + 1465 1465 0 1467 1468 1468 0 1470 1471 1471 + 0 1473 1474 1474 0 1476 1477 1477 0 1479 + 1480 1480 0 1482 1483 1483 0 1485 1486 1486 + 0 1488 1489 1489 0 1491 1492 1492 0 1494 + 1495 1495 0 1497 1498 1498 0 1500 1501 1501 + 0 1503 1504 1504 0 1506 1507 1507 0 1509 + 1510 1510 0 1512 1513 1513 0 1515 1516 1516 + 0 1518 1519 1519 0 1521 1522 1522 0 1524 + 1525 1525 0 1527 1528 1528 0 1530 1531 1531 + 0 1533 1534 1534 0 1536 1537 1537 0 1539 + 1540 1540 0 1542 1543 1543 0 1545 1546 1546 + 0 1548 1549 1549 0 1551 1552 1552 0 1554 + 1555 1555 0 1557 1558 1558 0 1560 1561 1561 + 0 1563 1564 1564 0 1566 1567 1567 0 1569 + 1570 1570 0 1572 1573 1573 0 1575 1576 1576 + 0 1578 1579 1579 0 1581 1582 1582 0 1584 + 1585 1585 0 1587 1588 1588 0 1590 1591 1591 + 0 1593 1594 1594 0 1596 1597 1597 0 1599 + 1600 1600 0 1602 1603 1603 0 1605 1606 1606 + 0 1608 1609 1609 0 1611 1612 1612 0 1614 + 1615 1615 0 1617 1618 1618 0 1620 1621 1621 + 0 1623 1624 1624 0 1626 1627 1627 0 1629 + 1630 1630 0 1632 1633 1633 0 1635 1636 1636 + 0 1638 1639 1639 0 1641 1642 1642 0 1644 + 1645 1645 0 1647 1648 1648 0 1650 1651 1651 + 0 1653 1654 1654 0 1656 1657 1657 0 1659 + 1660 1660 0 1662 1663 1663 0 1665 1666 1666 + 0 1668 1669 1669 0 1671 1672 1672 0 1674 + 1675 1675 0 1677 1678 1678 0 1680 1681 1681 + 0 1683 1684 1684 0 1686 1687 1687 0 1689 + 1690 1690 0 1692 1693 1693 0 1695 1696 1696 + 0 1698 1699 1699 0 1701 1702 1702 0 1704 + 1705 1705 0 1707 1708 1708 0 1710 1711 1711 + 0 1713 1714 1714 0 1716 1717 1717 0 1719 + 1720 1720 0 1722 1723 1723 0 1725 1726 1726 + 0 1728 1729 1729 0 1731 1732 1732 0 1734 + 1735 1735 0 1737 1738 1738 0 1740 1741 1741 + 0 1743 1744 1744 0 1746 1747 1747 0 1749 + 1750 1750 0 1752 1753 1753 0 1755 1756 1756 + 0 1758 1759 1759 0 1761 1762 1762 0 1764 + 1765 1765 0 1767 1768 1768 0 1770 1771 1771 + 0 1773 1774 1774 0 1776 1777 1777 0 1779 + 1780 1780 0 1782 1783 1783 0 1785 1786 1786 + 0 1788 1789 1789 0 1791 1792 1792 0 1794 + 1795 1795 0 1797 1798 1798 0 1800 1801 1801 + 0 1803 1804 1804 0 1806 1807 1807 0 1809 + 1810 1810 0 1812 1813 1813 0 1815 1816 1816 + 0 1818 1819 1819 0 1821 1822 1822 0 1824 + 1825 1825 0 1827 1828 1828 0 1830 1831 1831 + 0 1833 1834 1834 0 1836 1837 1837 0 1839 + 1840 1840 0 1842 1843 1843 0 1845 1846 1846 + 0 1848 1849 1849 0 1851 1852 1852 0 1854 + 1855 1855 0 1857 1858 1858 0 1860 1861 1861 + 0 1863 1864 1864 0 1866 1867 1867 0 1869 + 1870 1870 0 1872 1873 1873 0 1875 1876 1876 + 0 1878 1879 1879 0 1881 1882 1882 0 1884 + 1885 1885 0 1887 1888 1888 0 1890 1891 1891 + 0 1893 1894 1894 0 1896 1897 1897 0 1899 + 1900 1900 0 1902 1903 1903 0 1905 1906 1906 + 0 1908 1909 1909 0 1911 1912 1912 0 +%FLAG HBOND_ACOEF +%FORMAT(5E16.8) + 0.00000000E+00 +%FLAG HBOND_BCOEF +%FORMAT(5E16.8) + 0.00000000E+00 +%FLAG HBCUT +%FORMAT(5E16.8) + 0.00000000E+00 +%FLAG AMBER_ATOM_TYPE +%FORMAT(20a4) +HC CT HC HC C O N H CX H1 CT HC HC HC C O N H CT H1 +H1 H1 OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW +HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW +HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW OW HW HW +OW HW HW OW HW HW OW HW HW OW HW HW +%FLAG TREE_CHAIN_CLASSIFICATION +%FORMAT(20a4) +M M E E M E M E M E 3 E E E M E M E M E +E E BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA BLA +%FLAG JOIN_ARRAY +%FORMAT(10I8) + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 +%FLAG IROTAT +%FORMAT(10I8) + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 0 0 0 0 0 0 0 0 + 0 0 +%FLAG SOLVENT_POINTERS +%FORMAT(3I8) + 3 631 2 +%FLAG ATOMS_PER_MOLECULE +%FORMAT(10I8) + 22 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 3 3 3 3 3 3 3 3 3 + 3 +%FLAG BOX_DIMENSIONS +%FORMAT(5E16.8) + 9.00000000E+01 3.13978560E+01 3.41000450E+01 2.92729660E+01 +%FLAG RADIUS_SET +%FORMAT(1a80) +modified Bondi radii (mbondi) +%FLAG RADII +%FORMAT(5E16.8) + 1.30000000E+00 1.70000000E+00 1.30000000E+00 1.30000000E+00 1.70000000E+00 + 1.50000000E+00 1.55000000E+00 1.30000000E+00 1.70000000E+00 1.30000000E+00 + 1.70000000E+00 1.30000000E+00 1.30000000E+00 1.30000000E+00 1.70000000E+00 + 1.50000000E+00 1.55000000E+00 1.30000000E+00 1.70000000E+00 1.30000000E+00 + 1.30000000E+00 1.30000000E+00 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 + 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 8.00000000E-01 + 8.00000000E-01 1.50000000E+00 8.00000000E-01 8.00000000E-01 1.50000000E+00 + 8.00000000E-01 8.00000000E-01 +%FLAG SCREEN +%FORMAT(5E16.8) + 8.50000000E-01 7.20000000E-01 8.50000000E-01 8.50000000E-01 7.20000000E-01 + 8.50000000E-01 7.90000000E-01 8.50000000E-01 7.20000000E-01 8.50000000E-01 + 7.20000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 7.20000000E-01 + 8.50000000E-01 7.90000000E-01 8.50000000E-01 7.20000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 8.50000000E-01 + 8.50000000E-01 8.50000000E-01 +%FLAG IPOL +%FORMAT(1I8) + 0 diff --git a/tests/fhi_aims/out_md b/tests/fhi_aims/out_md new file mode 100755 index 000000000..4b74d762d --- /dev/null +++ b/tests/fhi_aims/out_md @@ -0,0 +1,1178 @@ + MPI-parallelism will be employed. +------------------------------------------------------------ + Invoking FHI-aims ... + Version 180126 + Git rev. (modified): d7d017b8 DFPT_dielectric28 : DM1 lapack version op[...] + Compiled on 2019/08/29 at 10:52:33 on host LAPTOP-4PD2SAF5. + + When using FHI-aims, please cite the following reference: + + Volker Blum, Ralf Gehrke, Felix Hanke, Paula Havu, + Ville Havu, Xinguo Ren, Karsten Reuter, and Matthias Scheffler, + 'Ab Initio Molecular Simulations with Numeric Atom-Centered Orbitals', + Computer Physics Communications 180, 2175-2196 (2009) + + For any questions about FHI-aims, please visit the aimsclub website + with its forums and wiki. Contributions to both the forums and the + wiki are warmly encouraged - they are for you, and everyone is welcome there. + +------------------------------------------------------------ + + + + Date : 20191030, Time : 175711.922 + Time zero on CPU 1 : 0.484375000000000E+00 s. + Internal wall clock time zero : 341690231.922 s. + + FHI-aims created a unique identifier for this run for later identification + aims_uuid : 4ADB50A7-24D4-4781-A5F9-AF7F4EA361B2 + + Using 1 parallel tasks. + Task 0 on host LAPTOP-4PD2SAF5 reporting. + + Performing system and environment tests: + *** Environment variable OMP_NUM_THREADS is not set + *** For performance reasons you might want to set it to 1 + | Stacksize not measured: no C compiler + | Checking for scalapack... + | Testing pdtran()... + | All pdtran() tests passed. + + Obtaining array dimensions for all initial allocations: + + ----------------------------------------------------------------------- + Parsing control.in (first pass over file, find array dimensions only). + The contents of control.in will be repeated verbatim below + unless switched off by setting 'verbatim_writeout .false.' . + in the first line of control.in . + ----------------------------------------------------------------------- + + # + # Physical model + # + xc pw-lda + spin none + relativistic atomic_zora scalar + charge 0 + # + # SCF convergence + # + occupation_type gaussian 0.01 + mixer pulay + n_max_pulay 10 + charge_mix_param 0.5 + sc_accuracy_rho 1E-6 + sc_accuracy_eev 1E-6 + sc_accuracy_etot 1E-8 + sc_accuracy_forces 1E-6 + sc_iter_limit 800 + # + # Relaxation + # + # relax_geometry bfgs 1.e-5 + # restart_relaxations .true. + # relax_unit_cell fixed_angles + # stress_for_relaxation analytical + # + # For periodic boundary conditions + # + k_grid 8 8 8 + # k_offset 0.5 0.5 0.5 + + #phonon supercell 1 1 1 + #phonon displacement 0.01 + #phonon frequency_units cm^-1 + #phonon hessian phono-perl TDI + + MD_run 0.01 NVE + MD_time_step 0.001 + MD_MB_init 300 + MD_restart .true. + # MD_clean_rotations .true. #does not work with periodic systems + output_level MD_light + wf_extrapolation polynomial 3 2 + + + ################################################################################ + # + # FHI-aims code project + # Volker Blum, Fritz Haber Institute Berlin, 2009 + # + # Suggested "tight" defaults for B atom (to be pasted into control.in file) + # + ################################################################################ + species B + # global species definitions + nucleus 5 + mass 10.811 + # + l_hartree 6 + # + cut_pot 4.0 2.0 1.0 + basis_dep_cutoff 1e-4 + # + radial_base 32 7.0 + radial_multiplier 2 + angular_grids specified + division 0.3742 110 + division 0.5197 194 + division 0.5753 302 + division 0.7664 434 + # division 0.8392 770 + # division 1.6522 974 + # outer_grid 974 + outer_grid 434 + ################################################################################ + # + # Definition of "minimal" basis + # + ################################################################################ + # valence basis states + valence 2 s 2. + valence 2 p 1. + # ion occupancy + ion_occ 2 s 1. + ################################################################################ + # + # Suggested additional basis functions. For production calculations, + # uncomment them one after another (the most important basis functions are + # listed first). + # + # Constructed for dimers: 1.25 A, 1.625 A, 2.5 A, 3.5 A + # + ################################################################################ + # "First tier" - improvements: -710.52 meV to -92.39 meV + # hydro 2 p 1.4 + # hydro 3 d 4.8 + # hydro 2 s 4 + # "Second tier" - improvements: -33.88 meV to -2.20 meV + # hydro 4 f 7.8 + # hydro 3 p 4.2 + # hydro 3 s 3.3 + # hydro 5 g 11.2 + # hydro 3 d 5.4 + # "Third tier" - improvements: -1.28 meV to -0.36 meV + # hydro 2 p 4.7 + # hydro 2 s 8.4 + # hydro 4 d 5.8 + # "Fourth tier" - improvements: -0.25 meV to -0.12 meV + # hydro 3 p 2.2 + # hydro 3 s 3 + # hydro 4 f 9.8 + # hydro 5 g 12.8 + # hydro 4 d 10 + # Further functions + # hydro 4 f 14 + # hydro 3 p 12.4 + ################################################################################ + # + # FHI-aims code project + # Volker Blum, Fritz Haber Institute Berlin, 2009 + # + # Suggested "tight" defaults for N atom (to be pasted into control.in file) + # + ################################################################################ + species N + # global species definitions + nucleus 7 + mass 14.0067 + # + l_hartree 6 + # + cut_pot 4.0 2.0 1.0 + basis_dep_cutoff 1e-4 + # + radial_base 35 7.0 + radial_multiplier 2 + angular_grids specified + division 0.1841 50 + division 0.3514 110 + division 0.5126 194 + division 0.6292 302 + division 0.6939 434 + # division 0.7396 590 + # division 0.7632 770 + # division 0.8122 974 + # division 1.1604 1202 + # outer_grid 974 + outer_grid 434 + ################################################################################ + # + # Definition of "minimal" basis + # + ################################################################################ + # valence basis states + valence 2 s 2. + valence 2 p 3. + # ion occupancy + ion_occ 2 s 1. + ion_occ 2 p 2. + ################################################################################ + # + # Suggested additional basis functions. For production calculations, + # uncomment them one after another (the most important basis functions are + # listed first). + # + # Constructed for dimers: 1.0 A, 1.1 A, 1.5 A, 2.0 A, 3.0 A + # + ################################################################################ + # "First tier" - improvements: -1193.42 meV to -220.60 meV + # hydro 2 p 1.8 + # hydro 3 d 6.8 + # hydro 3 s 5.8 + # "Second tier" - improvements: -80.21 meV to -6.86 meV + # hydro 4 f 10.8 + # hydro 3 p 5.8 + # hydro 1 s 0.8 + # hydro 5 g 16 + # hydro 3 d 4.9 + # "Third tier" - improvements: -4.29 meV to -0.53 meV + # hydro 3 s 16 + # ionic 2 p auto + # hydro 3 d 6.6 + # hydro 4 f 11.6 + # "Fourth tier" - improvements: -0.75 meV to -0.25 meV + # hydro 2 p 4.5 + # hydro 2 s 2.4 + # hydro 5 g 14.4 + # hydro 4 d 14.4 + # hydro 4 f 16.8 + # Further basis functions - -0.21 meV and below + # hydro 3 p 14.8 + # hydro 3 s 4.4 + # hydro 3 d 19.6 + # hydro 5 g 12.8 + + ----------------------------------------------------------------------- + Completed first pass over input file control.in . + ----------------------------------------------------------------------- + + + ----------------------------------------------------------------------- + Parsing geometry.in (first pass over file, find array dimensions only). + The contents of geometry.in will be repeated verbatim below + unless switched off by setting 'verbatim_writeout .false.' . + in the first line of geometry.in . + ----------------------------------------------------------------------- + + lattice_vector 0.0 1.79160 1.79160 + lattice_vector 1.79160 0.0 1.79160 + lattice_vector 1.79160 1.79160 0.0 + atom 0.0 0.0 0.0 B + atom 0.89580 0.89580 0.89580 N + atom 0.40 0.40 0.40 N + + + ----------------------------------------------------------------------- + Completed first pass over input file geometry.in . + ----------------------------------------------------------------------- + + + Basic array size parameters: + | Number of species : 2 + | Number of atoms : 3 + | Number of lattice vectors : 3 + | Max. basis fn. angular momentum : 1 + | Max. atomic/ionic basis occupied n: 2 + | Max. number of basis fn. types : 1 + | Max. radial fns per species/type : 3 + | Max. logarithmic grid size : 1290 + | Max. radial integration grid size : 71 + | Max. angular integration grid size: 434 + | Max. angular grid division number : 8 + | Radial grid for Hartree potential : 1290 + | Number of spin channels : 1 + +------------------------------------------------------------ + Reading file control.in. +------------------------------------------------------------ + XC: Using Perdew-Wang parametrisation of Ceperley-Alder LDA. + Spin treatment: No spin polarisation. + Scalar relativistic treatment of kinetic energy: on-site free-atom approximation to ZORA. + Charge = 0.000000E+00: Neutral system requested explicitly. + Occupation type: Gaussian broadening, width = 0.100000E-01 eV. + Using pulay charge density mixing. + Pulay mixing - number of memorized iterations: 10 + Charge density mixing - mixing parameter: 0.5000 + Convergence accuracy of self-consistent charge density: 0.1000E-05 + Convergence accuracy of sum of eigenvalues: 0.1000E-05 + Convergence accuracy of total energy: 0.1000E-07 + Convergence accuracy of forces: 0.1000E-05 + Maximum number of s.-c. iterations : 800 + Found k-point grid: 8 8 8 + Running Born-Oppenheimer molecular dynamics in NVE ensemble. + | simulation time = 0.010000 ps + Molecular dynamics time step = 0.001000 ps + Initializing MD run with Maxwell-Boltzmann momentum distribution at T = 300.000000 K + Continuing molecular dynamics run from previous calculation + Requested output level: MD_light + Added implicit wf_func power 0.0000 + Added implicit wf_func power 1.0000 + Added implicit wf_func power 2.0000 + + Reading configuration options for species B . + | Found nuclear charge : 5.0000 + | Found atomic mass : 10.8110000000000 amu + | Found l_max for Hartree potential : 6 + | Found cutoff potl. onset [A], width [A], scale factor : 4.00000 2.00000 1.00000 + | Threshold for basis-dependent cutoff potential is 0.100000E-03 + | Found data for basic radial integration grid : 32 points, outermost radius = 7.000 A + | Found multiplier for basic radial grid : 2 + | Found angular grid specification: user-specified. + | Specified grid contains 5 separate shells. + | Check grid settings after all constraints further below. + | Found free-atom valence shell : 2 s 2.000 + | Found free-atom valence shell : 2 p 1.000 + | No ionic wave fns used. Skipping ion_occ. + Species B : Missing cutoff potential type. + Defaulting to exp(1/x)/(1-x)^2 type cutoff potential. + Species B : No 'logarithmic' tag. Using default grid for free atom: + | Default logarithmic grid data [bohr] : 0.1000E-03 0.1000E+03 0.1012E+01 + Species B : On-site basis accuracy parameter (for Gram-Schmidt orthonormalisation) not specified. + Using default value basis_acc = 0.1000000E-03. + Species B : Using default innermost maximum threshold i_radial= 2 for radial functions. + Species B : Default cutoff onset for free atom density etc. : 0.40000000E+01 AA. + Species B : Basic radial grid will be enhanced according to radial_multiplier = 2, to contain 65 grid points. + + Reading configuration options for species N . + | Found nuclear charge : 7.0000 + | Found atomic mass : 14.0067000000000 amu + | Found l_max for Hartree potential : 6 + | Found cutoff potl. onset [A], width [A], scale factor : 4.00000 2.00000 1.00000 + | Threshold for basis-dependent cutoff potential is 0.100000E-03 + | Found data for basic radial integration grid : 35 points, outermost radius = 7.000 A + | Found multiplier for basic radial grid : 2 + | Found angular grid specification: user-specified. + | Specified grid contains 6 separate shells. + | Check grid settings after all constraints further below. + | Found free-atom valence shell : 2 s 2.000 + | Found free-atom valence shell : 2 p 3.000 + | No ionic wave fns used. Skipping ion_occ. + | No ionic wave fns used. Skipping ion_occ. + Species N : Missing cutoff potential type. + Defaulting to exp(1/x)/(1-x)^2 type cutoff potential. + Species N : No 'logarithmic' tag. Using default grid for free atom: + | Default logarithmic grid data [bohr] : 0.1000E-03 0.1000E+03 0.1012E+01 + Species N : On-site basis accuracy parameter (for Gram-Schmidt orthonormalisation) not specified. + Using default value basis_acc = 0.1000000E-03. + Species N : Using default innermost maximum threshold i_radial= 2 for radial functions. + Species N : Default cutoff onset for free atom density etc. : 0.40000000E+01 AA. + Species N : Basic radial grid will be enhanced according to radial_multiplier = 2, to contain 71 grid points. + + Finished reading input file 'control.in'. Consistency checks are next. + + MPI_IN_PLACE appears to work with this MPI implementation. + | Keeping use_mpi_in_place .true. (see manual). + Target number of points in a grid batch is not set. Defaulting to 100 + Method for grid partitioning is not set. Defaulting to parallel hash+maxmin partitioning. + Batch size limit is not set. Defaulting to 200 + By default, will store active basis functions for each batch. + If in need of memory, prune_basis_once .false. can be used to disable this option. + communication_type for Hartree potential was not specified. + Defaulting to calc_hartree . + Pulay mixer: Number of initial linear mixing iterations not set. + Defaulting to 0 iterations. + Work space size for distributed Hartree potential not set. + Defaulting to 0.200000E+03 MB. + Algorithm-dependent basis array size parameters: + | n_max_pulay : 10 + Presetting 40 iterations before the initial mixing cycle + is restarted anyway using the sc_init_iter criterion / keyword. + Presetting a factor 1.000 between actual scf density residual + and density convergence criterion sc_accuracy_rho below which sc_init_iter + takes no effect. + Geometry relaxation not requested: no relaxation will be performed. + Handling of forces: Unphysical translation and rotation will be removed from forces. + No accuracy limit for integral partition fn. given. Defaulting to 0.1000E-14. + No threshold value for u(r) in integrations given. Defaulting to 0.1000E-05. + No accuracy for occupation numbers given. Defaulting to 0.1000E-12. + No threshold value for occupation numbers given. Defaulting to 0.0000E+00. + No accuracy for fermi level given. Defaulting to 0.1000E-19. + Maximum # of iterations to find E_F not set. Defaulting to 200. + Preferred method for the eigenvalue solver ('KS_method') not specified in 'control.in'. + Defaulting to serial version, 'lapack_fast'. + Will not use alltoall communication since running on < 1024 CPUs. + Threshold for basis singularities not set. + Default threshold for basis singularities: 0.1000E-04 + partition_type (choice of integration weights) for integrals was not specified. + | Using a version of the partition function of Stratmann and coworkers ('stratmann_smoother'). + | At each grid point, the set of atoms used to build the partition table is smoothly restricted to + | only those atoms whose free-atom density would be non-zero at that grid point. + Partitioning for Hartree potential was not defined. Using partition_type for integrals. + | Adjusted default value of keyword multip_moments_threshold to: 0.10000000E-11 + | This value may affect high angular momentum components of the Hartree potential in periodic systems. + Angular momentum expansion for Kerker preconditioner not set explicitly. + | Using default value of 0 + No explicit requirement for turning off preconditioner. + | By default, it will be turned off when the charge convergence reaches + | sc_accuracy_rho = 0.100000E-05 + | sc_accuracy_eev = 0.100000E-05 + | sc_accuracy_etot = 0.100000E-07 + No special mixing parameter while Kerker preconditioner is on. + Using default: charge_mix_param = 0.5000. + No q(lm)/r^(l+1) cutoff set for long-range Hartree potential. + | Using default value of 0.100000E-09 . + | Verify using the multipole_threshold keyword. + Defaulting to new monopole extrapolation. + Density update method: automatic selection selected. + Using density matrix based charge density update. + Using density matrix based charge density update. + Using packed matrix style: index . + Defaulting to use time-reversal symmetry for k-point grid. +------------------------------------------------------------ + + +------------------------------------------------------------ + Reading geometry description geometry.in. +------------------------------------------------------------ + Input structure read successfully. + The structure contains 3 atoms, and a total of 19.000 electrons. + + Input geometry: + | Unit cell: + | 0.00000000 1.79160000 1.79160000 + | 1.79160000 0.00000000 1.79160000 + | 1.79160000 1.79160000 0.00000000 + | Atomic structure: + | Atom x [A] y [A] z [A] + | 1: Species B 0.00000000 0.00000000 0.00000000 + | 2: Species N 0.89580000 0.89580000 0.89580000 + | 3: Species N 0.40000000 0.40000000 0.40000000 + + Lattice parameters for 3D lattice (in Angstroms) : 2.533705 2.533705 2.533705 + Angle(s) between unit vectors (in degrees) : 60.000000 60.000000 60.000000 + + | + + | The smallest distance between any two atoms is 0.69282032 AA. + | + | The first atom of this pair is atom number 1 . + | The second atom of this pair is atom number 3 . + | Wigner-Seitz cell of the first atom image 0 0 0 . + | (The Wigner-Seitz cell of the second atom is 0 0 0 by definition.) + + Quantities derived from the lattice vectors: + | Reciprocal lattice vector 1: -1.753512 1.753512 1.753512 + | Reciprocal lattice vector 2: 1.753512 -1.753512 1.753512 + | Reciprocal lattice vector 3: 1.753512 1.753512 -1.753512 + | Unit cell volume : 0.115015E+02 A^3 + + Range separation radius for Ewald summation (hartree_convergence_parameter): 2.50000000 bohr. + + Number of empty states per atom not set in control.in - providing a guess from actual geometry. + | Total number of empty states used during s.c.f. cycle: 9 + If you use a very high smearing, use empty_states (per atom!) in control.in to increase this value. + + Structure-dependent array size parameters: + | Maximum number of distinct radial functions : 6 + | Maximum number of basis functions : 15 + | Number of Kohn-Sham states (occupied + empty): 19 +------------------------------------------------------------ + Could not find MD restart file: aims_MD_restart.dat + Returning to default initialization. + +------------------------------------------------------------ + Preparing all fixed parts of the calculation. +------------------------------------------------------------ + Determining machine precision: + 2.225073858507201E-308 + Setting up grids for atomic and cluster calculations. + + Creating wave function, potential, and density for free atoms. + + Species: B + + List of occupied orbitals and eigenvalues: + n l occ energy [Ha] energy [eV] + 1 0 2.0000 -6.565394 -178.6535 + 2 0 2.0000 -0.343489 -9.3468 + 2 1 1.0000 -0.134946 -3.6721 + + + Species: N + + List of occupied orbitals and eigenvalues: + n l occ energy [Ha] energy [eV] + 1 0 2.0000 -14.026879 -381.6908 + 2 0 2.0000 -0.676812 -18.4170 + 2 1 3.0000 -0.265874 -7.2348 + + Creating fixed part of basis set: Ionic, confined, hydrogenic. + + Adding cutoff potential to free-atom effective potential. + Creating atomic-like basis functions for current effective potential. + + Species B : + + List of atomic basis orbitals and eigenvalues: + n l energy [Ha] energy [eV] outer radius [A] + 1 0 -6.565394 -178.6535 2.378746 + 2 0 -0.343489 -9.3468 5.330380 + 2 1 -0.134946 -3.6721 5.395944 + + + Species N : + + List of atomic basis orbitals and eigenvalues: + n l energy [Ha] energy [eV] outer radius [A] + 1 0 -14.026879 -381.6908 1.637919 + 2 0 -0.676812 -18.4170 5.168461 + 2 1 -0.265874 -7.2348 5.361532 + + Assembling full basis from fixed parts. + | Species B : atomic orbital 1 s accepted. + | Species B : atomic orbital 2 s accepted. + | Species B : atomic orbital 2 p accepted. + | Species N : atomic orbital 1 s accepted. + | Species N : atomic orbital 2 s accepted. + | Species N : atomic orbital 2 p accepted. + Reducing total number of Kohn-Sham states to 15. + + Basis size parameters after reduction: + | Total number of radial functions: 6 + | Total number of basis functions : 15 + + Per-task memory consumption for arrays in subroutine allocate_ext: + | 1.982220MB. + Testing on-site integration grid accuracy. + | Species Function (log., in eV) (rad., in eV) + 1 1 -178.6534677853 -178.6534669489 + 1 2 -9.3469543869 -9.3469349339 + 1 3 -3.6740717178 -3.6737809021 + 2 4 -381.6907988396 -381.6907961121 + 2 5 -18.4170028101 -18.4170027784 + 2 6 -7.2348965848 -7.2348939532 + + Preparing densities etc. for the partition functions (integrals / Hartree potential). + + Preparations completed. + max(cpu_time) : 0.469 s. + Wall clock time (cpu1) : 0.478 s. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency loop: Initialization. + + Date : 20191030, Time : 175712.568 +------------------------------------------------------------ + + Initializing index lists of integration centers etc. from given atomic structure: + Mapping all atomic coordinates to central unit cell. + + Initializing the k-points + Using symmetry for reducing the k-points + | k-points reduced from: 512 to 260 + | Number of k-points : 260 + The eigenvectors in the calculations are COMPLEX. + | K-points in task 0: 260 + | Number of basis functions in the Hamiltonian integrals : 1933 + | Number of basis functions in a single unit cell : 15 + | Number of centers in hartree potential : 2661 + | Number of centers in hartree multipole : 2466 + | Number of centers in electron density summation: 1745 + | Number of centers in basis integrals : 1908 + | Number of centers in integrals : 555 + | Number of centers in hamiltonian : 1748 + | Consuming 2583 KiB for k_phase. + | Number of super-cells (origin) [n_cells] : 3375 + | Number of super-cells (after PM_index) [n_cells] : 636 + | Number of super-cells in hamiltonian [n_cells_in_hamiltonian]: 636 + | Size of matrix packed + index [n_hamiltonian_matrix_size] : 45718 + Initialize wf_extra + Partitioning the integration grid into batches with parallel hashing+maxmin method. + | Number of batches: 1024 + | Maximal batch size: 60 + | Minimal batch size: 55 + | Average batch size: 57.146 + | Standard deviation of batch sizes: 1.458 + + Integration load balanced across 1 MPI tasks. + Work distribution over tasks is as follows: + Task 0 has 58518 integration points. + Initializing partition tables, free-atom densities, potentials, etc. across the integration grid (initialize_grid_storage). + | initialize_grid_storage: Actual outermost partition radius vs. multipole_radius_free + | (-- VB: in principle, multipole_radius_free should be larger, hence this output) + | Species 1: Confinement radius = 6.000000000000000 AA, multipole_radius_free = 6.023523403561800 AA. + | Species 1: outer_partition_radius set to 6.023523403561800 AA . + | Species 2: Confinement radius = 6.000000000000000 AA, multipole_radius_free = 6.058726835495003 AA. + | Species 2: outer_partition_radius set to 6.058726835495003 AA . + | Original list of interatomic distances with 1908 x 1908 entries is created. + | Net number of integration points: 58518 + | of which are non-zero points : 36091 + | Numerical average free-atom electrostatic potential : -31.19347431 eV + Renormalizing the initial density to the exact electron count on the 3D integration grid. + | Initial density: Formal number of electrons (from input files) : 19.0000000000 + | Integrated number of electrons on 3D grid : 19.0066848394 + | Charge integration error : 0.0066848394 + | Normalization factor for density and gradient : 0.9996482901 + Obtaining max. number of non-zero basis functions in each batch (get_n_compute_maxes). + | Maximal number of non-zero basis functions: 870 in task 0 + Allocating 0.936 MB for KS_eigenvector_complex + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 22.276 s, elapsed 22.276 s + Integrating overlap matrix. + Time summed over all CPUs for integration: real work 15.669 s, elapsed 15.669 s + Decreasing sparse matrix size: + Tolerance: 9.999999824516700E-014 + Hamiltonian matrix + | Array has 39473 nonzero elements out of 45718 elements + | Sparsity factor is 0.137 + Overlap matrix + | Array has 36865 nonzero elements out of 45718 elements + | Sparsity factor is 0.194 + New size of hamiltonian matrix: 39474 + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -12.90328740eV + Writing Kohn-Sham eigenvalues. + K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + State Occupation Eigenvalue [Ha] Eigenvalue [eV] + 1 2.00000 -15.032418 -409.05290 + 2 2.00000 -14.450571 -393.22005 + 3 2.00000 -7.267438 -197.75705 + 4 2.00000 -1.730448 -47.08788 + 5 2.00000 -1.211722 -32.97263 + 6 2.00000 -1.084658 -29.51505 + 7 2.00000 -1.084658 -29.51505 + 8 2.00000 -0.880067 -23.94783 + 9 2.00000 -0.676041 -18.39602 + 10 2.00000 -0.676041 -18.39602 + 11 0.00000 -0.180499 -4.91162 + 12 0.00000 0.291777 7.93967 + 13 0.00000 0.291777 7.93967 + 14 0.00000 0.858725 23.36709 + 15 0.00000 1.280893 34.85488 + + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -12.91012810 eV (relative to internal zero) + | Occupation number: 1.66666667 + | K-point: 157 at 0.375000 0.500000 0.375000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -12.81056908 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 219 at 0.625000 0.375000 0.375000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 0.09955903 eV between HOMO at k-point 157 and LUMO at k-point 219 + | This appears to be an indirect band gap. + | Smallest direct gap : 1.36985274 eV for k_point 207 at 0.625000 0.375000 0.375000 (in units of recip. lattice) + However, this system has fractional occupation numbers. Since we use a finite k-point grid, + this material is metallic within the approximate finite broadening function (occupation_type) + applied to determine the occupation numbers. + Calculating total energy contributions from superposition of free atom densities. + + Total energy components: + | Sum of eigenvalues : -87.47858604 Ha -2380.41344014 eV + | XC energy correction : -17.66904993 Ha -480.79931149 eV + | XC potential correction : 23.27195999 Ha 633.26225147 eV + | Free-atom electrostatic energy: -48.83626328 Ha -1328.90233778 eV + | Hartree energy correction : 0.00000000 Ha 0.00000000 eV + | Entropy correction : -0.00000076 Ha -0.00002070 eV + | --------------------------- + | Total energy : -130.71193926 Ha -3556.85283794 eV + | Total energy, T -> 0 : -130.71194002 Ha -3556.85285864 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -130.71194078 Ha -3556.85287934 eV + + Derived energy quantities: + | Kinetic energy : 137.17974010 Ha 3732.85065353 eV + | Electrostatic energy : -250.22262943 Ha -6808.90417997 eV + | Energy correction for multipole + | error in Hartree potential : 0.00000000 Ha 0.00000000 eV + | Sum of eigenvalues per atom : -793.47114671 eV + | Total energy (T->0) per atom : -1185.61761955 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1185.61762645 eV + Initialize hartree_potential_storage + Max. number of atoms included in rho_multipole: 3 + + End scf initialization - timings : max(cpu_time) wall_clock(cpu1) + | Time for scf. initialization : 175.031 s 175.564 s + | Boundary condition initialization : 0.938 s 0.951 s + | Integration : 37.797 s 37.950 s + | Solution of K.-S. eqns. : 0.234 s 0.268 s + | Grid partitioning : 0.922 s 0.930 s + | Preloading free-atom quantities on grid : 0.016 s 0.021 s + | Free-atom superposition energy : 8.172 s 8.186 s + | Total energy evaluation : 0.016 s 0.003 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 1.726 MB + | Peak value for overall tracked memory usage on task 0 : 9.159 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 6.055 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ +Convergence: q app. | density | eigen (eV) | Etot (eV) | forces (eV/A) | CPU time | Clock time + SCF 1 : 0.68E-02 | 0.56E+00 | 0.54E+02 | 0.51E+01 | . | 66.172 s | 66.274 s + SCF 2 : 0.70E-02 + Checking to see if s.c.f. parameters should be adjusted. + | 0.23E+00 | 0.41E+02 | 0.13E+01 | . | 66.281 s | 66.361 s + SCF 3 : 0.71E-02 | 0.57E-01 | 0.83E+01 | 0.69E-01 | . | 65.562 s | 65.732 s + SCF 4 : 0.70E-02 | 0.12E-01 | 0.21E+01 | 0.15E-02 | . | 60.797 s | 60.851 s + SCF 5 : 0.70E-02 | 0.75E-02 | -0.30E+00 | 0.67E-03 | . | 60.250 s | 60.338 s + SCF 6 : 0.69E-02 | 0.13E-02 | 0.44E-01 | -0.26E-04 | . | 63.562 s | 63.623 s + SCF 7 : 0.68E-02 | 0.15E-03 | 0.77E-03 | -0.27E-05 | . | 64.500 s | 64.475 s + SCF 8 : 0.67E-02 | 0.49E-04 | -0.13E-03 | -0.77E-07 | . | 59.453 s | 59.579 s + SCF 9 : 0.67E-02 | 0.43E-05 | 0.85E-04 | -0.13E-06 | . | 61.719 s | 61.757 s + SCF 10 : 0.67E-02 | 0.30E-05 | -0.44E-04 | -0.67E-07 | . | 62.469 s | 62.512 s + SCF 11 : 0.67E-02 | 0.12E-06 | 0.33E-05 | -0.72E-08 | . | 64.266 s | 64.438 s + SCF 12 : 0.67E-02 | 0.15E-07 | 0.22E-06 | -0.67E-09 | . | 75.844 s | 76.570 s + SCF 13 : 0.67E-02 | 0.11E-08 | 0.42E-08 | -0.10E-10 | 0.27E+03 | 159.656 s | 160.456 s + SCF 14 : 0.67E-02 | 0.38E-09 | -0.76E-09 | 0.12E-10 | 0.50E-07 | 352.688 s | 353.286 s + + Total energy components: + | Sum of eigenvalues : -83.62436602 Ha -2275.53477725 eV + | XC energy correction : -18.12759621 Ha -493.27699040 eV + | XC potential correction : 23.87862983 Ha 649.77057752 eV + | Free-atom electrostatic energy: -48.83626328 Ha -1328.90233778 eV + | Hartree energy correction : -3.76532076 Ha -102.45959101 eV + | Entropy correction : -0.00000392 Ha -0.00010658 eV + | --------------------------- + | Total energy : -130.47491644 Ha -3550.40311892 eV + | Total energy, T -> 0 : -130.47492036 Ha -3550.40322550 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -130.47492428 Ha -3550.40333208 eV + + Derived energy quantities: + | Kinetic energy : 141.77906681 Ha 3858.00470101 eV + | Electrostatic energy : -254.12638705 Ha -6915.13082953 eV + | Energy correction for multipole + | error in Hartree potential : -0.01680926 Ha -0.45740311 eV + | Sum of eigenvalues per atom : -758.51159242 eV + | Total energy (T->0) per atom : -1183.46774183 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1183.46777736 eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.51301047 eV (relative to internal zero) + | Occupation number: 1.17471038 + | K-point: 184 at 0.500000 0.125000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -9.43282409 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 64 at 0.125000 0.500000 0.875000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 0.08018638 eV between HOMO at k-point 184 and LUMO at k-point 64 + | This appears to be an indirect band gap. + | Smallest direct gap : 1.52558345 eV for k_point 207 at 0.125000 0.500000 0.875000 (in units of recip. lattice) + However, this system has fractional occupation numbers. Since we use a finite k-point grid, + this material is metallic within the approximate finite broadening function (occupation_type) + applied to determine the occupation numbers. + + Self-consistency cycle converged. + + Removing unitary transformations (pure translations, rotations) from forces on atoms. + Atomic forces before filtering: + | Net force on center of mass : 0.203844E-02 0.203507E-02 0.203506E-02 eV/A + Atomic forces after filtering: + | Net force on center of mass : 0.228360E-13 -0.114180E-13 -0.228360E-13 eV/A + + Energy and forces in a compact form: + | Total energy uncorrected : -0.355040311891987E+04 eV + | Total energy corrected : -0.355040322550062E+04 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -0.355040333208137E+04 eV + Total atomic forces (unitary forces cleaned) [eV/Ang]: + | 1 -0.167475636711612E+03 -0.167475668675202E+03 -0.167475668675069E+03 + | 2 0.690718084177627E+02 0.690718311743235E+02 0.690718311763371E+02 + | 3 0.984038282938491E+02 0.984038375008783E+02 0.984038374987316E+02 + + Save eigenvectors for extrapolation + Relaxation / MD: End force evaluation. : max(cpu_time) wall_clock(cpu1) + | Time for this force evaluation : 1458.453 s 1462.038 s + +------------------------------------------------------------ + Molecular dynamics: Attempting to update all nuclear coordinates. + + Removing unitary transformations (pure translations, rotations) from forces on atoms. + Atomic forces before filtering: + | Net force on center of mass : 0.228360E-13 -0.114180E-13 -0.228360E-13 eV/A + Atomic forces after filtering: + | Net force on center of mass : 0.000000E+00 0.114180E-13 0.228360E-13 eV/A + | Initial seed for random number generator from system time: 182134 + Initializing velocities for molecular dynamics using Maxwell-Boltzmann distribution + +------------------------------------------------------------ + Advancing structure using Born-Oppenheimer Molecular Dynamics: + Complete information for previous time-step: + | Time step number : 0 + | Simulation time : 0.000000000000000E+00 ps + | Electronic free energy : -0.355040333208137E+04 eV + | Temperature (nuclei) : 0.300000000000000E+03 K + | Nuclear kinetic energy : 0.116334130674625E+00 eV + | Total energy (el.+nuc.) : -0.355028699795069E+04 eV +------------------------------------------------------------ + Atomic structure (and velocities) as used in the preceding time step: + x [A] y [A] z [A] Atom + atom 3.58320000 3.58320000 3.58320000 B + velocity -6.24267483 -2.44688549 4.72721690 + atom 0.89580000 0.89580000 0.89580000 N + velocity 2.14068370 7.32410581 -3.65858527 + atom 0.40000000 0.40000000 0.40000000 N + velocity 2.67769304 -5.43548972 0.00990700 +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency loop: Re-initialization. + + Date : 20191030, Time : 182134.613 +------------------------------------------------------------ + Extrapolating wavefunction / Hamiltonian for scf reinitialization. + + Initializing index lists of integration centers etc. from given atomic structure: + Mapping all atomic coordinates to central unit cell. + + Initializing the k-points + Using symmetry for reducing the k-points + | k-points reduced from: 512 to 260 + | Number of k-points : 260 + The eigenvectors in the calculations are COMPLEX. + | K-points in task 0: 260 + | Number of basis functions in the Hamiltonian integrals : 1924 + | Number of basis functions in a single unit cell : 15 + | Number of centers in hartree potential : 2671 + | Number of centers in hartree multipole : 2505 + | Number of centers in electron density summation: 1748 + | Number of centers in basis integrals : 1943 + | Number of centers in integrals : 555 + | Number of centers in hamiltonian : 1751 + | Consuming 2583 KiB for k_phase. + | Number of super-cells (origin) [n_cells] : 3375 + | Number of super-cells (after PM_index) [n_cells] : 636 + | Number of super-cells in hamiltonian [n_cells_in_hamiltonian]: 636 + | Size of matrix packed + index [n_hamiltonian_matrix_size] : 45461 + Partitioning the integration grid into batches with parallel hashing+maxmin method. + Initializing partition tables, free-atom densities, potentials, etc. across the integration grid (initialize_grid_storage). + | Species 1: outer_partition_radius set to 6.023523403561800 AA . + | Species 2: outer_partition_radius set to 6.058726835495003 AA . + | Net number of integration points: 58518 + | of which are non-zero points : 36044 + Renormalizing the initial density to the exact electron count on the 3D integration grid. + | Initial density: Formal number of electrons (from input files) : 19.0000000000 + | Integrated number of electrons on 3D grid : 19.0059825813 + | Charge integration error : 0.0059825813 + | Normalization factor for density and gradient : 0.9996852264 + Calculating total energy contributions from superposition of free atom densities. + Initialize hartree_potential_storage + Max. number of atoms included in rho_multipole: 3 + Integrating overlap matrix. + Time summed over all CPUs for integration: real work 13.574 s, elapsed 13.574 s + Orthonormalizing eigenvectors + + End scf reinitialization - timings : max(cpu_time) wall_clock(cpu1) + | Time for scf. reinitialization : 136.031 s 136.512 s + | Boundary condition initialization : 0.828 s 0.825 s + | Integration : 13.578 s 13.576 s + | Grid partitioning : 0.938 s 0.939 s + | Preloading free-atom quantities on grid : 112.672 s 112.903 s + | Free-atom superposition energy : 7.953 s 8.187 s + | K.-S. eigenvector reorthonormalization : 0.062 s 0.078 s +------------------------------------------------------------ +Convergence: q app. | density | eigen (eV) | Etot (eV) | forces (eV/A) | CPU time | Clock time + SCF 1 : 0.60E-02 | 0.35E+00 | -0.22E+04 | -0.36E+04 | . | 55.000 s | 55.033 s + SCF 2 : 0.61E-02 | 0.13E+00 | 0.23E+01 | 0.21E+00 | . | 55.078 s | 55.085 s + SCF 3 : 0.60E-02 | 0.34E-01 | 0.41E+00 | 0.10E-01 | . | 54.750 s | 54.736 s + SCF 4 : 0.59E-02 | 0.12E-01 | -0.67E-02 | 0.13E-02 | . | 56.750 s | 56.797 s + SCF 5 : 0.59E-02 | 0.13E-02 | -0.23E-01 | 0.30E-04 | . | 66.188 s | 66.579 s + SCF 6 : 0.59E-02 | 0.22E-03 | -0.18E-01 | 0.91E-05 | . | 55.953 s | 55.961 s + SCF 7 : 0.59E-02 | 0.83E-04 | -0.15E-01 | 0.38E-05 | . | 58.938 s | 59.022 s + SCF 8 : 0.60E-02 | 0.16E-04 | -0.20E-02 | 0.10E-05 | . | 57.047 s | 57.066 s + SCF 9 : 0.60E-02 | 0.22E-05 | 0.19E-04 | 0.17E-06 | . | 61.109 s | 61.133 s + SCF 10 : 0.60E-02 | 0.53E-06 | -0.20E-04 | 0.52E-07 | . | 55.250 s | 55.259 s + SCF 11 : 0.60E-02 | 0.55E-07 | 0.22E-05 | -0.93E-10 | . | 60.000 s | 60.164 s + SCF 12 : 0.60E-02 | 0.42E-08 | 0.35E-07 | -0.65E-10 | . | 65.875 s | 66.199 s + SCF 13 : 0.60E-02 | 0.32E-09 | 0.75E-08 | -0.10E-10 | 0.14E+03 | 166.297 s | 168.377 s + SCF 14 : 0.60E-02 | 0.39E-10 | 0.11E-08 | -0.62E-11 | 0.32E-08 | 373.703 s | 376.035 s + + Total energy components: + | Sum of eigenvalues : -82.17163626 Ha -2236.00398928 eV + | XC energy correction : -17.99841996 Ha -489.76192600 eV + | XC potential correction : 23.70744912 Ha 645.11251360 eV + | Free-atom electrostatic energy: -51.82905002 Ha -1410.34020826 eV + | Hartree energy correction : -3.31762726 Ha -90.27723092 eV + | Entropy correction : -0.00000062 Ha -0.00001676 eV + | --------------------------- + | Total energy : -131.60928437 Ha -3581.27084086 eV + | Total energy, T -> 0 : -131.60928499 Ha -3581.27085762 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -131.60928561 Ha -3581.27087439 eV + + Derived energy quantities: + | Kinetic energy : 140.14238412 Ha 3813.46829897 eV + | Electrostatic energy : -253.75324853 Ha -6904.97721384 eV + | Energy correction for multipole + | error in Hartree potential : -0.01959183 Ha -0.53312079 eV + | Sum of eigenvalues per atom : -745.33466309 eV + | Total energy (T->0) per atom : -1193.75695254 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1193.75695813 eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -6.16094033 eV (relative to internal zero) + | Occupation number: 1.18235243 + | K-point: 257 at 0.875000 0.750000 0.375000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -6.14202143 eV (relative to internal zero) + | Occupation number: 0.01448661 + | K-point: 243 at 0.750000 0.875000 0.375000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 0.01891890 eV between HOMO at k-point 257 and LUMO at k-point 243 + | This appears to be an indirect band gap. + | Smallest direct gap : 1.50232867 eV for k_point 151 at 0.750000 0.875000 0.375000 (in units of recip. lattice) + However, this system has fractional occupation numbers. Since we use a finite k-point grid, + this material is metallic within the approximate finite broadening function (occupation_type) + applied to determine the occupation numbers. + + Self-consistency cycle converged. + + Removing unitary transformations (pure translations, rotations) from forces on atoms. + Atomic forces before filtering: + | Net force on center of mass : -0.215766E-02 0.322914E-02 0.199991E-02 eV/A + Atomic forces after filtering: + | Net force on center of mass : -0.856349E-14 -0.856349E-14 0.856349E-14 eV/A + + Energy and forces in a compact form: + | Total energy uncorrected : -0.358127084086411E+04 eV + | Total energy corrected : -0.358127085762465E+04 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -0.358127087438519E+04 eV + Total atomic forces (unitary forces cleaned) [eV/Ang]: + | 1 -0.490556161419930E+02 -0.479946297477436E+02 -0.472840136398612E+02 + | 2 0.707456227254648E+02 0.725207836017670E+02 0.698534043040063E+02 + | 3 -0.216900065834719E+02 -0.245261538540233E+02 -0.225693906641451E+02 + + Save eigenvectors for extrapolation + Relaxation / MD: End force evaluation. : max(cpu_time) wall_clock(cpu1) + | Time for this force evaluation : 1378.172 s 1384.156 s + +------------------------------------------------------------ + Molecular dynamics: Attempting to update all nuclear coordinates. + + Removing unitary transformations (pure translations, rotations) from forces on atoms. + Atomic forces before filtering: + | Net force on center of mass : -0.856349E-14 -0.856349E-14 0.856349E-14 eV/A + Atomic forces after filtering: + | Net force on center of mass : 0.000000E+00 -0.856349E-14 0.000000E+00 eV/A +------------------------------------------------------------ + Advancing structure using Born-Oppenheimer Molecular Dynamics: + Complete information for previous time-step: + | Time step number : 1 + | Simulation time : 0.100000000000000E-02 ps + | Electronic free energy : -0.358127087438519E+04 eV + | Temperature (nuclei) : 0.592168958041003E+05 K + | Nuclear kinetic energy : 0.229631536487329E+02 eV + | Total energy (el.+nuc.) : -0.355830772073645E+04 eV +------------------------------------------------------------ + Atomic structure (and velocities) as used in the preceding time step: + x [A] y [A] z [A] Atom + atom 3.50222351 3.50601928 3.51319338 B + velocity -102.86692128 -98.59769486 -91.10648931 + atom 0.92173079 0.92691422 0.91593153 N + velocity 50.29740273 56.09224374 44.19083863 + atom 0.43657050 0.42845732 0.43390272 N + velocity 29.09990612 20.00988447 26.12924076 +------------------------------------------------------------ + Begin self-consistency loop: Re-initialization. + + Date : 20191030, Time : 184438.782 +------------------------------------------------------------ + | Extrapolation coeffs: 2.00E+00 -1.00E+00 + Mapping all atomic coordinates to central unit cell. + + Initializing the k-points + Using symmetry for reducing the k-points + | k-points reduced from: 512 to 260 + | Number of k-points : 260 + The eigenvectors in the calculations are COMPLEX. + | Number of basis functions in the Hamiltonian integrals : 1928 + | Number of basis functions in a single unit cell : 15 + | Consuming 2608 KiB for k_phase. + | Number of super-cells (origin) [n_cells] : 3375 + | Number of super-cells (after PM_index) [n_cells] : 642 + | Number of super-cells in hamiltonian [n_cells_in_hamiltonian]: 642 + | Size of matrix packed + index [n_hamiltonian_matrix_size] : 45463 + Partitioning the integration grid into batches with parallel hashing+maxmin method. + Initializing partition tables, free-atom densities, potentials, etc. across the integration grid (initialize_grid_storage). + | Species 1: outer_partition_radius set to 6.023523403561800 AA . + | Species 2: outer_partition_radius set to 6.058726835495003 AA . + | Net number of integration points: 58518 + | of which are non-zero points : 35871 + Renormalizing the initial density to the exact electron count on the 3D integration grid. + | Initial density: Formal number of electrons (from input files) : 19.0000000000 + | Integrated number of electrons on 3D grid : 19.0065950713 + | Charge integration error : 0.0065950713 + | Normalization factor for density and gradient : 0.9996530114 + Calculating total energy contributions from superposition of free atom densities. + Initialize hartree_potential_storage + Max. number of atoms included in rho_multipole: 3 + Integrating overlap matrix. + Time summed over all CPUs for integration: real work 19.162 s, elapsed 19.162 s + Orthonormalizing eigenvectors + + End scf reinitialization - timings : max(cpu_time) wall_clock(cpu1) + | Time for scf. reinitialization : 170.250 s 171.277 s + | Boundary condition initialization : 0.781 s 0.787 s + | Integration : 18.844 s 19.162 s + | Grid partitioning : 0.938 s 0.935 s + | Preloading free-atom quantities on grid : 141.344 s 141.852 s + | Free-atom superposition energy : 8.266 s 8.459 s + | K.-S. eigenvector reorthonormalization : 0.078 s 0.078 s +------------------------------------------------------------ +Convergence: q app. | density | eigen (eV) | Etot (eV) | forces (eV/A) | CPU time | Clock time + SCF 1 : 0.66E-02 | 0.39E+00 | -0.22E+04 | -0.36E+04 | . | 53.984 s | 54.004 s + SCF 2 : 0.64E-02 | 0.23E+00 | -0.15E+02 | 0.78E+00 | . | 69.656 s | 69.839 s + SCF 3 : 0.63E-02 | 0.52E-01 | -0.39E+01 | 0.32E-01 | . | 67.797 s | 67.874 s + SCF 4 : 0.62E-02 | 0.24E-01 | -0.22E+01 | 0.83E-02 | . | 66.359 s | 66.504 s + SCF 5 : 0.62E-02 | 0.35E-02 | -0.42E+00 | 0.42E-03 | . | 67.000 s | 67.268 s + SCF 6 : 0.63E-02 | 0.13E-02 | -0.15E+00 | 0.14E-03 | . | 62.797 s | 62.966 s + SCF 7 : 0.64E-02 | 0.26E-03 | -0.28E-01 | 0.24E-04 | . | 67.344 s | 67.609 s + SCF 8 : 0.65E-02 | 0.88E-04 | -0.92E-02 | 0.96E-05 | . | 78.078 s | 78.903 s + SCF 9 : 0.66E-02 | 0.20E-04 | -0.17E-02 | 0.21E-05 | . | 72.547 s | 73.160 s + SCF 10 : 0.66E-02 | 0.69E-05 | 0.32E-03 | 0.58E-06 | . | 67.953 s | 68.246 s + SCF 11 : 0.66E-02 | 0.72E-06 | -0.24E-04 | 0.83E-07 | . | 60.297 s | 60.320 s + SCF 12 : 0.66E-02 | 0.14E-06 | 0.27E-05 | 0.10E-07 | . | 65.609 s | 65.670 s + SCF 13 : 0.66E-02 | 0.31E-07 | 0.93E-07 | 0.31E-08 | . | 61.422 s | 61.552 s + SCF 14 : 0.66E-02 | 0.64E-08 | 0.24E-06 | -0.78E-10 | 0.10E+03 | 129.828 s | 129.974 s + SCF 15 : 0.66E-02 | 0.15E-09 | 0.28E-08 | 0.46E-11 | 0.17E-07 | 369.688 s | 370.843 s + + Total energy components: + | Sum of eigenvalues : -80.69656200 Ha -2195.86517632 eV + | XC energy correction : -17.77169132 Ha -483.59232584 eV + | XC potential correction : 23.40741271 Ha 636.94810747 eV + | Free-atom electrostatic energy: -54.81106533 Ha -1491.48497361 eV + | Hartree energy correction : -2.36491485 Ha -64.35260727 eV + | Entropy correction : -0.00000136 Ha -0.00003710 eV + | --------------------------- + | Total energy : -132.23682079 Ha -3598.34697556 eV + | Total energy, T -> 0 : -132.23682215 Ha -3598.34701266 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -132.23682352 Ha -3598.34704977 eV + + Derived energy quantities: + | Kinetic energy : 138.47193607 Ha 3768.01309485 eV + | Electrostatic energy : -252.93706553 Ha -6882.76774457 eV + | Energy correction for multipole + | error in Hartree potential : -0.01072842 Ha -0.29193513 eV + | Sum of eigenvalues per atom : -731.95505877 eV + | Total energy (T->0) per atom : -1199.44900422 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1199.44901659 eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -4.71421575 eV (relative to internal zero) + | Occupation number: 1.45890215 + | K-point: 8 at 0.000000 0.125000 0.250000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -4.70222821 eV (relative to internal zero) + | Occupation number: 0.27830240 + | K-point: 163 at 0.375000 0.625000 0.375000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 0.01198754 eV between HOMO at k-point 8 and LUMO at k-point 163 + | This appears to be an indirect band gap. + | Smallest direct gap : 0.79186135 eV for k_point 157 at 0.375000 0.625000 0.375000 (in units of recip. lattice) + However, this system has fractional occupation numbers. Since we use a finite k-point grid, + this material is metallic within the approximate finite broadening function (occupation_type) + applied to determine the occupation numbers. + + Self-consistency cycle converged. + + Removing unitary transformations (pure translations, rotations) from forces on atoms. + Atomic forces before filtering: + | Net force on center of mass : -0.665484E-02 0.267376E-02 -0.212347E-02 eV/A + Atomic forces after filtering: + | Net force on center of mass : -0.570900E-14 0.570900E-14 0.000000E+00 eV/A + + Energy and forces in a compact form: + | Total energy uncorrected : -0.359834697555946E+04 eV + | Total energy corrected : -0.359834701266397E+04 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -0.359834704976848E+04 eV + Total atomic forces (unitary forces cleaned) [eV/Ang]: + | 1 -0.582066275849215E+01 -0.420132031595585E+01 -0.451106437020071E+01 + | 2 0.354821733828494E+02 0.385966436005136E+02 0.348235537738037E+02 + | 3 -0.296615106243572E+02 -0.343953232845578E+02 -0.303124894036030E+02 + + Save eigenvectors for extrapolation + Relaxation / MD: End force evaluation. : max(cpu_time) wall_clock(cpu1) + | Time for this force evaluation : 1530.844 s 1536.249 s + +------------------------------------------------------------ + Molecular dynamics: Attempting to update all nuclear coordinates. + + Removing unitary transformations (pure translations, rotations) from forces on atoms. + Atomic forces before filtering: + | Net force on center of mass : -0.570900E-14 0.570900E-14 0.000000E+00 eV/A + Atomic forces after filtering: + | Net force on center of mass : -0.570900E-14 0.570900E-14 0.000000E+00 eV/A +------------------------------------------------------------ + Advancing structure using Born-Oppenheimer Molecular Dynamics: + Complete information for previous time-step: + | Time step number : 2 + | Simulation time : 0.200000000000000E-02 ps + | Electronic free energy : -0.359834704976848E+04 eV + | Temperature (nuclei) : 0.106956846018764E+06 K + | Nuclear kinetic energy : 0.414757723376422E+02 eV + | Total energy (el.+nuc.) : -0.355687127743083E+04 eV +------------------------------------------------------------ + Atomic structure (and velocities) as used in the preceding time step: + x [A] y [A] z [A] Atom + atom 3.37746616 3.38600461 3.40098702 B + velocity -127.35474475 -121.88945657 -114.21936709 + atom 0.99639481 1.00798449 0.98418168 N + velocity 86.88498762 94.36394332 80.24427501 + atom 0.45819981 0.44001977 0.45225848 N + velocity 11.41312297 -0.28418756 7.91536128 +------------------------------------------------------------ + Begin self-consistency loop: Re-initialization. + + Date : 20191030, Time : 191015.040 +------------------------------------------------------------ + | Extrapolation coeffs: 3.00E+00 -3.00E+00 1.00E+00 + Mapping all atomic coordinates to central unit cell. + + Initializing the k-points + Using symmetry for reducing the k-points + | k-points reduced from: 512 to 260 + | Number of k-points : 260 + The eigenvectors in the calculations are COMPLEX. + | Number of basis functions in the Hamiltonian integrals : 1945 + | Number of basis functions in a single unit cell : 15 + | Consuming 2738 KiB for k_phase. + | Number of super-cells (origin) [n_cells] : 3375 + | Number of super-cells (after PM_index) [n_cells] : 674 + | Number of super-cells in hamiltonian [n_cells_in_hamiltonian]: 674 + | Size of matrix packed + index [n_hamiltonian_matrix_size] : 45364 + Partitioning the integration grid into batches with parallel hashing+maxmin method. + Initializing partition tables, free-atom densities, potentials, etc. across the integration grid (initialize_grid_storage). + | Species 1: outer_partition_radius set to 6.023523403561800 AA . + | Species 2: outer_partition_radius set to 6.058726835495003 AA . + | Net number of integration points: 58518 + | of which are non-zero points : 35483 + Renormalizing the initial density to the exact electron count on the 3D integration grid. + | Initial density: Formal number of electrons (from input files) : 19.0000000000 + | Integrated number of electrons on 3D grid : 19.0023464119 + | Charge integration error : 0.0023464119 + | Normalization factor for density and gradient : 0.9998765199 + Calculating total energy contributions from superposition of free atom densities. + Initialize hartree_potential_storage + Max. number of atoms included in rho_multipole: 3 + Integrating overlap matrix. + Time summed over all CPUs for integration: real work 14.208 s, elapsed 14.208 s + Orthonormalizing eigenvectors + + End scf reinitialization - timings : max(cpu_time) wall_clock(cpu1) + | Time for scf. reinitialization : 144.125 s 144.268 s + | Boundary condition initialization : 1.078 s 1.088 s + | Integration : 14.203 s 14.208 s + | Grid partitioning : 1.047 s 1.064 s + | Preloading free-atom quantities on grid : 120.859 s 120.987 s + | Free-atom superposition energy : 6.828 s 6.842 s + | K.-S. eigenvector reorthonormalization : 0.094 s 0.075 s +------------------------------------------------------------ +Convergence: q app. | density | eigen (eV) | Etot (eV) | forces (eV/A) | CPU time | Clock time + SCF 1 : 0.23E-02 | 0.24E+00 | -0.22E+04 | -0.36E+04 | . | 55.234 s | 55.271 s + SCF 2 : 0.23E-02 | 0.22E+00 | 0.95E+01 | 0.71E+00 | . | 60.203 s | 60.662 s + SCF 3 : 0.21E-02 | 0.47E-01 | -0.14E+00 | 0.14E-01 | . | 57.891 s | 93.143 s + SCF 4 : 0.20E-02 | 0.19E-01 | -0.88E+00 | 0.24E-02 | . | 63.484 s | 63.554 s + SCF 5 : \ No newline at end of file diff --git a/tests/fhi_aims/out_scf b/tests/fhi_aims/out_scf new file mode 100755 index 000000000..6ac29fd15 --- /dev/null +++ b/tests/fhi_aims/out_scf @@ -0,0 +1,2228 @@ + MPI-parallelism will be employed. +------------------------------------------------------------ + Invoking FHI-aims ... + Version 180126 + Git rev. (modified): c8ea202d add for output band. + Compiled on 2019/06/28 at 11:47:29 on host debian. + + When using FHI-aims, please cite the following reference: + + Volker Blum, Ralf Gehrke, Felix Hanke, Paula Havu, + Ville Havu, Xinguo Ren, Karsten Reuter, and Matthias Scheffler, + 'Ab Initio Molecular Simulations with Numeric Atom-Centered Orbitals', + Computer Physics Communications 180, 2175-2196 (2009) + + For any questions about FHI-aims, please visit the aimsclub website + with its forums and wiki. Contributions to both the forums and the + wiki are warmly encouraged - they are for you, and everyone is welcome there. + +------------------------------------------------------------ + + + + Date : 20191024, Time : 160830.267 + Time zero on CPU 1 : 0.000000000000000E+00 s. + Internal wall clock time zero : 341165310.267 s. + + FHI-aims created a unique identifier for this run for later identification + aims_uuid : 40D3B4CF-D4D2-4D54-A2A4-22DC3B071DEE + + Using 1 parallel tasks. + Task 0 on host debian reporting. + + Performing system and environment tests: + *** Environment variable OMP_NUM_THREADS is not set + *** For performance reasons you might want to set it to 1 + | Stacksize not measured: no C compiler + | Checking for scalapack... + | Testing pdtran()... + | All pdtran() tests passed. + + Obtaining array dimensions for all initial allocations: + + ----------------------------------------------------------------------- + Parsing control.in (first pass over file, find array dimensions only). + The contents of control.in will be repeated verbatim below + unless switched off by setting 'verbatim_writeout .false.' . + in the first line of control.in . + ----------------------------------------------------------------------- + + # + # Physical model + # + xc pw-lda + spin none + relativistic atomic_zora scalar + charge 0 + # + # SCF convergence + # + occupation_type gaussian 0.01 + mixer pulay + n_max_pulay 10 + charge_mix_param 0.5 + sc_accuracy_rho 1E-6 + sc_accuracy_eev 1E-6 + sc_accuracy_etot 1E-8 + sc_accuracy_forces 1E-6 + sc_iter_limit 800 + # + # Relaxation + # + # relax_geometry bfgs 1.e-5 + # restart_relaxations .true. + # relax_unit_cell fixed_angles + # stress_for_relaxation analytical + # + # For periodic boundary conditions + # + k_grid 8 8 8 + # k_offset 0.5 0.5 0.5 + + #phonon supercell 1 1 1 + #phonon displacement 0.01 + #phonon frequency_units cm^-1 + #phonon hessian phono-perl TDI + + + ################################################################################ + # + # FHI-aims code project + # Volker Blum, Fritz Haber Institute Berlin, 2009 + # + # Suggested "tight" defaults for B atom (to be pasted into control.in file) + # + ################################################################################ + species B + # global species definitions + nucleus 5 + mass 10.811 + # + l_hartree 6 + # + cut_pot 4.0 2.0 1.0 + basis_dep_cutoff 1e-4 + # + radial_base 32 7.0 + radial_multiplier 2 + angular_grids specified + division 0.3742 110 + division 0.5197 194 + division 0.5753 302 + division 0.7664 434 + # division 0.8392 770 + # division 1.6522 974 + # outer_grid 974 + outer_grid 434 + ################################################################################ + # + # Definition of "minimal" basis + # + ################################################################################ + # valence basis states + valence 2 s 2. + valence 2 p 1. + # ion occupancy + ion_occ 2 s 1. + ################################################################################ + # + # Suggested additional basis functions. For production calculations, + # uncomment them one after another (the most important basis functions are + # listed first). + # + # Constructed for dimers: 1.25 A, 1.625 A, 2.5 A, 3.5 A + # + ################################################################################ + # "First tier" - improvements: -710.52 meV to -92.39 meV + # hydro 2 p 1.4 + # hydro 3 d 4.8 + # hydro 2 s 4 + # "Second tier" - improvements: -33.88 meV to -2.20 meV + # hydro 4 f 7.8 + # hydro 3 p 4.2 + # hydro 3 s 3.3 + # hydro 5 g 11.2 + # hydro 3 d 5.4 + # "Third tier" - improvements: -1.28 meV to -0.36 meV + # hydro 2 p 4.7 + # hydro 2 s 8.4 + # hydro 4 d 5.8 + # "Fourth tier" - improvements: -0.25 meV to -0.12 meV + # hydro 3 p 2.2 + # hydro 3 s 3 + # hydro 4 f 9.8 + # hydro 5 g 12.8 + # hydro 4 d 10 + # Further functions + # hydro 4 f 14 + # hydro 3 p 12.4 + ################################################################################ + # + # FHI-aims code project + # Volker Blum, Fritz Haber Institute Berlin, 2009 + # + # Suggested "tight" defaults for N atom (to be pasted into control.in file) + # + ################################################################################ + species N + # global species definitions + nucleus 7 + mass 14.0067 + # + l_hartree 6 + # + cut_pot 4.0 2.0 1.0 + basis_dep_cutoff 1e-4 + # + radial_base 35 7.0 + radial_multiplier 2 + angular_grids specified + division 0.1841 50 + division 0.3514 110 + division 0.5126 194 + division 0.6292 302 + division 0.6939 434 + # division 0.7396 590 + # division 0.7632 770 + # division 0.8122 974 + # division 1.1604 1202 + # outer_grid 974 + outer_grid 434 + ################################################################################ + # + # Definition of "minimal" basis + # + ################################################################################ + # valence basis states + valence 2 s 2. + valence 2 p 3. + # ion occupancy + ion_occ 2 s 1. + ion_occ 2 p 2. + ################################################################################ + # + # Suggested additional basis functions. For production calculations, + # uncomment them one after another (the most important basis functions are + # listed first). + # + # Constructed for dimers: 1.0 A, 1.1 A, 1.5 A, 2.0 A, 3.0 A + # + ################################################################################ + # "First tier" - improvements: -1193.42 meV to -220.60 meV + # hydro 2 p 1.8 + # hydro 3 d 6.8 + # hydro 3 s 5.8 + # "Second tier" - improvements: -80.21 meV to -6.86 meV + # hydro 4 f 10.8 + # hydro 3 p 5.8 + # hydro 1 s 0.8 + # hydro 5 g 16 + # hydro 3 d 4.9 + # "Third tier" - improvements: -4.29 meV to -0.53 meV + # hydro 3 s 16 + # ionic 2 p auto + # hydro 3 d 6.6 + # hydro 4 f 11.6 + # "Fourth tier" - improvements: -0.75 meV to -0.25 meV + # hydro 2 p 4.5 + # hydro 2 s 2.4 + # hydro 5 g 14.4 + # hydro 4 d 14.4 + # hydro 4 f 16.8 + # Further basis functions - -0.21 meV and below + # hydro 3 p 14.8 + # hydro 3 s 4.4 + # hydro 3 d 19.6 + # hydro 5 g 12.8 + + ----------------------------------------------------------------------- + Completed first pass over input file control.in . + ----------------------------------------------------------------------- + + + ----------------------------------------------------------------------- + Parsing geometry.in (first pass over file, find array dimensions only). + The contents of geometry.in will be repeated verbatim below + unless switched off by setting 'verbatim_writeout .false.' . + in the first line of geometry.in . + ----------------------------------------------------------------------- + + lattice_vector 0.0 1.79160 1.79160 + lattice_vector 1.79160 0.0 1.79160 + lattice_vector 1.79160 1.79160 0.0 + atom 0.0 0.0 0.0 B + atom 0.89580 0.89580 0.89580 N + + + ----------------------------------------------------------------------- + Completed first pass over input file geometry.in . + ----------------------------------------------------------------------- + + + Basic array size parameters: + | Number of species : 2 + | Number of atoms : 2 + | Number of lattice vectors : 3 + | Max. basis fn. angular momentum : 1 + | Max. atomic/ionic basis occupied n: 2 + | Max. number of basis fn. types : 1 + | Max. radial fns per species/type : 3 + | Max. logarithmic grid size : 1290 + | Max. radial integration grid size : 71 + | Max. angular integration grid size: 434 + | Max. angular grid division number : 8 + | Radial grid for Hartree potential : 1290 + | Number of spin channels : 1 + +------------------------------------------------------------ + Reading file control.in. +------------------------------------------------------------ + XC: Using Perdew-Wang parametrisation of Ceperley-Alder LDA. + Spin treatment: No spin polarisation. + Scalar relativistic treatment of kinetic energy: on-site free-atom approximation to ZORA. + Charge = 0.000000E+00: Neutral system requested explicitly. + Occupation type: Gaussian broadening, width = 0.100000E-01 eV. + Using pulay charge density mixing. + Pulay mixing - number of memorized iterations: 10 + Charge density mixing - mixing parameter: 0.5000 + Convergence accuracy of self-consistent charge density: 0.1000E-05 + Convergence accuracy of sum of eigenvalues: 0.1000E-05 + Convergence accuracy of total energy: 0.1000E-07 + Convergence accuracy of forces: 0.1000E-05 + Maximum number of s.-c. iterations : 800 + Found k-point grid: 8 8 8 + + Reading configuration options for species B . + | Found nuclear charge : 5.0000 + | Found atomic mass : 10.8110000000000 amu + | Found l_max for Hartree potential : 6 + | Found cutoff potl. onset [A], width [A], scale factor : 4.00000 2.00000 1.00000 + | Threshold for basis-dependent cutoff potential is 0.100000E-03 + | Found data for basic radial integration grid : 32 points, outermost radius = 7.000 A + | Found multiplier for basic radial grid : 2 + | Found angular grid specification: user-specified. + | Specified grid contains 5 separate shells. + | Check grid settings after all constraints further below. + | Found free-atom valence shell : 2 s 2.000 + | Found free-atom valence shell : 2 p 1.000 + | No ionic wave fns used. Skipping ion_occ. + Species B : Missing cutoff potential type. + Defaulting to exp(1/x)/(1-x)^2 type cutoff potential. + Species B : No 'logarithmic' tag. Using default grid for free atom: + | Default logarithmic grid data [bohr] : 0.1000E-03 0.1000E+03 0.1012E+01 + Species B : On-site basis accuracy parameter (for Gram-Schmidt orthonormalisation) not specified. + Using default value basis_acc = 0.1000000E-03. + Species B : Using default innermost maximum threshold i_radial= 2 for radial functions. + Species B : Default cutoff onset for free atom density etc. : 0.40000000E+01 AA. + Species B : Basic radial grid will be enhanced according to radial_multiplier = 2, to contain 65 grid points. + + Reading configuration options for species N . + | Found nuclear charge : 7.0000 + | Found atomic mass : 14.0067000000000 amu + | Found l_max for Hartree potential : 6 + | Found cutoff potl. onset [A], width [A], scale factor : 4.00000 2.00000 1.00000 + | Threshold for basis-dependent cutoff potential is 0.100000E-03 + | Found data for basic radial integration grid : 35 points, outermost radius = 7.000 A + | Found multiplier for basic radial grid : 2 + | Found angular grid specification: user-specified. + | Specified grid contains 6 separate shells. + | Check grid settings after all constraints further below. + | Found free-atom valence shell : 2 s 2.000 + | Found free-atom valence shell : 2 p 3.000 + | No ionic wave fns used. Skipping ion_occ. + | No ionic wave fns used. Skipping ion_occ. + Species N : Missing cutoff potential type. + Defaulting to exp(1/x)/(1-x)^2 type cutoff potential. + Species N : No 'logarithmic' tag. Using default grid for free atom: + | Default logarithmic grid data [bohr] : 0.1000E-03 0.1000E+03 0.1012E+01 + Species N : On-site basis accuracy parameter (for Gram-Schmidt orthonormalisation) not specified. + Using default value basis_acc = 0.1000000E-03. + Species N : Using default innermost maximum threshold i_radial= 2 for radial functions. + Species N : Default cutoff onset for free atom density etc. : 0.40000000E+01 AA. + Species N : Basic radial grid will be enhanced according to radial_multiplier = 2, to contain 71 grid points. + + Finished reading input file 'control.in'. Consistency checks are next. + + MPI_IN_PLACE appears to work with this MPI implementation. + | Keeping use_mpi_in_place .true. (see manual). + Target number of points in a grid batch is not set. Defaulting to 100 + Method for grid partitioning is not set. Defaulting to parallel hash+maxmin partitioning. + Batch size limit is not set. Defaulting to 200 + By default, will store active basis functions for each batch. + If in need of memory, prune_basis_once .false. can be used to disable this option. + communication_type for Hartree potential was not specified. + Defaulting to calc_hartree . + Pulay mixer: Number of initial linear mixing iterations not set. + Defaulting to 0 iterations. + Work space size for distributed Hartree potential not set. + Defaulting to 0.200000E+03 MB. + Algorithm-dependent basis array size parameters: + | n_max_pulay : 10 + Presetting 40 iterations before the initial mixing cycle + is restarted anyway using the sc_init_iter criterion / keyword. + Presetting a factor 1.000 between actual scf density residual + and density convergence criterion sc_accuracy_rho below which sc_init_iter + takes no effect. + Geometry relaxation not requested: no relaxation will be performed. + Handling of forces: Unphysical translation and rotation will be removed from forces. + No accuracy limit for integral partition fn. given. Defaulting to 0.1000E-14. + No threshold value for u(r) in integrations given. Defaulting to 0.1000E-05. + No accuracy for occupation numbers given. Defaulting to 0.1000E-12. + No threshold value for occupation numbers given. Defaulting to 0.0000E+00. + No accuracy for fermi level given. Defaulting to 0.1000E-19. + Maximum # of iterations to find E_F not set. Defaulting to 200. + Preferred method for the eigenvalue solver ('KS_method') not specified in 'control.in'. + Defaulting to serial version, 'lapack_fast'. + Will not use alltoall communication since running on < 1024 CPUs. + Threshold for basis singularities not set. + Default threshold for basis singularities: 0.1000E-04 + partition_type (choice of integration weights) for integrals was not specified. + | Using a version of the partition function of Stratmann and coworkers ('stratmann_smoother'). + | At each grid point, the set of atoms used to build the partition table is smoothly restricted to + | only those atoms whose free-atom density would be non-zero at that grid point. + Partitioning for Hartree potential was not defined. Using partition_type for integrals. + | Adjusted default value of keyword multip_moments_threshold to: 0.10000000E-11 + | This value may affect high angular momentum components of the Hartree potential in periodic systems. + Angular momentum expansion for Kerker preconditioner not set explicitly. + | Using default value of 0 + No explicit requirement for turning off preconditioner. + | By default, it will be turned off when the charge convergence reaches + | sc_accuracy_rho = 0.100000E-05 + | sc_accuracy_eev = 0.100000E-05 + | sc_accuracy_etot = 0.100000E-07 + No special mixing parameter while Kerker preconditioner is on. + Using default: charge_mix_param = 0.5000. + No q(lm)/r^(l+1) cutoff set for long-range Hartree potential. + | Using default value of 0.100000E-09 . + | Verify using the multipole_threshold keyword. + Defaulting to new monopole extrapolation. + Density update method: automatic selection selected. + Using density matrix based charge density update. + Using density matrix based charge density update. + Using packed matrix style: index . + Defaulting to use time-reversal symmetry for k-point grid. +------------------------------------------------------------ + + +------------------------------------------------------------ + Reading geometry description geometry.in. +------------------------------------------------------------ + Input structure read successfully. + The structure contains 2 atoms, and a total of 12.000 electrons. + + Input geometry: + | Unit cell: + | 0.00000000 1.79160000 1.79160000 + | 1.79160000 0.00000000 1.79160000 + | 1.79160000 1.79160000 0.00000000 + | Atomic structure: + | Atom x [A] y [A] z [A] + | 1: Species B 0.00000000 0.00000000 0.00000000 + | 2: Species N 0.89580000 0.89580000 0.89580000 + + Lattice parameters for 3D lattice (in Angstroms) : 2.533705 2.533705 2.533705 + Angle(s) between unit vectors (in degrees) : 60.000000 60.000000 60.000000 + + | + + | The smallest distance between any two atoms is 1.55157111 AA. + | + | The first atom of this pair is atom number 1 . + | The second atom of this pair is atom number 2 . + | Wigner-Seitz cell of the first atom image 0 1 0 . + | (The Wigner-Seitz cell of the second atom is 0 0 0 by definition.) + + Quantities derived from the lattice vectors: + | Reciprocal lattice vector 1: -1.753512 1.753512 1.753512 + | Reciprocal lattice vector 2: 1.753512 -1.753512 1.753512 + | Reciprocal lattice vector 3: 1.753512 1.753512 -1.753512 + | Unit cell volume : 0.115015E+02 A^3 + + Range separation radius for Ewald summation (hartree_convergence_parameter): 2.50000000 bohr. + + Fractional coordinates: + L1 L2 L3 + atom_frac 0.00000000 0.00000000 0.00000000 B + atom_frac 0.25000000 0.25000000 0.25000000 N + + Number of empty states per atom not set in control.in - providing a guess from actual geometry. + | Total number of empty states used during s.c.f. cycle: 6 + If you use a very high smearing, use empty_states (per atom!) in control.in to increase this value. + + Structure-dependent array size parameters: + | Maximum number of distinct radial functions : 6 + | Maximum number of basis functions : 10 + | Number of Kohn-Sham states (occupied + empty): 12 +------------------------------------------------------------ + +------------------------------------------------------------ + Preparing all fixed parts of the calculation. +------------------------------------------------------------ + Determining machine precision: + 2.225073858507201E-308 + Setting up grids for atomic and cluster calculations. + + Creating wave function, potential, and density for free atoms. + + Species: B + + List of occupied orbitals and eigenvalues: + n l occ energy [Ha] energy [eV] + 1 0 2.0000 -6.565394 -178.6535 + 2 0 2.0000 -0.343489 -9.3468 + 2 1 1.0000 -0.134946 -3.6721 + + + Species: N + + List of occupied orbitals and eigenvalues: + n l occ energy [Ha] energy [eV] + 1 0 2.0000 -14.026879 -381.6908 + 2 0 2.0000 -0.676812 -18.4170 + 2 1 3.0000 -0.265874 -7.2348 + + Creating fixed part of basis set: Ionic, confined, hydrogenic. + + Adding cutoff potential to free-atom effective potential. + Creating atomic-like basis functions for current effective potential. + + Species B : + + List of atomic basis orbitals and eigenvalues: + n l energy [Ha] energy [eV] outer radius [A] + 1 0 -6.565394 -178.6535 2.378746 + 2 0 -0.343489 -9.3468 5.330380 + 2 1 -0.134946 -3.6721 5.395944 + + + Species N : + + List of atomic basis orbitals and eigenvalues: + n l energy [Ha] energy [eV] outer radius [A] + 1 0 -14.026879 -381.6908 1.637919 + 2 0 -0.676812 -18.4170 5.168461 + 2 1 -0.265874 -7.2348 5.361532 + + Assembling full basis from fixed parts. + | Species B : atomic orbital 1 s accepted. + | Species B : atomic orbital 2 s accepted. + | Species B : atomic orbital 2 p accepted. + | Species N : atomic orbital 1 s accepted. + | Species N : atomic orbital 2 s accepted. + | Species N : atomic orbital 2 p accepted. + Reducing total number of Kohn-Sham states to 10. + + Basis size parameters after reduction: + | Total number of radial functions: 6 + | Total number of basis functions : 10 + + Per-task memory consumption for arrays in subroutine allocate_ext: + | 1.982088MB. + Testing on-site integration grid accuracy. + | Species Function (log., in eV) (rad., in eV) + 1 1 -178.6534677853 -178.6534669489 + 1 2 -9.3469543869 -9.3469349339 + 1 3 -3.6740717178 -3.6737809021 + 2 4 -381.6907988396 -381.6907961121 + 2 5 -18.4170028101 -18.4170027784 + 2 6 -7.2348965848 -7.2348939532 + + Preparing densities etc. for the partition functions (integrals / Hartree potential). + + Preparations completed. + max(cpu_time) : 0.076 s. + Wall clock time (cpu1) : 0.079 s. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency loop: Initialization. + + Date : 20191024, Time : 160830.352 +------------------------------------------------------------ + + Initializing index lists of integration centers etc. from given atomic structure: + Mapping all atomic coordinates to central unit cell. + + Initializing the k-points + Using symmetry for reducing the k-points + | k-points reduced from: 512 to 260 + | Number of k-points : 260 + The eigenvectors in the calculations are COMPLEX. + | K-points in task 0: 260 + | Number of basis functions in the Hamiltonian integrals : 1278 + | Number of basis functions in a single unit cell : 10 + | Number of centers in hartree potential : 1762 + | Number of centers in hartree multipole : 1648 + | Number of centers in electron density summation: 1166 + | Number of centers in basis integrals : 1268 + | Number of centers in integrals : 369 + | Number of centers in hamiltonian : 1166 + | Consuming 2583 KiB for k_phase. + | Number of super-cells (origin) [n_cells] : 3375 + | Number of super-cells (after PM_index) [n_cells] : 636 + | Number of super-cells in hamiltonian [n_cells_in_hamiltonian]: 636 + | Size of matrix packed + index [n_hamiltonian_matrix_size] : 21415 + Partitioning the integration grid into batches with parallel hashing+maxmin method. + | Number of batches: 512 + | Maximal batch size: 78 + | Minimal batch size: 73 + | Average batch size: 75.906 + | Standard deviation of batch sizes: 1.445 + + Integration load balanced across 1 MPI tasks. + Work distribution over tasks is as follows: + Task 0 has 38864 integration points. + Initializing partition tables, free-atom densities, potentials, etc. across the integration grid (initialize_grid_storage). + | initialize_grid_storage: Actual outermost partition radius vs. multipole_radius_free + | (-- VB: in principle, multipole_radius_free should be larger, hence this output) + | Species 1: Confinement radius = 6.000000000000000 AA, multipole_radius_free = 6.023523403561800 AA. + | Species 1: outer_partition_radius set to 6.023523403561800 AA . + | Species 2: Confinement radius = 6.000000000000000 AA, multipole_radius_free = 6.058726835495003 AA. + | Species 2: outer_partition_radius set to 6.058726835495003 AA . + | Original list of interatomic distances with 1268 x 1268 entries is created. + | Net number of integration points: 38864 + | of which are non-zero points : 25868 + | Numerical average free-atom electrostatic potential : -21.54175104 eV + Renormalizing the initial density to the exact electron count on the 3D integration grid. + | Initial density: Formal number of electrons (from input files) : 12.0000000000 + | Integrated number of electrons on 3D grid : 12.0037942959 + | Charge integration error : 0.0037942959 + | Normalization factor for density and gradient : 0.9996839086 + Obtaining max. number of non-zero basis functions in each batch (get_n_compute_maxes). + | Maximal number of non-zero basis functions: 607 in task 0 + Allocating 0.416 MB for KS_eigenvector_complex + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.545 s, elapsed 1.545 s + Integrating overlap matrix. + Time summed over all CPUs for integration: real work 1.283 s, elapsed 1.283 s + Decreasing sparse matrix size: + Tolerance: 9.999999824516700E-014 + Hamiltonian matrix + | Array has 18316 nonzero elements out of 21415 elements + | Sparsity factor is 0.145 + Overlap matrix + | Array has 17122 nonzero elements out of 21415 elements + | Sparsity factor is 0.200 + New size of hamiltonian matrix: 18335 + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Overlap matrix is nonsingular + | Lowest eigenvalue of overlap : 0.23E+00 + | Highest eigenvalue of overlap : 0.53E+01 + Finished singularity check of overlap matrix + | Time : 0.000 s + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -5.02857410eV + Writing Kohn-Sham eigenvalues. + K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + State Occupation Eigenvalue [Ha] Eigenvalue [eV] + 1 2.00000 -14.178090 -385.80546 + 2 2.00000 -6.645491 -180.83302 + 3 2.00000 -1.145490 -31.17036 + 4 2.00000 -0.431637 -11.74545 + 5 2.00000 -0.431637 -11.74545 + 6 2.00000 -0.431637 -11.74545 + 7 0.00000 -0.032410 -0.88191 + 8 0.00000 -0.032410 -0.88191 + 9 0.00000 -0.032410 -0.88191 + 10 0.00000 0.016985 0.46220 + + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -11.74545259 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -3.30170816 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 8.44374443 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 10.86354082 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + Calculating total energy contributions from superposition of free atom densities. + + Total energy components: + | Sum of eigenvalues : -47.26996908 Ha -1286.28130399 eV + | XC energy correction : -10.34049139 Ha -281.37908715 eV + | XC potential correction : 13.61536452 Ha 370.49291918 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : 0.00000000 Ha 0.00000000 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.11864746 Ha -2152.92793706 eV + | Total energy, T -> 0 : -79.11864746 Ha -2152.92793706 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.11864746 Ha -2152.92793706 eV + + Derived energy quantities: + | Kinetic energy : 78.84489422 Ha 2145.47873261 eV + | Electrostatic energy : -147.62305029 Ha -4017.02758252 eV + | Energy correction for multipole + | error in Hartree potential : 0.00000000 Ha 0.00000000 eV + | Sum of eigenvalues per atom : -643.14065200 eV + | Total energy (T->0) per atom : -1076.46396853 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.46396853 eV + Initialize hartree_potential_storage + Max. number of atoms included in rho_multipole: 2 + + End scf initialization - timings : max(cpu_time) wall_clock(cpu1) + | Time for scf. initialization : 15.472 s 15.468 s + | Boundary condition initialization : 0.180 s 0.177 s + | Integration : 2.828 s 2.828 s + | Solution of K.-S. eqns. : 0.032 s 0.035 s + | Grid partitioning : 0.128 s 0.128 s + | Preloading free-atom quantities on grid : 0.008 s 0.006 s + | Free-atom superposition energy : 0.736 s 0.738 s + | Total energy evaluation : 0.000 s 0.000 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.783 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 1 + + Date : 20191024, Time : 160845.820 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.433 s, elapsed 1.433 s + Integration grid: deviation in total charge ( - N_e) = 5.684342E-14 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.391002E-02 + Summing up the Hartree potential. + | Estimated reciprocal-space cutoff momentum G_max: 4.05011788 bohr^-1 . + | Reciprocal lattice points for long-range Hartree potential: 88 + Time summed over all CPUs for potential: real work 3.250 s, elapsed 3.250 s + | RMS charge density error from multipole expansion : 0.496283E-02 + | Average real-space part of the electrostatic potential : 0.40676414 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.577 s, elapsed 1.577 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -4.27721589eV + Writing Kohn-Sham eigenvalues. + K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + State Occupation Eigenvalue [Ha] Eigenvalue [eV] + 1 2.00000 -14.052875 -382.39819 + 2 2.00000 -6.688398 -182.00057 + 3 2.00000 -1.120445 -30.48887 + 4 2.00000 -0.378781 -10.30717 + 5 2.00000 -0.378781 -10.30717 + 6 2.00000 -0.378781 -10.30717 + 7 0.00000 -0.033993 -0.92499 + 8 0.00000 -0.033993 -0.92499 + 9 0.00000 -0.033993 -0.92499 + 10 0.00000 0.049779 1.35456 + + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -10.30716647 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -3.00116190 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.30600457 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.38217994 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.84927173 Ha -1274.83354661 eV + | XC energy correction : -10.39115304 Ha -282.75766090 eV + | XC potential correction : 13.68217187 Ha 372.31083965 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.41023790 Ha -11.16314120 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09204231 Ha -2152.20397416 eV + | Total energy, T -> 0 : -79.09204231 Ha -2152.20397416 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09204231 Ha -2152.20397416 eV + + Derived energy quantities: + | Kinetic energy : 78.89824002 Ha 2146.93034562 eV + | Electrostatic energy : -147.59912929 Ha -4016.37665888 eV + | Energy correction for multipole + | error in Hartree potential : -0.00356153 Ha -0.09691414 eV + | Sum of eigenvalues per atom : -637.41677331 eV + | Total energy (T->0) per atom : -1076.10198708 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.10198708 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.2142E+00 + | Change of sum of eigenvalues : 0.1145E+02 eV + | Change of total energy : 0.7240E+00 eV + + End self-consistency iteration # 1 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.676 s 6.676 s + | Charge density update : 1.444 s 1.445 s + | Density mixing & preconditioning : 0.364 s 0.365 s + | Hartree multipole update : 0.004 s 0.002 s + | Hartree multipole summation : 3.252 s 3.255 s + | Integration : 1.580 s 1.578 s + | Solution of K.-S. eqns. : 0.032 s 0.031 s + | Total energy evaluation : 0.000 s 0.000 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.783 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 2 + + Date : 20191024, Time : 160852.497 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.432 s, elapsed 1.432 s + Integration grid: deviation in total charge ( - N_e) = 6.039613E-14 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.404609E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.254 s, elapsed 3.254 s + | RMS charge density error from multipole expansion : 0.783201E-02 + | Average real-space part of the electrostatic potential : 0.59220610 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.578 s, elapsed 1.578 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -4.03695114eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -10.00924889 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.87820179 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 182 at 0.500000 0.000000 0.500000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.13104710 eV between HOMO at k-point 1 and LUMO at k-point 182 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.22839988 eV for k_point 1 at 0.500000 0.000000 0.500000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Checking to see if s.c.f. parameters should be adjusted. + + Total energy components: + | Sum of eigenvalues : -46.75940679 Ha -1272.38819703 eV + | XC energy correction : -10.39785029 Ha -282.93990225 eV + | XC potential correction : 13.69089902 Ha 372.54831728 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.50069524 Ha -13.62461080 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09060481 Ha -2152.16485790 eV + | Total energy, T -> 0 : -79.09060481 Ha -2152.16485790 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09060481 Ha -2152.16485790 eV + + Derived energy quantities: + | Kinetic energy : 78.73595897 Ha 2142.51445348 eV + | Electrostatic energy : -147.42871349 Ha -4011.73940912 eV + | Energy correction for multipole + | error in Hartree potential : -0.00566349 Ha -0.15411136 eV + | Sum of eigenvalues per atom : -636.19409851 eV + | Total energy (T->0) per atom : -1076.08242895 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.08242895 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.6725E-01 + | Change of sum of eigenvalues : 0.2445E+01 eV + | Change of total energy : 0.3912E-01 eV + + End self-consistency iteration # 2 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.664 s 6.666 s + | Charge density update : 1.440 s 1.442 s + | Density mixing & preconditioning : 0.356 s 0.354 s + | Hartree multipole update : 0.000 s 0.002 s + | Hartree multipole summation : 3.260 s 3.259 s + | Integration : 1.580 s 1.578 s + | Solution of K.-S. eqns. : 0.028 s 0.030 s + | Total energy evaluation : 0.000 s 0.000 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 3 + + Date : 20191024, Time : 160859.163 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.522 s, elapsed 1.522 s + Integration grid: deviation in total charge ( - N_e) = 8.881784E-15 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.417953E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.253 s, elapsed 3.253 s + | RMS charge density error from multipole expansion : 0.102014E-01 + | Average real-space part of the electrostatic potential : 0.73329625 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.644 s, elapsed 1.644 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.89049851eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.89108810 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.79260939 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 182 at 0.500000 0.000000 0.500000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09847871 eV between HOMO at k-point 1 and LUMO at k-point 182 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26716864 eV for k_point 1 at 0.500000 0.000000 0.500000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71953228 Ha -1271.30315650 eV + | XC energy correction : -10.39903318 Ha -282.97209032 eV + | XC potential correction : 13.69235488 Ha 372.58793330 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54054535 Ha -14.70898732 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09030744 Ha -2152.15676592 eV + | Total energy, T -> 0 : -79.09030744 Ha -2152.15676592 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09030744 Ha -2152.15676592 eV + + Derived energy quantities: + | Kinetic energy : 78.57224725 Ha 2138.05963106 eV + | Electrostatic energy : -147.26352151 Ha -4007.24430666 eV + | Energy correction for multipole + | error in Hartree potential : -0.00731531 Ha -0.19905958 eV + | Sum of eigenvalues per atom : -635.65157825 eV + | Total energy (T->0) per atom : -1076.07838296 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07838296 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.3054E-01 + | Change of sum of eigenvalues : 0.1085E+01 eV + | Change of total energy : 0.8092E-02 eV + + End self-consistency iteration # 3 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.804 s 6.804 s + | Charge density update : 1.536 s 1.533 s + | Density mixing & preconditioning : 0.336 s 0.336 s + | Hartree multipole update : 0.000 s 0.003 s + | Hartree multipole summation : 3.256 s 3.257 s + | Integration : 1.644 s 1.644 s + | Solution of K.-S. eqns. : 0.028 s 0.031 s + | Total energy evaluation : 0.000 s 0.000 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 4 + + Date : 20191024, Time : 160905.967 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.516 s, elapsed 1.516 s + Integration grid: deviation in total charge ( - N_e) = 5.684342E-14 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.409590E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.251 s, elapsed 3.251 s + | RMS charge density error from multipole expansion : 0.103594E-01 + | Average real-space part of the electrostatic potential : 0.74820561 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.644 s, elapsed 1.644 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.87372505eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87302275 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78401082 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 182 at 0.500000 0.000000 0.500000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.08901194 eV between HOMO at k-point 1 and LUMO at k-point 182 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.25900554 eV for k_point 1 at 0.500000 0.000000 0.500000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71123901 Ha -1271.07748515 eV + | XC energy correction : -10.40054349 Ha -283.01318796 eV + | XC potential correction : 13.69434943 Ha 372.64220784 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54932601 Ha -14.94792135 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09031059 Ha -2152.15685171 eV + | Total energy, T -> 0 : -79.09031059 Ha -2152.15685171 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09031059 Ha -2152.15685171 eV + + Derived energy quantities: + | Kinetic energy : 78.58388938 Ha 2138.37642955 eV + | Electrostatic energy : -147.27365648 Ha -4007.52009330 eV + | Energy correction for multipole + | error in Hartree potential : -0.00732743 Ha -0.19938939 eV + | Sum of eigenvalues per atom : -635.53874257 eV + | Total energy (T->0) per atom : -1076.07842585 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07842585 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.1672E-02 + | Change of sum of eigenvalues : 0.2257E+00 eV + | Change of total energy : -0.8579E-04 eV + + End self-consistency iteration # 4 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.788 s 6.787 s + | Charge density update : 1.528 s 1.528 s + | Density mixing & preconditioning : 0.324 s 0.325 s + | Hartree multipole update : 0.004 s 0.002 s + | Hartree multipole summation : 3.256 s 3.257 s + | Integration : 1.644 s 1.644 s + | Solution of K.-S. eqns. : 0.032 s 0.030 s + | Total energy evaluation : 0.000 s 0.001 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 5 + + Date : 20191024, Time : 160912.754 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.517 s, elapsed 1.517 s + Integration grid: deviation in total charge ( - N_e) = 5.329071E-14 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.399482E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.261 s, elapsed 3.261 s + | RMS charge density error from multipole expansion : 0.103682E-01 + | Average real-space part of the electrostatic potential : 0.74932495 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.645 s, elapsed 1.645 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.87401026eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87565240 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78399977 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09165264 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26359733 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71165595 Ha -1271.08883068 eV + | XC energy correction : -10.40054103 Ha -283.01312092 eV + | XC potential correction : 13.69434534 Ha 372.64209665 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54890763 Ha -14.93653665 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09031077 Ha -2152.15685670 eV + | Total energy, T -> 0 : -79.09031077 Ha -2152.15685670 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09031077 Ha -2152.15685670 eV + + Derived energy quantities: + | Kinetic energy : 78.58379585 Ha 2138.37388434 eV + | Electrostatic energy : -147.27356560 Ha -4007.51762013 eV + | Energy correction for multipole + | error in Hartree potential : -0.00732747 Ha -0.19939057 eV + | Sum of eigenvalues per atom : -635.54441534 eV + | Total energy (T->0) per atom : -1076.07842835 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07842835 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.6530E-03 + | Change of sum of eigenvalues : -0.1135E-01 eV + | Change of total energy : -0.4989E-05 eV + + End self-consistency iteration # 5 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.796 s 6.797 s + | Charge density update : 1.528 s 1.528 s + | Density mixing & preconditioning : 0.324 s 0.325 s + | Hartree multipole update : 0.004 s 0.002 s + | Hartree multipole summation : 3.264 s 3.266 s + | Integration : 1.644 s 1.645 s + | Solution of K.-S. eqns. : 0.032 s 0.030 s + | Total energy evaluation : 0.000 s 0.001 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 6 + + Date : 20191024, Time : 160919.551 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.517 s, elapsed 1.517 s + Integration grid: deviation in total charge ( - N_e) = 9.947598E-14 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.381153E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.248 s, elapsed 3.248 s + | RMS charge density error from multipole expansion : 0.103654E-01 + | Average real-space part of the electrostatic potential : 0.75034843 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.641 s, elapsed 1.641 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.87377110eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87602502 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78395583 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09206918 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26451362 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71155136 Ha -1271.08598458 eV + | XC energy correction : -10.40065585 Ha -283.01624535 eV + | XC potential correction : 13.69449605 Ha 372.64619743 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54904816 Ha -14.94036059 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09031083 Ha -2152.15685818 eV + | Total energy, T -> 0 : -79.09031083 Ha -2152.15685818 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09031083 Ha -2152.15685818 eV + + Derived energy quantities: + | Kinetic energy : 78.58435834 Ha 2138.38919038 eV + | Electrostatic energy : -147.27401332 Ha -4007.52980321 eV + | Energy correction for multipole + | error in Hartree potential : -0.00732704 Ha -0.19937879 eV + | Sum of eigenvalues per atom : -635.54299229 eV + | Total energy (T->0) per atom : -1076.07842909 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07842909 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.1124E-03 + | Change of sum of eigenvalues : 0.2846E-02 eV + | Change of total energy : -0.1482E-05 eV + + End self-consistency iteration # 6 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.776 s 6.776 s + | Charge density update : 1.528 s 1.528 s + | Density mixing & preconditioning : 0.320 s 0.321 s + | Hartree multipole update : 0.004 s 0.002 s + | Hartree multipole summation : 3.252 s 3.253 s + | Integration : 1.640 s 1.641 s + | Solution of K.-S. eqns. : 0.032 s 0.030 s + | Total energy evaluation : 0.000 s 0.001 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 7 + + Date : 20191024, Time : 160926.327 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.517 s, elapsed 1.517 s + Integration grid: deviation in total charge ( - N_e) = 1.030287E-13 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.379269E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.250 s, elapsed 3.250 s + | RMS charge density error from multipole expansion : 0.103654E-01 + | Average real-space part of the electrostatic potential : 0.75045954 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.643 s, elapsed 1.643 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.87373182eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87598172 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78394651 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09203521 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26448040 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71152891 Ha -1271.08537374 eV + | XC energy correction : -10.40066891 Ha -283.01660074 eV + | XC potential correction : 13.69451319 Ha 372.64666401 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54907472 Ha -14.94108334 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09031086 Ha -2152.15685891 eV + | Total energy, T -> 0 : -79.09031086 Ha -2152.15685891 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09031086 Ha -2152.15685891 eV + + Derived energy quantities: + | Kinetic energy : 78.58441618 Ha 2138.39076432 eV + | Electrostatic energy : -147.27405812 Ha -4007.53102248 eV + | Energy correction for multipole + | error in Hartree potential : -0.00732696 Ha -0.19937683 eV + | Sum of eigenvalues per atom : -635.54268687 eV + | Total energy (T->0) per atom : -1076.07842945 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07842945 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.4323E-05 + | Change of sum of eigenvalues : 0.6108E-03 eV + | Change of total energy : -0.7279E-06 eV + + End self-consistency iteration # 7 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.780 s 6.779 s + | Charge density update : 1.528 s 1.527 s + | Density mixing & preconditioning : 0.320 s 0.321 s + | Hartree multipole update : 0.004 s 0.002 s + | Hartree multipole summation : 3.252 s 3.255 s + | Integration : 1.644 s 1.643 s + | Solution of K.-S. eqns. : 0.032 s 0.031 s + | Total energy evaluation : 0.000 s 0.000 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 8 + + Date : 20191024, Time : 160933.106 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.521 s, elapsed 1.521 s + Integration grid: deviation in total charge ( - N_e) = 1.278977E-13 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.379347E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.251 s, elapsed 3.251 s + | RMS charge density error from multipole expansion : 0.103654E-01 + | Average real-space part of the electrostatic potential : 0.75044591 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.650 s, elapsed 1.650 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.87375455eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87602320 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78395588 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09206731 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26452550 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71154270 Ha -1271.08574905 eV + | XC energy correction : -10.40066620 Ha -283.01652705 eV + | XC potential correction : 13.69450962 Ha 372.64656670 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54906006 Ha -14.94068443 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09031086 Ha -2152.15685892 eV + | Total energy, T -> 0 : -79.09031086 Ha -2152.15685892 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09031086 Ha -2152.15685892 eV + + Derived energy quantities: + | Kinetic energy : 78.58439858 Ha 2138.39028546 eV + | Electrostatic energy : -147.27404323 Ha -4007.53061733 eV + | Energy correction for multipole + | error in Hartree potential : -0.00732694 Ha -0.19937627 eV + | Sum of eigenvalues per atom : -635.54287452 eV + | Total energy (T->0) per atom : -1076.07842946 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07842946 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.5418E-05 + | Change of sum of eigenvalues : -0.3753E-03 eV + | Change of total energy : -0.1440E-07 eV + + End self-consistency iteration # 8 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.792 s 6.794 s + | Charge density update : 1.532 s 1.532 s + | Density mixing & preconditioning : 0.324 s 0.323 s + | Hartree multipole update : 0.000 s 0.002 s + | Hartree multipole summation : 3.256 s 3.256 s + | Integration : 1.652 s 1.650 s + | Solution of K.-S. eqns. : 0.028 s 0.031 s + | Total energy evaluation : 0.000 s 0.000 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 9 + + Date : 20191024, Time : 160939.900 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.522 s, elapsed 1.522 s + Integration grid: deviation in total charge ( - N_e) = -2.486900E-14 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.379362E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.252 s, elapsed 3.252 s + | RMS charge density error from multipole expansion : 0.103654E-01 + | Average real-space part of the electrostatic potential : 0.75044679 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.648 s, elapsed 1.648 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.87375174eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87602075 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78395451 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 182 at 0.500000 0.000000 0.500000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09206624 eV between HOMO at k-point 1 and LUMO at k-point 182 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26452474 eV for k_point 1 at 0.500000 0.000000 0.500000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71154120 Ha -1271.08570827 eV + | XC energy correction : -10.40066634 Ha -283.01653091 eV + | XC potential correction : 13.69450980 Ha 372.64657182 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54906161 Ha -14.94072648 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09031086 Ha -2152.15685893 eV + | Total energy, T -> 0 : -79.09031086 Ha -2152.15685893 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09031086 Ha -2152.15685893 eV + + Derived energy quantities: + | Kinetic energy : 78.58440050 Ha 2138.39033784 eV + | Electrostatic energy : -147.27404502 Ha -4007.53066586 eV + | Energy correction for multipole + | error in Hartree potential : -0.00732694 Ha -0.19937630 eV + | Sum of eigenvalues per atom : -635.54285413 eV + | Total energy (T->0) per atom : -1076.07842946 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07842946 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.2906E-06 + | Change of sum of eigenvalues : 0.4078E-04 eV + | Change of total energy : -0.6793E-08 eV + + End self-consistency iteration # 9 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.796 s 6.793 s + | Charge density update : 1.536 s 1.533 s + | Density mixing & preconditioning : 0.320 s 0.322 s + | Hartree multipole update : 0.004 s 0.003 s + | Hartree multipole summation : 3.256 s 3.256 s + | Integration : 1.648 s 1.648 s + | Solution of K.-S. eqns. : 0.028 s 0.031 s + | Total energy evaluation : 0.000 s 0.000 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 10 + + Date : 20191024, Time : 160946.693 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.520 s, elapsed 1.520 s + Integration grid: deviation in total charge ( - N_e) = 4.618528E-14 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.379362E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 3.255 s, elapsed 3.255 s + | RMS charge density error from multipole expansion : 0.103654E-01 + | Average real-space part of the electrostatic potential : 0.75044680 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.650 s, elapsed 1.650 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.87375170eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87602069 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78395450 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09206619 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26452467 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71154118 Ha -1271.08570774 eV + | XC energy correction : -10.40066635 Ha -283.01653099 eV + | XC potential correction : 13.69450981 Ha 372.64657193 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54906163 Ha -14.94072704 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09031086 Ha -2152.15685893 eV + | Total energy, T -> 0 : -79.09031086 Ha -2152.15685893 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09031086 Ha -2152.15685893 eV + + Derived energy quantities: + | Kinetic energy : 78.58440053 Ha 2138.39033847 eV + | Electrostatic energy : -147.27404504 Ha -4007.53066640 eV + | Energy correction for multipole + | error in Hartree potential : -0.00732694 Ha -0.19937630 eV + | Sum of eigenvalues per atom : -635.54285387 eV + | Total energy (T->0) per atom : -1076.07842946 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07842946 eV + + Self-consistency convergence accuracy: + | Change of charge density : 0.7991E-08 + | Change of sum of eigenvalues : 0.5313E-06 eV + | Change of total energy : -0.7618E-10 eV + + Preliminary charge convergence reached. Turning off preconditioner. + + Electronic self-consistency reached - switching on the force computation. + + End self-consistency iteration # 10 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 6.796 s 6.797 s + | Charge density & force component update : 1.532 s 1.532 s + | Density mixing : 0.320 s 0.321 s + | Hartree multipole update : 0.000 s 0.002 s + | Hartree multipole summation : 3.260 s 3.260 s + | Integration : 1.652 s 1.650 s + | Solution of K.-S. eqns. : 0.032 s 0.031 s + | Total energy evaluation : 0.000 s 0.001 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + +------------------------------------------------------------ + Begin self-consistency iteration # 11 + + Date : 20191024, Time : 160953.490 +------------------------------------------------------------ + Evaluating new KS density using the density matrix + Evaluating density matrix + Time summed over all CPUs for getting density from density matrix: real work 1.520 s, elapsed 1.520 s + Integration grid: deviation in total charge ( - N_e) = 1.172396E-13 + Pulay mixing of updated and previous charge densities. + + Evaluating partitioned Hartree potential by multipole expansion. + | Analytical far-field extrapolation by fixed multipoles: + | Hartree multipole sum: apparent total charge = 0.379362E-02 + Summing up the Hartree potential. + Time summed over all CPUs for potential: real work 13.212 s, elapsed 13.212 s + | RMS charge density error from multipole expansion : 0.103654E-01 + | Average real-space part of the electrostatic potential : 0.75044680 eV + + Integrating Hamiltonian matrix: batch-based integration. + Time summed over all CPUs for integration: real work 1.647 s, elapsed 1.647 s + + Updating Kohn-Sham eigenvalues and eigenvectors using ELSI and the ELPA eigensolver. + Finished Cholesky decomposition + | Time : 0.000 s + Finished transformation to standard eigenproblem + | Time : 0.000 s + Starting LAPACK eigensolver + Finished solving standard eigenproblem + | Time : 0.000 s + Finished back-transformation of eigenvectors + | Time : 0.000 s + + Obtaining occupation numbers and chemical potential using ELSI. + | Chemical potential (Fermi level): -3.87375170eV + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87602069 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78395450 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09206619 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26452467 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Total energy components: + | Sum of eigenvalues : -46.71154118 Ha -1271.08570773 eV + | XC energy correction : -10.40066635 Ha -283.01653099 eV + | XC potential correction : 13.69450981 Ha 372.64657194 eV + | Free-atom electrostatic energy: -35.12355151 Ha -955.76046509 eV + | Hartree energy correction : -0.54906163 Ha -14.94072705 eV + | Entropy correction : 0.00000000 Ha 0.00000000 eV + | --------------------------- + | Total energy : -79.09031086 Ha -2152.15685893 eV + | Total energy, T -> 0 : -79.09031086 Ha -2152.15685893 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -79.09031086 Ha -2152.15685893 eV + + Derived energy quantities: + | Kinetic energy : 78.58440053 Ha 2138.39033848 eV + | Electrostatic energy : -147.27404504 Ha -4007.53066641 eV + | Energy correction for multipole + | error in Hartree potential : -0.00732694 Ha -0.19937630 eV + | Sum of eigenvalues per atom : -635.54285386 eV + | Total energy (T->0) per atom : -1076.07842946 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy per atom : -1076.07842946 eV + + atomic forces [eV/Ang]: + ----------------------- + atom # 1 + Hellmann-Feynman : 0.328927E-12 -0.192745E-13 0.188501E-12 + Ionic forces : 0.000000E+00 0.000000E+00 0.000000E+00 + Multipole : -0.489832E-14 0.744780E-14 -0.153802E-13 + Pulay : 0.000000E+00 0.000000E+00 0.000000E+00 + ---------------------------------------------------------------- + Total forces( 1) : 0.324029E-12 -0.118267E-13 0.173121E-12 + atom # 2 + Hellmann-Feynman : -0.169147E-09 0.213744E-09 -0.301274E-10 + Ionic forces : 0.000000E+00 0.000000E+00 0.000000E+00 + Multipole : -0.127380E-13 -0.430766E-13 0.146679E-13 + Pulay : 0.000000E+00 0.000000E+00 0.000000E+00 + ---------------------------------------------------------------- + Total forces( 2) : -0.169160E-09 0.213701E-09 -0.301127E-10 + + + Self-consistency convergence accuracy: + | Change of charge density : 0.2835E-09 + | Change of sum of eigenvalues : 0.9940E-08 eV + | Change of total energy : 0.0000E+00 eV + | Change of forces : 0.1939E-09 eV/A + + Writing Kohn-Sham eigenvalues. + K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + State Occupation Eigenvalue [Ha] Eigenvalue [eV] + 1 2.00000 -14.045147 -382.18789 + 2 2.00000 -6.672387 -181.56490 + 3 2.00000 -1.112086 -30.26141 + 4 2.00000 -0.362937 -9.87602 + 5 2.00000 -0.362937 -9.87602 + 6 2.00000 -0.362937 -9.87602 + 7 0.00000 -0.022472 -0.61150 + 8 0.00000 -0.022472 -0.61150 + 9 0.00000 -0.022472 -0.61150 + 10 0.00000 0.061201 1.66537 + + What follows are estimated values for band gap, HOMO, LUMO, etc. + | They are estimated on a discrete k-point grid and not necessarily exact. + | For converged numbers, create a DOS and/or band structure plot on a denser k-grid. + + Highest occupied state (VBM) at -9.87602069 eV (relative to internal zero) + | Occupation number: 2.00000000 + | K-point: 1 at 0.000000 0.000000 0.000000 (in units of recip. lattice) + + Lowest unoccupied state (CBM) at -2.78395450 eV (relative to internal zero) + | Occupation number: 0.00000000 + | K-point: 202 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + + ESTIMATED overall HOMO-LUMO gap: 7.09206619 eV between HOMO at k-point 1 and LUMO at k-point 202 + | This appears to be an indirect band gap. + | Smallest direct gap : 9.26452467 eV for k_point 1 at 0.500000 0.500000 0.000000 (in units of recip. lattice) + The gap value is above 0.2 eV. Unless you are using a very sparse k-point grid, + this system is most likely an insulator or a semiconductor. + + Self-consistency cycle converged. + + End self-consistency iteration # 11 : max(cpu_time) wall_clock(cpu1) + | Time for this iteration : 16.432 s 16.433 s + | Charge density & force component update : 1.532 s 1.531 s + | Density mixing : 0.000 s 0.002 s + | Hartree multipole update : 0.004 s 0.003 s + | Hartree multipole summation : 13.216 s 13.218 s + | Integration : 1.648 s 1.647 s + | Solution of K.-S. eqns. : 0.032 s 0.031 s + | Total energy evaluation : 0.000 s 0.001 s + + Partial memory accounting: + | Current value for overall tracked memory usage on task 0 : 0.784 MB + | Peak value for overall tracked memory usage on task 0 : 4.928 MB after allocating wave + | Largest tracked array allocation on task 0 so far : 2.948 MB when allocating hamiltonian_shell + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. +------------------------------------------------------------ + |-------------------------------------------------------------------------- + | Final ELSI Output + |-------------------------------------------------------------------------- + | ELSI Versioning Information: + | ELSI release date : 2017-05-27 + | ELSI git commit (abbrev.) : ebfeac6 + | Was git commit modified? : FALSE + | git commit message (abbrev.) : Exposed JSON IO subroutines through the + | Source created on hostname : node17.timewarp + | Source created at local date : 2018-01-24 + | Source created at local time : 05:47:11 + | Name of code calling ELSI : FHI-aims + | Version of code calling ELSI : N/A + | UUID for this run : 40D3B4CF-D4D2-4D54-A2A4-22DC3B071DEE + | + | Physical Properties + | Number of electrons : 0.12000000E+02 + | Number of states : 10 + | + | Matrix Properties + | Matrix format : BLACS_DENSE + | Number of basis functions : 10 + | + | Computational Details + | Parallel mode : SINGLE_PROC + | Number of MPI tasks : 1 + | Solver requested : ELPA + | Was ELSI changed mid-run? : TRUE + | Number of ELSI calls : 3120 + | + | Timings + | Timing Set: Solver timings + | Number of timings: 3120 + | # system_clock [s] elsi_tag user_tag + | 1 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 2 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 3 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 4 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 5 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 6 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 7 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 8 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 9 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 10 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 11 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 12 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 13 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 14 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 15 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 16 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 17 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 18 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 19 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 20 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 21 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 22 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 23 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 24 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 25 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 26 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 27 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 28 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 29 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 30 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 31 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 32 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 33 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 34 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 35 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 36 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 37 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 38 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 39 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 40 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 41 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 42 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 43 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 44 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 45 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 46 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 47 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 48 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 49 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 50 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 51 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 52 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 53 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 54 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 55 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 56 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 57 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 58 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 59 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 60 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 61 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 62 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 63 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 64 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 65 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 66 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 67 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 68 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 69 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 70 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 71 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 72 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 73 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 74 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 75 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 76 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 77 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 78 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 79 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 80 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 81 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 82 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 83 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 84 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 85 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 86 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 87 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 88 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 89 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 90 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 91 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 92 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 93 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 94 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 95 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 96 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 97 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 98 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 99 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 100 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 101 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 102 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 103 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 104 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 105 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 106 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 107 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 108 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 109 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 110 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 111 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 112 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 113 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 114 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 115 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 116 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 117 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 118 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 119 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 120 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 121 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 122 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 123 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 124 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 125 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 126 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 127 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 128 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 129 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 130 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 131 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 132 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 133 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 134 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 135 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 136 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 137 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 138 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 139 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 140 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 141 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 142 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 143 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 144 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 145 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 146 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 147 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 148 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 149 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 150 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 151 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 152 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 153 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 154 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 155 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 156 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 157 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 158 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 159 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 160 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 161 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 162 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 163 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 164 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 165 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 166 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 167 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 168 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 169 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 170 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 171 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 172 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 173 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 174 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 175 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 176 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 177 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 178 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 179 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 180 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 181 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 182 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 183 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 184 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 185 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 186 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 187 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 188 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 189 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 190 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 191 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 192 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 193 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 194 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 195 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 196 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 197 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 198 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 199 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | 200 0.000 LAPACK_CMPLX FHI-AIMS_SCF_INIT + | *** TO AVOID EXCESSIVE OUTPUT, ONLY 200 TIMINGS ARE SHOWN. *** + |-------------------------------------------------------------------------- + | ELSI Project (c) elsi-interchange.org + |-------------------------------------------------------------------------- + Removing unitary transformations (pure translations, rotations) from forces on atoms. + Atomic forces before filtering: + | Net force on center of mass : -0.168836E-09 0.213689E-09 -0.299396E-10 eV/A + Atomic forces after filtering: + | Net force on center of mass : -0.519230E-25 0.623076E-25 -0.778845E-26 eV/A + + Energy and forces in a compact form: + | Total energy uncorrected : -0.215215685892915E+04 eV + | Total energy corrected : -0.215215685892915E+04 eV <-- do not rely on this value for anything but (periodic) metals + | Electronic free energy : -0.215215685892915E+04 eV + Total atomic forces (unitary forces cleaned) [eV/Ang]: + | 1 0.847419868476384E-10 -0.106856391674123E-09 0.151429279774415E-10 + | 2 -0.847419868476385E-10 0.106856391674123E-09 -0.151429279774416E-10 + + ------------------------------------ + Start decomposition of the XC Energy + ------------------------------------ + X and C from original XC functional choice + Hartree-Fock Energy : 0.000000000 Ha 0.000000000 eV + X Energy : -9.595745759 Ha -261.113527418 eV + C Energy : -0.804920587 Ha -21.903003576 eV + Total XC Energy : -10.400666346 Ha -283.016530994 eV + ------------------------------------ + LDA X and C from self-consistent density + X Energy LDA : -9.595745759 Ha -261.113527418 eV + C Energy LDA : -0.804920587 Ha -21.903003576 eV + ------------------------------------ + End decomposition of the XC Energy + ------------------------------------ + +------------------------------------------------------------ + +------------------------------------------------------------------------------ + Final output of selected total energy values: + + The following output summarizes some interesting total energy values + at the end of a run (AFTER all relaxation, molecular dynamics, etc.). + + | Total energy of the DFT / Hartree-Fock s.c.f. calculation : -2152.156858929 eV + | Final zero-broadening corrected energy (caution - metals only) : -2152.156858929 eV + | For reference only, the value of 1 Hartree used in FHI-aims is : 27.211384500 eV + + Before relying on these values, please be sure to understand exactly which + total energy value is referred to by a given number. Different objects may + all carry the same name 'total energy'. Definitions: + + Total energy of the DFT / Hartree-Fock s.c.f. calculation: + | Note that this energy does not include ANY quantities calculated after the + | s.c.f. cycle, in particular not ANY RPA, MP2, etc. many-body perturbation terms. + + Final zero-broadening corrected energy: + | For metallic systems only, a broadening of the occupation numbers at the Fermi + | level can be extrapolated back to zero broadening by an electron-gas inspired + | formula. For all systems that are not real metals, this value can be + | meaningless and should be avoided. + +------------------------------------------------------------------------------ + Methods described in the following list of references were used in this FHI-aims run. + If you publish the results, please make sure to cite these reference if they apply. + FHI-aims is an academic code, and for our developers (often, Ph.D. students + and postdocs), scientific credit in the community is essential. + Thank you for helping us! + + For any use of FHI-aims, please cite: + + Volker Blum, Ralf Gehrke, Felix Hanke, Paula Havu, Ville Havu, + Xinguo Ren, Karsten Reuter, and Matthias Scheffler + 'Ab initio molecular simulations with numeric atom-centered orbitals' + Computer Physics Communications 180, 2175-2196 (2009) + http://dx.doi.org/10.1016/j.cpc.2009.06.022 + + + The scalable eigensolver library ELPA was used in your run. + ELPA is essential especially for large systems on hundreds or thousands of CPUs. + For ELPA, please cite: + + Andreas Marek, Volker Blum, Rainer Johanni, Ville Havu, Bruno Lang, + Thomas Auckenthaler, Alexander Heinecke, Hans-Joachim Bungartz, and Hermann Lederer, + 'The ELPA Library - Scalable Parallel Eigenvalue Solutions + for Electronic Structure Theory and Computational Science' + The Journal of Physics: Condensed Matter 26, 213201 (2014). + http://dx.doi.org/10.1088/0953-8984/26/21/213201 + + + The ELSI infrastructure was used in your run to solve the Kohn-Sham electronic structure. + Please check out http://elsi-interchange.org to learn more. + If scalability is important for your project, please acknowledge ELSI by citing: + + V. W-z. Yu, F. Corsetti, A. Garcia, W. P. Huhn, M. Jacquelin, W. Jia, + B. Lange, L. Lin, J. Lu, W. Mi, A. Seifitokaldani, A. Vazquez-Mayagoitia, + C. Yang, H. Yang, and V. Blum + 'ELSI: A unified software interface for Kohn-Sham electronic structure solvers' + Computer Physics Communications 222, 267-285 (2018). + http://dx.doi.org/10.1016/j.cpc.2017.09.007 + + + For the real-space grid partitioning and parallelization used in this calculation, please cite: + + Ville Havu, Volker Blum, Paula Havu, and Matthias Scheffler, + 'Efficient O(N) integration for all-electron electronic structure calculation' + 'using numerically tabulated basis functions' + Journal of Computational Physics 228, 8367-8379 (2009). + http://dx.doi.org/10.1016/j.jcp.2009.08.008 + + Of course, there are many other important community references, e.g., those cited in the + above references. Our list is limited to references that describe implementations in the + FHI-aims code. The reason is purely practical (length of this list) - please credit others as well. + +------------------------------------------------------------ + Leaving FHI-aims. + Date : 20191024, Time : 161009.941 + + Computational steps: + | Number of self-consistency cycles : 11 + | Number of SCF (re)initializations : 1 + + Detailed time accounting : max(cpu_time) wall_clock(cpu1) + | Total time : 99.672 s 99.674 s + | Preparation time : 0.076 s 0.079 s + | Boundary condition initalization : 0.180 s 0.177 s + | Grid partitioning : 0.128 s 0.128 s + | Preloading free-atom quantities on grid : 0.008 s 0.006 s + | Free-atom superposition energy : 0.736 s 0.738 s + | Total time for integrations : 20.804 s 20.796 s + | Total time for solution of K.-S. equations : 0.368 s 0.372 s + | Total time for density & force components : 16.664 s 16.659 s + | Total time for mixing & preconditioning : 3.308 s 3.315 s + | Total time for Hartree multipole update : 0.028 s 0.025 s + | Total time for Hartree multipole sum : 45.780 s 45.792 s + | Total time for total energy evaluation : 0.000 s 0.005 s + | Total time for scaled ZORA corrections : 0.000 s 0.000 s + + Partial memory accounting: + | Residual value for overall tracked memory usage across tasks : 0.000 MB (should be 0.000 MB) + | Peak values for overall tracked memory usage (after allocating wave): + | Minimum: 4.928 MB (on task 1) + | Maximum: 4.928 MB (on task 1) + | Average: 4.928 MB + | Largest tracked array allocation (hamiltonian_shell): + | Minimum: 2.948 MB (on task 1) + | Maximum: 2.948 MB (on task 1) + | Average: 2.948 MB + Note: These values currently only include a subset of arrays which are explicitly tracked. + The "true" memory usage will be greater. + + Have a nice day. +------------------------------------------------------------ diff --git a/tests/fhi_aims/ref_cell.txt b/tests/fhi_aims/ref_cell.txt new file mode 100755 index 000000000..bb52477af --- /dev/null +++ b/tests/fhi_aims/ref_cell.txt @@ -0,0 +1,3 @@ +0.00000000 1.79160000 1.79160000 +1.79160000 0.00000000 1.79160000 +1.79160000 1.79160000 0.00000000 diff --git a/tests/fhi_aims/ref_cell_md.txt b/tests/fhi_aims/ref_cell_md.txt new file mode 100755 index 000000000..24d1c5140 --- /dev/null +++ b/tests/fhi_aims/ref_cell_md.txt @@ -0,0 +1,9 @@ +0.00000000 1.79160000 1.79160000 +1.79160000 0.00000000 1.79160000 +1.79160000 1.79160000 0.00000000 +0.00000000 1.79160000 1.79160000 +1.79160000 0.00000000 1.79160000 +1.79160000 1.79160000 0.00000000 +0.00000000 1.79160000 1.79160000 +1.79160000 0.00000000 1.79160000 +1.79160000 1.79160000 0.00000000 diff --git a/tests/fhi_aims/ref_coord.txt b/tests/fhi_aims/ref_coord.txt new file mode 100755 index 000000000..634d8731f --- /dev/null +++ b/tests/fhi_aims/ref_coord.txt @@ -0,0 +1,2 @@ +0.00000000 0.00000000 0.00000000 +0.89580000 0.89580000 0.89580000 diff --git a/tests/fhi_aims/ref_coord_md.txt b/tests/fhi_aims/ref_coord_md.txt new file mode 100755 index 000000000..c0add3199 --- /dev/null +++ b/tests/fhi_aims/ref_coord_md.txt @@ -0,0 +1,9 @@ + 3.58320000 3.58320000 3.58320000 + 0.89580000 0.89580000 0.89580000 + 0.40000000 0.40000000 0.40000000 + 3.50222351 3.50601928 3.51319338 + 0.92173079 0.92691422 0.91593153 + 0.43657050 0.42845732 0.43390272 + 3.37746616 3.38600461 3.40098702 + 0.99639481 1.00798449 0.98418168 + 0.45819981 0.44001977 0.45225848 diff --git a/tests/fhi_aims/ref_energy_md.txt b/tests/fhi_aims/ref_energy_md.txt new file mode 100755 index 000000000..c7ba0349f --- /dev/null +++ b/tests/fhi_aims/ref_energy_md.txt @@ -0,0 +1,3 @@ + -0.355040311891987E+04 + -0.358127084086411E+04 + -0.359834697555946E+04 diff --git a/tests/fhi_aims/ref_force.txt b/tests/fhi_aims/ref_force.txt new file mode 100755 index 000000000..d0ae29c67 --- /dev/null +++ b/tests/fhi_aims/ref_force.txt @@ -0,0 +1,2 @@ + 0.847419868476384E-10 -0.106856391674123E-09 0.151429279774415E-10 +-0.847419868476385E-10 0.106856391674123E-09 -0.151429279774416E-10 diff --git a/tests/fhi_aims/ref_force_md.txt b/tests/fhi_aims/ref_force_md.txt new file mode 100755 index 000000000..701325733 --- /dev/null +++ b/tests/fhi_aims/ref_force_md.txt @@ -0,0 +1,9 @@ + -0.167475636711612E+03 -0.167475668675202E+03 -0.167475668675069E+03 + 0.690718084177627E+02 0.690718311743235E+02 0.690718311763371E+02 + 0.984038282938491E+02 0.984038375008783E+02 0.984038374987316E+02 + -0.490556161419930E+02 -0.479946297477436E+02 -0.472840136398612E+02 + 0.707456227254648E+02 0.725207836017670E+02 0.698534043040063E+02 + -0.216900065834719E+02 -0.245261538540233E+02 -0.225693906641451E+02 + -0.582066275849215E+01 -0.420132031595585E+01 -0.451106437020071E+01 + 0.354821733828494E+02 0.385966436005136E+02 0.348235537738037E+02 + -0.296615106243572E+02 -0.343953232845578E+02 -0.303124894036030E+02 diff --git a/tests/gromacs/1h.gro b/tests/gromacs/1h.gro new file mode 100644 index 000000000..abd2c3d99 --- /dev/null +++ b/tests/gromacs/1h.gro @@ -0,0 +1,12 @@ + +9 + 1SOL O 1 0.135 0.183 0.341 + 1SOL H 2 0.177 0.149 0.262 + 1SOL H 3 0.046 0.149 0.339 + 2SOL O 4 0.520 0.447 0.111 + 2SOL H 5 0.567 0.481 0.035 + 2SOL H 6 0.568 0.481 0.186 + 3SOL O 7 0.651 0.539 0.335 + 3SOL H 8 0.653 0.634 0.336 + 3SOL H 9 0.743 0.512 0.336 + 0.7822838765564372 0.7353572647182051 0.9036518515423753 diff --git a/tests/gromacs/1h.tri.gro b/tests/gromacs/1h.tri.gro new file mode 100644 index 000000000..83fbbe6fd --- /dev/null +++ b/tests/gromacs/1h.tri.gro @@ -0,0 +1,12 @@ + +9 + 1SOL O 1 0.135 0.183 0.341 + 1SOL H 2 0.177 0.149 0.262 + 1SOL H 3 0.046 0.149 0.339 + 2SOL O 4 0.520 0.447 0.111 + 2SOL H 5 0.567 0.481 0.035 + 2SOL H 6 0.568 0.481 0.186 + 3SOL O 7 0.651 0.539 0.335 + 3SOL H 8 0.653 0.634 0.336 + 3SOL H 9 0.743 0.512 0.336 + 0.7822838765564372 0.7353572647182051 0.9036518515423753 0.0 0.1 0.2 0.3 0.4 0.5 diff --git a/tests/test_amber_md.py b/tests/test_amber_md.py new file mode 100644 index 000000000..d61b5c679 --- /dev/null +++ b/tests/test_amber_md.py @@ -0,0 +1,23 @@ +import os +import unittest +import shutil +from context import dpdata +from comp_sys import CompLabeledSys, IsPBC + + +class TestAmberMD(unittest.TestCase, CompLabeledSys, IsPBC): + def setUp (self) : + self.system_1 = dpdata.LabeledSystem('amber/02_Heat', fmt = 'amber/md') + self.system_1.to('deepmd/npy','tmp.deepmd.npy') + self.system_2 = dpdata.LabeledSystem('tmp.deepmd.npy', fmt = 'deepmd/npy') + self.places = 5 + self.e_places = 4 + self.f_places = 6 + self.v_places = 6 + + def tearDown(self) : + if os.path.exists('tmp.deepmd.npy'): + shutil.rmtree('tmp.deepmd.npy') + +if __name__ == '__main__': + unittest.main() diff --git a/tests/test_fhi_md_output.py b/tests/test_fhi_md_output.py new file mode 100644 index 000000000..2b0751809 --- /dev/null +++ b/tests/test_fhi_md_output.py @@ -0,0 +1,54 @@ +import numpy as np +import unittest +from context import dpdata + + +class TestFhi_aims_MD: + def test_atom_names(self): + self.assertEqual(self.system.data['atom_names'], ["B","N"]) + + def test_atom_numbs(self): + self.assertEqual(self.system.data['atom_numbs'], [1,2]) + + def test_atom_types(self): + ref_type = [0, 1, 1,] + ref_type = np.array(ref_type) + for ii in range(ref_type.shape[0]): + self.assertAlmostEqual(self.system.data['atom_types'][ii], ref_type[ii]) + + def test_cell(self): + ref_cell=np.loadtxt('fhi_aims/ref_cell_md.txt') + ref_cell=ref_cell.flatten() + cells = self.system.data['cells'].flatten() + idx = 0 + for ii in range(len(cells)): + self.assertAlmostEqual(cells[ii], float(ref_cell[ii])) + + def test_coord(self): + ref_coord=np.loadtxt('fhi_aims/ref_coord_md.txt') + ref_coord=ref_coord.flatten() + coords = self.system.data['coords'].flatten() + for ii in range(len(coords)): + self.assertAlmostEqual(coords[ii], float(ref_coord[ii])) + + def test_force(self): + ref_force=np.loadtxt('fhi_aims/ref_force_md.txt') + ref_force=ref_force.flatten() + forces = self.system.data['forces'].flatten() + for ii in range(len(forces)): + self.assertAlmostEqual(forces[ii], float(ref_force[ii])) + + def test_energy(self): + ref_energy=np.loadtxt('fhi_aims/ref_energy_md.txt') + ref_energy=ref_energy.flatten() + energy = self.system.data['energies'] + for ii in range(len(energy)): + self.assertAlmostEqual(energy[ii], ref_energy[ii]) + + +class TestFhi_aims_Output(unittest.TestCase, TestFhi_aims_MD): + def setUp(self): + self.system = dpdata.LabeledSystem('fhi_aims/out_md', fmt='fhi_aims/md') + +if __name__ == '__main__': + unittest.main() diff --git a/tests/test_fhi_output.py b/tests/test_fhi_output.py new file mode 100644 index 000000000..b1ccb730e --- /dev/null +++ b/tests/test_fhi_output.py @@ -0,0 +1,74 @@ +import os +import numpy as np +import unittest +from context import dpdata + +class TestFhi_aims: + def test_atom_names(self) : + self.assertEqual(self.system.data['atom_names'], ['B','N']) + def test_atom_numbs(self) : + self.assertEqual(self.system.data['atom_numbs'], [1, 1]) + def test_atom_types(self) : + ref_type = [0,1] + ref_type = np.array(ref_type) + for ii in range(ref_type.shape[0]) : + self.assertAlmostEqual(self.system.data['atom_types'][ii], ref_type[ii]) + + def test_cell(self) : + cell = np.loadtxt('fhi_aims/ref_cell.txt').flatten() + res = self.system.data['cells'][0].flatten() + for ii in range(len(cell)): + self.assertAlmostEqual(res[ii], cell[ii]) + + def test_coord(self) : + coord = np.loadtxt('fhi_aims/ref_coord.txt').flatten() + res = self.system.data['coords'][0].flatten() + for ii in range(len(coord)) : + self.assertAlmostEqual(res[ii], float(coord[ii])) + + def test_force(self) : + force = np.loadtxt('fhi_aims/ref_force.txt').flatten() + res = self.system.data['forces'][0].flatten() + for ii in range(len(force)): + self.assertAlmostEqual(res[ii], float(force[ii])) + + # def test_viriale(self) : + # toViri = 1 + # fp = open('fhi_aims/ref_cell') + # cell = [] + # for ii in fp: + # for jj in ii.split(): + # cell.append(float(jj)) + # cell = np.array(cell) + # cells = cell.reshape(3,3) + # fp.close() + + # toVol = [] + # for ii in cells: + # ### calucate vol + # toVol.append(np.linalg.det(cells)) + + # fp = open('fhi_aims/ref_virial') + # virial = [] + # for ii in fp: + # for jj in ii.split(): + # virial.append(float(jj) * toViri * toVol[0]) + # virial = np.array(virial) + # fp.close() + # res = self.system.data['virials'][0].flatten() + # for ii in range(len(virial)): + # self.assertAlmostEqual(res[ii], float(virial[ii])) + + def test_energy(self) : + ref_energy = -0.215215685892915E+04 + self.assertAlmostEqual(self.system.data['energies'][0], ref_energy,places = 6) + + +class TestFhiOutput(unittest.TestCase, TestFhi_aims): + + def setUp(self): + self.system = dpdata.LabeledSystem('fhi_aims/out_scf', fmt = 'fhi_aims/scf') + +if __name__ == '__main__': + unittest.main() + diff --git a/tests/test_gromacs_gro.py b/tests/test_gromacs_gro.py new file mode 100644 index 000000000..1acb4d27f --- /dev/null +++ b/tests/test_gromacs_gro.py @@ -0,0 +1,46 @@ +import os +import numpy as np +import unittest +from context import dpdata + +class TestGromacsGro(unittest.TestCase): + def test_read_file(self): + system = dpdata.System('gromacs/1h.gro') + self.assertEqual(system['atom_names'], ['H', 'O']) + self.assertEqual(system['atom_numbs'], [6, 3]) + for cc,ii in enumerate([1, 0, 0, 1, 0, 0, 1, 0, 0]): + self.assertEqual(system['atom_types'][cc], ii) + self.assertEqual(len(system['cells']), 1) + self.assertEqual(len(system['coords']), 1) + for ii in range(3): + for jj in range(3): + if ii != jj: + self.assertAlmostEqual(system['cells'][0][ii][jj], 0) + self.assertAlmostEqual(system['cells'][0][0][0], 7.822838765564372) + self.assertAlmostEqual(system['cells'][0][1][1], 7.353572647182051) + self.assertAlmostEqual(system['cells'][0][2][2], 9.036518515423753) + self.assertAlmostEqual(system['coords'][0][8][0], 7.43) + self.assertAlmostEqual(system['coords'][0][8][1], 5.12) + self.assertAlmostEqual(system['coords'][0][8][2], 3.36) + + def test_read_file_tri(self): + system = dpdata.System('gromacs/1h.tri.gro') + self.assertEqual(system['atom_names'], ['H', 'O']) + self.assertEqual(system['atom_numbs'], [6, 3]) + for cc,ii in enumerate([1, 0, 0, 1, 0, 0, 1, 0, 0]): + self.assertEqual(system['atom_types'][cc], ii) + self.assertEqual(len(system['cells']), 1) + self.assertEqual(len(system['coords']), 1) + count = 0 + for ii in range(3): + for jj in range(3): + if ii != jj: + self.assertAlmostEqual(system['cells'][0][ii][jj], count) + count += 1 + self.assertAlmostEqual(system['cells'][0][0][0], 7.822838765564372) + self.assertAlmostEqual(system['cells'][0][1][1], 7.353572647182051) + self.assertAlmostEqual(system['cells'][0][2][2], 9.036518515423753) + self.assertAlmostEqual(system['coords'][0][8][0], 7.43) + self.assertAlmostEqual(system['coords'][0][8][1], 5.12) + self.assertAlmostEqual(system['coords'][0][8][2], 3.36) + system.to('vasp/poscar', 'POSCAR')