diff --git a/.vscode/launch.json b/.vscode/launch.json new file mode 100644 index 0000000..e0a93b9 --- /dev/null +++ b/.vscode/launch.json @@ -0,0 +1,16 @@ +{ + // Use IntelliSense to learn about possible attributes. + // Hover to view descriptions of existing attributes. + // For more information, visit: https://go.microsoft.com/fwlink/?linkid=830387 + "version": "0.2.0", + "configurations": [ + { + "name": "Python Debugger: Current File with Arguments", + "type": "debugpy", + "request": "launch", + "program": "${file}", + "console": "integratedTerminal", + "args": "${command:pickArgs}" + } + ] +} \ No newline at end of file diff --git a/DBA_GA_utils.py b/DBA_GA_utils.py new file mode 100644 index 0000000..4fe2207 --- /dev/null +++ b/DBA_GA_utils.py @@ -0,0 +1,399 @@ +''' +Written by Gustavo Lara-Cruz 2024 +''' + +from rdkit import Chem + +#from rdkit import rdBase +#rdBase.DisableLog('rdApp.error') +from rdkit import RDLogger +RDLogger.DisableLog('rdApp.*') + +import xyz2mol as x2m + +def dummy2BO3(mol): + """ + Function to convert the dummy atoms *98 and *99 into boronic groups + """ + dummy_glc = "[" + str(98) + "*]" + dummy_frc = "[" + str(99) + "*]" + ligBO3 = Chem.ReplaceSubstructs(mol, + Chem.MolFromSmiles(dummy_glc), + Chem.MolFromSmiles('[B-](O)(O)(O)'), + replaceAll=True) + + ligBO3_2 = Chem.ReplaceSubstructs(ligBO3[0], + Chem.MolFromSmiles(dummy_frc), + Chem.MolFromSmiles('[B-](O)(O)(O)'), + replaceAll=True) + return ligBO3_2[0] + +def dummy2BO2(mol): + """ + Function to convert the dummy atoms *98 and *99 into boronic groups + """ + dummy_glc = "[" + str(98) + "*]" + dummy_frc = "[" + str(99) + "*]" + ligBO3 = Chem.ReplaceSubstructs(mol, + Chem.MolFromSmiles(dummy_glc), + Chem.MolFromSmiles('B(O)(O)'), + replaceAll=True) + + ligBO3_2 = Chem.ReplaceSubstructs(ligBO3[0], + Chem.MolFromSmiles(dummy_frc), + Chem.MolFromSmiles('B(O)(O)'), + replaceAll=True) + return ligBO3_2[0] + +def linker_core_bonding(core,linker): + """ + Function to bond the linker to sucrose taking into account the specific + side of the linker bonded to the core. The dummy *98 is for the extreme of the + linker bonded to the glucosyl side, and the dummy *99 is for the linker side + bonded to the fructosyl side. + """ + cm = Chem.CombineMols(core,linker) + dummies = [] + for atom in cm.GetAtoms(): + glcyl_side = 98 + frcyl_side = 99 + if atom.GetAtomicNum() == 0: + dummies.append(atom.GetIdx()) + if atom.GetIsotope() == glcyl_side: + dummies.append(atom.GetIdx()) + dummy_label = atom.GetIsotope() + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + C_glc_side = neigh.GetIdx() + elif neigh.GetAtomicNum() == 5: + B_glc_side = neigh.GetIdx() + elif atom.GetIsotope() == frcyl_side: + dummies.append(atom.GetIdx()) + dummy_label = atom.GetIsotope() + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + C_frc_side = neigh.GetIdx() + elif neigh.GetAtomicNum() == 5: + B_frc_side = neigh.GetIdx() + em = Chem.RWMol(cm) + em.BeginBatchEdit() + em.AddBond(C_glc_side,B_glc_side,Chem.rdchem.BondType.SINGLE) + em.AddBond(C_frc_side,B_frc_side,Chem.rdchem.BondType.SINGLE) + for dummy in dummies: + em.RemoveAtom(dummy) + em.CommitBatchEdit() + return em.GetMol() + + +def BCbond_4frag(atoms_idx,mol): + """ + Function to get the B-C bond index. + """ + for idx in atoms_idx: + atom = mol.GetAtomWithIdx(idx) + if atom.GetAtomicNum() == 8: + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 5: + B_idx = neigh.GetIdx() + for B_neigh in neigh.GetNeighbors(): + if B_neigh.GetAtomicNum() == 6: + C_idx = B_neigh.GetIdx() + bond = mol.GetBondBetweenAtoms(B_idx, C_idx) + return bond.GetIdx(), B_idx + +def core_linker_frag(directory, xyzfile): + """ + Function to separate the sucrose core from the linker, marking the extremes of how the linker is bonded to + sucrose. The dummy *98 is for the extreme of the linker bonded to the glucosyl side, and the dummy *99 is for the linker side + bonded to the fructosyl side. + """ + file = directory / xyzfile + atoms, charge_read, coordinates = x2m.read_xyz_file(file) + raw_mol = x2m.xyz2mol(atoms, coordinates, charge=charge_read) + Chem.SanitizeMol(raw_mol[0]) + mol = raw_mol[0] + frcyl = Chem.MolFromSmarts('C1(O)C(O)C(CO)OC1(CO)') + frcyl_idxs = mol.GetSubstructMatch(frcyl) + glcyl = Chem.MolFromSmarts('C1C(O)C(O)C(CO)OC1(O)') + glcyl_idxs = mol.GetSubstructMatch(glcyl) + Glcyl_dLabel = 98 + BC_glcyl, B_idx_glcyl = BCbond_4frag(glcyl_idxs,mol) #Getting B-C bond index in glc side + Frcyl_dLabel = 99 + BC_frcyl, B_idx_frcyl = BCbond_4frag(frcyl_idxs,mol) #Getting B-C bond index in frc side + + frags = Chem.FragmentOnBonds(mol, [BC_glcyl,BC_frcyl], dummyLabels=[(Glcyl_dLabel,Glcyl_dLabel),(Frcyl_dLabel,Frcyl_dLabel)]) + frag1, frag2 = Chem.GetMolFrags(frags, asMols=True) + for atom in frag1.GetAtoms(): + if atom.GetAtomicNum() == 5: + core = frag1 + linkerH = frag2 + break + else: + linkerH = frag1 + core = frag2 + linker = Chem.RemoveHs(linkerH) + + if linker.HasProp('pKaglcyl') == 0: + linker.SetProp('pKaglcyl',str(8.8)) + if linker.HasProp('pKafrcyl') == 0: + linker.SetProp('pKafrcyl',str(8.8)) +# suc_patt = list(frcyl_idxs + glcyl_idxs) +# suc_patt.append(B_idx_glcyl) +# suc_patt.append(B_idx_frcyl) +# B_idxs = [B_idx_glcyl, B_idx_frcyl] +# for i in B_idxs: +# for neigh in mol.GetAtomWithIdx(i).GetNeighbors(): +# if neigh.GetAtomicNum() == 8: +# if neigh.GetIdx() in suc_patt: +# continue +# else: +# suc_patt.append(neigh.GetIdx()) +# core_coords = [] +# suc_patt.sort() +# for idx in suc_patt: +# core_coords.append([mol.GetAtomWithIdx(idx).GetAtomicNum(),coordinates[idx]]) + +# return core,linker,core_coords + return linker + +#def +# for xyzfile in xyzfiles: +# file = directory / xyzfile +# atoms, charge_read, coordinates = x2m.read_xyz_file(file) +# chrg = -2 +# if xyzfile == 'cmplx113.xyz': +# chrg = 0 +# elif xyzfile == 'cmplx114.xyz': +# chrg = -1 +# raw_mol = x2m.xyz2mol(atoms, coordinates, charge=chrg) +# Chem.SanitizeMol(raw_mol[0]) +# new_core, new_linkHs, core_xyz = core_linker_frag(raw_mol[0],coordinates) +# new_link = Chem.RemoveHs(new_linkHs) +# +# new_link.SetProp('pKaglcyl',str(8.8)) +# new_link.SetProp('pKafrcyl',str(8.8)) +# +# linkers.append(new_link) +# cores.append(new_core) +# cmplxs.append(raw_mol[0]) +# cmplxs_xyz.append(coordinates) + +#def linker_sanity_OK(mol,pos): #Functions already included in crossover.py as linker_OK +# j = 0 +# if pos == 'middle': +# for atom in mol.GetAtoms(): +# if atom.GetAtomicNum() == 0 and atom.GetIsotope == 96: +# j += 1 +# if atom.GetAtomicNum() == 0 and atom.GetIsotope == 97: +# j += 1 +# if j == 2: +# return True +# elif j < 2: +# return False +# +# elif pos == 'glcyl_side': +# for atom in mol.GetAtoms(): +# if atom.GetAtomicNum() == 0 and atom.GetIsotope == 98: +# j += 1 +# if atom.GetAtomicNum() == 0 and atom.GetIsotope == 97: +# j += 1 +# if j == 2: +# return True +# elif j < 2: +# return False +# +# elif pos == 'frcyl_side': +# for atom in mol.GetAtoms(): +# if atom.GetAtomicNum() == 0 and atom.GetIsotope == 99: +# j += 1 +# if atom.GetAtomicNum() == 0 and atom.GetIsotope == 96: +# j += 1 +# if j == 2: +# return True +# elif j < 2: +# return False + +def linker_crossover_OK(mol): + i = 0 + j = 0 + dummies = [] + for atom in mol.GetAtoms(): + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98: + dummies.append(atom.GetIdx()) + #print('Atom idx and N:',atom.GetAtomicNum(),atom.GetIdx()) + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + if neigh.GetIsAromatic() == True and neigh.IsInRing() == True: + i += 1 + #print('Value of i =',i) + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99: + dummies.append(atom.GetIdx()) + #print('Atom idx and N:',atom.GetAtomicNum(),atom.GetIdx()) + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + if neigh.GetIsAromatic() == True and neigh.IsInRing() == True: + j += 1 + #print('Value of j =',j) + + #print('Dummies',len(dummies)) + if i == 1 and j == 1 and mol.GetNumAtoms() > 18 and len(dummies) == 2: + return True + else: + return False + +def tweezer_classification(mol,side): + """ + Function to classify how the boronic groups are bonded to the linker. The types 0, 1, and 2 means that + the boronic groups are part of a PBA molecule in positions ortho, meta, or para, respectively. If the boronic + group is directly bonded to the backbone of the linker, this side is classified as type 3. + Input + mol: Rdkit molecule with the dummy atoms as *98 and *99 + side: Strings "Glc" or "Frc" to indicate which side of the tweezer classify + Output + idx: 0, 1, 2, or 3 + : tuple list of atoms with the coincidences for the past + """ + mol.UpdatePropertyCache() + #Chem.GetSymmSSSR(mol) + #print("Mol to classify:",Chem.MolToSmiles(mol)) + + oPBA_glcyl_SMARTS = ['[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R,#7X4+]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([#8][#6X4&H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1', \ + '[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R,#7X4+]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([#8][#6X4&H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1]1(-[98*])'] + mPBA_glcyl_SMARTS = ['[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([#8][#6X4&H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1,#7R1]~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1', \ + '[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([#8][#6X4&H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[98*])~[#6R1,#7R1]1'] + pPBA_glcyl_SMARTS = ['[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([#8][#6X4H&3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]1'] + fPBA_glcyl_SMARTS = ['[#6R3,#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1](-[98*])', \ + '[#6R3,#6R2,#7X3R2,#16R2]~[#6R3,#6R2,#7X3R2,#16R2]~[#6R1,#7R1,#16R1]~[#6R1](-[98*])'] + + oPBA_frcyl_SMARTS = ['[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4H3])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R,NX4+]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([O][CX4;H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1', \ + '[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4H3])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R,NX4+]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([O][CX4;H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1]1(-[99*])'] + mPBA_frcyl_SMARTS = ['[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4H3])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([O][CX4;H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1', \ + '[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4H3])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([O][CX4;H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]1'] + pPBA_frcyl_SMARTS = ['[#6!H3!$([#6X4](F)(F)F)!$([#6X3]=[#8X1])!$([#6!R][#6X3!R](=[#8X1])[H1,#8X2H,#6X4H3])!$([#6!R][#6X3!R&H1]=[#8])!$([#6!R][#7X3H2!R]),#7!$([#7X3;H2,O2])!$([N+]([O-])(=O))!$([#7][#6X3]=[#8X1])!$([#7!R][#6!R][#6X3](=[#8X1])[#8]),#8!$([O][CX4;H3]),#16!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1+]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]1'] + fPBA_frcyl_SMARTS = ['[#6R3,#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1](-[99*])', \ + '[#6R3,#6R2,#7X3R2,#16R2]~[#6R3,#6R2,#7X3R2,#16R2]~[#6R1,#7R1,#16R1]~[#6R1](-[99*])'] + + mPBA_glcyl_SMARTS2 = ['[98*]-[#6R1]1~[#6R1,#7R1]~[#6R1,#7R1,#7+R1](-[#6])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1'] + #'[98*]-[#6R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1,#7+](-[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3])])~[#6R1,#7R1]1'] + #'[#6!H3]-[#7+]-1=[#6]-[#6](-[98*])=[#6]-[#6]=[#6]-1'] + pPBA_glcyl_SMARTS2 = ['[98*]-[#6R1]1~[#6R1,#7R1]~[#6R1,#7R1][#6R1,#7R1,#7+R1](-[#6])~[#6R1,#7R1]~[#6R1,#7R1]1' ,\ + '[#6]-[#7+]-1=[#6]-[#6]=[#6](-[98*])-[#6]=[#6]-1'] + + pPBA_frcyl_SMARTS2 = ['[99*]-[#6R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1+](-[#6!H3!$([#6X4](F)(F)F)!$([CX3]=[OX1])!$([C][CX3!R]=[OX1])!$([C][NX3!R])])~[#6R1,#7R1]~[#6R1,#7R1]1'] + # '[99*]-[#6R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1,#7+](-[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3])])~[#6R1,#7R1]1', \ + # '[#6!H3]-[#7+0]-1=[#6]-[#6](-[99*])=[#6]-[#6]=[#6]-1'] + + subs_glcyl_side = [oPBA_glcyl_SMARTS, mPBA_glcyl_SMARTS, pPBA_glcyl_SMARTS, fPBA_glcyl_SMARTS]#, mPBA_glcyl_SMARTS2, pPBA_glcyl_SMARTS2] + subs_frcyl_side = [oPBA_frcyl_SMARTS, mPBA_frcyl_SMARTS, pPBA_frcyl_SMARTS, fPBA_frcyl_SMARTS]#, pPBA_frcyl_SMARTS2] + + if side == 'Glc': + for idx,sub_glcyl in enumerate(subs_glcyl_side): + for smarts_sub in sub_glcyl: + patt = Chem.MolFromSmarts(smarts_sub) + #patt.UpdatePropertyCache() + #print('Glcyl side:',idx,mol.HasSubstructMatch(patt)) + smiles = Chem.MolToSmiles(mol) + if mol.HasSubstructMatch(patt): + #print(mol.GetSubstructMatch(patt)) + if idx == 4: + print("Pyridum Glcyl",idx,smiles,Chem.MolToSmiles(patt)) + idx = 1 + if idx == 5: + print("Pyridum Glcyl",idx,smiles,Chem.MolToSmiles(patt)) + idx = 2 + return idx, mol.GetSubstructMatch(patt) + elif side == 'Frc': + for idx,sub_frcyl in enumerate(subs_frcyl_side): + for smarts_sub in sub_frcyl: + patt = Chem.MolFromSmarts(smarts_sub) + #patt.UpdatePropertyCache() + #print('Frcyl side:',idx,mol.HasSubstructMatch(patt)) + smiles = Chem.MolToSmiles(mol) + if mol.HasSubstructMatch(patt): + if idx == 4: + print("Pyridium Frcyl",smiles,Chem.MolToSmiles(patt)) + idx = 3 + #print(mol.GetSubstructMatch(patt)) + return idx, mol.GetSubstructMatch(patt) + +if __name__ == "__main__": + + smiles = ['[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1', + '[98*]C1=C([C@H]2CC=CC3=C2CC2=C3CC3=C([99*])C=CC=C3C2)C=CN=C1F', + '[98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)C(=C)C3)C2)=C1', + '[98*]C1=CC=CC=C1[C@@H]1CC[C@@]2(C=C(C3=CC([99*])=CC=C3)CC2)C1', + '[98*]c1ccc([C@@H]2C=CC[C@]3(CC[C@@H](c4cccc([99*])c4)C(=C)C3)C2)cc1', + '[98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)C(=C)C3)C2)=C1', + '[98*]C1=CC=CC([C@H]2CCC3=C(CC4=CC5=C(C=C34)C([99*])=CC=C5)C2)=C1', + '[98*]C1=CC=CC(/C=C2/CC[C@]3(CC[C@@H](C4=CC([99*])=CC=C4)CC3)C2)=C1', + '[98*]C1=CC=CC(/C=C2/CCC[C@]23CC[C@@H](C2=CC([99*])=CC=C2)CC3)=C1', + '[98*]C1=CC=CC=C1C1=CC2=C(C(C3=CC([99*])=CC=C3)=CC=C2)C2=C1C=CC1=C2C=CC=C1', + '[98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)CC3)C2)=C1', + '[98*]C1=CC=CC2=C1C1=CC3=C(C=CC(C4=CC([99*])=CC=C4)=C3)C=C1CC2', + '[98*]C1=CC=CC([C@@H]2CC3=C(C=C4CC5=C(C=CC=C5[99*])CC4=C3)C2)=C1', + '[98*]C1=CC=CC=C1C1=CC2=C(C=C1)C1=C(C=CC=C1C1=CC([99*])=CC=C1)C2', + '[98*]C1=CC=CC2=C1CC1=C3C[C@H](C4=CC([99*])=CC=C4)CC3=CC=C1C2', + '[98*]C1=CC=CC([C@H]2C3=C(C=CC=C3)C3=C2C=CC(C2=CC([99*])=CC=C2)=C3)=C1', + '[98*]C1=CC=CC([C@@H]2C=CC3=C(CC4=C3CC3=C4C([99*])=CC=C3)C2)=C1', + '[98*]C1=CC=CC([C@H]2CC3=C(C=C4C[C@H](C5=CC([99*])=CC=C5)CC4=C3)C2)=C1', + '[98*]C1=CC=CC2=C1C1=C(C=CC3=C1C=CC(C1=CC([99*])=CC=C1)=C3)CC2', + '[98*]C1=CC=CC([C@@H]2CCC[C@H]([C@@H]3CCC[C@H](C4=CC([99*])=CC=C4)C3)C2)=C1', + '[98*]C1=CC=CC([C@H]2C=CC3=CC(C4=CC([99*])=CC=C4)=CC=C32)=C1', + '[98*]C1=CC=CC([C@H]2CCC3=C2C=CC2=CC4=C(C=C32)C([99*])=CC=C4)=C1', + '[98*]C1=CC=CC([C@H]2CC[C@]3(C=CC[C@H](C4=CC([99*])=CC=C4)C3)CC2)=C1', + '[98*]C1=CC=CC=C1C1=CCC2=C(C3=CC([99*])=CC=C3)C=CC3=CC=CC1=C23', + '[98*]C1=CC=CC=C1C1=C2CC=CC3=CC=C(C4=CC([99*])=CC=C4)C(=C32)C=C1', + '[98*]C1=CC=CC([C@@H]2C=CC3=C4CC5=C(C([99*])=CC=C5)C4=CC=C3C2)=C1', + '[98*]C1=CC=CC(C2=CC=CC3=C2C2=C(C=C(C4=CC([99*])=CC=C4)C=C2)C3)=C1', + '[98*]C1=CC=CC(C2=CC3=C(C=C2)CC2=C3C=C(C3=CC([99*])=CC=C3)C=C2)=C1', + '[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1', + '[98*]C1=CC=CC([C@@H]2C[C@@H]3CC[C@@H](C4=CC([99*])=CC=C4)C[C@@H]3C2)=C1', + '[98*]C1=CC=CC=C1C1=CC2=C(C=C1)C(C1=CC([99*])=CC=C1)=C1C=CC=CC1=C2', + '[98*]C1=CC=CC([C@@H]2C=CC3=C(C=C4C=CC5=C(C=CC=C5[99*])C4=C3)C2)=C1', + '[98*]C1=CC=CC([C@H]2CC[C@@H](CC3=CC([99*])=CC=C3)C[C@H]2C)=C1', + '[98*]C1=CC=CC(C2=CC3=C(C=C2)C=CC2=C3C3=C(C=C2)C(C2=CC([99*])=CC=C2)=CC=C3)=C1', + '[98*]C1=CC=CC(C2=CC=CC3=C2C2=C(C=C3)C(C3=CC([99*])=CC=C3)=CC=C2)=C1', + '[98*]C1=CC=CC([C@@H]2CC3=C(C=C4CC5=C(C=CC=C5[99*])CC4=C3)C2)=C1', + '[98*]C1=CC=CC([C@@H]2C=CC3=C(C2)C2=C(C=C3)C3=C(C=C2)C([99*])=CC=C3)=C1', + '[98*]C1=CC=CC2=C1C=C1C3=C(CC[C@@H](C4=CC([99*])=CC=C4)C3)CC1=C2', + '[98*]C1=CC=CC=C1C1=CC2=C(CC1)CC1=C2CC2=C1C=CC=C2[99*]', + '[98*]C1=CC=CC=C1C1=CC=CC2=C1CC1=C2C(C2=CC([99*])=CC=C2)=CC=C1', + '[98*]C1=CC=C(CCC2=CCC3=C(C[N+]4=CC=C([99*])C=C4)C=CC4=CC=CC2=C43)C=C1C=O', + '[98*]c1cnccc1[C@@H]1Cc2cc3c(cc2C1=O)Cc1c([99*])cccc1C3', + '[98*]c1cccc([S@@H]2C=Cc3c(ccc4c3Cc3cccc([99*])c3-4)C2)c1', + '[98*]C1=CC=CC([C@@H]2CCC[C@H]([C@@H]3CCC(=O)[C@@H](C4=CC([99*])=CC=C4)C3)C2)=C1', + '[98*]C1=CC=CC([SH]2CC[C@]23CC[C@H](C2=CC([99*])=CC=C2)C(=C)C3)=C1', + '[98*]C1=CC=CC([C@@H](C)CC[C@]2(C)C=CC[C@H](C[N+]3=CC=CC([99*])=C3F)C2)=C1', + '[98*]C1=CC=[N+](C[C@@H]2C=CC3=C(CC4=C3CC3=CC=CC([99*])=C34)C2)C=C1', + '[98*]C1=CC=C(C(=O)NCCC)[N+](C[C@H]2CC=CC3=C2CC2=C3CC3=C([99*])C=CC=C3C2)=C1', + '[98*]C1=CC=C[N+](CCC2=CC=CC3=CC(C[N+]4=CN=CC([99*])=C4)C(C(O)C#N)=C32)=C1', + '[98*]C1=CC=C(C(=O)NCCC)[N+](CC2=CC3=C(CC2)CC2=C3CC3=C([99*])C=CC=C32)=C1', + '[98*]C1=CC=C(C(=O)NCCC)[N+](C[C@@H]2CC[C@]3(CC[C@@H](C4=NC=C([99*])C=N4)CC3)C2)=C1', + '[98*]C1=CC=C(Br)C=C1[C@@H]1CC[C@@]2(C=C(C3=CC([99*])=CC=C3)C(=O)C2)C1', + '[98*]C1=CC=C([C@H](C#C)NC[C@H]2CC[C@H](SC3=C([99*])C(F)=CC=C3[N+](=O)[O-])C(=N)C2)C(NC(=O)C=C)=C1', + '[98*]C1=CC=CC([C@]2(F)CC3=CC4=C(C=C3C2)C[C@H](C[N+]2=CC([99*])=CC=C2C(=O)O)C4)=C1', + '[98*]C1=CC=CC([C@@H]2CC3=CC4=C(C=C3CN2)CC2=C([99*])C=CC=C2C4)=C1', + '[98*]C1=CC=C(C2=CC(Cl)=C3CC4=C(C3=C2)C(Br)=C(C[N+]2=CC([99*])=CC=C2C(=O)NCCC)C=C4)C(C(F)(F)F)=C1', + '[98*]C1=C([C@@H]2C=CC3=CC=C4C5=CC=CC([99*])=C5C=CC4=C3C2=O)C=CN=C1F', + '[98*]C1=C(C=O)C=CC2=C1CC1=C3C[C@H](C[N+]4=CC([99*])=CC=C4C(=O)O)CC3=CC=C1C2', + '[98*]C1=CC=CC([C@@H]2C=CC3=CC=C4C5=CC=CC([99*])=C5C=CC4=C3C2=O)=C1', + '[98*]C1=C(C(F)(F)F)C=CC2=C1C1=CC3=CC(C[N+]4=CC([99*])=CC=C4C(=O)O)=CC=C3C=C1CC2', + '[98*]C1=CC=C(C(=O)NCCC)[N+](C[C@H]2CC[C@@H](CC3=NC(C(=O)O)=CC=C3[99*])C[C@H]2C)=C1', + '[98*]C1=C(C=O)C=CC2=C1CC1=C3C[C@H](C[N+]4=CC([99*])=CC=C4C(=O)O)CC3=CC=C1C2', + '[98*]C1=CC=C(C(=O)NCCC)[N+](C[C@@H]2CC[C@]3(CC[C@@H](C4=NC=C([99*])C=N4)CC3)C2)=C1', + '[98*]C1=CC=C(CCC2=CCC3=C(C[N+]4=CC=C([99*])C=C4)C=CC4=CC=CC2=C43)C=C1C=O', + '[98*]C1=CC=C(C(=O)NCCC)[N+](CC2=CC3=C(CC2)CC2=C3CC3=C([99*])C=CC=C32)=C1', + '[98*]C1=CC=C(CCC2=CCC3=C(C[N+]4=CC=C([99*])C=C4)C=CC4=CC=CC2=C43)C=C1C=O', + 'C[NH+](C)Cc1ccc(cc1[99*])-c1ccc2cccc3C(=CCc1c23)c1ccccc1[98*]' + #'[98*]C1=C(F)C(=[N+]([O-])[O-])/C(=[S+]/[H])C([C@@H]2C=CC3=C(C=C4CC5=C(C(F)=C(N)C=C5[99*])C4=C3C(=O)O)C2)=C1', + ] + molecules = [Chem.MolFromSmiles(mol) for mol in smiles] + for idx,mol in enumerate(molecules): + print('Glcy side',idx) + idx_glcyl, patt_glcyl = tweezer_classification(mol,'Glc') + print('idx_glcyl=',idx_glcyl,'patt_glcyl=',patt_glcyl) + print('Frcyl side',idx) + idx_frcyl, patt_frcyl = tweezer_classification(mol,'Frc') + print('idx_frcyl=',idx_frcyl,'patt_frcyl=',patt_frcyl) + + diff --git a/GA_Sucrose-DBA_tweezer.py b/GA_Sucrose-DBA_tweezer.py new file mode 100644 index 0000000..6ab4a5f --- /dev/null +++ b/GA_Sucrose-DBA_tweezer.py @@ -0,0 +1,561 @@ +import heapq +import random +import shutil +from pathlib import Path +from typing import List + +import numpy as np +import submitit +from rdkit import Chem +from scipy.stats import rankdata +from tabulate import tabulate + +import crossover4DBA as co +import filters +#import mutate as mu +#from catalyst import ts_scoring +from Gibbs_Reaction_Free_Energy import Free_energy_scoring +from Gibbs_Reaction_Free_Energy.utils import Individual +from sa import neutralize_molecules, sa_target_score_clipped, calculateScore +import os +from DBA_GA_utils import core_linker_frag, dummy2BO2, tweezer_classification +from Score_function import score_function +from dba_mututation import DBA_mutation + +SLURM_SETUP = { + "slurm_partition": "FULL", + "timeout_min": 500, + "slurm_array_parallelism": 16, +} + + +def slurm_scoring(sc_function, population, ids, cpus_per_task=4, cleanup=False): + """Evaluates a scoring function for population on SLURM cluster + + Args: + sc_function (function): Scoring function which takes molecules and id (int,int) as input + population (List): List of rdkit Molecules + ids (List of Tuples of Int): Index of each molecule (Generation, Individual) + + Returns: + List: List of results from scoring function + """ + executor = submitit.AutoExecutor( + folder="scoring_tmp", + slurm_max_num_timeout=0, + #cluster="debug" + ) + executor.update_parameters( + name=f"sc_g{ids[0][0]}", + cpus_per_task=cpus_per_task, + tasks_per_node=1, + #slurm_mem_per_cpu="6GB", + slurm_mem="300GB", + timeout_min=SLURM_SETUP["timeout_min"], + slurm_partition=SLURM_SETUP["slurm_partition"], + slurm_array_parallelism=SLURM_SETUP["slurm_array_parallelism"], + ) + #job_env = submitit.JobEnviroment() + #ntasks = job_env.num_tasks + #os.environ[] + args = [cpus_per_task for p in population] + jobs = executor.map_array(sc_function, population, ids, args) + + results = [ + catch(job.results, handle=lambda e: (np.nan, np.nan)) for job in jobs + ] # catch submitit exceptions and return same output as scoring function (np.nan, None) for (energy, geometry) + if cleanup: + shutil.rmtree("scoring_tmp") + return results + + +def catch(func, *args, handle=lambda e: e, **kwargs): + try: + return func(*args, **kwargs) + except Exception as e: + print(e) + return handle(e) + + +def make_initial_population(population_size, directory, rand=True): #Here I should use my implementation with xyz files to Chem.Mol + if rand: + sample = heapq.nlargest(population_size, os.listdir(directory), key=lambda L: random.random()) + else: + sample = os.listdir(directory) + population = [core_linker_frag(directory,xyzfile) for xyzfile in sample] + + return population + + +def calculate_normalized_fitness(scores): + sum_scores = sum(scores) + normalized_fitness = [score / sum_scores for score in scores] + + return normalized_fitness + + +def calculate_fitness(scores, minimization=False, selection="roulette", selection_pressure=None): + if minimization: + scores = [-s for s in scores] + if selection == "roulette": + fitness = scores + elif selection == "rank": + scores = [float("-inf") if np.isnan(x) else x for x in scores] # works for minimization + ranks = rankdata(scores, method="ordinal") + n = len(ranks) + if selection_pressure: + fitness = [ + 2 - selection_pressure + (2 * (selection_pressure - 1) * (rank - 1) / (n - 1)) + for rank in ranks + ] + else: + fitness = [r / n for r in ranks] + else: + raise ValueError( + f"Rank-based ('rank') or roulette ('roulette') selection are available, you chose {selection}." + ) + + return fitness + + +def make_mating_pool(population, fitness, mating_pool_size): + mating_pool = [] + for i in range(mating_pool_size): + mating_pool.append(random.choices(population, weights=fitness, k=1)[0]) + return mating_pool + + +def reproduce(mating_pool, population_size, mutation_rate, molecule_filter, generation): + new_population = [] + counter = 0 + while len(new_population) < population_size: + if random.random() > mutation_rate: + parent_A = random.choice(mating_pool) + parent_B = random.choice(mating_pool) + tempnew_child = co.crossover(parent_A.rdkit_mol, parent_B.rdkit_mol) + if co.mol_OK(tempnew_child) and co.DBA_crossover_OK(tempnew_child): + idx_glcyl, glcylpatt = tweezer_classification(tempnew_child,'Glc') + idx_frcyl, frcylpatt = tweezer_classification(tempnew_child,'Frc') + new_child = DBA_mutation(tempnew_child, + idx_glcyl,glcylpatt, + idx_frcyl,frcylpatt + ) + if new_child != None: + idx = (generation, counter) + counter += 1 + new_child = Individual(rdkit_mol=new_child, idx=idx) + new_population.append(new_child) + else: + parent = random.choice(mating_pool) + try: + idx_glcyl, glcylpatt = tweezer_classification(parent.rdkit_mol,'Glc') + idx_frcyl, frcylpatt = tweezer_classification(parent.rdkit_mol,'Frc') + except: + print(f'WARNING: The molecule {parent.smiles} could not be classified for mutation operation. mutated_child = None.') + mutated_child = None + else: + mutated_child = DBA_mutation(parent.rdkit_mol, + idx_glcyl, glcylpatt, + idx_frcyl, frcylpatt, + ) + if mutated_child != None: + idx = (generation, counter) #Here idx is a string and is printed like (0, 1) + counter += 1 #for the second individual (1) in the firs generation (0) + mutated_child = Individual( #GALC change 20/02/24 + rdkit_mol=mutated_child, + idx=idx, + ) + new_population.append(mutated_child) + return new_population + + +def sanitize(population, population_size, prune_population): + if prune_population: + sanitized_population = [] + for ind in population: + if ind.smiles not in [si.smiles for si in sanitized_population]: + sanitized_population.append(ind) + else: + sanitized_population = population + + sanitized_population.sort( + key=lambda x: float("inf") if np.isnan(x.score) else x.score + ) # np.nan is highest value, works for minimization of score + + new_population = sanitized_population[:population_size] + return new_population # selects individuals with lowest values + + +def reweigh_scores_by_sa(population: List[Chem.Mol], scores: List[float]) -> List[float]: + """Reweighs scores with synthetic accessibility score + :param population: list of RDKit molecules to be re-weighted + :param scores: list of docking scores + :return: list of re-weighted docking scores + """ + sa_scores = [sa_target_score_clipped(p) for p in population] + return sa_scores, [ + ns * sa for ns, sa in zip(scores, sa_scores) + ] # rescale scores and force list type + #I should understand and decide if the scores should be already weigthed at this point, or + #or make the weigthing at this point. GALC 20/02/24. + +def print_results(population, fitness, generation): + print(f"\nGeneration {generation+1}", flush=True) + print( + tabulate( + [ + [ind.idx, fit, ind.score, ind.energy, ind.LogP, ind.pKa_max, ind.sa_score, ind.smiles] + for ind, fit in zip(population, fitness) + ], + headers=[ #Modify here to include the new terms in the fitness function. GALC change 20/02/24 + "idx", + "normalized fitness", + "score", + "Free Energy", + "LogP", + "pKa max", + "sa score", + "smiles", + ], + ), + flush=True, + ) + + +def GA(args): + ( + population_size, + #file_name, + molecules_directory, + scoring_function, + generations, + mating_pool_size, + mutation_rate, + scoring_args, + prune_population, + seed, + minimization, + selection_method, + selection_pressure, + molecule_filters, + path, + ) = args + + np.random.seed(seed) + random.seed(seed) + + generations_file = Path(path) / "generations.gen" + generations_list = [] + + molecules = make_initial_population(population_size, molecules_directory, rand=True) + + #print(len(smiles)) + #molecules = [Chem.MolFromSmiles(mol) for mol in smiles] #Here write the function of ligands assigning the values of pKa + #for mol in molecules: + # mol.SetProp('pKaglcyl',str(8.8)) + # mol.SetProp('pKafrcyl',str(8.8)) + + + # write starting popultaion + pop_file = Path(path) / "starting_pop.smi" + with open(str(generations_file.resolve()), "w+") as f: + f.writelines([str(Chem.MolToSmiles(m) for m in molecules)]) + + #for molecule in molecules: + # print(Chem.MolToSmiles(molecule,kekuleSmiles=True)) + + ids = [(0, i) for i in range(len(molecules))] + results = slurm_scoring(scoring_function, molecules, ids, cpus_per_task=38) + #results = [] + #for i in range(population_size): + # results.append([np.random.uniform(low=-15, high=3), + # np.random.uniform(low=1, high=5) + # ]) + + energies = [] + LogPs = [] + for res in results: + energies.append(res[0][0]) + LogPs.append(res[0][1]) + + #energies = [res[0] for res in results] + #LogPs = [res[1] for res in results] + + pKas_max = [] + for mol in molecules: + pKa1 = float(mol.GetProp('pKaglcyl')) + pKa2 = float(mol.GetProp('pKafrcyl')) + if pKa1 < pKa2: + pKas_max.append(pKa2) + else: + pKas_max.append(pKa1) + + mols4SA = [dummy2BO2(mol) for mol in molecules] + mols_neutral = neutralize_molecules(mols4SA) + sa_scores = [] + for mol in mols_neutral: + temp_sascore = calculateScore(mol) + sa_scores.append(temp_sascore) + + scores = score_function(energies,LogPs,pKas_max,sa_scores) + #prescores = [energy - 100 for energy in energies] + #sa_scores, scores = reweigh_scores_by_sa(neutralize_molecules(molecules), prescores) + + population = [ + Individual( + idx=idx, + rdkit_mol=mol, + score=score, + energy=energy, + LogP=logp, + pKa_max=pka_max, + sa_score=sa_score, + ) + for idx, mol, score, energy, logp, pka_max ,sa_score in zip( + ids, molecules, scores, energies, LogPs, pKas_max, sa_scores + ) + ] + population = sanitize(population, population_size, False) + + fitness = calculate_fitness( + [ind.score for ind in population], + minimization, + selection_method, + selection_pressure, + ) + fitness = calculate_normalized_fitness(fitness) + + score_best = 1000 + count_score_best= 0 + for ind in population: + if ind.score < score_best: + score_best = ind.score + + print_results(population, fitness, -1) + print("Generation, score_best, count_score_best") + print(0, score_best, count_score_best) + + for generation in range(generations): + if count_score_best > 10: + print("GA converged. count_best_score =",count_score_best) + break + + mating_pool = make_mating_pool(population, fitness, mating_pool_size) + + new_population = reproduce( + mating_pool, + population_size-mating_pool_size, + mutation_rate, + molecule_filters, + generation + 1, + ) + + #for mol in new_population: + # print(mol.smiles) + + new_results = slurm_scoring( + scoring_function, + [ind.rdkit_mol for ind in new_population], + [ind.idx for ind in new_population], + cpus_per_task=38 + ) + #new_results = [] + #for i in range(len(new_population)): + # new_results.append([np.random.uniform(low=-15, high=3), + # np.random.uniform(low=1, high=5) + # ]) + + new_energies = [] + new_LogPs = [] + for res in new_results: + new_energies.append(res[0][0]) + new_LogPs.append(res[0][1]) + + #new_energies = [res[0] for res in new_results] + #new_LogPs = [res[1] for res in new_results] + + + new_pKas_max = [] + for new_mol in new_population: + new_mol_rdkit = new_mol.rdkit_mol + pKa1 = float(new_mol_rdkit.GetProp('pKaglcyl')) + pKa2 = float(new_mol_rdkit.GetProp('pKafrcyl')) + if pKa1 < pKa2: + new_pKas_max.append(pKa2) + else: + new_pKas_max.append(pKa1) + + mols4SA = [dummy2BO2(new_mol.rdkit_mol) for new_mol in new_population] + new_mols_neutral = neutralize_molecules(mols4SA) + new_sa_scores = [calculateScore(new_mol_c0) for new_mol_c0 in new_mols_neutral] + new_scores = score_function(new_energies,new_LogPs,new_pKas_max,new_sa_scores) + + #new_prescores = [energy - 100 for energy in new_energies] + #new_sa_scores, new_scores = reweigh_scores_by_sa( + # neutralize_molecules([ind.rdkit_mol for ind in new_population]), + # new_prescores, + #) + + for ind, score, energy, logp, pka_max, sa_score in zip( + new_population, + new_scores, + new_energies, + new_LogPs, + new_pKas_max, + new_sa_scores, + ): + ind.score = score + ind.energy = energy + ind.LogP = logp + ind.pKa_max = pka_max + ind.sa_score = sa_score + + population = sanitize(population + new_population, population_size, prune_population) + + fitness = calculate_fitness( + [ind.score for ind in population], + minimization, + selection_method, + selection_pressure, + ) + fitness = calculate_normalized_fitness(fitness) + + generations_list.append([ind.idx for ind in population]) + print_results(population, fitness, generation) + + score_best_new = 1000 + + for ind in population: + if ind.score < score_best_new: + score_best_new = ind.score + + if score_best_new < score_best: + score_best = score_best_new + count_score_best = 0 + else: + count_score_best += 1 + + print("Generation, score_best, count_score_best") + print(generation+1, score_best, count_score_best) + + + with open(str(generations_file.resolve()), "w+") as f: + f.writelines(str(generations_list)) + + +if __name__ == "__main__": + + package_directory = Path(__file__).parent.resolve() + print(package_directory) + + co.average_size = 40.022840038202613 + co.size_stdev = 4.230907997270275 + population_size = 32 + molecules_directory = package_directory / "linkers32_4tunning" + #file_name = package_directory / "ZINC_amines.smi" + scoring_function = Free_energy_scoring + generations = 50 + mating_pool_size = round(population_size*0.5) + mutation_rate = 0.8 + scoring_args = None + prune_population = True + + from datetime import datetime + t = datetime.now().time() + seconds = int((t.hour * 60 + t.minute) * 60 + t.second) + seed = seconds + print('seed=',seed) + + minimization = True + selection_method = "rank" + selection_pressure = 1.8 + molecule_filters = filters.get_molecule_filters( + ["MBH"], package_directory / "filters/alert_collection.csv" + ) + # file_name = argv[-1] + + path = "." + + args = [ + population_size, + #file_name, + molecules_directory, + scoring_function, + generations, + mating_pool_size, + mutation_rate, + scoring_args, + prune_population, + seed, + minimization, + selection_method, + selection_pressure, + molecule_filters, + path, + ] + + # Run GA + GA(args) + +#smiles = ['[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1', +# '[98*]C1=C([C@H]2CC=CC3=C2CC2=C3CC3=C([99*])C=CC=C3C2)C=CN=C1F', +# '[98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)C(=C)C3)C2)=C1', +# '[98*]C1=CC=CC=C1[C@@H]1CC[C@@]2(C=C(C3=CC([99*])=CC=C3)CC2)C1', +# '[98*]c1ccc([C@@H]2C=CC[C@]3(CC[C@@H](c4cccc([99*])c4)C(=C)C3)C2)cc1', +# '[98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)C(=C)C3)C2)=C1', +# '[98*]C1=CC=CC([C@H]2CCC3=C(CC4=CC5=C(C=C34)C([99*])=CC=C5)C2)=C1', +# '[98*]C1=CC=CC(/C=C2/CC[C@]3(CC[C@@H](C4=CC([99*])=CC=C4)CC3)C2)=C1', +# '[98*]C1=CC=CC(/C=C2/CCC[C@]23CC[C@@H](C2=CC([99*])=CC=C2)CC3)=C1', + # '[98*]C1=CC=CC=C1C1=CC2=C(C(C3=CC([99*])=CC=C3)=CC=C2)C2=C1C=CC1=C2C=CC=C1', + # '[98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)CC3)C2)=C1', + # '[98*]C1=CC=CC2=C1C1=CC3=C(C=CC(C4=CC([99*])=CC=C4)=C3)C=C1CC2', +# '[98*]C1=CC=CC([C@@H]2CC3=C(C=C4CC5=C(C=CC=C5[99*])CC4=C3)C2)=C1', +# '[98*]C1=CC=CC=C1C1=CC2=C(C=C1)C1=C(C=CC=C1C1=CC([99*])=CC=C1)C2', +# '[98*]C1=CC=CC2=C1CC1=C3C[C@H](C4=CC([99*])=CC=C4)CC3=CC=C1C2', +# '[98*]C1=CC=CC([C@H]2C3=C(C=CC=C3)C3=C2C=CC(C2=CC([99*])=CC=C2)=C3)=C1', + # '[98*]C1=CC=CC([C@@H]2C=CC3=C(CC4=C3CC3=C4C([99*])=CC=C3)C2)=C1', + # '[98*]C1=CC=CC([C@H]2CC3=C(C=C4C[C@H](C5=CC([99*])=CC=C5)CC4=C3)C2)=C1', + # '[98*]C1=CC=CC2=C1C1=C(C=CC3=C1C=CC(C1=CC([99*])=CC=C1)=C3)CC2', + # '[98*]C1=CC=CC([C@@H]2CCC[C@H]([C@@H]3CCC[C@H](C4=CC([99*])=CC=C4)C3)C2)=C1', + # '[98*]C1=CC=CC([C@H]2C=CC3=CC(C4=CC([99*])=CC=C4)=CC=C32)=C1', + # '[98*]C1=CC=CC([C@H]2CCC3=C2C=CC2=CC4=C(C=C32)C([99*])=CC=C4)=C1', + # '[98*]C1=CC=CC([C@H]2CC[C@]3(C=CC[C@H](C4=CC([99*])=CC=C4)C3)CC2)=C1', + # '[98*]C1=CC=CC=C1C1=CCC2=C(C3=CC([99*])=CC=C3)C=CC3=CC=CC1=C23', + # '[98*]C1=CC=CC=C1C1=C2CC=CC3=CC=C(C4=CC([99*])=CC=C4)C(=C32)C=C1', + # '[98*]C1=CC=CC([C@@H]2C=CC3=C4CC5=C(C([99*])=CC=C5)C4=CC=C3C2)=C1', + # '[98*]C1=CC=CC(C2=CC=CC3=C2C2=C(C=C(C4=CC([99*])=CC=C4)C=C2)C3)=C1', + # '[98*]C1=CC=CC(C2=CC3=C(C=C2)CC2=C3C=C(C3=CC([99*])=CC=C3)C=C2)=C1', + # '[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1', + # '[98*]C1=CC=CC([C@@H]2C[C@@H]3CC[C@@H](C4=CC([99*])=CC=C4)C[C@@H]3C2)=C1', + # '[98*]C1=CC=CC=C1C1=CC2=C(C=C1)C(C1=CC([99*])=CC=C1)=C1C=CC=CC1=C2', + # '[98*]C1=CC=CC([C@@H]2C=CC3=C(C=C4C=CC5=C(C=CC=C5[99*])C4=C3)C2)=C1', + # '[98*]C1=CC=CC([C@H]2CC[C@@H](CC3=CC([99*])=CC=C3)C[C@H]2C)=C1', + # '[98*]C1=CC=CC(C2=CC3=C(C=C2)C=CC2=C3C3=C(C=C2)C(C2=CC([99*])=CC=C2)=CC=C3)=C1', + # '[98*]C1=CC=CC(C2=CC=CC3=C2C2=C(C=C3)C(C3=CC([99*])=CC=C3)=CC=C2)=C1', + # '[98*]C1=CC=CC([C@@H]2CC3=C(C=C4CC5=C(C=CC=C5[99*])CC4=C3)C2)=C1', + # '[98*]C1=CC=CC([C@@H]2C=CC3=C(C2)C2=C(C=C3)C3=C(C=C2)C([99*])=CC=C3)=C1', + # '[98*]C1=CC=CC2=C1C=C1C3=C(CC[C@@H](C4=CC([99*])=CC=C4)C3)CC1=C2', + # '[98*]C1=CC=CC=C1C1=CC2=C(CC1)CC1=C2CC2=C1C=CC=C2[99*]', + # '[98*]C1=CC=CC=C1C1=CC=CC2=C1CC1=C2C(C2=CC([99*])=CC=C2)=CC=C1', + # '[98*]C1=CC=C(CCC2=CCC3=C(C[N+]4=CC=C([99*])C=C4)C=CC4=CC=CC2=C43)C=C1C=O', + # '[98*]c1cnccc1[C@@H]1Cc2cc3c(cc2C1=O)Cc1c([99*])cccc1C3', + # '[98*]c1cccc([S@@H]2C=Cc3c(ccc4c3Cc3cccc([99*])c3-4)C2)c1', + # '[98*]C1=CC=CC([C@@H]2CCC[C@H]([C@@H]3CCC(=O)[C@@H](C4=CC([99*])=CC=C4)C3)C2)=C1', + # '[98*]C1=CC=CC([SH]2CC[C@]23CC[C@H](C2=CC([99*])=CC=C2)C(=C)C3)=C1', + # '[98*]C1=CC=CC([C@@H](C)CC[C@]2(C)C=CC[C@H](C[N+]3=CC=CC([99*])=C3F)C2)=C1', + # '[98*]C1=CC=[N+](C[C@@H]2C=CC3=C(CC4=C3CC3=CC=CC([99*])=C34)C2)C=C1', + # '[98*]C1=CC=C(C(=O)NCCC)[N+](C[C@H]2CC=CC3=C2CC2=C3CC3=C([99*])C=CC=C3C2)=C1', + # '[98*]C1=CC=C[N+](CCC2=CC=CC3=CC(C[N+]4=CN=CC([99*])=C4)C(C(O)C#N)=C32)=C1', + # '[98*]C1=CC=C(C(=O)NCCC)[N+](CC2=CC3=C(CC2)CC2=C3CC3=C([99*])C=CC=C32)=C1', + # '[98*]C1=CC=C(C(=O)NCCC)[N+](C[C@@H]2CC[C@]3(CC[C@@H](C4=NC=C([99*])C=N4)CC3)C2)=C1', + # '[98*]C1=CC=C(Br)C=C1[C@@H]1CC[C@@]2(C=C(C3=CC([99*])=CC=C3)C(=O)C2)C1', + # '[98*]C1=CC=CC([C@]2(F)CC3=CC4=C(C=C3C2)C[C@H](C[N+]2=CC([99*])=CC=C2C(=O)O)C4)=C1', + # '[98*]C1=CC=CC([C@@H]2CC3=CC4=C(C=C3CN2)CC2=C([99*])C=CC=C2C4)=C1', + # '[98*]C1=CC=C(C2=CC(Cl)=C3CC4=C(C3=C2)C(Br)=C(C[N+]2=CC([99*])=CC=C2C(=O)NCCC)C=C4)C(C(F)(F)F)=C1', + # '[98*]C1=C([C@@H]2C=CC3=CC=C4C5=CC=CC([99*])=C5C=CC4=C3C2=O)C=CN=C1F', + # '[98*]C1=C(C=O)C=CC2=C1CC1=C3C[C@H](C[N+]4=CC([99*])=CC=C4C(=O)O)CC3=CC=C1C2', + # '[98*]C1=CC=CC([C@@H]2C=CC3=CC=C4C5=CC=CC([99*])=C5C=CC4=C3C2=O)=C1', + # '[98*]C1=C(C(F)(F)F)C=CC2=C1C1=CC3=CC(C[N+]4=CC([99*])=CC=C4C(=O)O)=CC=C3C=C1CC2', + # '[98*]C1=CC=C(C(=O)NCCC)[N+](C[C@H]2CC[C@@H](CC3=NC(C(=O)O)=CC=C3[99*])C[C@H]2C)=C1', + # 'C[NH+](C)Cc1ccc(cc1[99*])-c1ccc2cccc3C(=CCc1c23)c1ccccc1[98*]' + # ] diff --git a/GA_catalyst.py b/GA_catalyst.py deleted file mode 100644 index 966bb8e..0000000 --- a/GA_catalyst.py +++ /dev/null @@ -1,360 +0,0 @@ -import heapq -import random -import shutil -from pathlib import Path -from typing import List - -import numpy as np -import submitit -from rdkit import Chem -from scipy.stats import rankdata -from tabulate import tabulate - -import crossover as co -import filters -import mutate as mu -from catalyst import ts_scoring -from catalyst.utils import Individual -from sa import neutralize_molecules, sa_target_score_clipped - -SLURM_SETUP = { - "slurm_partition": "kemi1", - "timeout_min": 30, - "slurm_array_parallelism": 10, -} - - -def slurm_scoring(sc_function, population, ids, cpus_per_task=4, cleanup=False): - """Evaluates a scoring function for population on SLURM cluster - - Args: - sc_function (function): Scoring function which takes molecules and id (int,int) as input - population (List): List of rdkit Molecules - ids (List of Tuples of Int): Index of each molecule (Generation, Individual) - - Returns: - List: List of results from scoring function - """ - executor = submitit.AutoExecutor( - folder="scoring_tmp", - slurm_max_num_timeout=0, - ) - executor.update_parameters( - name=f"sc_g{ids[0][0]}", - cpus_per_task=cpus_per_task, - slurm_mem_per_cpu="1GB", - timeout_min=SLURM_SETUP["timeout_min"], - slurm_partition=SLURM_SETUP["slurm_partition"], - slurm_array_parallelism=SLURM_SETUP["slurm_array_parallelism"], - ) - args = [cpus_per_task for p in population] - jobs = executor.map_array(sc_function, population, ids, args) - - results = [ - catch(job.result, handle=lambda e: (np.nan, None)) for job in jobs - ] # catch submitit exceptions and return same output as scoring function (np.nan, None) for (energy, geometry) - if cleanup: - shutil.rmtree("scoring_tmp") - return results - - -def catch(func, *args, handle=lambda e: e, **kwargs): - try: - return func(*args, **kwargs) - except Exception as e: - print(e) - return handle(e) - - -def make_initial_population(population_size, file_name, random=True): - if random: - with open(file_name) as fin: - sample = heapq.nlargest(population_size, fin, key=lambda L: random.random()) - else: - with open(file_name) as fin: - sample = [smiles for smiles in fin][:population_size] - population = [Chem.MolFromSmiles(smi.rstrip()) for smi in sample] - - return population - - -def calculate_normalized_fitness(scores): - sum_scores = sum(scores) - normalized_fitness = [score / sum_scores for score in scores] - - return normalized_fitness - - -def calculate_fitness(scores, minimization=False, selection="roulette", selection_pressure=None): - if minimization: - scores = [-s for s in scores] - if selection == "roulette": - fitness = scores - elif selection == "rank": - scores = [float("-inf") if np.isnan(x) else x for x in scores] # works for minimization - ranks = rankdata(scores, method="ordinal") - n = len(ranks) - if selection_pressure: - fitness = [ - 2 - selection_pressure + (2 * (selection_pressure - 1) * (rank - 1) / (n - 1)) - for rank in ranks - ] - else: - fitness = [r / n for r in ranks] - else: - raise ValueError( - f"Rank-based ('rank') or roulette ('roulette') selection are available, you chose {selection}." - ) - - return fitness - - -def make_mating_pool(population, fitness, mating_pool_size): - mating_pool = [] - for i in range(mating_pool_size): - mating_pool.append(random.choices(population, weights=fitness, k=1)[0]) - return mating_pool - - -def reproduce(mating_pool, population_size, mutation_rate, molecule_filter, generation): - new_population = [] - counter = 0 - while len(new_population) < population_size: - if random.random() > mutation_rate: - parent_A = random.choice(mating_pool) - parent_B = random.choice(mating_pool) - new_child = co.crossover(parent_A.rdkit_mol, parent_B.rdkit_mol, molecule_filter) - if new_child != None: - idx = (generation, counter) - counter += 1 - new_child = Individual(rdkit_mol=new_child, idx=idx) - new_population.append(new_child) - else: - parent = random.choice(mating_pool) - mutated_child = mu.mutate(parent.rdkit_mol, 1, molecule_filter) - if mutated_child != None: - idx = (generation, counter) - counter += 1 - mutated_child = Individual( - rdkit_mol=mutated_child, - idx=idx, - ) - new_population.append(mutated_child) - return new_population - - -def sanitize(population, population_size, prune_population): - if prune_population: - sanitized_population = [] - for ind in population: - if ind.smiles not in [si.smiles for si in sanitized_population]: - sanitized_population.append(ind) - else: - sanitized_population = population - - sanitized_population.sort( - key=lambda x: float("inf") if np.isnan(x.score) else x.score - ) # np.nan is highest value, works for minimization of score - - new_population = sanitized_population[:population_size] - return new_population # selects individuals with lowest values - - -def reweigh_scores_by_sa(population: List[Chem.Mol], scores: List[float]) -> List[float]: - """Reweighs scores with synthetic accessibility score - :param population: list of RDKit molecules to be re-weighted - :param scores: list of docking scores - :return: list of re-weighted docking scores - """ - sa_scores = [sa_target_score_clipped(p) for p in population] - return sa_scores, [ - ns * sa for ns, sa in zip(scores, sa_scores) - ] # rescale scores and force list type - - -def print_results(population, fitness, generation): - print(f"\nGeneration {generation+1}", flush=True) - print( - tabulate( - [ - [ind.idx, fit, ind.score, ind.energy, ind.sa_score, ind.smiles] - for ind, fit in zip(population, fitness) - ], - headers=[ - "idx", - "normalized fitness", - "score", - "energy", - "sa score", - "smiles", - ], - ), - flush=True, - ) - - -def GA(args): - ( - population_size, - file_name, - scoring_function, - generations, - mating_pool_size, - mutation_rate, - scoring_args, - prune_population, - seed, - minimization, - selection_method, - selection_pressure, - molecule_filters, - path, - ) = args - - np.random.seed(seed) - random.seed(seed) - - generations_file = Path(path) / "generations.gen" - generations_list = [] - - molecules = make_initial_population(population_size, file_name, random=False) - - # write starting popultaion - pop_file = Path(path) / "starting_pop.smi" - with open(str(generations_file.resolve()), "w+") as f: - f.writelines([str(Chem.MolToSmiles(m) for m in molecules)]) - - ids = [(0, i) for i in range(len(molecules))] - results = slurm_scoring(scoring_function, molecules, ids) - energies = [res[0] for res in results] - geometries = [res[1] for res in results] - - prescores = [energy - 100 for energy in energies] - sa_scores, scores = reweigh_scores_by_sa(neutralize_molecules(molecules), prescores) - - population = [ - Individual( - idx=idx, - rdkit_mol=mol, - score=score, - energy=energy, - sa_score=sa_score, - structure=structure, - ) - for idx, mol, score, energy, sa_score, structure in zip( - ids, molecules, scores, energies, sa_scores, geometries - ) - ] - population = sanitize(population, population_size, False) - - fitness = calculate_fitness( - [ind.score for ind in population], - minimization, - selection_method, - selection_pressure, - ) - fitness = calculate_normalized_fitness(fitness) - - print_results(population, fitness, -1) - - for generation in range(generations): - mating_pool = make_mating_pool(population, fitness, mating_pool_size) - - new_population = reproduce( - mating_pool, - population_size, - mutation_rate, - molecule_filters, - generation + 1, - ) - - new_resuls = slurm_scoring( - scoring_function, - [ind.rdkit_mol for ind in new_population], - [ind.idx for ind in new_population], - ) - new_energies = [res[0] for res in new_resuls] - new_geometries = [res[1] for res in new_resuls] - - new_prescores = [energy - 100 for energy in new_energies] - new_sa_scores, new_scores = reweigh_scores_by_sa( - neutralize_molecules([ind.rdkit_mol for ind in new_population]), - new_prescores, - ) - - for ind, score, energy, sa_score, structure in zip( - new_population, - new_scores, - new_energies, - new_sa_scores, - new_geometries, - ): - ind.score = score - ind.energy = energy - ind.sa_score = sa_score - ind.structure = structure - - population = sanitize(population + new_population, population_size, prune_population) - - fitness = calculate_fitness( - [ind.score for ind in population], - minimization, - selection_method, - selection_pressure, - ) - fitness = calculate_normalized_fitness(fitness) - - generations_list.append([ind.idx for ind in population]) - print_results(population, fitness, generation) - - with open(str(generations_file.resolve()), "w+") as f: - f.writelines(str(generations_list)) - - -### ---------------------------------------------------------------------------------- - - -if __name__ == "__main__": - - package_directory = Path(__file__).parent.resolve() - - co.average_size = 8.0 # 14 24.022840038202613 - co.size_stdev = 4.0 # 8 4.230907997270275 - population_size = 8 - file_name = package_directory / "ZINC_amines.smi" - scoring_function = ts_scoring - generations = 5 - mating_pool_size = population_size - mutation_rate = 0.50 - scoring_args = None - prune_population = True - seed = 101 - minimization = True - selection_method = "rank" - selection_pressure = 1.5 - molecule_filters = filters.get_molecule_filters( - ["MBH"], package_directory / "filters/alert_collection.csv" - ) - # file_name = argv[-1] - - path = "." - - args = [ - population_size, - file_name, - scoring_function, - generations, - mating_pool_size, - mutation_rate, - scoring_args, - prune_population, - seed, - minimization, - selection_method, - selection_pressure, - molecule_filters, - path, - ] - - # Run GA - GA(args) diff --git a/Gibbs_Reaction_Free_Energy/CREST_CENSO_utils.py b/Gibbs_Reaction_Free_Energy/CREST_CENSO_utils.py new file mode 100644 index 0000000..0e4cb5a --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/CREST_CENSO_utils.py @@ -0,0 +1,451 @@ +import concurrent.futures +import os +import random +import shutil +import string +import subprocess +from datetime import datetime + +import numpy as np +from rdkit import Chem +#from LogP_OW import LogP_ow +from utils import hartree2kcalmol +R_gas = 1.98720425864083/1000 #kcal/mol.T units +#os.environ["SCRATCH"] = "/scratch/noexist/" +from make_structures import constrained_conformer_generation, BO32H + +from Neutralization_workflow import Tweezer_neutralization +import xyz2mol as x2m +import LogP_ow_utils + +def write_xyz_file4crest(fragment, name, destination="."): + number_of_atoms = fragment.GetNumAtoms() + symbols = [a.GetSymbol() for a in fragment.GetAtoms()] + conformers = fragment.GetConformers() + file_paths = [] + for i, conf in enumerate(conformers): + #crest_path = os.path.join(destination, f"crest_job") + crest_path = destination + #os.makedirs(crest_path) # I should not create any directory in this function + file_name = f"{name}.xyz" + file_path = os.path.join(crest_path, file_name) + with open(file_path, "w") as _file: + _file.write(str(number_of_atoms) + "\n") + _file.write(f"{Chem.MolToSmiles(fragment)}\n") + for atom, symbol in enumerate(symbols): + p = conf.GetAtomPosition(atom) + line = " ".join((symbol, str(p.x), str(p.y), str(p.z), "\n")) + _file.write(line) + file_paths.append(file_path) + return file_paths + +def write_input_toml4crest(CREST_OPTIONS, destination="."): + crest_path = os.path.join(destination, f"crest_job") + file_name = f"input.toml" + file_path = os.path.join(crest_path, file_name) + with open(file_path, "w") as _file: + _file.write('#This is a CREST input file\n') + _file.write(f'input="{CREST_OPTIONS.get("input")}"\n') + _file.write(f'threads={CREST_OPTIONS.get("threads")}\n') + _file.write(f'\n') + _file.write(f'#Metadynamics configuration\n') + _file.write(f'[calculation]\n') + _file.write(f'[[calculation.level]]\n') + _file.write(f'binary={CREST_OPTIONS.get("binary")}\n') + _file.write(f'method={CREST_OPTIONS.get("dyn_method")}\n') + _file.write(f'weight=1.0\n') + _file.write(f'charge={CREST_OPTIONS.get("charge")}\n') + _file.write(f'uhf={CREST_OPTIONS.get("uhf")}\n') + _file.write(f'gbsa={CREST_OPTIONS.get("gbsa")}\n') + _file.write(f'\n') + _file.write(f'#Optimization configuration\n') + _file.write(f'[[calculation.level]]\n') + _file.write(f'method={CREST_OPTIONS.get("opt_method")}\n') + _file.write(f'charge={CREST_OPTIONS.get("charge")}\n') + _file.write(f'uhf={CREST_OPTIONS.get("uhf")}\n') + _file.write(f'gbsa={CREST_OPTIONS.get("gbsa")}\n') + +def run_crest(args): + xyz_files, crest_cmd, numThreads, crest_version, name = args + print(f"running CREST for {name} on {numThreads} core(s) starting at {datetime.now()}") + cwd = os.path.dirname(xyz_files) + xyz_file = os.path.basename(xyz_files) + #user_modload = "module load user_modfiles;" + crest_modload = f"module load CREST/{crest_version};" + xtb_modload = "module load xtb/6.6.0;" + slurm_modules = " ".join([crest_modload, xtb_modload]) + cmd = f"{slurm_modules} crest-{crest_version} {xyz_file} {crest_cmd} | tee crest.out" #check here + os.environ["OMP_NUM_THREADS"] = f"{numThreads},1" + os.environ["MKL_NUM_THREADS"] = f"{numThreads}" + os.environ["OMP_STACKSIZE"] = "200G" + popen = subprocess.Popen( + cmd, + stdout=subprocess.PIPE, + stderr=subprocess.PIPE, + universal_newlines=True, + shell=True, + cwd=cwd, + ) + popen.communicate() + conf_ensemble_path = f'{cwd}/crest_conformers.xyz' + try: + f = open(conf_ensemble_path,'r') + print(f'{conf_ensemble_path} found.') + output, err = popen.communicate() + S_conf = read_S_conf(output, err) + if S_conf == None: + print(f"Error: S_conf not found.") + return None + else: + return conf_ensemble_path, S_conf + except FileNotFoundError: + print(f"Error: {conf_ensemble_path} not found.") + return None + +def read_S_conf(output, err): + if not "CREST terminated normally" in output: + raise Warning(err) + lines = output.splitlines() + S_conf = None + for l in lines: + if "ensemble entropy" in l: + S_conf = float(l.split()[8]) + return S_conf + +def run_censo(args): + conf_ensemble_path, censo_cmd, numThreads, destination, name = args + cwd = os.path.join(destination, f"censo_job") + os.makedirs(cwd) + conf_ensemble = os.path.basename(conf_ensemble_path) + src = f"{conf_ensemble_path}" + dst = f"{cwd}/{conf_ensemble}" + shutil.copy(src, dst) + print(f"censo sorting of {name} on {numThreads} core(s) starting at {datetime.now()}") + user_modload = "module load user_modfiles;" + censo_modload = "module load censo/1.2.0_HF-3c_glara;" + xtb_modload = "module load xtb/6.5.1;" + orca_modload = "module load ORCA/5.0.4;" + slurm_modules = " ".join([user_modload, censo_modload, orca_modload, xtb_modload]) + cmd = f"{slurm_modules} censo {censo_cmd} | tee censo.out" + os.environ["OMP_NUM_THREADS"] = f"{numThreads},1" + os.environ["MKL_NUM_THREADS"] = f"{numThreads}" + os.environ["OMP_STACKSIZE"] = "200G" + popen = subprocess.Popen( + cmd, + stdout=subprocess.PIPE, + stderr=subprocess.PIPE, + universal_newlines=True, + shell=True, + cwd=cwd, + ) + popen.communicate() + output, err = popen.communicate() + free_energy = read_free_energy(output, err) + #free_energy = np.random.uniform(0,1) + return free_energy, cwd + +def read_free_energy(output, err): + if not "CENSO all done!" in output: + raise Warning(err) + lines = output.splitlines() + energy = None + for l in lines: + if "<<==part1==" in l: + energy = float(l.split()[4]) + return energy + +def write_orca_inputs(args): + mol_conf = args[0] + destination = args[1] + solvent = args[2] + numThreads = args[3] + charge = args[4] + spin = args[5] + name = args[6] + + if solvent == "octanol": + path_orca_workdir = os.path.join(destination, "octanol") + os.makedirs(path_orca_workdir) + file_name = "G_octanol.inp" + orca_input_path = os.path.join(path_orca_workdir,file_name) + xyz_name = name + "_" + solvent + elif solvent == "water": + path_orca_workdir = os.path.join(destination, "water") + os.makedirs(path_orca_workdir) + file_name = "G_water.inp" + orca_input_path = os.path.join(path_orca_workdir,file_name) + xyz_name = name + "_" + solvent + + with open(orca_input_path, "w") as _file: + #_file.write(f"!Opt r2scan-3c VeryTightSCF NumFreq\n") + _file.write(f"!Opt xtb2 VeryTightSCF NumFreq alpb({solvent})\n") + _file.write(f'%base "Gibss_free_energy"\n') + _file.write(f'%pal nproc {numThreads}\n') + _file.write(f'end\n') + _file.write(f'%maxcore 10000\n') + #_file.write(f'%cpcm\n') + #_file.write(f'smd true\n') + #_file.write(f'SMDsolvent "{solvent}"\n') + #_file.write(f'end\n') + #_file.write(f'%geom\n') + #_file.write(f'maxiter 1000\n') + #_file.write(f'end\n') + _file.write(f'\n') + _file.write(f'* xyzfile {charge} {spin} {xyz_name}.xyz \n') + _file.write(f'\n') + + _ = write_xyz_file4crest(mol_conf, xyz_name, path_orca_workdir) + return orca_input_path + +def read_G_mol(output, err): + if not "****ORCA TERMINATED NORMALLY****" in output: + raise Warning(err) + lines = output.splitlines() + G_mol = None + for l in lines: + if "Final Gibbs free energy" in l: + G_mol = float(l.split()[5]) + return G_mol + +def molecular_free_energy( + mol, + solvent="h2o", + smiles=None, + mdtime="x0.6", + input=None, + name=None, + calc_LogP_OW=False, + cleanup=False, + numThreads=1, + crest_version='2.12' +): + #job_env = submitit.JobEnvironment() + #sbatch_id = job_env.job_id + #print("Slurm job id from CREST_CENSO_utils.py",sbatch_id) + + # check mol input + assert isinstance(mol, Chem.rdchem.Mol) + if mol.GetNumAtoms(onlyExplicit=True) < mol.GetNumAtoms(onlyExplicit=False): + raise Exception("Implicit Hydrogens") + conformers = mol.GetConformers() + n_confs = len(conformers) + if not conformers: + raise Exception("Mol is not embedded") + elif not conformers[-1].Is3D(): + raise Exception("Conformer is not 3D") + + if not name: + name = "tmp_" + "".join(random.choices(string.ascii_uppercase + string.digits, k=4)) + + # set SCRATCH if environmental variable + try: + scr_dir = os.environ["SCRATCH"] + except: + scr_dir = os.getcwd() + print(f"SCRATCH DIR = {scr_dir}") + + charge = Chem.GetFormalCharge(mol) + crest_destination = os.path.join(scr_dir, name, "crest_job") + os.makedirs(crest_destination) + xyz_files = write_xyz_file4crest(mol, + "crestmol", + crest_destination) + + # crest options + cmd_crest = "" + if crest_version == "3.0": + CREST_OPTIONS = { + "binary": str('"xtb"'), + "threads": numThreads, + "charge": charge, + "gbsa": solvent, + "dyn_method": str('"gfnff"'), + "opt_method": str('"gfn2"'), + #"mdtime": mdtime, + "uhf": 0, + "input": xyz_files, + } + write_input_toml4crest(CREST_OPTIONS, destination=os.path.join(scr_dir, name)) + else: + CREST_OPTIONS = { + "T": numThreads, + "chrg": charge, + "g": solvent, + "uhf": "0", + "mdtime": mdtime, + } + for key, value in CREST_OPTIONS.items(): + if value: + cmd_crest += f" --{key} {value}" + + workers = np.min([numThreads, n_confs]) + cpus_per_worker = numThreads // workers + #args = [(xyz_file, cmd, cpus_per_worker) for xyz_file in xyz_files] + + #args_crest = [(xyz_file, cmd_crest, cpus_per_worker, crest_version, name) for xyz_file in xyz_files] + args_crest = (xyz_files[0], cmd_crest, cpus_per_worker, crest_version, name) + +### RUNING CREST FOR CONFORMATIONAL SAMPLING AND ENSEMBLE GENERATION ### + #with concurrent.futures.ThreadPoolExecutor(max_workers=workers) as executor: + # crest_results = executor.map(run_crest, args_crest) + + crest_results = [run_crest(args_crest)] + + for path, s in crest_results: + path_confomer_ensemble = path + crest_S_conf = s +#censo options + CENSO_OPTIONS = { + "input": path_confomer_ensemble, + "solvent": solvent, + "charge": charge, + "balance": "on", + "part0": "on", + "thresholdpart0": 6.0, + "part1": "on", + "thresholdpart1": 4.0, + "part2": "off", + "thresholdpart2": 3.0, + "maxthreads":numThreads, + "omp":1, + "balance":"on", + } + + cmd_censo = "" + for key, value in CENSO_OPTIONS.items(): + if value: + cmd_censo += f" --{key} {value}" + + censo_destination=os.path.join(scr_dir, name) + #args_censo = [(path_confomer_ensemble, + # cmd_censo, + # cpus_per_worker, + # censo_destination, + # name)] + + args_censo = (path_confomer_ensemble, + cmd_censo, + cpus_per_worker, + censo_destination, + name) + +### RUNNING CENSO FOR CALCULATION OF BOLTZMANN AVERAGED MOLECULAR FREE ENERGY ### + #with concurrent.futures.ThreadPoolExecutor(max_workers=workers) as executor: + # censo_results = executor.map(run_censo, args_censo) + censo_results = [run_censo(args_censo)] + + for e, path in censo_results: + censo_free_energy = e + censo_dirpath = path + + src = f'{censo_dirpath}/coord.enso_best' + dst = f'{censo_dirpath}/coord_enso_best.tmol' + shutil.copy(src, dst) + xyz = f'{censo_dirpath}/coord_enso_best.xyz' + os.system(f"obabel {dst} -O {xyz}") + os.system(f"sed -i '2s/$/charge={charge}=/' {xyz}") + + core_filepath = os.path.join(censo_dirpath, "coord_enso_best.xyz") + atoms, charge_read, coordinates = x2m.read_xyz_file(core_filepath) + raw_mol = x2m.xyz2mol(atoms, coordinates, charge=charge_read) + mol_censo_best = raw_mol[0] + mol_censo_best = Chem.RemoveHs(mol_censo_best) + +# LogP calculation if required + LogP = 0 + if calc_LogP_OW: + + LogP_path = os.path.join(scr_dir, name, "LogP") + os.makedirs(LogP_path) + + src = f"{censo_dirpath}/coord.enso_best" + dst = f'{LogP_path}/coord_enso_best.tmol' + shutil.copy(src, dst) + xyz = f'{LogP_path}/coord_enso_best.xyz' + os.system(f"obabel {dst} -O {xyz}") + os.system(f"sed -i '2s/$/charge={charge}=/' {xyz}") + + core_filepath = os.path.join(LogP_path, "coord_enso_best.xyz") + atoms, charge_read, coordinates = x2m.read_xyz_file(core_filepath) + raw_mol = x2m.xyz2mol(atoms, coordinates, charge=charge_read) + core = raw_mol[0] + core = Chem.RemoveHs(core) + mol = Chem.MolFromSmiles(Chem.MolToSmiles(core)) + core4LogP = BO32H(core) + + if charge_read != 0: + neutral_mol = Tweezer_neutralization(Chem.MolToSmiles(mol)) + #neutral_smiles = neutralize_smiles([Chem.MolToSmiles(mol)]) + else: + neutral_mol = mol + linker_conformer=constrained_conformer_generation(core4LogP,neutral_mol,sucrose=False) + #linker_conformer = conformer_generation(neutral_mol) + charge4LogP = Chem.GetFormalCharge(linker_conformer) + + LogP_solvs = ["water","octanol"] + G4LogP = [] + #cpus_per_worker = numThreads // 2 + + #for LogP_solv in LogP_solvs: +### RUNNING ORCA OPTIMIZATIONS WITH WATER AND 1-OCTANOL SOLVENTS FOR LogP CALCULATION ### + args_LogP = [(linker_conformer, + solv, + LogP_path, + charge4LogP, + cpus_per_worker, + name) for solv in LogP_solvs] + #with concurrent.futures.ThreadPoolExecutor(max_workers=workers) as executor: + # logp_results = executor.map(LogP_ow, args_LogP) + + #logp_results = executor.map(LogP_ow, args_LogP) + #for e in logp_results: + # G4LogP.append(e) + + for arg_LogP in args_LogP: + G4LogP.append(LogP_ow_utils.LogP_ow(arg_LogP)) + #args_LogP = [(censo_dirpath, + # LogP_solvs[1], + # LogP_path, + # charge, + # cpus_per_worker, + # name)] + #with concurrent.futures.ThreadPoolExecutor(max_workers=workers) as executor: + # logp_results = executor.map(LogP_ow, args_LogP) + + #for e in logp_results: + # G4LogP.append(e) + + LogP = -(G4LogP[1] - G4LogP[0])*hartree2kcalmol/(2.303*R_gas*298.15) + + # Clean up + if cleanup: + shutil.rmtree(name) + #print(censo_free_energy, crest_S_conf, LogP) + return censo_free_energy, crest_S_conf, LogP, mol_censo_best + +if __name__ == "__main__": + #linker_smi = '[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1' + linker_smi = 'CCCC' + smile = Chem.MolFromSmiles(linker_smi) + from make_structures import conformer_generation + mol = conformer_generation(smile) + #censo_dirpath = '/scratch/glara/000_000_free_ligand/censo' + #LogP_solvs = ["water","octanol"] + #LogP_path = '/scratch/glara/000_000_free_ligand/LogP' + #charge = -2 + #cpus_per_worker = 38 + #args = ([censo_dirpath, LogP_solvs[0], LogP_path, charge, cpus_per_worker]) + #LogP_ow(args) + + molecular_free_energy( + mol, + solvent="h2o", + smiles=None, + mdtime="x0.5", + input=None, + name="000_000_c4h12", + calc_LogP_OW=True, + cleanup=False, + numThreads=38, + crest_version='2.12' + ) diff --git a/Gibbs_Reaction_Free_Energy/Free_energy_scoring.py b/Gibbs_Reaction_Free_Energy/Free_energy_scoring.py new file mode 100644 index 0000000..5a3a783 --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/Free_energy_scoring.py @@ -0,0 +1,142 @@ +import copy +import os +import sys + +import numpy as np +from rdkit import Chem + +free_energy_dir = os.path.dirname(__file__) +sys.path.append(free_energy_dir) + +from make_structures import constrained_conformer_generation, free_ligand_conformer_generation, conformer_generation +from utils import hartree2kcalmol +from CREST_CENSO_utils import molecular_free_energy +import xyz2mol as x2m + +suc_core_file = os.path.join(free_energy_dir, "Sucrose_core_dummies.mol") +suc_core = Chem.MolFromMolFile(suc_core_file, removeHs=False, sanitize=True) +sucrose_S_conf = (12.513341 + 9.805273 + 12.519072)/3 #Sconf in cal/mol.K units. Values from 80 ps for sampling + #using the -entropy keyword from crest. +sucrose_free_energy = ((-1297.5253819)+(-1297.5252573)+(-1297.5257083))/3 #Molecular free energies from censo part1 and r2scan-3c + #Values from 80 ps for metadynamics sampling. +cluster4H2O_free_energy = ((-305.6843641)+(-305.6843772)+(-305.6843547))/3 #Molecular free energies from censo part1 and r2scan-3c + #Values from 80 ps of metadynamics sampling. +R_gas = 1.985877534/1000 #kcal/mol.T units +Temp = 298.15 #K +H2ONormalConcentration = 55.34 #Normal concentration of water + +def Free_energy_scoring(linker, idx=(0, 0), ncpus=1, cleanup=False): + """Calculates reaction free energy in kcal/mol between products(DBA-Suc + 4H_2O) and + reactants (DBA + Suc) + + Args: + linker (rdkit.Mol): Molecule containing one tertiary amine + n_confs (int, optional): Nubmer of confomers used for embedding. Defaults to 10. + cleanup (bool, optional): Clean up files after calculation. + Defaults to False, needs to be False to work with submitit. + + Returns: + Tuple: Contains energy difference, Geom of complex and Geom of free ligand + """ + + # Embed Complex. Here Perform the conformer generation for the complex. + # Pending, add the options used for the conformer generation. + try: + complex_3d = constrained_conformer_generation( + mol=linker, + core=suc_core, + sucrose=True, + #numConfs=n_confs, + #pruneRmsThresh=0.1, + #force_constant=1e12, + ) + except Exception as e: + print(f"Could not generate the constrained conformer for complex {idx[0]:03d}_{idx[1]:03d}_complex: {e}") + return np.nan, np.nan + + try: + complex_free_energy, complex_S_conf, _, censo_best = molecular_free_energy( + complex_3d, + solvent="h2o", + smiles=None, + name=f"{idx[0]:03d}_{idx[1]:03d}_complex", + calc_LogP_OW=False, + mdtime="x0.02", + #input=os.path.join(catalyst_dir, "input_files/constr.inp"), + numThreads=ncpus, + cleanup=cleanup, + ) + except Exception as e: + print(f"Error calculating the free energy and S_conf for {idx[0]:03d}_{idx[1]:03d}_complex: {e}") + return np.nan, np.nan + + #atoms, charge_read, coordinates = x2m.read_xyz_file("/scratch/glara/GA_DBA-Sucrose_job_75589/000_014_complex/censo_job/coord_enso_best.xyz") + #raw_mol = x2m.xyz2mol(atoms, coordinates, charge=charge_read) + #censo_best = raw_mol[0] + #censo_best = Chem.RemoveHs(censo_best) + + # Embed free ligand. Here Perform the conformer generation for the free ligand. + try: + tweezer_3d = free_ligand_conformer_generation( + mol=censo_best, + #pruneRmsThresh=0.1, + #force_constant=1e12, + ) + #tweezer_3d = conformer_generation(mol=linker) + except Exception as e: + print(f"Could not generate the constrained conformer for complex {idx[0]:03d}_{idx[1]:03d}_complex: {e}") + return np.nan, np.nan + + try: + tweezer_free_energy, tweezer_S_conf, LogP, _ = molecular_free_energy( + tweezer_3d, + solvent="h2o", + smiles=linker, + name=f"{idx[0]:03d}_{idx[1]:03d}_tweezer", + calc_LogP_OW=True, + mdtime="x0.02", + #input=os.path.join(catalyst_dir, "input_files/constr.inp"), + numThreads=ncpus, + cleanup=cleanup, + ) + except Exception as e: + print(f"Error calculating the free energy and S_conf for {idx[0]:03d}_{idx[1]:03d}_tweezer: {e}") + return np.nan, np.nan + + # Calculate reaction free energy including conformational entropy + ds = (complex_S_conf - tweezer_S_conf - sucrose_S_conf)*Temp/1000 + cluster4H2O_Gcorrected = cluster4H2O_free_energy - R_gas*Temp/hartree2kcalmol*np.log(H2ONormalConcentration/4) + dg = (complex_free_energy + cluster4H2O_Gcorrected - tweezer_free_energy - sucrose_free_energy) * hartree2kcalmol + Delta_Gibbs = dg - ds + + # Add the function to calculate the solvation free energy difference between octanol + #and water using the censo best conformer for the free ligand. + + #Delta_Gibbs = np.random.uniform(low=-16, high=5) + #LogP = np.random.uniform(low=-4, high=10) + #print("Reaction Free Energy (kcal/mol) =",Delta_Gibbs) + #print("LogP_o/w =",LogP) + + if Delta_Gibbs < -30.0: + Delta_Gibbs = -30.0 + elif Delta_Gibbs > 1.0: + Delta_Gibbs = 1.0 + + if LogP < -3.0: + LogP = -3.0 + elif LogP > 6.0: + LogP = 6.0 + + return Delta_Gibbs, LogP + +if __name__ == "__main__": + #linker_smi = '[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1' + #linker_smi = '[98*]C1=C([C@H]2CC=CC3=C2CC2=C3CC3=C([99*])C=CC=C3C2)C=CN=C1F' + #linker_smi = '[98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)C(=C)C3)C2)=C1' + #linker_smi = '[98*]C1=CC=CC=C1[C@@H]1CC[C@@]2(C=C(C3=CC([99*])=CC=C3)CC2)C1' + #linker_smi = '[98*]c1ccc([C@@H]2C=CC[C@]3(CC[C@@H](c4cccc([99*])c4)C(=C)C3)C2)cc1' + linker_smi = '[98*]C1=CC(CCCC2=CC([99*])=CC=C2)=CC=C1' + #linker_smi = 'CCCC' + linker = Chem.MolFromSmiles(linker_smi) + #complex_conformer_generation(linker) + Free_energy_scoring(linker,ncpus=38,idx=(0,14)) diff --git a/Gibbs_Reaction_Free_Energy/LogP_ow_utils.py b/Gibbs_Reaction_Free_Energy/LogP_ow_utils.py new file mode 100644 index 0000000..4f9c25b --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/LogP_ow_utils.py @@ -0,0 +1,75 @@ +import concurrent.futures +import os +import random +import shutil +import string +import subprocess +from datetime import datetime + +import numpy as np +from rdkit import Chem + + +def write_xyz_file4xtb(args): + fragment, solvent, filename, destination = args + number_of_atoms = fragment.GetNumAtoms() + symbols = [a.GetSymbol() for a in fragment.GetAtoms()] + conformers = fragment.GetConformers() + solvent_dir = os.path.join(destination, solvent) + os.makedirs(solvent_dir) + file_name = f"{filename}.xyz" + file_path = os.path.join(solvent_dir, file_name) + for i, conf in enumerate(conformers): + with open(file_path, "w") as _file: + _file.write(str(number_of_atoms) + "\n") + _file.write(f"{Chem.MolToSmiles(fragment)}\n") + for atom, symbol in enumerate(symbols): + p = conf.GetAtomPosition(atom) + line = " ".join((symbol, str(p.x), str(p.y), str(p.z), "\n")) + _file.write(line) + return file_path + +def read_G_mol(output, err): + if not "normal termination" in err: + raise Warning(err) + lines = output.splitlines() + G_mol = None + for l in lines: + if "TOTAL FREE ENERGY" in l: + G_mol = float(l.split()[4]) + return G_mol + +def LogP_ow(args): + linker_conformer, solvent, LogP_dir, chrg, numThreads, name = args + + xtb_input_args = (linker_conformer, + solvent, + "mol4LogP", + LogP_dir) + path_xtb_input = write_xyz_file4xtb(xtb_input_args) + cwd = os.path.dirname(path_xtb_input) + xyz_file = os.path.basename(path_xtb_input) + + xtb_modload = "module load xtb/6.5.1;" + xtb_options = f"{xyz_file} --chrg {chrg} --alpb {solvent} --ohess tight --uhf 0 " + cmd_xtb = f"{xtb_modload} xtb {xtb_options} | tee xtb.out" + os.environ["OMP_NUM_THREADS"] = f"{numThreads},1" + os.environ["MKL_NUM_THREADS"] = f"{numThreads}" + os.environ["OMP_STACKSIZE"] = "200G" + print(f"calculating {name} G_{solvent} for LogP on {numThreads} core(s) starting at {datetime.now()}") + popen = subprocess.Popen( + cmd_xtb, + stdout=subprocess.PIPE, + stderr=subprocess.PIPE, + universal_newlines=True, + shell=True, + cwd=cwd, + ) + popen.communicate() + output, err = popen.communicate() + G_mol = read_G_mol(output, err) + if G_mol == None: + print(f"Error: Final Gibss free energy not found.") + return None + else: + return G_mol diff --git a/Gibbs_Reaction_Free_Energy/Neutralization_workflow.py b/Gibbs_Reaction_Free_Energy/Neutralization_workflow.py new file mode 100644 index 0000000..2e87fb2 --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/Neutralization_workflow.py @@ -0,0 +1,82 @@ +#!/usr/bin/env python +# coding: utf-8 + +from rdkit import Chem#, DataStructs +#from rdkit.Chem.Fraggle import FraggleSim +#from rdkit.Chem import Draw +#from rdkit.Chem import AllChem +#from rdkit.Chem import Descriptors +#from rdkit.Chem import rdmolops +#from rdkit.Chem import rdDepictor +#from rdkit import RDConfig +#from rdkit.Chem import rdFingerprintGenerator +#from rdkit.Geometry import Point3D +#from random import randrange +import copy + +#from rdkit import rdBase +#rdBase.DisableLog('rdApp.error') +from rdkit import RDLogger +RDLogger.DisableLog('rdApp.*') +import os + +from neutralize import neutralize_smiles + +def Tweezer_neutralization(smile): + neutral_smiles1 = neutralize_smiles([smile]) + mol2 = Chem.MolFromSmiles(neutral_smiles1[0]) + if Chem.GetFormalCharge(mol2) != 0: + rings_info = mol2.GetRingInfo() + B_smarts = Chem.MolFromSmarts("[#5-]") + N_smarts = Chem.MolFromSmarts("[#7R1+]") + N_matchs = mol2.GetSubstructMatches(N_smarts) + BC_pairs = [] + B_matches = [] + for B_match in mol2.GetSubstructMatches(B_smarts): + B_atom = mol2.GetAtomWithIdx(B_match[0]) + B_matches.append(B_match[0]) + for neigh in B_atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + BC_pairs.append([B_match[0],neigh.GetIdx()]) + BExclude = [] + for BC_pair in BC_pairs: + for N_match in N_matchs: + if rings_info.AreAtomsInSameRing(BC_pair[1],N_match[0]): + BExclude.append(BC_pair[0]) + BO_groups = [] + B_matches.sort(reverse=True) + for B_match in B_matches: + if B_match not in BExclude: + B_atom = mol2.GetAtomWithIdx(B_match) + O_atoms = [] + for neigh in B_atom.GetNeighbors(): + if neigh.GetAtomicNum() == 8: + O_atoms.append(neigh.GetIdx()) + O_atoms.sort(reverse=True) + BO_groups.append(O_atoms) + + em = Chem.RWMol(mol2) + em.BeginBatchEdit() + i = 0 + for B_match in B_matches: + if B_match not in BExclude: + Batom = em.GetAtomWithIdx(B_match) + Batom.SetFormalCharge(0) + em.RemoveAtom(BO_groups[i][0]) + i += 1 + em.CommitBatchEdit() + mol3 = em.GetMol() + if Chem.GetFormalCharge(mol3) != 0: + while Chem.GetFormalCharge(mol3) != 0: + Cl_anion = Chem.MolFromSmiles("[Cl-]") + Na_cation = Chem.MolFromSmiles("[Na+]") + if Chem.GetFormalCharge(mol3) < 0: + molfrag = Chem.CombineMols(mol3,Na_cation) + elif Chem.GetFormalCharge(mol3) > 0: + molfrag = Chem.CombineMols(mol3,Cl_anion) + mol3 = copy.deepcopy(molfrag) + return mol3 + else: + return mol3 + else: + return mol2 \ No newline at end of file diff --git a/Gibbs_Reaction_Free_Energy/Sucrose_core_dummies.mol b/Gibbs_Reaction_Free_Energy/Sucrose_core_dummies.mol new file mode 100644 index 0000000..e200f13 --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/Sucrose_core_dummies.mol @@ -0,0 +1,109 @@ + + RDKit 3D + + 49 52 0 0 0 0 0 0 0 0999 V2000 + -1.5157 0.0984 -0.0763 O 0 0 0 0 0 0 0 0 0 0 0 0 + -0.1078 0.0209 0.0728 C 0 0 2 0 0 0 0 0 0 0 0 0 + 0.2407 -0.9384 1.0237 O 0 0 0 0 0 0 0 0 0 0 0 0 + 0.3707 -0.3068 2.3114 C 0 0 2 0 0 0 0 0 0 0 0 0 + -0.3624 -1.1030 3.3701 C 0 0 0 0 0 0 0 0 0 0 0 0 + -1.7590 -1.0841 3.2621 O 0 0 0 0 0 0 0 0 0 0 0 0 + -0.0590 1.1560 2.1186 C 0 0 1 0 0 0 0 0 0 0 0 0 + 0.6147 1.9564 3.0562 O 0 0 0 0 0 0 0 0 0 0 0 0 + 0.3714 1.3350 0.6715 C 0 0 2 0 0 0 0 0 0 0 0 0 + -0.0389 2.4320 -0.0533 O 0 0 0 0 0 0 0 0 0 0 0 0 + 0.5629 -0.1251 -1.2866 C 0 0 0 0 0 0 0 0 0 0 0 0 + 0.1971 1.0006 -2.0417 O 0 0 0 0 0 0 0 0 0 0 0 0 + -2.2026 -1.0736 -0.4142 C 0 0 2 0 0 0 0 0 0 0 0 0 + -3.0055 -0.8397 -1.7097 C 0 0 1 0 0 0 0 0 0 0 0 0 + -4.2184 0.0495 -1.4609 C 0 0 2 0 0 0 0 0 0 0 0 0 + -5.0267 -0.5680 -0.3290 C 0 0 1 0 0 0 0 0 0 0 0 0 + -4.1465 -0.6467 0.9098 C 0 0 1 0 0 0 0 0 0 0 0 0 + -4.9639 -1.2216 2.0610 C 0 0 0 0 0 0 0 0 0 0 0 0 + -6.0963 -0.4311 2.2694 O 0 0 0 0 0 0 0 0 0 0 0 0 + -3.0233 -1.4853 0.6473 O 0 0 0 0 0 0 0 0 0 0 0 0 + -6.1728 0.1775 -0.0873 O 0 0 0 0 0 0 0 0 0 0 0 0 + -4.9627 0.1350 -2.6531 O 0 0 0 0 0 0 0 0 0 0 0 0 + -2.1862 -0.3891 -2.7513 O 0 0 0 0 0 0 0 0 0 0 0 0 + 0.4836 2.3442 -1.4517 B 0 0 2 0 0 0 0 0 0 0 0 0 + 1.9387 2.5090 -1.4918 O 0 0 0 0 0 0 0 0 0 0 0 0 + -6.9737 -0.2329 1.0913 B 0 0 1 0 0 0 0 0 0 0 0 0 + -7.6961 -1.4553 0.7367 O 0 0 0 0 0 0 0 0 0 0 0 0 + -8.1287 -1.8168 1.5139 H 0 0 0 0 0 0 0 0 0 0 0 0 + 2.1778 3.3696 -1.1396 H 0 0 0 0 0 0 0 0 0 0 0 0 + 0.2774 2.8538 2.9785 H 0 0 0 0 0 0 0 0 0 0 0 0 + -1.5878 0.3128 -2.4390 H 0 0 0 0 0 0 0 0 0 0 0 0 + -5.8083 0.5355 -2.4223 H 0 0 0 0 0 0 0 0 0 0 0 0 + -4.3666 -1.2408 2.9792 H 0 0 0 0 0 0 0 0 0 0 0 0 + -5.2125 -2.2687 1.8234 H 0 0 0 0 0 0 0 0 0 0 0 0 + -3.8089 0.3626 1.1862 H 0 0 0 0 0 0 0 0 0 0 0 0 + -5.2747 -1.6058 -0.6220 H 0 0 0 0 0 0 0 0 0 0 0 0 + -3.8807 1.0513 -1.1429 H 0 0 0 0 0 0 0 0 0 0 0 0 + -3.3854 -1.8208 -2.0209 H 0 0 0 0 0 0 0 0 0 0 0 0 + -1.5109 -1.9064 -0.5776 H 0 0 0 0 0 0 0 0 0 0 0 0 + 0.2563 -1.0352 -1.8146 H 0 0 0 0 0 0 0 0 0 0 0 0 + 1.6477 -0.2039 -1.1342 H 0 0 0 0 0 0 0 0 0 0 0 0 + 1.4748 1.2695 0.6948 H 0 0 0 0 0 0 0 0 0 0 0 0 + -1.1464 1.2609 2.2203 H 0 0 0 0 0 0 0 0 0 0 0 0 + -2.0176 -1.4086 2.3882 H 0 0 0 0 0 0 0 0 0 0 0 0 + 0.0349 -2.1278 3.3660 H 0 0 0 0 0 0 0 0 0 0 0 0 + -0.1055 -0.6751 4.3425 H 0 0 0 0 0 0 0 0 0 0 0 0 + 1.4341 -0.3110 2.5878 H 0 0 0 0 0 0 0 0 0 0 0 0 + -7.9612 1.0296 1.4239 R 0 0 0 0 0 0 0 0 0 0 0 0 + -0.2592 3.4811 -2.3519 R 0 0 0 0 0 0 0 0 0 0 0 0 + 2 1 1 6 + 1 13 1 0 + 2 3 1 0 + 2 9 1 0 + 2 11 1 0 + 3 4 1 0 + 4 5 1 0 + 4 7 1 0 + 4 47 1 1 + 5 6 1 0 + 5 45 1 0 + 5 46 1 0 + 6 44 1 0 + 7 8 1 0 + 7 9 1 0 + 7 43 1 6 + 8 30 1 0 + 9 10 1 0 + 9 42 1 1 + 10 24 1 0 + 11 12 1 0 + 11 40 1 0 + 11 41 1 0 + 12 24 1 0 + 13 14 1 0 + 13 20 1 0 + 13 39 1 6 + 14 15 1 0 + 14 23 1 0 + 14 38 1 6 + 15 16 1 0 + 15 22 1 0 + 15 37 1 1 + 16 17 1 0 + 16 21 1 0 + 16 36 1 6 + 17 18 1 0 + 17 20 1 0 + 17 35 1 1 + 18 19 1 0 + 18 33 1 0 + 18 34 1 0 + 19 26 1 0 + 21 26 1 0 + 22 32 1 0 + 23 31 1 0 + 24 25 1 0 + 25 29 1 0 + 26 27 1 0 + 27 28 1 0 + 26 48 1 1 + 24 49 1 6 +M CHG 2 24 -1 26 -1 +M ISO 2 48 98 49 99 +M END + diff --git a/Gibbs_Reaction_Free_Energy/__init__.py b/Gibbs_Reaction_Free_Energy/__init__.py new file mode 100644 index 0000000..e2b5b68 --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/__init__.py @@ -0,0 +1 @@ +from .Free_energy_scoring import * diff --git a/Gibbs_Reaction_Free_Energy/make_structures.py b/Gibbs_Reaction_Free_Energy/make_structures.py new file mode 100644 index 0000000..6c1e798 --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/make_structures.py @@ -0,0 +1,287 @@ +''' +Written by Gustavo Lara-Cruz 2024 +''' + +from rdkit import Chem +from rdkit.Chem import AllChem +#from rdkit.Geometry import Point3D +from rdkit.Chem import rdForceFieldHelpers +import copy + +def linker_core_bonding(core,linker): + """ + Function to bond the linker to sucrose taking into account the specific + side of the linker bonded to the core. The dummy *98 is for the extreme of the + linker bonded to the glucosyl side, and the dummy *99 is for the linker side + bonded to the fructosyl side. + """ + cm = Chem.CombineMols(core,linker) + dummies = [] + for atom in cm.GetAtoms(): + glcyl_side = 98 + frcyl_side = 99 + if atom.GetAtomicNum() == 0: + dummies.append(atom.GetIdx()) + if atom.GetIsotope() == glcyl_side: + dummies.append(atom.GetIdx()) + dummy_label = atom.GetIsotope() + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + C_glc_side = neigh.GetIdx() + elif neigh.GetAtomicNum() == 5: + B_glc_side = neigh.GetIdx() + elif atom.GetIsotope() == frcyl_side: + dummies.append(atom.GetIdx()) + dummy_label = atom.GetIsotope() + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + C_frc_side = neigh.GetIdx() + elif neigh.GetAtomicNum() == 5: + B_frc_side = neigh.GetIdx() + em = Chem.RWMol(cm) + em.BeginBatchEdit() + em.AddBond(C_glc_side,B_glc_side,Chem.rdchem.BondType.SINGLE) + em.AddBond(C_frc_side,B_frc_side,Chem.rdchem.BondType.SINGLE) + for dummy in dummies: + em.RemoveAtom(dummy) + em.CommitBatchEdit() + return em.GetMol() + +def constrained_conformer_generation(core,mol,sucrose=True): + mol.UpdatePropertyCache(strict=False) + Chem.SanitizeMol(mol) + + #cmplx_mut = linker_core_bonding(core, mol) + #cmplx_mut.UpdatePropertyCache(strict=False) + #cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True) + #Chem.SanitizeMol(cmplxh_mut) + + if sucrose: + cmplx_mut = linker_core_bonding(core, mol) + cmplx_mut.UpdatePropertyCache(strict=False) + cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True) + Chem.SanitizeMol(cmplxh_mut) + + suc_core_4patt = Chem.RWMol(core) + suc_core_4patt.BeginBatchEdit() + for atom in suc_core_4patt.GetAtoms(): + #print(atom.GetIdx(),atom.GetAtomicNum()) + if atom.GetAtomicNum() == 0: + #print('Print dummy atom',atom.GetIdx()) + suc_core_4patt.RemoveAtom(atom.GetIdx()) + suc_core_4patt.CommitBatchEdit() + Chem.SanitizeMol(suc_core_4patt) + suc_core_mol = suc_core_4patt.GetMol() + else: + suc_core_mol = Chem.AddHs(core, addCoords=True) + cmplx_mut = mol + cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True) + Chem.SanitizeMol(suc_core_mol) + Chem.SanitizeMol(cmplxh_mut) + + match_child = cmplxh_mut.GetSubstructMatch(suc_core_mol) + cmap = {match_child[i]:suc_core_mol.GetConformer().GetAtomPosition(i) for i in range(len(match_child))} + + if AllChem.EmbedMolecule(cmplxh_mut,randomSeed=0xf00d,coordMap=cmap,useRandomCoords=True) > -1: + ff = rdForceFieldHelpers.UFFGetMoleculeForceField(cmplxh_mut) + for atidx in match_child: + #print('atidx:',atidx) + ff.UFFAddPositionConstraint(atidx,0.05,200) + maxIters = 10 + while ff.Minimize(maxIts=1000) and maxIters>0: + maxIters -= 1 + return cmplxh_mut + elif AllChem.EmbedMolecule(cmplxh_mut,useRandomCoords=True) > -1: + return cmplxh_mut + else: + return None + + #for i, atom in enumerate(cmplxh_mut.GetAtoms()): + # positions = cmplxh_mut.GetConformer().GetAtomPosition(i) + # print(atom.GetSymbol(), positions.x, positions.y, positions.z) + +def dummy2BO3(mol): + """ + Function to convert the dummy atoms *98 and *99 into boronic groups + """ + dummy_glc = "[" + str(98) + "*]" + dummy_frc = "[" + str(99) + "*]" + ligBO3 = Chem.ReplaceSubstructs(mol, + Chem.MolFromSmiles(dummy_glc), + Chem.MolFromSmiles('[B-](O)(O)(O)'), + replaceAll=True) + + ligBO3_2 = Chem.ReplaceSubstructs(ligBO3[0], + Chem.MolFromSmiles(dummy_frc), + Chem.MolFromSmiles('[B-](O)(O)(O)'), + replaceAll=True) + return ligBO3_2[0] + +def BO32H(mol): + """ + Function to convert the dummy atoms *98 and *99 into boronic groups + """ + #ligBO2 = Chem.ReplaceSubstructs(mol, + # Chem.MolFromSmarts('[B-](O)(O)(O)'), + # Chem.MolFromSmiles('B'), + # replaceAll=True) + + ligBO2 = AllChem.DeleteSubstructs(mol, + Chem.MolFromSmarts('[B-](O)(O)(O)')) + return ligBO2 + +def BCbond_4frag(atoms_idx,mol): + """ + Function to get the B-C bond index. + """ + for idx in atoms_idx: + atom = mol.GetAtomWithIdx(idx) + if atom.GetAtomicNum() == 8: + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 5: + B_idx = neigh.GetIdx() + for B_neigh in neigh.GetNeighbors(): + if B_neigh.GetAtomicNum() == 6: + C_idx = B_neigh.GetIdx() + bond = mol.GetBondBetweenAtoms(B_idx, C_idx) + return bond.GetIdx(), B_idx + +def core_linker_frag(mol): + """ + Function to separate the sucrose core from the linker, marking the extremes of how the linker is bonded to + sucrose. The dummy *98 is for the extreme of the linker bonded to the glucosyl side, and the dummy *99 is for the linker side + bonded to the fructosyl side. + """ + + frcyl = Chem.MolFromSmarts('C1(O)C(O)C(CO)OC1(CO)') + frcyl_idxs = mol.GetSubstructMatch(frcyl) + glcyl = Chem.MolFromSmarts('C1C(O)C(O)C(CO)OC1(O)') + glcyl_idxs = mol.GetSubstructMatch(glcyl) + Glcyl_dLabel = 98 + BC_glcyl, B_idx_glcyl = BCbond_4frag(glcyl_idxs,mol) #Getting B-C bond index in glc side + Frcyl_dLabel = 99 + BC_frcyl, B_idx_frcyl = BCbond_4frag(frcyl_idxs,mol) #Getting B-C bond index in frc side + + frags = Chem.FragmentOnBonds(mol, [BC_glcyl,BC_frcyl], dummyLabels=[(Glcyl_dLabel,Glcyl_dLabel),(Frcyl_dLabel,Frcyl_dLabel)]) + frag1, frag2 = Chem.GetMolFrags(frags, asMols=True) + for atom in frag1.GetAtoms(): + if atom.GetAtomicNum() == 5: + core = frag1 + linkerH = frag2 + break + else: + linkerH = frag1 + core = frag2 + linker = Chem.RemoveHs(linkerH) + + return linker + +#def free_ligand_conformer_generation(mol): +# free_ligand = dummy2BO3(mol) +# free_ligand.UpdatePropertyCache(strict=False) +# Chem.SanitizeMol(free_ligand) +# free_ligandH = Chem.AddHs(free_ligand, addCoords=True) +# free_ligandH.UpdatePropertyCache(strict=False) +# Chem.SanitizeMol(free_ligandH) +# +# if AllChem.EmbedMolecule(free_ligandH,randomSeed=0xf00d,useRandomCoords=True) > -1: +# ff = rdForceFieldHelpers.UFFGetMoleculeForceField(free_ligandH) +# maxIters = 10 +# while ff.Minimize(maxIts=1000) and maxIters>0: +# maxIters -= 1 +# return free_ligandH +# elif AllChem.EmbedMolecule(free_ligandH,useRandomCoords=True) > -1: +# return free_ligandH +# else: +# return None + +def free_ligand_conformer_generation(mol): + core = core_linker_frag(mol) + + dummy_atoms = [] + for atom in core.GetAtoms(): + if atom.GetAtomicNum() == 0: + dummy_atoms.append(atom.GetIdx()) + + free_ligand = dummy2BO3(core) + free_ligandH = Chem.AddHs(free_ligand, addCoords=True) + free_ligandH.UpdatePropertyCache(strict=False) + Chem.SanitizeMol(free_ligandH) + + em = Chem.RWMol(core) + em.BeginBatchEdit() + for dummy in dummy_atoms: + em.RemoveAtom(dummy) + em.CommitBatchEdit() + template = em.GetMol() + + match_child = free_ligandH.GetSubstructMatch(template) + cmap = {match_child[i]:template.GetConformer().GetAtomPosition(i) for i in range(len(match_child))} + + if AllChem.EmbedMolecule(free_ligandH,randomSeed=0xf00d,coordMap=cmap,useRandomCoords=True) > -1: + ff = rdForceFieldHelpers.UFFGetMoleculeForceField(free_ligandH) + for atidx in match_child: + #print('atidx:',atidx) + ff.UFFAddPositionConstraint(atidx,0.05,200) + maxIters = 10 + while ff.Minimize(maxIts=1000) and maxIters>0: + maxIters -= 1 + return free_ligandH + elif AllChem.EmbedMolecule(free_ligandH,useRandomCoords=True) > -1: + return free_ligandH + else: + return None + +def conformer_generation(mol): + mol.UpdatePropertyCache(strict=False) + Chem.SanitizeMol(mol) + molH = Chem.AddHs(mol, addCoords=True) + molH.UpdatePropertyCache(strict=False) + Chem.SanitizeMol(molH) + + if AllChem.EmbedMolecule(molH,randomSeed=0xf00d,useRandomCoords=True) > -1: + ff = rdForceFieldHelpers.UFFGetMoleculeForceField(molH) + maxIters = 10 + while ff.Minimize(maxIts=1000) and maxIters>0: + maxIters -= 1 + return molH + elif AllChem.EmbedMolecule(free_ligandH,useRandomCoords=True) > -1: + return molH + else: + return None + + #for i, atom in enumerate(free_ligandH.GetAtoms()): + # positions = free_ligandH.GetConformer().GetAtomPosition(i) + # print(atom.GetSymbol(), positions.x, positions.y, positions.z) + +if __name__ == "__main__": + #linker_smi = '[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1.[Na+]' + #linker_smi = "[98*]c1c([H])c([H])c([H])c(C2=C([H])C([H])([H])c3c([H])c(-c4c([H])c([H])c([H])c([H])c4[99*])c([H])c([H])c32)c1[H].[Na+].[Na+]" + linker_smi = '[H]N=C(c1c([H])c([H])c([98*])c([H])[n+]1C([H])([H])C(=O)O[H])[C@@]1([H])Oc2c([H])c([H])c([H])c([H])c2C([H])([H])C1=C([H])C([H])=C(C#C[n+]1c([H])nc([H])c([99*])c1[H])C([H])([H])[H]' + linker = Chem.MolFromSmiles(linker_smi) + linker = Chem.RemoveHs(linker) + lnk_smarts = Chem.MolFromSmarts(Chem.MolToSmarts(linker)) + print(Chem.MolToSmiles(linker)) + #for i, atom in enumerate(linker.GetAtoms()): + # positions = free_ligandH.GetConformer().GetAtomPosition(i) + #print(atom.GetSymbol(),atom.GetIdx()) + #complex_conformer_generation(linker) + import xyz2mol as x2m + #import os + #print(os.getcwd()) + atoms, charge_read, coordinates = x2m.read_xyz_file("./Gibbs_Reaction_Free_Energy/cmplx_from_censo.xyz") + raw_mol = x2m.xyz2mol(atoms, coordinates, charge=charge_read) + core = raw_mol[0] + core = Chem.RemoveHs(core) + for i, atom in enumerate(core.GetAtoms()): + positions = core.GetConformer().GetAtomPosition(i) + print(atom.GetSymbol(), positions.x, positions.y, positions.z) + + #free_ligandH = free_ligand_conformer_generation(linker) + free_ligandH = free_ligand_conformer_generation(core) + #free_ligandH = constrained_conformer_generation(core,linker,sucrose=False,free_tweezer=True) + + print("free ligand") + for i, atom in enumerate(free_ligandH.GetAtoms()): + positions = free_ligandH.GetConformer().GetAtomPosition(i) + print(atom.GetSymbol(), positions.x, positions.y, positions.z) diff --git a/Gibbs_Reaction_Free_Energy/neutralize.json b/Gibbs_Reaction_Free_Energy/neutralize.json new file mode 100644 index 0000000..5472dcf --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/neutralize.json @@ -0,0 +1,11 @@ +[ + {"name": "Imidazoles", "reactant": "[n+;H]", "product": "n"}, + {"name": "Amines", "reactant": "[N+;!H0]", "product": "N"}, + {"name": "Carboxylic acids and alcohols", "reactant": "[$([O-]);!$([O-][#7])]", "product": "O"}, + {"name": "Thiols", "reactant": "[S-;X1]", "product": "S"}, + {"name": "Sulfonamides", "reactant": "[$([N-;X2]S(=O)=O)]", "product": "N"}, + {"name": "Enamines", "reactant": "[$([N-;X2][C,N]=C)]", "product": "N"}, + {"name": "Tetrazoles", "reactant": "[n-]", "product": "[nH]"}, + {"name": "Sulfoxides", "reactant": "[$([S-]=O)]", "product": "S"}, + {"name": "Amides", "reactant": "[$([N-]C=O)]", "product": "N"} +] diff --git a/Gibbs_Reaction_Free_Energy/neutralize.py b/Gibbs_Reaction_Free_Energy/neutralize.py new file mode 100644 index 0000000..21f6ff3 --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/neutralize.py @@ -0,0 +1,77 @@ +""" Functionality to neutralize molecules """ + +import copy +import json +from pathlib import Path +from typing import List, Tuple + +from rdkit import Chem + +from sascorer import calculateScore + +_neutralize_reactions = None + +package_directory = Path(__file__).parent.resolve() + + +def read_neutralizers(name="neutralize") -> List[Tuple[Chem.Mol, Chem.Mol]]: + filename = package_directory / f"{name}.json" + with open(filename) as json_file: + reactions = json.load(json_file) + neutralize_reactions = [] + for reaction in reactions: + n_s = reaction["name"] + r_s = reaction["reactant"] + p_s = reaction["product"] + r = Chem.MolFromSmarts(r_s) + p = Chem.MolFromSmiles(p_s, False) + assert r is not None and p is not None, "Either R or P is None" + neutralize_reactions.append((r, p)) + return neutralize_reactions + + +def neutralize_smiles(smiles: List[str]) -> List[str]: + """Neutralize a set of SMILES + :param smiles: a list of SMILES + """ + assert type(smiles) == list + + charged_molecules = [Chem.MolFromSmiles(s) for s in smiles] + neutral_molecules = neutralize_molecules(charged_molecules) + return [Chem.MolToSmiles(m) for m in neutral_molecules] + + +def neutralize_molecules(charged_molecules: List[Chem.Mol]) -> List[Chem.Mol]: + """Neutralize a set of molecules + :param charged_molecules: list of (possibly) charged molecules + :return: list of neutral molecules + """ + assert type(charged_molecules) == list + global _neutralize_reactions + if _neutralize_reactions is None: + _neutralize_reactions = read_neutralizers() + + neutral_molecules = [] + for c_mol in charged_molecules: + mol = copy.deepcopy(c_mol) + mol.UpdatePropertyCache() + Chem.rdmolops.FastFindRings(mol) + assert mol is not None + for reactant_mol, product_mol in _neutralize_reactions: + while mol.HasSubstructMatch(reactant_mol): + rms = Chem.ReplaceSubstructs(mol, reactant_mol, product_mol) + if rms[0] is not None: + mol = rms[0] + mol.UpdatePropertyCache() + Chem.rdmolops.FastFindRings(mol) + neutral_molecules.append(mol) + return neutral_molecules + + +if __name__ == "__main__": + s_q = "c1ccccc1C(C(=O)[O-])c2ccccc2" + s_q = "c1cccc(c12)cc(cc2)C[NH+]([NH3+])C(=O)[NH3+]" + s_n = neutralize_smiles([s_q]) + + print("Q: ", s_q, calculateScore(Chem.MolFromSmiles(s_q))) + print("N: ", s_n, calculateScore(Chem.MolFromSmiles(s_n[0]))) diff --git a/Gibbs_Reaction_Free_Energy/sascorer.py b/Gibbs_Reaction_Free_Energy/sascorer.py new file mode 100644 index 0000000..6f3e541 --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/sascorer.py @@ -0,0 +1,175 @@ +# +# calculation of synthetic accessibility score as described in: +# +# Estimation of Synthetic Accessibility Score of Drug-like Molecules based on Molecular Complexity and Fragment Contributions +# Peter Ertl and Ansgar Schuffenhauer +# Journal of Cheminformatics 1:8 (2009) +# http://www.jcheminf.com/content/1/1/8 +# +# several small modifications to the original paper are included +# particularly slightly different formula for marocyclic penalty +# and taking into account also molecule symmetry (fingerprint density) +# +# for a set of 10k diverse molecules the agreement between the original method +# as implemented in PipelinePilot and this implementation is r2 = 0.97 +# +# peter ertl & greg landrum, september 2013 +# + + +import math +import os.path as op +import pickle + +from rdkit import Chem +from rdkit.Chem import rdMolDescriptors + +_fscores = None + + +def readFragmentScores(name="fpscores"): + import gzip + + global _fscores + # generate the full path filename: + if name == "fpscores": + name = op.join(op.dirname(__file__), name) + _fscores = pickle.load(gzip.open("%s.pkl.gz" % name)) + outDict = {} + for i in _fscores: + for j in range(1, len(i)): + outDict[i[j]] = float(i[0]) + _fscores = outDict + + +def numBridgeheadsAndSpiro(mol, ri=None): + nSpiro = rdMolDescriptors.CalcNumSpiroAtoms(mol) + nBridgehead = rdMolDescriptors.CalcNumBridgeheadAtoms(mol) + return nBridgehead, nSpiro + + +def calculateScore(m): + if _fscores is None: + readFragmentScores() + + # fragment score + fp = rdMolDescriptors.GetMorganFingerprint( + m, 2 + ) # <- 2 is the *radius* of the circular fingerprint + fps = fp.GetNonzeroElements() + score1 = 0.0 + nf = 0 + for bitId, v in fps.items(): + nf += v + sfp = bitId + score1 += _fscores.get(sfp, -4) * v + score1 /= nf + + # features score + nAtoms = m.GetNumAtoms() + nChiralCenters = len(Chem.FindMolChiralCenters(m, includeUnassigned=True)) + ri = m.GetRingInfo() + nBridgeheads, nSpiro = numBridgeheadsAndSpiro(m, ri) + nMacrocycles = 0 + for x in ri.AtomRings(): + if len(x) > 8: + nMacrocycles += 1 + + sizePenalty = nAtoms**1.005 - nAtoms + stereoPenalty = math.log10(nChiralCenters + 1) + spiroPenalty = math.log10(nSpiro + 1) + bridgePenalty = math.log10(nBridgeheads + 1) + macrocyclePenalty = 0.0 + # --------------------------------------- + # This differs from the paper, which defines: + # macrocyclePenalty = math.log10(nMacrocycles+1) + # This form generates better results when 2 or more macrocycles are present + if nMacrocycles > 0: + macrocyclePenalty = math.log10(2) + + score2 = 0.0 - sizePenalty - stereoPenalty - spiroPenalty - bridgePenalty - macrocyclePenalty + + # correction for the fingerprint density + # not in the original publication, added in version 1.1 + # to make highly symmetrical molecules easier to synthetise + score3 = 0.0 + if nAtoms > len(fps): + score3 = math.log(float(nAtoms) / len(fps)) * 0.5 + + sascore = score1 + score2 + score3 + + # need to transform "raw" value into scale between 1 and 10 + min = -4.0 + max = 2.5 + sascore = 11.0 - (sascore - min + 1) / (max - min) * 9.0 + # smooth the 10-end + if sascore > 8.0: + sascore = 8.0 + math.log(sascore + 1.0 - 9.0) + if sascore > 10.0: + sascore = 10.0 + elif sascore < 1.0: + sascore = 1.0 + + return sascore + + +def processMols(mols): + print("smiles\tName\tsa_score") + for i, m in enumerate(mols): + if m is None: + continue + + s = calculateScore(m) + + smiles = Chem.MolToSmiles(m) + print(smiles + "\t" + m.GetProp("_Name") + "\t%3f" % s) + + +if __name__ == "__main__": + import sys + import time + + t1 = time.time() + readFragmentScores("fpscores") + t2 = time.time() + + suppl = Chem.SmilesMolSupplier(sys.argv[1]) + t3 = time.time() + processMols(suppl) + t4 = time.time() + + print( + "Reading took %.2f seconds. Calculating took %.2f seconds" % ((t2 - t1), (t4 - t3)), + file=sys.stderr, + ) + +# +# Copyright (c) 2013, Novartis Institutes for BioMedical Research Inc. +# All rights reserved. +# +# Redistribution and use in source and binary forms, with or without +# modification, are permitted provided that the following conditions are +# met: +# +# * Redistributions of source code must retain the above copyright +# notice, this list of conditions and the following disclaimer. +# * Redistributions in binary form must reproduce the above +# copyright notice, this list of conditions and the following +# disclaimer in the documentation and/or other materials provided +# with the distribution. +# * Neither the name of Novartis Institutes for BioMedical Research Inc. +# nor the names of its contributors may be used to endorse or promote +# products derived from this software without specific prior written permission. +# +# THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS +# "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT +# LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR +# A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT +# OWNER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, +# SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT +# LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, +# DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY +# THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT +# (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE +# OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. +# diff --git a/Gibbs_Reaction_Free_Energy/utils.py b/Gibbs_Reaction_Free_Energy/utils.py new file mode 100644 index 0000000..6f9614b --- /dev/null +++ b/Gibbs_Reaction_Free_Energy/utils.py @@ -0,0 +1,43 @@ +from dataclasses import dataclass, field + +from rdkit import Chem + +hartree2kcalmol = 627.5094740631 + + +@dataclass +class Individual: # I should add to this class the additional terms for the fitness function. #GALC change 20/02/24 + rdkit_mol: Chem.rdchem.Mol = field(repr=False, compare=False) #Here I will save the structure of the complex DBA.Suc + idx: str = field(default=None, compare=True, repr=True) + smiles: str = field(init=False, compare=True, repr=True) + score: float = field(default=None, repr=False, compare=False) + energy: float = field(default=None, repr=False, compare=False) + sa_score: float = field(default=None, repr=False, compare=False) + structure: tuple = field(default=None, compare=False, repr=False) #Here I will save the structure of the complex DBA.Suc + pKa_max: float = field(default=None, repr=False, compare=False) #The higher pKa of the tweezer + LogP: float = field(default=None, repr=False, compare=False)#Difference between the dot products of the free DBA and the DBA.Suc complex to measure how far is the position of the boronic groups in the free DBA respect the optimal bonding in the DBA.Suc complex. + + def __post_init__(self): + self.smiles = Chem.MolToSmiles(Chem.MolFromSmiles(Chem.MolToSmiles(self.rdkit_mol,kekuleSmiles=True))) + + +def read_xyz(content, element_symbols=False): + content = content.strip().split("\n") + del content[:2] + + atomic_symbols = [] + atomic_positions = [] + + for line in content: + line = line.split() + atomic_symbols.append(line[0]) + atomic_positions.append(list(map(float, line[1:]))) + + if element_symbols: + pt = Chem.GetPeriodicTable() + atomic_numbers = list() + for atom in atomic_symbols: + atomic_numbers.append(pt.GetAtomicNumber(atom)) + return atomic_numbers, atomic_positions + else: + return atomic_symbols, atomic_positions diff --git a/catalyst/utils.py b/Gibbs_Reaction_Free_Energy/utils_old.py similarity index 68% rename from catalyst/utils.py rename to Gibbs_Reaction_Free_Energy/utils_old.py index 3bd5d6f..66042fa 100644 --- a/catalyst/utils.py +++ b/Gibbs_Reaction_Free_Energy/utils_old.py @@ -6,14 +6,16 @@ @dataclass -class Individual: - rdkit_mol: Chem.rdchem.Mol = field(repr=False, compare=False) +class Individual: # I should add to this class the additional terms for the fitness function. #GALC change 20/02/24 + rdkit_mol: Chem.rdchem.Mol = field(repr=False, compare=False) #Here I will save the structure of the complex DBA.Suc idx: str = field(default=None, compare=True, repr=True) smiles: str = field(init=False, compare=True, repr=True) score: float = field(default=None, repr=False, compare=False) energy: float = field(default=None, repr=False, compare=False) sa_score: float = field(default=None, repr=False, compare=False) - structure: tuple = field(default=None, compare=False, repr=False) + structure: tuple = field(default=None, compare=False, repr=False) #Here I will save the structure of the complex DBA.Suc + #pH: float = field(default=None, repr=False, compare=False) #pH calculted from pKa_higher + 1 + #BOH_fit: float = field(default=None, repr=False, compare=False)#Difference between the dot products of the free DBA and the DBA.Suc complex to measure how far is the position of the boronic groups in the free DBA respect the optimal bonding in the DBA.Suc complex. def __post_init__(self): self.smiles = Chem.MolToSmiles(Chem.MolFromSmiles(Chem.MolToSmiles(self.rdkit_mol))) diff --git a/Miscellaneous_dev/Boronic_groups_vectors.ipynb b/Miscellaneous_dev/Boronic_groups_vectors.ipynb new file mode 100644 index 0000000..723a3ab --- /dev/null +++ b/Miscellaneous_dev/Boronic_groups_vectors.ipynb @@ -0,0 +1,268 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "id": "9841539d-6827-46d1-b623-6ea8a2588213", + "metadata": {}, + "outputs": [], + "source": [ + "import numpy as np\n", + "import re\n", + "from openbabel import openbabel\n", + "from openbabel import pybel\n", + "import os\n", + "import shutil\n", + "import math\n", + "\n", + "hartree2kcalmol = 627.5094740631\n", + "T = 298.15 \n", + "k_Boltzmann = 0.001987204259" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "e5f7a6bb-8c91-4894-9c19-4c27f6170102", + "metadata": {}, + "outputs": [], + "source": [ + "def vecBO3_complex(mol,idxs):\n", + " B_idx = 0\n", + " for idx in idxs:\n", + " dummy_atom = mol.OBMol.GetAtom(idx)\n", + " if dummy_atom.GetAtomicNum() == 8:\n", + " for atom in openbabel.OBAtomAtomIter(dummy_atom):\n", + " if atom.GetAtomicNum() == 5:\n", + " #if B_idx != atom.GetIdx():\n", + " # B_idx = atom.GetIdx()\n", + " Bvec = atom.GetVector()\n", + " #print(\"Boron atom found\",atom.GetIdx())\n", + " Netvec = [0, 0, 0]\n", + " for neigh_atom in openbabel.OBAtomAtomIter(atom):\n", + " if neigh_atom.GetAtomicNum() == 8:\n", + " #print(\"Oxigen bonded to Boron is found\",neigh_atom.GetIdx())\n", + " Ovec = neigh_atom.GetVector()\n", + " BOvec = [Ovec.GetX()-Bvec.GetX(), \\\n", + " Ovec.GetY()-Bvec.GetY(), \\\n", + " Ovec.GetZ()-Bvec.GetZ()]\n", + " vector = openbabel.vector3()\n", + " vector.Set(BOvec[0],BOvec[1],BOvec[2])\n", + " vector.normalize() \n", + " Netvec[0] += vector.GetX()\n", + " Netvec[1] += vector.GetY()\n", + " Netvec[2] += vector.GetZ()\n", + " #print(Netvec, vector.length(),vector.GetX(),\",\",vector.GetY(),\",\",vector.GetZ())\n", + " vector = openbabel.vector3()\n", + " vector.Set(Netvec[0],Netvec[1],Netvec[2])\n", + " vector.normalize()\n", + " #print(Netvec, vector.length(),vector.GetX(),\",\",vector.GetY(),\",\",vector.GetZ())\n", + " return vector.GetX(),vector.GetY(),vector.GetZ(), atom.GetIdx()\n", + "\n", + "def vecBO3_freeligand(mol,idx):\n", + " B_atom = mol.OBMol.GetAtom(idx)\n", + " #print(\"Atomic Num atom\",B_atom.GetAtomicNum(),B_atom.GetIdx())\n", + " Bvec = B_atom.GetVector() \n", + " Netvec = [0, 0, 0]\n", + " for neigh_atom in openbabel.OBAtomAtomIter(B_atom):\n", + " if neigh_atom.GetAtomicNum() == 8:\n", + " #print(\"Oxigen bonded to Boron is found\",neigh_atom.GetIdx())\n", + " Ovec = neigh_atom.GetVector()\n", + " BOvec = [Ovec.GetX()-Bvec.GetX(), \\\n", + " Ovec.GetY()-Bvec.GetY(), \\\n", + " Ovec.GetZ()-Bvec.GetZ()]\n", + " vector = openbabel.vector3()\n", + " vector.Set(BOvec[0],BOvec[1],BOvec[2])\n", + " vector.normalize() \n", + " Netvec[0] += vector.GetX()\n", + " Netvec[1] += vector.GetY()\n", + " Netvec[2] += vector.GetZ()\n", + " #print(Netvec, vector.length(),vector.GetX(),\",\",vector.GetY(),\",\",vector.GetZ())\n", + " vector = openbabel.vector3()\n", + " vector.Set(Netvec[0],Netvec[1],Netvec[2])\n", + " vector.normalize()\n", + " #print(Netvec, vector.length(),vector.GetX(),\",\",vector.GetY(),\",\",vector.GetZ())\n", + " return vector.GetX(),vector.GetY(),vector.GetZ()\n", + "\n", + "def Boltzmann_avg(G_min,G_mols,BB_dist,vecs_glcyl,vecs_frcyl):\n", + " Z = 0\n", + " z = []\n", + "\n", + " for g in G_mols:\n", + " G_mol = (g - G_min)*hartree2kcalmol\n", + " Z += math.exp(-G_mol/(k_Boltzmann*T))\n", + " z.append(math.exp(-G_mol/(k*T)))\n", + "\n", + " B_dist_avg = 0\n", + " Vec_glcyl_avg = [0,0,0]\n", + " Vec_frcyl_avg = [0,0,0]\n", + " for g,d,vec_glcyl,vec_frcyl in zip(G_mols,BB_dist,vecs_glcyl,vecs_frcyl):\n", + " G_mol = (g - G_min)*hartree2kcalmol\n", + " p = math.exp(-G_mol/(k_Boltzmann*T))/Z\n", + " B_dist_avg += p * d \n", + " for i in range(len(Vec_glcyl_avg)):\n", + " Vec_glcyl_avg[i] += p * vec_glcyl[i]\n", + " for i in range(len(Vec_frcyl_avg)):\n", + " Vec_frcyl_avg[i] += p * vec_frcyl[i]\n", + " \n", + " return B_dist_avg, Vec_glcyl_avg, Vec_frcyl_avg" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "id": "c520ca83-f46f-446e-95a9-f811d2f1aea8", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "(7.886773087553523, [0.9642681475112322, -0.16502060072453437, -0.2063285008005871], [0.8741877089882266, -0.24969694461963798, 0.4158292471116788])\n" + ] + } + ], + "source": [ + "G_min = 100000\n", + "G_mols = []\n", + "frcyl_smarts = pybel.Smarts('C1(O)C(O)C(CO)OC1(CO)') \n", + "glcyl_smarts = pybel.Smarts('C1C(O)C(O)C(CO)OC1(O)')\n", + "#linker_smarts = pybel.Smarts('[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1')\n", + "linker_smarts = pybel.Smarts('[98*]c1cccc2c1Cc1cc3c(cc1C2)CCC=C3c1cccc([99*])c1')\n", + "#linker_mol = pybel.readstring(\"smi\",\"[98*]C1=CC=CC2=C1CC1=CC3=C(C=C1C2)CCC=C3C1=CC([99*])=CC=C1\")\n", + "linker_mol = pybel.readstring(\"smi\",\"[98*]c1cccc2c1Cc1cc3c(cc1C2)CCC=C3c1cccc([99*])c1\")\n", + "vecs_glcyl = []\n", + "vecs_frcyl = []\n", + "BB_dist = []\n", + "\n", + "for mol in pybel.readfile(\"xyz\", \"enso_ensemble_part1.xyz\"):\n", + " #print(mol.OBMol.GetMolWt(),mol.OBMol.GetTitle())\n", + " title = mol.OBMol.GetTitle()\n", + " g = float(title.split()[1])\n", + " G_mols.append(g)\n", + " if g < G_min:\n", + " G_min = g\n", + "\n", + " frcyl_smarts.obsmarts.Match(mol.OBMol)\n", + " glcyl_smarts.obsmarts.Match(mol.OBMol)\n", + "\n", + " #print(\"Matches:\", glcyl.findall(mol),frcyl.findall(mol))\n", + " #Here write an if conditional to decide if I should use the complex or the \n", + " #ligand routine to get the vectors and distances.\n", + " glcyl_idxs = glcyl_smarts.findall(mol)[0]\n", + " frcyl_idxs = frcyl_smarts.findall(mol)[0]\n", + "\n", + " x, y, z, B_idx_glcyl = vecBO3_complex(mol,glcyl_idxs)\n", + " vecs_glcyl.append([x,y,z])\n", + " \n", + " x, y, z, B_idx_frcyl = vecBO3_complex(mol,frcyl_idxs)\n", + " vecs_frcyl.append([x,y,z])\n", + "\n", + " B_atom_glcyl = mol.OBMol.GetAtom(B_idx_glcyl)\n", + " B_atom_frcyl = mol.OBMol.GetAtom(B_idx_frcyl)\n", + " BB_dist.append(B_atom_glcyl.GetDistance(B_atom_frcyl))\n", + "\n", + "#print(vecs_glcyl,\"\\n\", vecs_frcyl,\"\\n\", BB_dist)\n", + "\n", + "print(Boltzmann_avg(G_min,G_mols,BB_dist,vecs_glcyl,vecs_frcyl))" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "5fbcc333-09c0-4f31-bf17-47fad8d25727", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "(6.245520284185368, [0.5702089631882846, -0.7562392059617652, -0.24611481276595612], [-0.5101442965732257, -0.7904564914154943, 0.32864955026374465])\n" + ] + } + ], + "source": [ + "G_min = 10000\n", + "G_mols = []\n", + "vecs_glcyl = []\n", + "vecs_frcyl = []\n", + "BB_dist = []\n", + "\n", + "for mol in pybel.readfile(\"xyz\", \"../../free_ligand/results_censo_job_71801/enso_ensemble_part1.xyz\"):\n", + " #print(mol)\n", + " linker_mol = pybel.readstring(\"smi\",\"[98*]c1cccc2c1Cc1cc3c(cc1C2)CCC=C3c1cccc([99*])c1\")\n", + " title = mol.OBMol.GetTitle()\n", + " g = float(title.split()[1])\n", + " G_mols.append(g)\n", + " if g < G_min:\n", + " G_min = g\n", + " \n", + " for atom in openbabel.OBMolAtomIter(linker_mol.OBMol):\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope()== 98:\n", + " B_glcyl = atom.GetIdx()\n", + " #print(\"Dummy atom glcyl side\",atom.GetIsotope())\n", + " #for neigh_atom in openbabel.OBAtomAtomIter(atom):\n", + " #C_glcyl = neigh_atom.GetIdx()\n", + " #print(\"Carbon atom bonded to Dummy in glcyl side\",neigh_atom.GetIdx())\n", + " elif atom.GetAtomicNum() == 0 and atom.GetIsotope()== 99:\n", + " B_frcyl = atom.GetIdx()\n", + " #print(\"Dummy atom frcyl side\",atom.GetIsotope())\n", + " #for neigh_atom in openbabel.OBAtomAtomIter(atom):\n", + " #C_frcyl = neigh_atom.GetIdx()\n", + " #print(\"Carbon atom bonded to Dummy in frcyl side\",neigh_atom.GetIdx())\n", + " \n", + " rxn98 = openbabel.OBChemTsfm()\n", + " rxn99 = openbabel.OBChemTsfm()\n", + " rxn98.Init(\"[98*]\",\"B\")\n", + " rxn99.Init(\"[99*]\",\"B\")\n", + " rxn98.Apply(linker_mol.OBMol)\n", + " rxn99.Apply(linker_mol.OBMol)\n", + " smiles = linker_mol.write(\"smi\")\n", + " smiles = smiles.replace('98','')\n", + " smiles = smiles.replace('99','')\n", + " #print(smiles)\n", + " linker_smarts = pybel.Smarts(smiles)\n", + " linker_smarts.obsmarts.Match(mol.OBMol)\n", + " matches = linker_smarts.findall(mol)[0]\n", + " #print(\"Matches:\", linker_smarts.findall(mol)[0])\n", + " #print(\"B glcyl side:\", matches[B_glcyl-1])\n", + " #print(\"B frcyl side:\", matches[B_frcyl-1])\n", + " B_glcyl_idx = matches[B_glcyl-1]\n", + " B_frcyl_idx = matches[B_frcyl-1]\n", + "\n", + " x, y, z = vecBO3_freeligand(mol,B_glcyl_idx)\n", + " vecs_glcyl.append([x,y,z])\n", + " #print(\"New side\")\n", + " x, y, z = vecBO3_freeligand(mol,B_frcyl_idx)\n", + " vecs_frcyl.append([x,y,z])\n", + "\n", + " B_atom_glcyl = mol.OBMol.GetAtom(B_idx_glcyl)\n", + " B_atom_frcyl = mol.OBMol.GetAtom(B_idx_frcyl)\n", + " BB_dist.append(B_atom_glcyl.GetDistance(B_atom_frcyl))\n", + "\n", + "print(Boltzmann_avg(G_min,G_mols,BB_dist,vecs_glcyl,vecs_frcyl))" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.13" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/Miscellaneous_dev/Input_frag_merge_BO3subs.ipynb b/Miscellaneous_dev/Input_frag_merge_BO3subs.ipynb new file mode 100644 index 0000000..c0ed4ed --- /dev/null +++ b/Miscellaneous_dev/Input_frag_merge_BO3subs.ipynb @@ -0,0 +1,2062 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "id": "bb1b9c13-e1e8-4756-bb5e-f25adbaf045f", + "metadata": {}, + "outputs": [], + "source": [ + "\"\"\"\n", + "This Notebook has the implementation to read the list of xyz coordinates for the \n", + "complex DBA.Suc, then perform the fragmentation DBA+Suc. In the DBA linker the boronic\n", + "are replaced by dummy atoms. A core fragment BO_3-Suc-BO_3 is saved for the corresponding\n", + "DBA linker to be used in the merge operation once the DBA has been mutated.\n", + "\"\"\"\n", + "from rdkit import Chem, DataStructs\n", + "from rdkit.Chem.Fraggle import FraggleSim\n", + "from rdkit.Chem import Draw\n", + "from rdkit.Chem import AllChem\n", + "from rdkit.Chem import Descriptors\n", + "from rdkit.Chem import rdmolops\n", + "from rdkit.Chem.Draw import IPythonConsole, MolsToGridImage\n", + "from rdkit.Chem import rdDepictor\n", + "from rdkit import RDConfig\n", + "from rdkit.Chem import rdFingerprintGenerator\n", + "from rdkit.Geometry import Point3D\n", + "import csv\n", + "from random import randrange\n", + "\n", + "#from rdkit import rdBase\n", + "#rdBase.DisableLog('rdApp.error')\n", + "from rdkit import RDLogger\n", + "RDLogger.DisableLog('rdApp.*')\n", + "\n", + "import numpy as np\n", + "import random\n", + "import time\n", + "import sys\n", + "\n", + "import crossover as co\n", + "import mutate as mu\n", + "import scoring_functions as sc\n", + "import xyz2mol as x2m\n", + "import PBA_mutation as PBA_mu\n", + "import os\n", + "\n", + "sys.path.insert(1, 'MolGpKa/src')\n", + "#sys.path.insert(2, './MolGpKa/models')\n", + "#sys.path.insert(3, './MolGpKa/src/utils')\n", + "import protonate \n", + "\n", + "from DBA_mututation import PBA_mutation\n", + "import DBA_GA_utils\n", + "\n", + "#co.average_size = 110.15\n", + "#co.size_stdev = 3.50\n", + "\n", + "charged_fragments = True\n", + "quick = True" + ] + }, + { + "cell_type": "code", + "execution_count": 190, + "id": "f1d55d97-31e9-47cb-87a4-b5681e71a170", + "metadata": {}, + "outputs": [], + "source": [ + "### Reading the directory to upload the molecules###\n", + "def dummy2BO3(mol):\n", + " \"\"\"\n", + " Function to convert the dummy atoms *98 and *99 into boronic groups\n", + " \"\"\"\n", + " dummy_glc = \"[\" + str(98) + \"*]\"\n", + " dummy_frc = \"[\" + str(99) + \"*]\"\n", + " ligBO3 = Chem.ReplaceSubstructs(mol, \n", + " Chem.MolFromSmiles(dummy_glc), \n", + " Chem.MolFromSmiles('[B-](O)(O)(O)'),\n", + " replaceAll=True)\n", + "\n", + " ligBO3_2 = Chem.ReplaceSubstructs(ligBO3[0], \n", + " Chem.MolFromSmiles(dummy_frc), \n", + " Chem.MolFromSmiles('[B-](O)(O)(O)'),\n", + " replaceAll=True)\n", + " return ligBO3_2[0]\n", + "\n", + "def linker_core_bonding(core,linker):\n", + " \"\"\"\n", + " Function to bond the linker to sucrose taking into account the specific\n", + " side of the linker bonded to the core. The dummy *98 is for the extreme of the \n", + " linker bonded to the glucosyl side, and the dummy *99 is for the linker side\n", + " bonded to the fructosyl side.\n", + " \"\"\"\n", + " cm = Chem.CombineMols(core,linker)\n", + " dummies = []\n", + " for atom in cm.GetAtoms():\n", + " glcyl_side = 98\n", + " frcyl_side = 99\n", + " if atom.GetAtomicNum() == 0:\n", + " dummies.append(atom.GetIdx())\n", + " if atom.GetIsotope() == glcyl_side:\n", + " dummies.append(atom.GetIdx())\n", + " dummy_label = atom.GetIsotope()\n", + " for neigh in atom.GetNeighbors():\n", + " if neigh.GetAtomicNum() == 6:\n", + " C_glc_side = neigh.GetIdx()\n", + " elif neigh.GetAtomicNum() == 5:\n", + " B_glc_side = neigh.GetIdx()\n", + " elif atom.GetIsotope() == frcyl_side:\n", + " dummies.append(atom.GetIdx())\n", + " dummy_label = atom.GetIsotope()\n", + " for neigh in atom.GetNeighbors():\n", + " if neigh.GetAtomicNum() == 6:\n", + " C_frc_side = neigh.GetIdx()\n", + " elif neigh.GetAtomicNum() == 5:\n", + " B_frc_side = neigh.GetIdx() \n", + " em = Chem.RWMol(cm)\n", + " em.BeginBatchEdit()\n", + " em.AddBond(C_glc_side,B_glc_side,Chem.rdchem.BondType.SINGLE)\n", + " em.AddBond(C_frc_side,B_frc_side,Chem.rdchem.BondType.SINGLE)\n", + " for dummy in dummies:\n", + " em.RemoveAtom(dummy)\n", + " em.CommitBatchEdit()\n", + " return em.GetMol()\n", + "\n", + "\n", + "def BCbond_4frag(atoms_idx,mol): \n", + " \"\"\"\n", + " Function to get the B-C bond index.\n", + " \"\"\"\n", + " for idx in atoms_idx:\n", + " atom = mol.GetAtomWithIdx(idx)\n", + " if atom.GetAtomicNum() == 8:\n", + " for neigh in atom.GetNeighbors():\n", + " if neigh.GetAtomicNum() == 5:\n", + " B_idx = neigh.GetIdx()\n", + " for B_neigh in neigh.GetNeighbors():\n", + " if B_neigh.GetAtomicNum() == 6:\n", + " C_idx = B_neigh.GetIdx()\n", + " bond = mol.GetBondBetweenAtoms(B_idx, C_idx)\n", + " return bond.GetIdx(), B_idx\n", + "\n", + "def core_linker_frag(mol,coordinates):\n", + " \"\"\"\n", + " Function to separate the sucrose core from the linker, marking the extremes of how the linker is bonded to \n", + " sucrose. The dummy *98 is for the extreme of the linker bonded to the glucosyl side, and the dummy *99 is for the linker side\n", + " bonded to the fructosyl side.\n", + " \"\"\"\n", + " frcyl = Chem.MolFromSmarts('C1(O)C(O)C(CO)OC1(CO)')\n", + " frcyl_idxs = mol.GetSubstructMatch(frcyl)\n", + " glcyl = Chem.MolFromSmarts('C1C(O)C(O)C(CO)OC1(O)')\n", + " glcyl_idxs = mol.GetSubstructMatch(glcyl)\n", + " Glcyl_dLabel = 98\n", + " BC_glcyl, B_idx_glcyl = BCbond_4frag(glcyl_idxs,mol) #Getting B-C bond index in glc side \n", + " Frcyl_dLabel = 99\n", + " BC_frcyl, B_idx_frcyl = BCbond_4frag(frcyl_idxs,mol) #Getting B-C bond index in frc side \n", + " frags = Chem.FragmentOnBonds(mol, [BC_glcyl,BC_frcyl], dummyLabels=[(Glcyl_dLabel,Glcyl_dLabel),(Frcyl_dLabel,Frcyl_dLabel)])\n", + " frag1, frag2 = Chem.GetMolFrags(frags, asMols=True)\n", + " for atom in frag1.GetAtoms():\n", + " if atom.GetAtomicNum() == 5:\n", + " core = frag1 \n", + " linker = frag2\n", + " break\n", + " else:\n", + " linker = frag1\n", + " core = frag2 \n", + " \n", + " suc_patt = list(frcyl_idxs + glcyl_idxs) \n", + " suc_patt.append(B_idx_glcyl)\n", + " suc_patt.append(B_idx_frcyl)\n", + " B_idxs = [B_idx_glcyl, B_idx_frcyl]\n", + " for i in B_idxs:\n", + " for neigh in mol.GetAtomWithIdx(i).GetNeighbors():\n", + " if neigh.GetAtomicNum() == 8:\n", + " if neigh.GetIdx() in suc_patt:\n", + " continue\n", + " else:\n", + " suc_patt.append(neigh.GetIdx())\n", + " core_coords = []\n", + " suc_patt.sort()\n", + " for idx in suc_patt:\n", + " core_coords.append([mol.GetAtomWithIdx(idx).GetAtomicNum(),coordinates[idx]])\n", + " \n", + " return core,linker,core_coords\n", + "\n", + "def linker_sanity_OK(mol,pos):\n", + " j = 0\n", + " if pos == 'middle':\n", + " for atom in mol.GetAtoms():\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope == 96:\n", + " j += 1\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope == 97:\n", + " j += 1\n", + " if j == 2:\n", + " return True\n", + " elif j < 2:\n", + " return False\n", + "\n", + " elif pos == 'glcyl_side':\n", + " for atom in mol.GetAtoms():\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope == 98:\n", + " j += 1\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope == 97:\n", + " j += 1\n", + " if j == 2:\n", + " return True\n", + " elif j < 2:\n", + " return False\n", + "\n", + " elif pos == 'frcyl_side':\n", + " for atom in mol.GetAtoms():\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope == 99:\n", + " j += 1\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope == 96:\n", + " j += 1\n", + " if j == 2:\n", + " return True\n", + " elif j < 2:\n", + " return False\n", + "\n", + "def linker_crossover_OK(mol):\n", + " \"\"\"\n", + " Function to check that, after the crossover operation, both extremes of the ligands has the \n", + " marks *98 and *99 for the dummy atoms.\n", + " \"\"\"\n", + " i = 0\n", + " j = 0\n", + " for atom in child_linker.GetAtoms():\n", + " glcyl_side = 98\n", + " frcyl_side = 99\n", + " if atom.GetAtomicNum() == 0:\n", + " if atom.GetIsotope() == glcyl_side:\n", + " i += 1\n", + " elif atom.GetIsotope() == frcyl_side:\n", + " j += 1 \n", + " #print(\"i =\",i,\"j =\",j) \n", + " if i == 1 and j == 1:\n", + " return True\n", + " else:\n", + " return False\n", + "\n", + "def tweezer_clasf(mol,side):\n", + " \"\"\"\n", + " Function to classify how the boronic groups are bonded to the linker. The types 0, 1, and 2 means that \n", + " the boronic groups are part of a PBA molecule in positions ortho, meta, or para, respectively. If the boronic\n", + " group is directly bonded to the backbone of the linker, this side is classified as type 3.\n", + " Input\n", + " mol: Rdkit molecule with the dummy atoms as *98 and *99\n", + " side: Strings \"Glc\" or \"Frc\" to indicate which side of the tweezer classify\n", + " Output\n", + " idx: 0, 1, 2, or 3\n", + " : tuple list of atoms with the coincidences for the past\n", + " \"\"\"\n", + "\n", + " oPBA_glcyl_SMARTS = ['[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1', \\\n", + " '[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1]1(-[98*])']\n", + " mPBA_glcyl_SMARTS = ['[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1', \\\n", + " '[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[98*])~[#6R1,#7R1]1']\n", + " pPBA_glcyl_SMARTS = ['[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]1']\n", + " fPBA_glcyl_SMARTS = ['[#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1](-[98*])', \\\n", + " '[#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1,#7R1,#16R1]~[#6R1](-[98*])']\n", + "\n", + " oPBA_frcyl_SMARTS = ['[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1', \\\n", + " '[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1]1(-[99*])']\n", + " mPBA_frcyl_SMARTS = ['[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1', \\\n", + " '[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]1']\n", + " pPBA_frcyl_SMARTS = ['[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]1']\n", + " fPBA_frcyl_SMARTS = ['[#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1](-[99*])', \\\n", + " '[#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1,#7R1,#16R1]~[#6R1](-[99*])']\n", + "\n", + " subs_glcyl_side = [oPBA_glcyl_SMARTS, mPBA_glcyl_SMARTS, pPBA_glcyl_SMARTS, fPBA_glcyl_SMARTS]\n", + " subs_frcyl_side = [oPBA_frcyl_SMARTS, mPBA_frcyl_SMARTS, pPBA_frcyl_SMARTS, fPBA_frcyl_SMARTS]\n", + "\n", + " if side == 'Glc':\n", + " for idx,sub_glcyl in enumerate(subs_glcyl_side):\n", + " for smarts_sub in sub_glcyl:\n", + " patt = Chem.MolFromSmarts(smarts_sub)\n", + " print('Glcyl side:',idx,mol.HasSubstructMatch(patt))\n", + " if mol.HasSubstructMatch(patt): \n", + " print(mol.GetSubstructMatch(patt))\n", + " return idx, mol.GetSubstructMatch(patt)\n", + " elif side == 'Frc':\n", + " for idx,sub_frcyl in enumerate(subs_frcyl_side):\n", + " for smarts_sub in sub_frcyl:\n", + " patt = Chem.MolFromSmarts(smarts_sub)\n", + " print('Frcyl side:',idx,mol.HasSubstructMatch(patt))\n", + " if mol.HasSubstructMatch(patt):\n", + " print(mol.GetSubstructMatch(patt))\n", + " return idx, mol.GetSubstructMatch(patt)\n", + "\n", + "PBAs_fps = list()\n", + "pKas_data = []\n", + "with open('PBA_data4sim.csv') as csv_file:\n", + " csv_reader = csv.reader(csv_file, delimiter=',')\n", + " line_count = 0\n", + " for row in csv_reader:\n", + " if line_count == 0:\n", + " #print(f'Column names are {\", \".join(row)}')\n", + " line_count += 1\n", + " else:\n", + " mol = Chem.MolFromSmiles(row[0])\n", + " pKas_data.append(row[1])\n", + " PBAs_fps.append(AllChem.GetMorganFingerprintAsBitVect(mol, radius=3, nBits=4086))\n", + " line_count += 1\n", + "\n", + "def pKaFromSimmilarity(smiles,PBAs_fps,pKas_data):\n", + " idx = 0\n", + " max = -1\n", + " mol = dummy2BO3_sim(Chem.MolFromSmiles(smiles))\n", + " Chem.SanitizeMol(mol)\n", + " fp_mol = AllChem.GetMorganFingerprintAsBitVect(mol, radius=3, nBits=4086)\n", + " for fp in PBAs_fps:\n", + " Tan_sim = Chem.DataStructs.TanimotoSimilarity(fp_mol,fp)\n", + " Cosine_sim = Chem.DataStructs.CosineSimilarity(fp_mol,fp)\n", + " Dice_sim = Chem.DataStructs.DiceSimilarity(fp_mol,fp)\n", + " Consensus = (Tan_sim + Cosine_sim + Dice_sim)/3\n", + " \n", + " if Consensus > max:\n", + " max = Consensus\n", + " idx_max = idx\n", + " idx += 1\n", + " print('pka from similarity',idx_max,max) \n", + " return pKas_data[idx_max]\n", + "\n", + "def dummy2BO3_sim(mol):\n", + " \"\"\"\n", + " Function to convert the dummy atoms *98 and *99 into boronic groups\n", + " \"\"\"\n", + " dummy_glc = \"[\" + str(98) + \"*]\"\n", + " dummy_frc = \"[\" + str(99) + \"*]\"\n", + " dummy_H1 = \"[\" + str(96) + \"*]\"\n", + " dummy_H2 = \"[\" + str(97) + \"*]\"\n", + " ligBO3 = Chem.ReplaceSubstructs(mol, \n", + " Chem.MolFromSmiles(dummy_glc), \n", + " Chem.MolFromSmiles('[B-](O)(O)(O)'),\n", + " replaceAll=True)\n", + "\n", + " ligBO3_2 = Chem.ReplaceSubstructs(ligBO3[0], \n", + " Chem.MolFromSmiles(dummy_frc), \n", + " Chem.MolFromSmiles('[B-](O)(O)(O)'),\n", + " replaceAll=True)\n", + "\n", + " em = Chem.RWMol(ligBO3_2[0])\n", + " em.BeginBatchEdit()\n", + " for atom in em.GetAtoms():\n", + " #print(atom.GetIdx(),atom.GetAtomicNum())\n", + " if atom.GetAtomicNum() == 0:\n", + " #print('Print dummy atom',atom.GetIdx())\n", + " em.RemoveAtom(atom.GetIdx())\n", + " em.CommitBatchEdit()\n", + " \n", + " return(em)" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "67a522ac-be8a-49aa-9435-f30d6d138ac4", 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"New Liker Classsification: cmplx56.xyz\n", + "New Liker Classsification: cmplx80.xyz\n", + "New Liker Classsification: cmplx51.xyz\n", + "New Liker Classsification: cmplx23.xyz\n", + "New Liker Classsification: cmplx89.xyz\n", + "New Liker Classsification: cmplx58.xyz\n", + "New Liker Classsification: cmplx24.xyz\n", + "New Liker Classsification: cmplx11.xyz\n", + "New Liker Classsification: cmplx16.xyz\n", + "New Liker Classsification: cmplx18.xyz\n", + "New Liker Classsification: cmplx64.xyz\n", + "New Liker Classsification: cmplx63.xyz\n", + "New Liker Classsification: cmplx46.xyz\n", + "New Liker Classsification: cmplx97.xyz\n", + "New Liker Classsification: cmplx41.xyz\n", + "New Liker Classsification: cmplx90.xyz\n", + "New Liker Classsification: cmplx8.xyz\n", + "New Liker Classsification: cmplx33.xyz\n", + "New Liker Classsification: cmplx6.xyz\n", + "New Liker Classsification: cmplx48.xyz\n", + "New Liker Classsification: cmplx99.xyz\n", + "New Liker Classsification: cmplx1.xyz\n", + "New Liker Classsification: cmplx34.xyz\n", + "New Liker Classsification: cmplx74.xyz\n", + "New Liker Classsification: cmplx73.xyz\n", + "New Liker Classsification: cmplx62.xyz\n", + "New Liker Classsification: cmplx19.xyz\n", + "New Liker Classsification: cmplx65.xyz\n", + "New Liker Classsification: cmplx17.xyz\n", + "New Liker Classsification: cmplx10.xyz\n", + "New Liker Classsification: cmplx88.xyz\n", + "New Liker Classsification: cmplx59.xyz\n", + "New Liker Classsification: cmplx25.xyz\n", + "New Liker Classsification: cmplx22.xyz\n", + "New Liker Classsification: cmplx81.xyz\n", + "New Liker Classsification: cmplx50.xyz\n", + "New Liker Classsification: cmplx86.xyz\n", + "New Liker Classsification: cmplx57.xyz\n", + "OC[C@H]1O[C@]23CO[B@-](O)(O[C@H]2[C@@H]1O)c1cccc(c1)-c1cc2cccc4ccc5c(ccc1c5c42)-c1ccccc1[B@-]1(O)OC[C@H]2O[C@H](O3)[C@H](O)[C@@H](O)[C@@H]2O1\n", + "pKaglcyl = 8.8\n" + ] + } + ], + "source": [ + "###################################################################\n", + "\"\"\"\n", + "Function to read the list file with of the complex, creating two arrays, one for the free ligand and the other for the\n", + "free ligand\n", + "\"\"\"\n", + "dir = os.getcwd()\n", + "#xyzfiles = os.listdir('data_cmplxs/')\n", + "#xyzfiles = os.listdir('m-Glc_Frc-m/')\n", + "xyzfiles = os.listdir('linkers2classify')\n", + "linkers = []\n", + "cores = []\n", + "cores_xyz = []\n", + "names = []\n", + "cmplxs = []\n", + "cmplxs_xyz = []\n", + "for xyzfile in xyzfiles:\n", + " #file = \"data_cmplxs/\" + xyzfile\n", + " #file = \"m-Glc_Frc-m/\" + xyzfile\n", + " file = \"linkers2classify/\" + xyzfile\n", + " print(\"New Liker Classsification:\",xyzfile)\n", + " names.append(str(xyzfile))\n", + " atoms, charge_read, coordinates = x2m.read_xyz_file(file)\n", + " chrg = -2\n", + " if xyzfile == 'cmplx113.xyz':\n", + " chrg = 0\n", + " elif xyzfile == 'cmplx114.xyz':\n", + " chrg = -1\n", + " raw_mol = x2m.xyz2mol(atoms, coordinates, charge=chrg)\n", + " Chem.SanitizeMol(raw_mol[0])\n", + "\n", + " #new_core, new_linkHs = core_linker_frag(Chem.MolFromSmiles(Chem.MolToSmiles(raw_mol[0])),False)\n", + " new_core, new_linkHs, core_xyz = DBA_GA_utils.core_linker_frag(raw_mol[0],coordinates)\n", + " new_link = Chem.RemoveHs(new_linkHs)\n", + "\n", + " new_link.SetProp('pKaglcyl',str(8.8))\n", + " new_link.SetProp('pKafrcyl',str(8.8))\n", + " \n", + " #linkers.append(Chem.MolFromSmiles(Chem.MolToSmiles(new_link)))\n", + " linkers.append(new_link)\n", + " cores.append(new_core)\n", + " cores_xyz.append(core_xyz)\n", + " cmplxs.append(raw_mol[0])\n", + " cmplxs_xyz.append(coordinates)\n", + " # The operations for mutation should be performed inside the mutation.py file\n", + " ## Glcosyl side\n", + "\"\"\"\n", + " oPBA_glcyl = Chem.MolFromSmarts('[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1')\n", + " mPBA_glcyl = Chem.MolFromSmarts('[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1')\n", + " pPBA_glcyl = Chem.MolFromSmarts('[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[98*])~[#6R1,#7R1]~[#6R1,#7R1]1')\n", + " #ofPBA_glcyl = Chem.MolFromSmarts('[#6]1(-[98*])~[#6]~[#6]~[#6]~[#6X3H0R2]~[#6X3H0R2]1')\n", + " #mfPBA_glcyl = Chem.MolFromSmarts('[#6]1~[#6](-[98*])~[#6]~[#6]~[#6X3H0R2]~[#6X3H0R2]1')\n", + " #pfPBA_glcyl = Chem.MolFromSmarts('[#6]1~[#6]~[#6](-[98*])~[#6]~[#6X3H0R2]~[#6X3H0R2]1')\n", + " ofPBA_glcyl = Chem.MolFromSmarts('[#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1](-[98*])')\n", + " mfPBA_glcyl = Chem.MolFromSmarts('[#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1,#7R1,#16R1]~[#6R1](-[98*])')\n", + " #pfPBA_glcyl = Chem.MolFromSmarts('[#6]1~[#6]~[#6](-[98*])~[#6]~[#6X3H0R2]~[#6X3H0R2]1')\n", + " ## Fructosyl side\n", + " oPBA_frcyl = Chem.MolFromSmarts('[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1')\n", + " mPBA_frcyl = Chem.MolFromSmarts('[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]1')\n", + " #mPBA_frcyl = Chem.MolFromSmarts('[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7O0!H2!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]1')\n", + " pPBA_frcyl = Chem.MolFromSmarts('[#6!$([CX3]=[OX1])!$([C][CX3]=[OX1])!$([C][NX3]),#7!$([NX3;H2,O2])!$([N+]([O-])[O-])!$([#7][CX3]=[OX1]),#8!$([O][CX4;H3]),#16!H1!$([#16X4](=[OX1])(=[OX1]))]~[#6R1,#7R1]1~[#6R1,#7R1]~[#6R1,#7R1]~[#6R1](-[99*])~[#6R1,#7R1]~[#6R1,#7R1]1')\n", + " #ofPBA_frcyl = Chem.MolFromSmarts('[#6]1(-[99*])~[#6]~[#6]~[#6]~[#6X3H0R2]~[#6X3H0R2]1')\n", + " #mfPBA_frcyl = Chem.MolFromSmarts('[#6]1~[#6](-[99*])~[#6]~[#6]~[#6X3H0R2]~[#6X3H0R2]1')\n", + " #pfPBA_frcyl = Chem.MolFromSmarts('[#6]1~[#6]~[#6](-[99*])~[#6]~[#6X3H0R2]~[#6X3H0R2]1')\n", + " ofPBA_frcyl = Chem.MolFromSmarts('[#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1](-[99*])')\n", + " mfPBA_frcyl = Chem.MolFromSmarts('[#6R2,#7X3R2,#16R2]~[#6R2,#7X3R2,#16R2]~[#6R1,#7R1,#16R1]~[#6R1](-[99*])')\n", + "\n", + " subs_glcyl_side = [oPBA_glcyl, mPBA_glcyl, pPBA_glcyl, ofPBA_glcyl, mfPBA_glcyl]#, pfPBA_glcyl]\n", + " subs_frcyl_side = [oPBA_frcyl, mPBA_frcyl, pPBA_frcyl, ofPBA_frcyl, mfPBA_frcyl]#, pfPBA_frcyl]\n", + " type = 0\n", + " m = 0\n", + " #print(\"New Liker Classsification:\",xyzfile)\n", + " print(Chem.MolToSmiles(Chem.RemoveHs(raw_mol[0])))\n", + " for idx_glcyl,sub_glcyl in enumerate(subs_glcyl_side):\n", + " for idx_frcyl,sub_frcyl in enumerate(subs_frcyl_side):\n", + " type += 1\n", + " print(\"Glcyl side:\",idx_glcyl,new_link.HasSubstructMatch(sub_glcyl), \\\n", + " \"Frcyl side:\",idx_frcyl,new_link.HasSubstructMatch(sub_frcyl))\n", + " if new_link.HasSubstructMatch(sub_glcyl) and new_link.HasSubstructMatch(sub_frcyl):\n", + " print(\"Linker type\",type)\n", + " print(Chem.MolToSmiles(new_link))\n", + " m += 1\n", + " #break\n", + " print(new_link.GetSubstructMatches(sub_glcyl))\n", + " print(new_link.GetSubstructMatches(sub_frcyl))\n", + " #elif idx_glcyl== 5 and idx_frcyl == 5 and m == 0:\n", + " # print(\"No classification for linker\",xyzfile)\n", + "\"\"\"\n", + "Chem.SanitizeMol(new_link)\n", + "print(Chem.MolToSmiles(Chem.RemoveHs(raw_mol[0])))\n", + "Chem.MolFromSmiles(Chem.MolToSmiles(raw_mol[0]))\n", + "print('pKaglcyl =',new_link.GetProp('pKaglcyl'))" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "70ac10ae-251d-46a0-b2ee-d7ee418f4e8d", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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160a/SkhICAgI2Lp1a4cOHb7m1wMgXq9evSKE/Od1sOFZRv53WaTXQSkpKZrgjDIwMPjgBCSEODs7Ozo65ufnr1mzhiZNu3///o4dO+bNm6epqVleXl5eXs7lcjkcTnl5ecMz/e7du+7u7q6urp6enh/3KjAwkM1mczicv/76i5bIy8uPGDHi9OnTPB6PzWZHRUW5ubkJt58+fTqPxztw4MB//loAmtOrV69MTEy+vM0n70U/dx0UCASFhYUNd9fW1l66dCkdBNqrVy9aOG/evAcPHsyYMWPo0KEXL17cuHEjIaRhPpply5YFBQU9fPjQysrKw8Ojtra2YZ0aGhr+/v75+flDhgxxdHSkhQ4ODjo6OvRe9Nq1a+Xl5cJ70fLy8okTJ44YMWLSpElf8+uBL0FQRjQ0NDQqKipEVVthYSGTyaQjsYVKS0v37dunpqZ2+vTpf//9V1jO4/GWL18+d+7cTZs2zZo1ixbGxsa2b99emCjUyspq5syZubm5OTk5Deusr6//+++/1dTU4uLi6FrahBAGg+Hm5hYREVFdXX3mzJnffvvNwsKCfjVr1qz379+HhIQ0vGwDfA8kcg4mJiZyuVwnJye6gaKi4vbt2wkhNCcFIYTH461YsWLOnDkbN26cM2fOxw3hHISfhqam5vv370VVG70NVVdX/6B83bp1ampqhYWFn3sea9WqFSGkurr6g/IWLVr8/vvv9+7d+6D82bNnFy5cUFNT2759uzCBqLm5eefOnWmCjPPnz7u7u9MzrqKiYsKECQMHDvT29m7yIQKIkjBRrqgqLCoq0tDQ+KAwPj7+1q1bampqmzZtos91u3bt4vF4Gzdu1Pyf1NTU6OhoGqOhe50/f37gwIH9+vU7fvw4k/mJR4+NGzcqKSnV1NRs2bJFWDh+/PiCgoL4+PiIiIi6urpRo0bR8sOHD589e/bYsWP0kAG+H5qamqK9FyWEqKqqNiysrKzcsWOHmppaeHj448ePheVWVlYrVqxYtmyZvb09TeX7cR56BoMxePDg0tLSrKyshuVsNjswMFBNTe3atWt0cCghREpKauzYsefOnauvrz9z5kzPnj1pMjXyv6jowYMHRXWkQBCUEZUuXbpcu3atrq6u6VXV1dWFhYX16NHjg2Tys2bNYjAYqampWlpa7u7u9fX1hJB3794NGTJk+/btp0+fFr42JIQYGhq+efOm4f8XXrx4ISUl1bJly4Z1rlq1KiMjIykp6ffff584caJwXMD48ePZbHZ4ePjFixeFrybOnz8fGhoaHByso6PT9MMEEC2JnIOGhoaEkKdPnwq3obMz6Pv2d+/eDR06dOvWrUeOHKHzez+GcxB+GpaWliUlJUlJSSKp7dixYzIyMn369GlYGBIScuHChQsXLnh4eCxYsCAtLY0Qcu/ePTpxg6LDW7p27VpSUtIwcMPhcF68eCEcC0PV1dVNmDDBysrq/v3779+/nzZtmvArd3f3q1evXrp06c2bN8LXgzNnzmSz2UeOHEFUFL43xsbGqqqqly9fFklt6enpKSkpNEG+UHV19ZQpUwYMGHDz5s2MjAx6XVuzZk3K/8/c3NzW1jYlJUVVVZXH4/n5+bm6urq5uZ07d05GRubjtq5du7Znz54DBw7Mnz9//fr1wv+HODg46OnpnTp16syZMw4ODvTkzc7Onjdv3uLFi+3t7UVypAAi1KVLl5iYmI/fCnwDLpd78uTJ33777YPg45w5c1gs1sOHD9u0aePu7l5TU/PBjqWlpbt27bKzs2vfvj2Px9u+fTubzRZ++/TpUyaT2XCBUULIkiVLCgsLk5OTLSwsxo8fX1lZScvd3d3Ly8sjIiIiIyOF96KHDh06d+7csWPHNDU1m36YIIQlsUVj+fLl9vb2gwYNmjlzpoKCQkJCgnCJzUY6ffp0fn5+RUXFjh07CgsLT5w40fDbw4cPnzt3Ljo62tjYODQ0tF+/fqtXr54wYcLgwYPfvHnj7u6enZ29adMmuvGECROmTp169uzZAQMGLFy4UF1dPSYmJiQkZPr06ZqampMnTyaEhISExMfHb9myZd++fR07djx+/LiVlZWXl9f58+cJIR07drSysvL19S0pKRk7diwhJC8vz9PT09zcvOH7SU9Pz0++8QBofhI5B1evXm1paenn51dZWWljY5OXl7d27VpdXd3Jkyc/f/588ODBr1+/dnNzKywsFJ6e48ePX7FiBcE5CD8dDw+Pbdu2jRo1auXKlcbGxhkZGV97Y5qUlBQWFiYnJxcZGRkcHLxq1aqGo69zcnLmzp07f/58e3v77t27JyUlTZw4MSEhwdvb+82bN56enu3bt3/8+PGBAwccHByGDRt2+vTp6dOnX7161cXFhc/nh4aGZmZmHjt2rKSkxMnJycvLa+rUqStXrszMzExNTTU1NQ0MDJw2bVpoaKiHhwchxN3dfdmyZbNmzercuTNN5n3q1KmTJ0+6ubldunSJdsnQ0HDw4MGi+xUCfDtZWdlly5b5+flNmzZt2LBhNTU1V69enTdvXuNrqKur279/v5GRUXZ29vr16w0NDRcsWEAvSdTs2bMrKiqOHDmio6Pj7++/YsWKgQMHDh069IM5U0pKSmpqajY2NiwWy8nJ6fbt2z169DAxMdm6dSvdoHfv3ikpKSdOnLh9+zaLxZo8efKECRPGjRvn4uJy8+bN8ePHP3r0SFVVlclkjhkz5tixY2w2my46w+Px3N3d+Xy+gYGB8Do4dOhQfX39pv76AETBz8/v8uXLAwYMmDt3rrKy8r1792h6l8Y7f/58eXk5m83es2dPVlZWVFRUw28vXLgQGhp66dIlExOTkydP9uzZ09fXd8eOHYcPH6Yzp7KyskJDQ/l8Ps1ck5mZuWrVKvoMqKqqGhsbe+TIkSlTprRq1WrMmDEtWrTYu3fv9evX9+zZc+LECVNT0xMnTnTt2nXevHmHDx8mhHTv3t3U1HTu3LksFsvV1ZUQkpWVNX/+/C5durx8+ZImu5GSkpo6darIfoO/MARlRMPOzu7WrVsBAQGLFy9WVla2tLRs2bJlp06dGl6otLW1bWxs6ExCQgiTybSxsRG+8b527drJkycJId27d9+7d6+1tfXr168tLS3V1dXfv38fGhrq7+9PXwvY2dn99ddf4eHhBgYGWlpaWlpa//77b8MJTX/88YeDg0N8fHxAQICfn195eTm9FtLZE3SIDZfLDQwMnDJlCp3ca2Jisnv37qCgoDt37vTt25cQMnPmzAULFvTo0YMeQnZ2dtu2bQkhDV884iSE74dEzsE///zz1q1bgYGBJ0+e/Pvvv5WVle3t7desWaOtrZ2UlNSyZcuWLVtmZGRkZGQI+0AXvSY4B+Gno6KiEhsbu2bNmu3bt9fX17dt23bSpElKSkoNk6DJycnZ2Ng0fO9nZmbG5XLpz//++++qVavKy8tNTU2PHTtGgyMdO3Y0MjIihAQFBdnZ2a1fv54QoqysfOTIkXnz5p05cyYmJiYwMDAyMjIkJERfX9/f33/BggVSUlLjx49v1arV5s2bFy1axOFwLCwszp07N2rUqJKSkrq6Oi6Xm5GRcfv27b1795qamhJCPD0979+/f+TIkWHDhqmpqRkZGbm5uZ08eXL27Nm0e1lZWTY2Ng3PaFtbWwRl4PtB8yIdPHjw+vXrLVq06N27t7S0NF35RbhN27Zt5eXlhR9p9ISmZOLxeMHBwW/evFFVVXVxcVm1alWLFi1atmxpaWkpLS2dnJyclpZGIzK0rcePH+/du9fR0VFOTq5hNzp06EDnPZWVlVVVVdnY2HA4nLNnzwo3aNGiBZfLpSNbd+/e3bFjx507dxJC5OTkTpw4MWnSpODgYLoalIeHx5kzZ9hstouLCyGktraWy+V26NAhJCREWFuXLl0QlIHvhI2NTWxs7IYNG2i2eAsLiyFDhnTs2LHhTIWWLVvSBQEb7iV8AxETE3Px4kUul9u1a9fY2NgePXqUlJRYWlpqamqyWKx9+/b5+vo6OzsTQqytrTdt2nTixIm0tLT6+vqoqKg3b95oamr+8ccfy5Yto9fNDh06PHjwYPXq1evWrauqqjIyMtq4ceOCBQsIIfX19RwOp66ubseOHbNnz6YDYczNzYOCgg4cOJCcnEwzqc2ZM8fPz8/e3p4OVcvMzGzfvj1pcC8qKyuLe1GRYDTMwgUSER4e7uLiQnMvSbov/4fD4ejo6KxevfqTiTAAfiY4BwEki8/nS0lJrV692t/fX9J9+T83b94cMGBAVlbWfyZPBfjRLViwIDg4WITpMERl6NChCgoK586dk3RHAMTrxo0bAwYMiI2N7d27t6T78n9YLJa2tvauXbvoTAsQH4x7h0+7du1aRUXFmDFjJN0RgF8UzkEAyaKpDRGRAZCU8vLyGzduNFx3CQCaU0REBI/HGzFihKQ78vNDUAY+7cyZM8KxagDQ/HAOAkgQl8sNDw/H0yCABJ0/f15eXn7IkCGS7gjAL+rMmTNDhgz5eCVEEDkEZSSvVatWjo6OKioqku7I/xEIBGw2e+bMmZLuCEBzwDkIIFkMBsPR0dHExETSHfk/L168sLS0pKkNAX56ZmZm/fr1k3QvPpSXl7dw4cIPVkIE+Clpamo6Ojp+V+EPLpfL4/G8vLwk3ZFfAnLKAAAAAAAAAABIAEbKAAAAAAAAAABIAIIyAAAAAAAAAAASgKAMAAAAAAAAAIAEICgDAAAAAAAAACABCMoAAAAAAAAAAEgAgjIAAAAAAAAAABKAoAwAAAAAAAAAgAQgKAMAAAAAAAAAIAEIygAAAAAAAAAASACCMgAAAAAAAAAAEoCgDAAAAAAAAACABCAoAwAAAAAAAAAgAQjKAAAAAAAAAABIAIIyAAAAAAAAAAASgKAMAAAAAAAAAIAEICgDAAAAAAAAACABCMoAAAAAAAAAAEgAgjIAAAAAAAAAABKAoAwAAAAAAAAAgAQgKAMAAAAAAAAAIAEIygAAAAAAAAAASAC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", + "text/plain": [ + "" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "Draw.MolsToGridImage(linkers, molsPerRow=5, subImgSize=(300,250), legends=names)#, returnPNG=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "7ed2de6f-b513-4443-8adf-80f55cebdb8b", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "['[#6,#7]~[#6R1]1~[#6R1](-[98*])~[#6R1]~[#6R1]~[#6R1]~[#6R1]1', '[#6,#7]~[#6R1]1~[#6R1]~[#6R1]~[#6R1]~[#6R1]~[#6R1]1(-[98*])']\n", + "Glcyl side: 0 True Frcyl side: 0 False\n", + "Glcyl side: 0 True Frcyl side: 1 True\n", + "Linker type 2\n", + "(12, 8, 7, 26, 6, 11, 10, 9)\n", + "(21, 3, 2, 1, 27, 0, 5, 4)\n", + "Glcyl side: 0 True Frcyl side: 2 False\n", + "Glcyl side: 0 True Frcyl side: 3 False\n", + "Glcyl side: 0 True Frcyl side: 4 False\n", + "Glcyl side: 0 True Frcyl side: 5 False\n", + "Glcyl side: 1 False Frcyl side: 0 False\n", + "Glcyl side: 1 False Frcyl side: 1 True\n", + "Glcyl side: 1 False Frcyl side: 2 False\n", + "Glcyl side: 1 False Frcyl side: 3 False\n", + "Glcyl side: 1 False Frcyl side: 4 False\n", + "Glcyl side: 1 False Frcyl side: 5 False\n", + "Glcyl side: 2 False Frcyl side: 0 False\n", + "Glcyl side: 2 False Frcyl side: 1 True\n", + "Glcyl side: 2 False Frcyl side: 2 False\n", + "Glcyl side: 2 False Frcyl side: 3 False\n", + "Glcyl side: 2 False Frcyl side: 4 False\n", + "Glcyl side: 2 False Frcyl side: 5 False\n", + "Glcyl side: 3 False Frcyl side: 0 False\n", + "Glcyl side: 3 False Frcyl side: 1 True\n", + "Glcyl side: 3 False Frcyl side: 2 False\n", + "Glcyl side: 3 False Frcyl side: 3 False\n", + "Glcyl side: 3 False Frcyl side: 4 False\n", + "Glcyl side: 3 False Frcyl side: 5 False\n", + "Glcyl side: 4 False Frcyl side: 0 False\n", + "Glcyl side: 4 False Frcyl side: 1 True\n", + "Glcyl side: 4 False Frcyl side: 2 False\n", + "Glcyl side: 4 False Frcyl side: 3 False\n", + "Glcyl side: 4 False Frcyl side: 4 False\n", + "Glcyl side: 4 False Frcyl side: 5 False\n", + "Glcyl side: 5 False Frcyl side: 0 False\n", + "Glcyl side: 5 False Frcyl side: 1 True\n", + "Glcyl side: 5 False Frcyl side: 2 False\n", + "Glcyl side: 5 False Frcyl side: 3 False\n", + "Glcyl side: 5 False Frcyl side: 4 False\n", + "Glcyl side: 5 False Frcyl side: 5 False\n", + "No classification for linker 65\n" + ] + }, + { + "ename": "TypeError", + "evalue": "mutate() missing 1 required positional argument: 'pos'", + "output_type": "error", + "traceback": [ + "\u001b[0;31m---------------------------------------------------------------------------\u001b[0m", + "\u001b[0;31mTypeError\u001b[0m Traceback (most recent call last)", + "Cell \u001b[0;32mIn[5], line 67\u001b[0m\n\u001b[1;32m 52\u001b[0m \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n\u001b[1;32m 53\u001b[0m \u001b[38;5;124;03mfrom rdkit import Chem\u001b[39;00m\n\u001b[1;32m 54\u001b[0m \n\u001b[0;32m (...)\u001b[0m\n\u001b[1;32m 64\u001b[0m \u001b[38;5;124;03mw.close()\u001b[39;00m\n\u001b[1;32m 65\u001b[0m \u001b[38;5;124;03m\"\"\"\u001b[39;00m\n\u001b[1;32m 66\u001b[0m \u001b[38;5;66;03m#Mutation\u001b[39;00m\n\u001b[0;32m---> 67\u001b[0m mutated_linker \u001b[38;5;241m=\u001b[39m \u001b[43mmu\u001b[49m\u001b[38;5;241;43m.\u001b[39;49m\u001b[43mmutate\u001b[49m\u001b[43m(\u001b[49m\u001b[43mlinker\u001b[49m\u001b[43m,\u001b[49m\u001b[38;5;241;43m1.0\u001b[39;49m\u001b[43m,\u001b[49m\u001b[43m)\u001b[49m\n\u001b[1;32m 68\u001b[0m max_chrg \u001b[38;5;241m=\u001b[39m \u001b[38;5;241m0\u001b[39m\n\u001b[1;32m 69\u001b[0m \u001b[38;5;28;01mif\u001b[39;00m linker_sanity_OK(mutated_linker,max_chrg) \u001b[38;5;241m==\u001b[39m \u001b[38;5;28;01mTrue\u001b[39;00m:\n", + "\u001b[0;31mTypeError\u001b[0m: mutate() missing 1 required positional argument: 'pos'" + ] + } + ], + "source": [ + "rnd_idx = randrange(len(linkers))\n", + "#rnd_idx = 36\n", + "linker = linkers[rnd_idx]\n", + "suc_core = cores[rnd_idx]\n", + "#linker_nHs = Chem.RemoveHs(linker)\n", + "#Chem.SanitizeMol(linker)\n", + "\n", + "# The operations for mutation should be performed inside the mutation.py file\n", + "## Glcosyl side\n", + "\n", + "oPBA_glcyl_SMARTS=['[#6,#7]~[#6R1]1~[#6R1](-[98*])~[#6R1]~[#6R1]~[#6R1]~[#6R1]1','[#6,#7]~[#6R1]1~[#6R1]~[#6R1]~[#6R1]~[#6R1]~[#6R1]1(-[98*])']\n", + "oPBA_glcyl = Chem.MolFromSmarts('[#6,#7]~[#6R1]1~[#6R1](-[98*])~[#6R1]~[#6R1]~[#6R1]~[#6R1]1')\n", + "mPBA_glcyl_SMARTS=['[#6,#7]~[#6R1]1~[#6R1]~[#6R1](-[98*])~[#6R1]~[#6R1]~[#6R1]1','[#6,#7]~[#6R1]1~[#6R1]~[#6R1]~[#6R1]~[#6R1](-[98*])~[#6R1]1']\n", + "mPBA_glcyl = Chem.MolFromSmarts('[#6,#7]~[#6R1]1~[#6R1]~[#6R1](-[98*])~[#6R1]~[#6R1]~[#6R1]1')\n", + "#mPBA_glcyl = Chem.MolFromSmarts('[#6,#7]~[#6R1]1~[#6R1]~[#6R1]~[#6R1]~[#6R1](-[98*])~[#6R1]1')\n", + "#mPBA_glcyl = Chem.MolFromSmarts('[#6,#7][$([#6R1]1~[#6R1]~[#6R1](-[98*])~[#6R1]~[#6R1]~[#6R1]1)]')\n", + "#mPBA_glcyl = Chem.MolFromSmarts('[#6,#7][$([#6R1]1~[#6R1]~[#6R1]~[#6R1]~[#6R1](-[98*])~[#6R1]1)]')\n", + "pPBA_glcyl_SMARTS = ['[#6,#7]~[#6R1]1~[#6R1]~[#6R1]~[#6R1](-[98*])~[#6R1]~[#6R1]1']\n", + "pPBA_glcyl = Chem.MolFromSmarts('[#6,#7]~[#6R1]1~[#6R1]~[#6R1]~[#6R1](-[98*])~[#6R1]~[#6R1]1')\n", + "ofPBA_glcyl = Chem.MolFromSmarts('[#6]1(-[98*])~[#6]~[#6]~[#6]~[#6X3H0]~[#6X3H0R2]1')\n", + "mfPBA_glcyl = Chem.MolFromSmarts('[#6]1~[#6](-[98*])~[#6]~[#6]~[#6X3H0]~[#6X3H0R2]1')\n", + "pfPBA_glcyl = Chem.MolFromSmarts('[#6]1~[#6]~[#6](-[98*])~[#6]~[#6X3H0]~[#6X3H0R2]1')\n", + "## Fructosyl side\n", + "oPBA_frcyl = Chem.MolFromSmarts('[#6,#7]~[#6R1]1~[#6R1](-[99*])~[#6R1]~[#6R1]~[#6R1]~[#6R1]1')\n", + "mPBA_frcyl = Chem.MolFromSmarts('[#6,#7]~[#6R1]1~[#6R1]~[#6R1](-[99*])~[#6R1]~[#6R1]~[#6R1]1')\n", + "pPBA_frcyl = Chem.MolFromSmarts('[#6,#7]~[#6R1]1~[#6R1]~[#6R1]~[#6R1](-[99*])~[#6R1]~[#6R1]1')\n", + "ofPBA_frcyl = Chem.MolFromSmarts('[#6R1]1(-[99*])~[#6R1]~[#6R1]~[#6R1]~[#6X3H0R2]~[#6X3H0R2]1')\n", + "mfPBA_frcyl = Chem.MolFromSmarts('[#6R1]1~[#6R1](-[99*])~[#6R1]~[#6R1]~[#6X3H0R2]~[#6X3H0R2]1')\n", + "pfPBA_frcyl = Chem.MolFromSmarts('[#6]1~[#6]~[#6](-[99*])~[#6]~[#6X3H0R2]~[#6X3H0R2]1')\n", + "\n", + "subs_glcyl_side = [oPBA_glcyl, mPBA_glcyl, pPBA_glcyl, ofPBA_glcyl, mfPBA_glcyl, pfPBA_glcyl]\n", + "subs_frcyl_side = [oPBA_frcyl, mPBA_frcyl, pPBA_frcyl, ofPBA_frcyl, mfPBA_frcyl, pfPBA_frcyl]\n", + "print(oPBA_glcyl_SMARTS)\n", + "type = 0\n", + "#print(\"New Liker Classsification:\",xyzfile)\n", + "for idx_glcyl,sub_glcyl in enumerate(subs_glcyl_side):\n", + " for idx_frcyl,sub_frcyl in enumerate(subs_frcyl_side):\n", + " type += 1\n", + " print(\"Glcyl side:\",idx_glcyl,linker.HasSubstructMatch(sub_glcyl), \\\n", + " \"Frcyl side:\",idx_frcyl,linker.HasSubstructMatch(sub_frcyl))\n", + " if linker.HasSubstructMatch(sub_glcyl) and linker.HasSubstructMatch(sub_frcyl):\n", + " print(\"Linker type\",type)\n", + " print(linker.GetSubstructMatch(sub_glcyl))\n", + " print(linker.GetSubstructMatch(sub_frcyl))\n", + " elif idx_glcyl== 5 and idx_frcyl == 5:\n", + " print(\"No classification for linker\",rnd_idx)\n", + "\n", + "\n", + "#It is better implement the fragmentation algorithm in the mutatio.py routine.\n", + "#I should think about how to save the information to fragment the linkers, and easily rebond the parts,\n", + "#perform the mutation operations either on the linker or the PBA. \n", + "\"\"\"\n", + "from rdkit import Chem\n", + "\n", + "suppl = Chem.SDMolSupplier('old.sdf')\n", + "\n", + "w = Chem.SDWriter('new.sdf') # or old.sdf to overwrite\n", + "\n", + "for m in suppl:\n", + " n = m.GetProp('_Name') # title\n", + " m.SetProp('ID', n) # associated data Command to associate data to the molecules. For example, the pKa or logP.\n", + " w.write(m) # Probably I can set the pKa once the molecule has been read as rdkit element. Also, I can associate\n", + " # the logP coefficient once it is calculated.\n", + "w.close()\n", + "\"\"\"\n", + "#Mutation\n", + "mutated_linker = mu.mutate(linker,1.0,)\n", + "max_chrg = 0\n", + "if linker_sanity_OK(mutated_linker,max_chrg) == True:\n", + " print(Chem.MolToSmiles(mutated_linker))\n", + "Chem.SanitizeMol(mutated_linker)\n", + "Chem.MolFromSmiles(Chem.MolToSmiles(mutated_linker))" + ] + }, + { + "cell_type": "code", + "execution_count": 232, + "id": "1e2d7eb5-04f2-4171-a808-f40ac0e83f08", + "metadata": { + "scrolled": true + }, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "101\n", + "98\n", + "Linker: [98*]C1=CC=CC([C@@H]2C=CC3=C(C=C4CC5=C(C=CC=C5[99*])C4=C3)C2)=C1\n", + "Glcyl side: 0 False\n", + "Glcyl side: 0 False\n", + "Glcyl side: 1 True\n", + "(21, 9, 8, 7, 23, 6, 11, 10)\n", + "Frcyl side: 0 False\n", + "Frcyl side: 0 False\n", + "Frcyl side: 1 False\n", + "Frcyl side: 1 False\n", + "Frcyl side: 2 False\n", + "Frcyl side: 3 True\n", + "(3, 2, 1, 24)\n", + "One bond breaking and two fragments\n", + "After FragOnBonds: [96*][C@@H]1C=Cc2cc3c(cc2C1)Cc1c([99*])cccc1-3.[96*]c1cccc([98*])c1\n", + "Breaking on glcyl side\n", + "Do mutation on the linker\n", + "mutation [*;!H0:1]-[*;!H0:2]>>[*:1]=[*:2]\n", + "[96*][C@@H]1C=CC2=C(C=C3CC4=C(C=C=C=C4[99*])C3=C2)C1 True False\n", + "[96*][C@@H]1C=CC2=C(C=C3CC4=C(C=C=C=C4[99*])C3=C2)C1 True False\n", + "[96*][C@@H]1=C=CC2=C(C=C3CC4=C(C=CC=C4[99*])C3=C2)C1 False False\n", + "[96*][C@@H]1=C=CC2=C(C=C3CC4=C(C=CC=C4[99*])C3=C2)C1 False False\n", + "[96*][C@H]1=CC2=C(C=C1)C=C1C(=C2)CC2=C1C=CC=C2[99*] False False\n", + "[96*][C@H]1=CC2=C(C=C1)C=C1C(=C2)CC2=C1C=CC=C2[99*] False False\n", + "mutation [*:1]~[D3](~[*;!H0:2])~[*:3]>>[*:1]-[*:2]-[*:3]\n", + "[96*][C@@H]1C=CC2=C(C=C3C(=C2)C2C=CC=C([99*])C32)C1 True False\n", + "[96*][C@@H]1C=CC2=C(C=C3CC4=C(C=CC4[99*])C3=C2)C1 True False\n", + "[96*][C@@H]1C=CC2=C(C=C3CC4C([99*])=CC=C4C3=C2)C1 True False\n", + "[96*][C@@H]1C=CC2=C(C=C3C(=C2)C2C=CC=C([99*])C32)C1 True False\n", + "[96*][C@@H]1C=CC2=C(C=C3CC4=C(C=CC=C4[99*])C32)C1 True True\n", + "[96*][C@@H]1C=C2C=C3C(=CC2C1)CC1=C3C=CC=C1[99*] True True\n", + "[96*][C@@H]1C=CC2=C(C=C3CC4C([99*])=CC=C4C3=C2)C1 True False\n", + "[96*][C@@H]1C=CC2=C(C1)C1CC3=C(C=CC=C3[99*])C1=C2 True True\n", + "[96*][C@@H]1C=CC2=C(CC3C(=C2)C2=C3C([99*])=CC=C2)C1 True True\n", + "[96*][C@@H]1C=CC2=C(C=C3CC4=C(C=CC=C4[99*])C32)C1 True True\n", + "[96*][C@@H]1C=CC2=C(CC3C(=C2)C2=C3C([99*])=CC=C2)C1 True True\n", + "[96*][C@@H]1C=CC2C=C3C(=CC21)CC1=C3C=CC=C1[99*] True True\n", + "[96*][C@@H]1C=CC2=C3C(=CC2C1)CC1=C3C=CC=C1[99*] True True\n", + "[96*][C@@H]1C=C2C=C3C(=CC2C1)CC1=C3C=CC=C1[99*] True True\n", + "[96*][C@@H]1C=CC2C=C3C4=C(CC3=C2C1)C([99*])=CC=C4 True True\n", + "[96*][C@@H]1C=CC2C=C3C(=CC21)CC1=C3C=CC=C1[99*] True True\n", + "[96*][C@@H]1C=CC2=C(C1)C1CC3=C(C=CC=C3[99*])C1=C2 True True\n", + "[96*][C@@H]1C=CC2=C3C(=CC2C1)CC1=C3C=CC=C1[99*] True True\n", + "[96*]C1C=CC2=C1C=C1CC3=C(C=CC=C3[99*])C1=C2 True True\n", + "[96*][C@@H]1C=CC2C=C3C4=C(CC3=C2C1)C([99*])=CC=C4 True True\n", + "[96*]C1=CC2=C(C=C3CC4=C(C=CC=C4[99*])C3=C2)C1 True True\n", + "[96*][C@@H]1C=CC2=C(C=C3CC4=C(C=CC4[99*])C3=C2)C1 True False\n", + "[96*]C1=CC2=C(C=C3CC4=C(C=CC=C4[99*])C3=C2)C1 True True\n", + "[96*]C1C=CC2=C1C=C1CC3=C(C=CC=C3[99*])C1=C2 True True\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pka from similarity 0 0.2625136236611081\n", + "pKaglcyl = 8.8\n", + "pKafrcyl = 9.0\n", + "[98*]c1cccc([C@@H]2C=C3C=C4C(=CC3C2)Cc2c([99*])cccc24)c1\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/users/glara/anaconda3/envs/rdkit-env/lib/python3.10/site-packages/torch_geometric/deprecation.py:26: UserWarning: 'nn.glob.GlobalAttention' is deprecated, use 'nn.aggr.AttentionalAggregation' instead\n", + " warnings.warn(out)\n", + "/users/glara/anaconda3/envs/rdkit-env/lib/python3.10/site-packages/torch_geometric/deprecation.py:26: UserWarning: 'nn.glob.GlobalAttention' is deprecated, use 'nn.aggr.AttentionalAggregation' instead\n", + " warnings.warn(out)\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "" + ] + }, + "execution_count": 232, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "rnd_idx = randrange(len(linkers))\n", + "print(len(linkers))\n", + "print(rnd_idx)\n", + "#rnd_idx = 10\n", + "linker = linkers[rnd_idx]\n", + "suc_core = cores[rnd_idx]\n", + "suc_core_xyz = cores_xyz[rnd_idx]\n", + "cmplx_parent = cmplxs[rnd_idx]\n", + "cmplx_parent_xyz = cmplxs_xyz[rnd_idx]\n", + "#linker_nHs = Chem.RemoveHs(linker)\n", + "#Chem.SanitizeMol(linker)\n", + "print('Linker:',Chem.MolToSmiles(linker,kekuleSmiles=True))\n", + "\n", + "# The operations for mutation should be performed inside the mutation.py file\n", + "## Glcosyl side\n", + "\n", + "idx_glcyl, glcylpatt = tweezer_clasf(linker,'Glc')\n", + "idx_frcyl, frcylpatt = tweezer_clasf(linker,'Frc')\n", + "\n", + "Glcyl_dLabel = 96\n", + "Frcyl_dLabel = 97\n", + "if idx_glcyl in [0,1,2] and idx_frcyl in [0,1,2]:\n", + " print(\"Two bond breakings and three fragments\")\n", + " glcyl_a1, glcyl_a2 = glcylpatt[:2]\n", + " frcyl_a1, frcyl_a2 = frcylpatt[:2]\n", + " \n", + " print('Atoms Glcyl side:',glcyl_a1, glcyl_a2)\n", + " print('Atoms Frcyl side:',frcyl_a1, frcyl_a2)\n", + " \n", + " glcyl_bond = linker.GetBondBetweenAtoms(glcyl_a1, glcyl_a2)\n", + " frcyl_bond = linker.GetBondBetweenAtoms(frcyl_a1, frcyl_a2)\n", + " \n", + " frags = Chem.FragmentOnBonds(linker, [glcyl_bond.GetIdx(),frcyl_bond.GetIdx()], \\\n", + " dummyLabels=[(Glcyl_dLabel,Glcyl_dLabel),(Frcyl_dLabel,Frcyl_dLabel)])\n", + " \n", + " print('After FragOnBonds:',Chem.MolToSmiles(frags))\n", + " \n", + " frag1, frag2, frag3 = Chem.GetMolFrags(frags, asMols=True)\n", + " print('Raw fragments:',Chem.MolToSmiles(frag1),Chem.MolToSmiles(frag2),Chem.MolToSmiles(frag3))\n", + "\n", + " \n", + " for atom in frag1.GetAtoms():\n", + " print(atom.GetAtomicNum(), atom.GetIsotope(),atom.GetIdx())\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98:\n", + " print('frag1 is PBAglc4mut')\n", + " PBAglc4mut = frag1 \n", + " break\n", + " elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99:\n", + " print('frag1 is PBAfrc4mut')\n", + " PBAfrc4mut = frag1\n", + " break\n", + " elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 96:\n", + " for atom2 in frag1.GetAtoms():\n", + " if atom2.GetAtomicNum() == 0 and atom2.GetIsotope() == 97:\n", + " print('frag1 is linker4mut')\n", + " linker4mut = frag1\n", + " \n", + " for atom in frag2.GetAtoms():\n", + " print(atom.GetAtomicNum(), atom.GetIsotope(),atom.GetIdx())\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98:\n", + " print('frag2 is PBAglc4mut')\n", + " PBAglc4mut = frag2 \n", + " break\n", + " elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99:\n", + " print('frag2 is PBAfrc4mut')\n", + " PBAfrc4mut = frag2\n", + " break\n", + " elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 96:\n", + " for atom2 in frag2.GetAtoms():\n", + " if atom2.GetAtomicNum() == 0 and atom2.GetIsotope() == 97:\n", + " print('frag2 is linker4mut')\n", + " linker4mut = frag2\n", + "\n", + " for atom in frag3.GetAtoms():\n", + " print(atom.GetAtomicNum(), atom.GetIsotope(),atom.GetIdx())\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98:\n", + " print('frag3 is PBAglc4mut')\n", + " PBAglc4mut = frag3 \n", + " break\n", + " elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99:\n", + " print('frag3 is PBAfrc4mut')\n", + " PBAfrc4mut = frag3\n", + " break\n", + " elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 96:\n", + " for atom2 in frag1.GetAtoms():\n", + " if atom2.GetAtomicNum() == 0 and atom2.GetIsotope() == 97:\n", + " print('frag3 is linker4mut')\n", + " linker4mut = frag3\n", + " \n", + " print('Fragments classification:',Chem.MolToSmiles(PBAglc4mut),Chem.MolToSmiles(PBAfrc4mut),Chem.MolToSmiles(linker4mut)) \n", + " \n", + "################################################\n", + "## From here I will change this to a function ##\n", + "################################################\n", + " p = [4/6, 1/6, 1/6] \n", + " mut_operation = np.random.choice(['linker', 'PBAglcyl', 'PBAfrcyl'], p=p)\n", + " if mut_operation == 'linker':\n", + " print(\"Do mutation on the linker\")\n", + " linker_mut = mu.mutate(linker4mut,1.0,'middle')\n", + " linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True)\n", + " PBAglc_child, pKaglcyl_child = PBAglc4mut, linker.GetProp('pKaglcyl')\n", + " PBAfrc_child, pKafrcyl_child = PBAfrc4mut, linker.GetProp('pKafrcyl')\n", + " elif mut_operation == 'PBAglcyl':\n", + " print(\"Do mutation on the PBAglcyl side\")\n", + " linker_mut = linker4mut\n", + " linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True)\n", + " PBAglc_child, pKaglcyl_child = PBA_mu.Glcyl() #mutation operation for the PBA in depending on the type of substitution\n", + " PBAfrc_child, pKafrcyl_child = PBAfrc4mut, linker.GetProp('pKafrcyl')\n", + " elif mut_operation == 'PBAfrcyl':\n", + " print(\"Do mutation on the PBAfrcyl side\")\n", + " linker_mut = linker4mut\n", + " linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True)\n", + " PBAglc_child, pKaglcyl_child = PBAglc4mut, linker.GetProp('pKaglcyl')\n", + " PBAfrc_child, pKafrcyl_child = PBA_mu.Frcyl() #mutation operation for the PBA in depending on the type of substitution\n", + "\n", + " if float(pKaglcyl_child) > float(pKafrcyl_child):\n", + " pH = float(pKaglcyl_child) + 1.0\n", + " linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0)\n", + " linker_child = Chem.MolFromSmiles(linker_child_smi[0])\n", + " else:\n", + " pH = float(pKafrcyl_child) + 1.0\n", + " linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0)\n", + " linker_child = Chem.MolFromSmiles(linker_child_smi[0])\n", + " \n", + " #Here rebond the PBA fragments and the linker\n", + "\n", + "################################################\n", + "## From here I will change this to a function ##\n", + "################################################\n", + " cm1 = Chem.CombineMols(PBAglc_child, PBAfrc_child)\n", + " cm = Chem.CombineMols(cm1, linker_child)\n", + " print(Chem.MolToSmiles(cm))\n", + " dummies = []\n", + " atoms_glc_side = []\n", + " atoms_frc_side = []\n", + " for atom in cm.GetAtoms():\n", + " glcyl_side = 96\n", + " frcyl_side = 97\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() not in [98, 99]:\n", + " dummies.append(atom.GetIdx())\n", + " if atom.GetIsotope() == glcyl_side:\n", + " dummies.append(atom.GetIdx())\n", + " for neigh in atom.GetNeighbors():\n", + " atoms_glc_side.append(neigh.GetIdx()) # Here append the atoms to an array\n", + " elif atom.GetIsotope() == frcyl_side:\n", + " dummies.append(atom.GetIdx()) \n", + " for neigh in atom.GetNeighbors():\n", + " atoms_frc_side.append(neigh.GetIdx()) # Here append the atoms to an array\n", + " \n", + " em = Chem.RWMol(cm)\n", + " em.BeginBatchEdit()\n", + " em.AddBond(atoms_glc_side[0],atoms_glc_side[1],Chem.rdchem.BondType.SINGLE)\n", + " em.AddBond(atoms_frc_side[0],atoms_frc_side[1],Chem.rdchem.BondType.SINGLE)\n", + " for dummy in dummies:\n", + " em.RemoveAtom(dummy)\n", + " em.CommitBatchEdit()\n", + " em.SetProp('pKaglcyl',str(pKaglcyl_child))\n", + " em.SetProp('pKafrcyl',str(pKafrcyl_child))\n", + "\n", + " #return em.GetMol()\n", + " \n", + "else:\n", + " print(\"One bond breaking and two fragments\")\n", + " if idx_glcyl in [0, 1, 2] and idx_frcyl == 3:\n", + " glcyl_a1, glcyl_a2 = glcylpatt[:2]\n", + " glcyl_bond = linker.GetBondBetweenAtoms(glcyl_a1, glcyl_a2)\n", + " frags = Chem.FragmentOnBonds(linker, [glcyl_bond.GetIdx()], \\\n", + " dummyLabels=[(Glcyl_dLabel,Glcyl_dLabel)])\n", + "\n", + " print('After FragOnBonds:',Chem.MolToSmiles(frags))\n", + " \n", + " frag1, frag2 = Chem.GetMolFrags(frags, asMols=True)\n", + " for atom in frag1.GetAtoms():\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98:\n", + " PBAglc4mut = frag1 \n", + " linker4mut = frag2\n", + " break\n", + " else:\n", + " linker4mut = frag1\n", + " PBAglc4mut = frag2\n", + " \n", + " print(\"Breaking on glcyl side\")\n", + " p = [4/6, 2/6]\n", + " mut_operation = np.random.choice(['linker', 'PBAglcyl'], p=p) \n", + " if mut_operation == 'linker':\n", + " print(\"Do mutation on the linker\")\n", + " linker_mut = mu.mutate(linker4mut,1.0,'frcyl')\n", + " linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True)\n", + " pKafrcyl_child = pKaFromSimmilarity(linker_mut_smi,PBAs_fps,pKas_data) # Here change for the implementation based on the similarity\n", + " PBAglc_child, pKaglcyl_child = PBAglc4mut, linker.GetProp('pKaglcyl')\n", + " elif mut_operation == 'PBAglcyl':\n", + " print(\"Do mutation on the PBAglcyl side\")\n", + " linker_mut = linker4mut\n", + " linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True)\n", + " pKafrcyl_child = linker.GetProp('pKafrcyl') # Here change for the implementation based on the similarity\n", + " PBAglc_child,pKaglcyl_child = PBA_mu.Glcyl() #mutation operation for the PBA in depending on the type of substitution\n", + " #Here rebond the PBA fragment and the linker\n", + "\n", + " if float(pKaglcyl_child) > float(pKafrcyl_child):\n", + " pH = float(pKaglcyl_child) + 1.0\n", + " linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0)\n", + " linker_child = Chem.MolFromSmiles(linker_child_smi[0])\n", + " else:\n", + " pH = float(pKafrcyl_child) + 1.0\n", + " linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0)\n", + " linker_child = Chem.MolFromSmiles(linker_child_smi[0])\n", + " \n", + " \n", + " cm = Chem.CombineMols(PBAglc_child, linker_child)\n", + " dummies = []\n", + " atoms_glc_side = []\n", + " for atom in cm.GetAtoms():\n", + " glcyl_side = 96\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() not in [98, 99]:\n", + " dummies.append(atom.GetIdx())\n", + " if atom.GetIsotope() == glcyl_side:\n", + " dummies.append(atom.GetIdx())\n", + " for neigh in atom.GetNeighbors():\n", + " atoms_glc_side.append(neigh.GetIdx()) # Here append the atoms to an array\n", + " \n", + " em = Chem.RWMol(cm)\n", + " em.BeginBatchEdit()\n", + " em.AddBond(atoms_glc_side[0],atoms_glc_side[1],Chem.rdchem.BondType.SINGLE)\n", + " for dummy in dummies:\n", + " em.RemoveAtom(dummy)\n", + " em.CommitBatchEdit()\n", + " em.SetProp('pKaglcyl',str(pKaglcyl_child))\n", + " em.SetProp('pKafrcyl',str(pKafrcyl_child))\n", + " #return em.GetMol()\n", + " \n", + " elif idx_frcyl in [0, 1, 2] and idx_glcyl == 3:\n", + " frcyl_a1, frcyl_a2 = frcylpatt[:2]\n", + " frcyl_bond = linker.GetBondBetweenAtoms(frcyl_a1, frcyl_a2)\n", + " frags = Chem.FragmentOnBonds(linker, [frcyl_bond.GetIdx()], \\\n", + " dummyLabels=[(Frcyl_dLabel,Frcyl_dLabel)])\n", + "\n", + " print('After FragOnBonds:',Chem.MolToSmiles(frags))\n", + " \n", + " frag1, frag2 = Chem.GetMolFrags(frags, asMols=True)\n", + " for atom in frag1.GetAtoms():\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99:\n", + " PBAfrc4mut = frag1 \n", + " linker4mut = frag2\n", + " break\n", + " else:\n", + " linker4mut = frag1\n", + " PBAfrc4mut = frag2\n", + " \n", + " print(\"Breaking on frcyl side\")\n", + " p = [4/6, 2/6]\n", + " mut_operation = np.random.choice(['linker', 'PBAfrcyl'], p=p)\n", + " if mut_operation == 'linker':\n", + " print(\"Do mutation on the linker\")\n", + " linker_mut = mu.mutate(linker4mut,1.0,'glcyl')\n", + " linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True)\n", + " pKaglcyl_child = pKaFromSimmilarity(linker_mut_smi,PBAs_fps,pKas_data) \n", + " PBAfrc_child, pKafrcyl_child = PBAfrc4mut, linker.GetProp('pKafrcyl')\n", + " elif mut_operation == 'PBAfrcyl':\n", + " print(\"Do mutation on the PBAfrcyl side\")\n", + " linker_mut = linker4mut\n", + " linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True)\n", + " pKaglcyl_child = linker.GetProp('pKaglcyl')\n", + " PBAfrc_child, pKafrcyl_child = PBA_mu.Frcyl() #mutation operation for the PBA in depending on the type of substitution\n", + "\n", + " if float(pKaglcyl_child) > float(pKafrcyl_child):\n", + " pH = float(pKaglcyl_child) + 1.0\n", + " linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0)\n", + " linker_child = Chem.MolFromSmiles(linker_child_smi[0])\n", + " else:\n", + " pH = float(pKafrcyl_child) + 1.0\n", + " linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0)\n", + " linker_child = Chem.MolFromSmiles(linker_child_smi[0])\n", + " \n", + " #Here rebond the PBA fragment and the linker\n", + " cm = Chem.CombineMols(PBAfrc_child, linker_child)\n", + " dummies = []\n", + " atoms_frc_side = []\n", + " for atom in cm.GetAtoms():\n", + " frcyl_side = 97\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() not in [98, 99]:\n", + " dummies.append(atom.GetIdx())\n", + " if atom.GetIsotope() == frcyl_side:\n", + " dummies.append(atom.GetIdx()) \n", + " for neigh in atom.GetNeighbors():\n", + " atoms_frc_side.append(neigh.GetIdx()) # Here append the atoms to an array\n", + " \n", + " em = Chem.RWMol(cm)\n", + " em.BeginBatchEdit()\n", + " em.AddBond(atoms_frc_side[0],atoms_frc_side[1],Chem.rdchem.BondType.SINGLE)\n", + " for dummy in dummies:\n", + " em.RemoveAtom(dummy)\n", + " em.CommitBatchEdit()\n", + " em.SetProp('pKaglcyl',str(pKaglcyl_child))\n", + " em.SetProp('pKafrcyl',str(pKafrcyl_child))\n", + "\n", + "#To visualize the linker\n", + "#To visualize the fragments\n", + "print('pKaglcyl =',em.GetProp('pKaglcyl'))\n", + "print('pKafrcyl =',em.GetProp('pKafrcyl'))\n", + "#Chem.SanitizeMol(em)\n", + "print(Chem.MolToSmiles(em))\n", + "Chem.MolFromSmiles(Chem.MolToSmiles(em))" + ] + }, + { + "cell_type": "code", + "execution_count": 83, + "id": "c7fc5545-42c6-4461-af16-93c0365c9c9f", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[7, 23, 6, 11, 10, 9, 8]\n" + ] + } + ], + "source": [ + "from rdkit.Chem.Draw import rdMolDraw2D\n", + "#PBA_glcyl = Chem.MolFromSmarts('[#6,#7]-[#6]-1=[#6]-[#6](-[$([98*])])=[#6]-[#6]=[#6]-1')\n", + "mPBA_glcyl = Chem.MolFromSmarts('[#6,#7]-[#6]-1=[#6]-[#6](-[98*])=[#6]-[#6]=[#6]-1')\n", + "fPBA_glcyl = Chem.MolFromSmarts('[#6]1(-[98*])~[#6]~[#6]~[#6]~[#6X3H0]~[#6X3H0]1')\n", + "hit_ats = list(linker.GetSubstructMatch(fPBA_glcyl))\n", + "print(hit_ats)\n", + "hit_bonds = []\n", + "for bond in fPBA_glcyl.GetBonds():\n", + " aid1 = hit_ats[bond.GetBeginAtomIdx()]\n", + " aid2 = hit_ats[bond.GetEndAtomIdx()]\n", + " hit_bonds.append(linker.GetBondBetweenAtoms(aid1,aid2).GetIdx())\n", + "d = rdMolDraw2D.MolDraw2DCairo(500, 500) # or MolDraw2DCairo to get PNGs\n", + "rdMolDraw2D.PrepareAndDrawMolecule(d,linker,highlightAtoms=hit_ats,highlightBonds=hit_bonds)\n", + "d.WriteDrawingText(\"./atom_labels_3.png\")" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "id": "95c42bc5-6f1c-47cf-93cb-819579b72a37", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Atom idx and N: 0 0\n", + "Atom idx and N: 0 16\n", + "Value of j = 1\n", + "Atom idx and N: 0 18\n", + "Value of j = 1\n", + "Atom idx and N: 0 21\n", + "Atom idx and N: 0 1\n", + "Value of j = 1\n", + "Atom idx and N: 0 25\n", + "Value of j = 2\n", + "integrity: True\n", + "linker crossover OK: True , Natoms child linker: 26\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "" + ] + }, + "execution_count": 7, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "#Function for crossing operation. I should add a step (or an additional list) to check if \n", + "#the new ligand is not (or has not been) in the list of ligands.\n", + "integrity = False\n", + "j = 0\n", + "while integrity == False:\n", + " j = 0\n", + " rnd_idx_A = randrange(len(linkers))\n", + " suc_core_A = cores[rnd_idx_A]\n", + " parent_A = linkers[rnd_idx_A]\n", + " rnd_idx_B = randrange(len(linkers))\n", + " suc_core_B = cores[rnd_idx_B]\n", + " parent_B = linkers[rnd_idx_B]\n", + " child_linker = co.crossover(parent_A,parent_B)\n", + " if 12 < child_linker.GetNumAtoms() < 40:\n", + " for atom in child_linker.GetAtoms():\n", + " if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98 or atom.GetIsotope() == 99:\n", + " print('Atom idx and N:',atom.GetAtomicNum(),atom.GetIdx())\n", + " for neigh in atom.GetNeighbors():\n", + " if neigh.GetAtomicNum() == 6:\n", + " if neigh.GetIsAromatic() == True and neigh.IsInRing() == True:\n", + " j += 1\n", + " print('Value of j =',j)\n", + " if j == 2:\n", + " integrity = linker_crossover_OK(child_linker)\n", + " print('integrity:',integrity)\n", + " print('linker crossover OK:',linker_crossover_OK(child_linker),', Natoms child linker:',child_linker.GetNumAtoms())\n", + "\n", + "Chem.SanitizeMol(child_linker)\n", + "Chem.MolFromSmiles(Chem.MolToSmiles(child_linker))" + ] + }, + { + "cell_type": "code", + "execution_count": 59, + "id": "f7439b6b-7759-477a-82df-972603ab3763", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "(0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 23, 24, 25, 26, 27, 28, 29, 30, 31, 32, 33, 34, 35, 36, 37, 38, 39, 40, 41, 42, 43, 44, 45, 46)\n", + "(0, 1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12, 13, 14, 15, 16, 17, 18, 19, 20, 21, 22, 29, 30, 37, 38, 39, 44, 49, 50, 51, 52, 53, 54, 55, 56, 57, 58, 59, 60, 61, 62, 63, 64, 65, 66)\n", + "atidx: 0\n", + "atidx: 1\n", + "atidx: 2\n", + "atidx: 3\n", + "atidx: 4\n", + "atidx: 5\n", + "atidx: 6\n", + "atidx: 7\n", + "atidx: 8\n", + "atidx: 9\n", + "atidx: 10\n", + "atidx: 11\n", + "atidx: 12\n", + "atidx: 13\n", + "atidx: 14\n", + "atidx: 15\n", + "atidx: 16\n", + "atidx: 17\n", + "atidx: 18\n", + "atidx: 19\n", + "atidx: 20\n", + "atidx: 21\n", + "atidx: 22\n", + "atidx: 23\n", + "atidx: 24\n", + "atidx: 25\n", + "atidx: 26\n", + "atidx: 27\n", + "atidx: 28\n", + "atidx: 29\n", + "atidx: 30\n", + "atidx: 31\n", + "atidx: 32\n", + "atidx: 33\n", + "atidx: 34\n", + "atidx: 35\n", + "atidx: 36\n", + "atidx: 37\n", + "atidx: 38\n", + "atidx: 39\n", + "atidx: 40\n", + "atidx: 41\n", + "atidx: 42\n", + "atidx: 43\n", + "atidx: 44\n", + "atidx: 45\n", + "atidx: 46\n", + "Coordinates parent\n", + "91\n", + "\n", + "O -1.7635 1.63313 1.31052\n", + "C -0.39277 1.9776 1.24717\n", + "O -0.22189 3.34719 1.06067\n", + "C -0.13242 3.62917 -0.34804\n", + "C -1.06976 4.75822 -0.72464\n", + "O -2.43384 4.44186 -0.65343\n", + "C -0.35079 2.29292 -1.07342\n", + "O 0.35764 2.31266 -2.2869\n", + "C 0.17745 1.33991 -0.01243\n", + "O -0.119 8e-05 -0.09817\n", + "C 0.3593 1.37458 2.4208\n", + "O 0.11263 -0.00512 2.37496\n", + "C -2.56217 2.20707 2.30674\n", + "C -3.16551 1.09801 3.19796\n", + "C -4.21543 0.29742 2.43606\n", + "C -5.2374 1.27273 1.8738\n", + "C -4.52312 2.26213 0.96245\n", + "C -5.55144 3.20317 0.35215\n", + "O -6.49651 2.44914 -0.34686\n", + "O -3.561 2.99694 1.71539\n", + "O -6.23324 0.58221 1.19644\n", + "O -4.80738 -0.62746 3.31823\n", + "O -2.18265 0.30418 3.79506\n", + "C -0.64161 -2.88114 2.35754\n", + "C -0.58125 -2.11286 1.18764\n", + "C -1.32403 -2.57973 0.10321\n", + "C -2.115 -3.73445 0.14991\n", + "C -2.1389 -4.47125 1.33389\n", + "C -1.40236 -4.04048 2.43112\n", + "B 0.33295 -0.76387 1.10261\n", + "O 1.77027 -1.04616 1.04823\n", + "C -9.26705 0.43888 -0.96827\n", + "C -7.9132 0.38949 -0.63329\n", + "C -7.16105 -0.62588 -1.2322\n", + "C -7.69945 -1.58837 -2.0832\n", + "C -9.05771 -1.49665 -2.39031\n", + "C -9.83211 -0.48182 -1.84652\n", + "B -7.20105 1.40211 0.43529\n", + "O -8.14001 1.98348 1.39877\n", + "H -8.71813 2.61023 0.95741\n", + "H -6.10563 -0.67798 -0.99328\n", + "H -9.50894 -2.22371 -3.05768\n", + "H -10.88463 -0.41756 -2.09837\n", + "H -9.9074 1.20069 -0.53459\n", + "H 1.97084 -1.54767 0.25401\n", + "H -1.31131 -2.01861 -0.82551\n", + "H -2.71426 -5.38715 1.39247\n", + "H -1.42227 -4.61912 3.34746\n", + "H -0.08035 -2.57348 3.23331\n", + "H 0.13881 1.51143 -2.77177\n", + "H -1.49902 0.04023 3.14364\n", + "H -5.58802 -0.97175 2.86977\n", + "H -5.06557 3.90192 -0.3387\n", + "H -5.99893 3.81131 1.15508\n", + "H -4.02919 1.7167 0.14588\n", + "H -5.65047 1.85097 2.72223\n", + "H -3.73875 -0.2309 1.59249\n", + "H -3.68448 1.6133 4.01647\n", + "H -1.987 2.89379 2.93753\n", + "H 0.03478 1.77223 3.38973\n", + "H 1.42455 1.6234 2.32271\n", + "H 1.27029 1.51341 0.02103\n", + "H -1.41993 2.11642 -1.2463\n", + "H -2.65534 4.16617 0.24598\n", + "H -0.8198 5.63455 -0.11053\n", + "H -0.85613 5.03435 -1.76035\n", + "H 0.88891 3.972 -0.56212\n", + "C -4.75736 -4.77875 -2.52726\n", + "C -6.23519 -5.14604 -2.3884\n", + "C -6.97161 -3.98954 -1.71304\n", + "C -6.88378 -2.73976 -2.62543\n", + "C -5.42855 -2.37897 -2.92711\n", + "C -4.65442 -3.57305 -3.4713\n", + "C -6.39859 -3.77103 -0.29298\n", + "C -5.11305 -4.56067 -0.01211\n", + "C -4.14987 -4.47997 -1.16014\n", + "C -2.8651 -4.12004 -1.05775\n", + "H -4.21689 -5.61783 -2.97753\n", + "H -6.36176 -6.06906 -1.81649\n", + "H -6.65873 -5.3391 -3.37851\n", + "H -8.03078 -4.24805 -1.62967\n", + "H -7.34466 -3.03729 -3.57644\n", + "H -5.39633 -1.55075 -3.63993\n", + "H -4.92552 -2.02021 -2.02515\n", + "H -5.05422 -3.8607 -4.44969\n", + "H -3.60975 -3.298 -3.63335\n", + "H -6.19668 -2.71342 -0.1166\n", + "H -7.14404 -4.05329 0.45322\n", + "H -4.66265 -4.19606 0.91112\n", + "H -5.36503 -5.61104 0.17054\n", + "H -2.29902 -4.02999 -1.98301\n", + "Coordinates child\n", + "91\n", + "\n", + "O -1.7635 1.63313 1.31052\n", + "C -0.39277 1.9776 1.24717\n", + "O -0.22189 3.34719 1.06067\n", + "C -0.13242 3.62917 -0.34804\n", + "C -1.06976 4.75822 -0.72464\n", + "O -2.43384 4.44186 -0.65343\n", + "C -0.35079 2.29292 -1.07342\n", + "O 0.35764 2.31266 -2.2869\n", + "C 0.17745 1.33991 -0.01243\n", + "O -0.119 8e-05 -0.09817\n", + "C 0.3593 1.37458 2.4208\n", + "O 0.11263 -0.00512 2.37496\n", + "C -2.56217 2.20707 2.30674\n", + "C -3.16551 1.09801 3.19796\n", + "C -4.21543 0.29742 2.43606\n", + "C -5.2374 1.27273 1.8738\n", + "C -4.52312 2.26213 0.96245\n", + "C -5.55144 3.20317 0.35215\n", + "O -6.49651 2.44914 -0.34686\n", + "O -3.561 2.99694 1.71539\n", + "O -6.23324 0.58221 1.19644\n", + "O -4.80738 -0.62746 3.31823\n", + "O -2.18265 0.30418 3.79506\n", + "B 0.33295 -0.76387 1.10261\n", + "O 1.77027 -1.04616 1.04823\n", + "B -7.20105 1.40211 0.43529\n", + "O -8.14001 1.98348 1.39877\n", + "H -8.71813 2.61023 0.95741\n", + "H 1.97084 -1.54767 0.25401\n", + "H 0.13881 1.51143 -2.77177\n", + "H -1.49902 0.04023 3.14364\n", + "H -5.58802 -0.97175 2.86977\n", + "H -5.06557 3.90192 -0.3387\n", + "H -5.99893 3.81131 1.15508\n", + "H -4.02919 1.7167 0.14588\n", + "H -5.65047 1.85097 2.72223\n", + "H -3.73875 -0.2309 1.59249\n", + "H -3.68448 1.6133 4.01647\n", + "H -1.987 2.89379 2.93753\n", + "H 0.03478 1.77223 3.38973\n", + "H 1.42455 1.6234 2.32271\n", + "H 1.27029 1.51341 0.02103\n", + "H -1.41993 2.11642 -1.2463\n", + "H -2.65534 4.16617 0.24598\n", + "H -0.8198 5.63455 -0.11053\n", + "H -0.85613 5.03435 -1.76035\n", + "H 0.88891 3.972 -0.56212\n", + "C -9.22579350671097 0.1974356556708754 -0.2978604191300029\n", + "C -7.854047983092653 0.255983673972593 -0.48742932807794087\n", + "C -7.1733363079049814 -0.7533115066513287 -1.164913195862466\n", + "C -7.93308206455302 -1.7989858479051897 -1.5986888543089233\n", + "C -9.311438139517682 -1.84389546641431 -1.4003540185439367\n", + "C -10.006147969403326 -0.852848239040992 -0.7493520990484875\n", + "C 0.34987351552780777 -3.110952528602196 1.8757304855806318\n", + "C -0.47649724090542 -2.14290833570852 1.2531445535513435\n", + "C -1.7203726885735673 -2.5057835389447876 0.8303495450617749\n", + "C -2.137855499222972 -3.835561914041026 1.020083489134326\n", + "C -1.2644577697982613 -4.753201430531607 1.6482141386085158\n", + "C -0.010435893024360834 -4.413187467461116 2.0873832413832494\n", + "C -7.4857341073206305 -3.1976840712373313 -2.076759626064942\n", + "C -6.109676656833634 -3.347066181801419 -2.5094190653155577\n", + "C -5.655360820508085 -4.730896236695747 -2.7937025307059\n", + "C -5.882244064986577 -5.606488202382973 -1.5797386997973495\n", + "C -7.4106222855486665 -5.559810827058472 -1.3038303348957463\n", + "C -7.82893198092048 -4.1739117933326195 -0.995918768506411\n", + "C -7.314719758484232 -3.8542644058141353 0.3666993067446787\n", + "C -6.123332663459847 -4.721839334294437 0.7576236547479164\n", + "C -5.246628765572172 -4.982650615051886 -0.41755409367085744\n", + "C -3.979151838767659 -4.690036093981247 -0.4168991080031416\n", + "N -3.34079642859028 -4.452407591256434 0.6502134115887523\n", + "H -9.760219417288178 1.0158291321554473 0.23284904204533433\n", + "H -6.0717880628856244 -0.6557118367813896 -1.4636424799697756\n", + "H -9.936422378437669 -2.6616118825863664 -1.758354435142271\n", + "H -11.073875722415965 -0.879546095932601 -0.5969575659345332\n", + "H 1.3545600916428027 -2.818475445985196 2.229129520191058\n", + "H -2.4895137584955345 -1.7995005494715377 0.3807956870457191\n", + "H -1.5483885939587592 -5.807640635301293 1.8405289762560608\n", + "H 0.6429835135354515 -5.132490995623491 2.5678389799395385\n", + "H -8.145455896884929 -3.421776110516222 -2.9292295822103336\n", + "H -5.802592705675825 -2.632013472745072 -3.3291173673512144\n", + "H -5.353349697381066 -3.0075462709676057 -1.691890172381284\n", + "H -4.617706207423829 -4.837056681126334 -3.0813106065237905\n", + "H -6.339113754257778 -5.148225088821136 -3.5901970844823414\n", + "H -5.623125154654885 -6.641490427405157 -1.7754296324678844\n", + "H -7.576750805734588 -6.287290735391288 -0.5098174069980954\n", + "H -7.865540377487847 -5.870852710848241 -2.268838084096178\n", + "H -8.967260527893965 -4.196174166496521 -0.9688562716731766\n", + "H -8.112083893065295 -4.109558636531592 1.0977178412198993\n", + "H -7.015344994562025 -2.8335318623877983 0.5499449199001235\n", + "H -6.453849804891755 -5.661873092138012 1.2523490183519241\n", + "H -5.500327452732924 -4.194108186049966 1.5088076051476451\n", + "Coordinates child UFF optimization\n", + "91\n", + "\n", + "O -1.7925616132634832 1.599908231011347 1.2772550188711695\n", + "C -0.4148364248022942 1.9933739505661046 1.221684685661164\n", + "O -0.28179761455542135 3.392096692054819 1.0773917290111668\n", + "C -0.144188664741289 3.6326033487933214 -0.3181532785730182\n", + "C -1.063426457004152 4.76979671260718 -0.7764402066821418\n", + "O -2.4141686814219714 4.414396631941031 -0.7280599319713663\n", + "C -0.338821399438064 2.3041636192375576 -1.065377338378117\n", + "O 0.41075321128481623 2.2797029157742803 -2.2510200947664822\n", + "C 0.21762198681077702 1.3876097258666913 -0.007588694110370024\n", + "O -0.1139923157452595 0.02907154103589408 -0.11429223643604657\n", + "C 0.3943209141829798 1.3938895630301005 2.3709626633116327\n", + "O 0.24574237760088902 -0.012632984617148128 2.3947024255096454\n", + "C -2.5518972205499875 2.2112410048154274 2.320055640186122\n", + "C -3.18061667771257 1.1410825840250958 3.248486528516131\n", + "C -4.217984986685879 0.3010405520144167 2.486913174302985\n", + "C -5.249383471457763 1.265736224261197 1.886601260532691\n", + "C -4.50473219377954 2.2605002061109247 0.9957991017098321\n", + "C -5.55991509649354 3.1818972399719514 0.3789774624986753\n", + "O -6.508913661480259 2.450998250738785 -0.37547264089294285\n", + "O -3.5904098059991565 3.017517740503724 1.7763519210169318\n", + "O -6.204050290038016 0.5308447123654492 1.1541730170842461\n", + "O -4.827274050209317 -0.5999920629781624 3.3744080603015703\n", + "O -2.225320628633166 0.34176908974727666 3.8804113985473947\n", + "B 0.4046270167668869 -0.7411594305369135 1.0918187276308464\n", + "O 1.8377565432807745 -1.0369378241553855 0.968436078928739\n", + "B -7.195980174318504 1.394757835677527 0.4426944023317877\n", + "O -8.112554789246712 2.0016183805810592 1.4373307571268414\n", + "H -8.668588622512452 2.6643091906067307 0.9556298428142607\n", + "H 1.9565374246941762 -1.588661845777458 0.16352656525271453\n", + "H 0.12961841360780582 1.4656686664471699 -2.7434385665297203\n", + "H -1.6905823194634948 -0.0565923388218692 3.1725788638165833\n", + "H -5.563482799061228 -1.0454937514910785 2.88239054722867\n", + "H -5.054931966582795 3.8941446361144743 -0.3053631260731821\n", + "H -6.057474705651823 3.79540573637646 1.1629767955190993\n", + "H -3.984788573782806 1.7346729218041679 0.16118855560859346\n", + "H -5.730084711255306 1.8212271528999542 2.7245730739967384\n", + "H -3.7246491221918583 -0.26329732278051704 1.657820119835714\n", + "H 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-3.554766669879959 -3.8014184700246525\n", + "H -5.552185848992829 -3.840625301969047 -4.6962956038553845\n", + "H -4.955486558106451 -5.869281232333534 -3.3820681859607458\n", + "H -7.136929599998939 -6.1586042167019235 -2.216774060645025\n", + "H -7.381008478630575 -5.239332342708287 -3.726958584369603\n", + "H -8.585984327383422 -4.175600137142895 -1.8212020174467167\n", + "H -7.6722227494593565 -4.277767587169518 0.26457739619993476\n", + "H -6.588059172022517 -2.949388714462916 -0.17565091796814852\n", + "H -6.021110581945751 -5.9385379566763135 -0.0755119301513356\n", + "H -5.118461745887913 -4.582589885359697 0.6654964422764342\n" + ] + } + ], + "source": [ + "#Function bonding the new linker to the core\n", + "mutated_linker = em\n", + "mutated_linker.UpdatePropertyCache(strict=False)\n", + "Chem.SanitizeMol(mutated_linker)\n", + "cmplx_mut = linker_core_bonding(suc_core, mutated_linker)\n", + "cmplx_mut.UpdatePropertyCache(strict=False)\n", + "cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True)\n", + "cmplxh_parent = Chem.AddHs(cmplx_parent, addCoords=True)\n", + "Chem.SanitizeMol(cmplxh_mut)\n", + "Chem.SanitizeMol(cmplxh_parent)\n", + "\n", + "#cmplx_parent_xyz coordinates of the parent complex \n", + "#suc_core_xyz coordinates of the selected core\n", + "#suc_core is selected from cores array \n", + "\n", + "suc_core_4patt = Chem.RWMol(suc_core)\n", + "suc_core_4patt.BeginBatchEdit()\n", + "for atom in suc_core_4patt.GetAtoms():\n", + " #print(atom.GetIdx(),atom.GetAtomicNum())\n", + " if atom.GetAtomicNum() == 0:\n", + " #print('Print dummy atom',atom.GetIdx())\n", + " suc_core_4patt.RemoveAtom(atom.GetIdx())\n", + "suc_core_4patt.CommitBatchEdit()\n", + "Chem.SanitizeMol(suc_core_4patt)\n", + "suc_core_mol = suc_core_4patt.GetMol()\n", + "\n", + "#AllChem.EmbedMolecule(cmplxh_mut)\n", + "AllChem.EmbedMolecule(cmplxh_parent)\n", + "\n", + "for i in range(cmplxh_parent.GetNumAtoms()):\n", + " x,y,z = cmplx_parent_xyz[i]\n", + " cmplxh_parent.GetConformer().SetAtomPosition(i,Point3D(x,y,z))\n", + "\n", + "match_child = cmplxh_mut.GetSubstructMatch(suc_core_mol)\n", + "match_parent = cmplxh_parent.GetSubstructMatch(suc_core_mol)\n", + "print(match_child)\n", + "print(match_parent)\n", + "\n", + "#AllChem.AlignMol(cmplxh_mut,cmplxh_parent,atomMap = list(zip(match_child,match_parent)))\n", + "#AllChem.AlignMol(cmplxh_mut,cmplxh_parent)\n", + "\n", + "cmap = {match_child[i]:cmplxh_parent.GetConformer().GetAtomPosition(match_parent[i]) for i in range(len(match_parent))}\n", + "AllChem.EmbedMolecule(cmplxh_mut,randomSeed=0xf00d,coordMap=cmap,useRandomCoords=True)\n", + "\n", + "from rdkit.Chem import rdForceFieldHelpers\n", + "\n", + "# Perform UFF optimization\n", + "#ff = AllChem.UFFGetMoleculeForceField(cmplxh_mut)\n", + "#ff.Initialize()\n", + "#ff.Minimize(energyTol=1e-7,maxIts=100000)\n", + "\n", + "mcp = Chem.Mol(cmplxh_mut)\n", + "#mmffps = rdForceFieldHelpers.UFFGetMoleculeProperties(mcp)\n", + "ff = rdForceFieldHelpers.UFFGetMoleculeForceField(mcp)\n", + "for atidx in match_child:\n", + " print('atidx:',atidx)\n", + " ff.UFFAddPositionConstraint(atidx,0.05,200)\n", + "maxIters = 10\n", + "while ff.Minimize(maxIts=1000) and maxIters>0:\n", + " maxIters -= 1\n", + "\n", + "print('Coordinates parent')\n", + "print(cmplxh_parent.GetNumAtoms())\n", + "print()\n", + "for i, atom in enumerate(cmplxh_parent.GetAtoms()):\n", + " positions = cmplxh_parent.GetConformer().GetAtomPosition(i)\n", + " print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "\n", + "print('Coordinates child')\n", + "print(cmplxh_mut.GetNumAtoms())\n", + "print()\n", + "for i, atom in enumerate(cmplxh_mut.GetAtoms()):\n", + " positions = cmplxh_mut.GetConformer().GetAtomPosition(i)\n", + " print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "\n", + "print('Coordinates child UFF optimization')\n", + "print(mcp.GetNumAtoms())\n", + "print()\n", + "for i, atom in enumerate(mcp.GetAtoms()):\n", + " positions = mcp.GetConformer().GetAtomPosition(i)\n", + " print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + " \n", + "#I should check the structural integrity of the ligands after the optimization." + ] + }, + { + "cell_type": "code", + "execution_count": 81, + "id": "973c8749-d0c6-4dc4-bbd5-576848e244af", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[98*]C1=CC=CC([C@H]2CC=CC3=C2CC2=CC4=C(C=C23)C([99*])=CC=C4)=C1\n", + "[98*]c1cccc([C@H]2CC=CC=C2Cc2ccc3c([99*])cccc3c2)c1\n", + "O[B-](O)(O)c1cccc([C@H]2CC=CC=C2Cc2ccc3c([B-](O)(O)O)cccc3c2)c1\n", + "[H]O[B@-]12OC([H])([H])[C@@]3([H])O[C@]([H])(O[C@]45O[C@]([H])(C([H])([H])O[H])[C@@]([H])(O[H])[C@]4([H])O[B@@-](O[H])(OC5([H])[H])c4cccc5cc(ccc45)CC4=CC=CC[C@@H]4c4cccc1c4)[C@]([H])(O[H])[C@@]([H])(O[H])[C@]3([H])O2\n", + "88\n", + "\n", + "O 3.9391273853143334 -1.4728925794521746 -0.06828728374769129\n", + "C 4.1230723525957895 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1.5125179364131094\n", + "H -7.573508957717542 -0.2064748016758739 0.6294578872688366\n", + "H -7.550606014403806 1.0054722498452449 2.888205430811287\n", + "H -6.680188316481493 3.1844985218365576 2.7710231212263166\n", + "H -5.183777747301931 3.898728641894573 0.8393939747729172\n", + "H -4.786032493120844 3.594469655595653 -1.4448611498926374\n", + "H -4.680735020631373 1.9900635029542932 -2.056992386688319\n", + "H -2.0536943460430965 1.3862181066817445 -2.674323804569092\n", + "H -0.06814790555890902 1.411127089996673 -2.2735916164409593\n", + "H 2.7145758926584738 3.4624029197939947 1.486402123833197\n", + "H 0.9943434242165956 4.59019566684235 2.8809087124941173\n", + "H -1.3448005126217755 4.464621238464019 2.20898939277164\n", + "H -2.871573981895264 3.8764004256957274 0.9886474073984073\n" + ] + } + ], + "source": [ + "mutated_linker = em\n", + "cmplx_mut = linker_core_bonding(suc_core, mutated_linker)\n", + "linkmutBO3_2 = dummy2BO3(mutated_linker)\n", + "\n", + "print(Chem.MolToSmiles(linker))\n", + "print(Chem.MolToSmiles(mutated_linker))\n", + "print(Chem.MolToSmiles(linkmutBO3_2))\n", + "print(Chem.MolToSmiles(cmplx_mut))\n", + "\n", + "#Chem.SanitizeMol(mutated_linker)\n", + "#Chem.MolFromSmiles(Chem.MolToSmiles(mutated_linker))\n", + "#Chem.SanitizeMol(cm)\n", + "#Chem.MolFromSmiles(Chem.MolToSmiles(cm))\n", + "\n", + "#cmplx_mut2 = Chem.MolFromMolBlock(cmplx_mut, sanitize=False)\n", + "cmplx_mut.UpdatePropertyCache(strict=False)\n", + "cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True)\n", + "print(cmplxh_mut.GetNumAtoms())\n", + "AllChem.EmbedMolecule(cmplxh_mut)\n", + "#AllChem.UFFOptimizeMolecule(cmplx_mut)\n", + "cmplxh_mut.GetConformer()\n", + "print()\n", + "\n", + "for i, atom in enumerate(cmplxh_mut.GetAtoms()):\n", + " positions = cmplxh_mut.GetConformer().GetAtomPosition(i)\n", + " print(atom.GetSymbol(), positions.x, positions.y, positions.z) " + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "id": "502a335e-e606-4153-946e-0f6e036a973a", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "" + ] + }, + "execution_count": 23, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "#mutated_ligand = Chem.MolFromSmiles('[H]C1=C([H])C2=C(C([37H])=C1[H])C([H])([H])C1=C2C2=C(C([H])=C1[H])C([H])([H])[C@]([H])(C1=C([H])C([29H])=Br([H])C([H])=C1[H])C([H])=C2[H]')\n", + "Chem.SanitizeMol(mutated_linker)\n", + "Chem.MolFromSmiles(Chem.MolToSmiles(child_linker))\n", + "#Chem.MolToSmiles(linker)" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "id": "f15b8392-ad05-4a03-84c8-7e56c5666b0e", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CNC(=O)C(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)C(=O)N/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(=O)NC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2NC(=O)CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)NC(=O)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)C(=Cc2cccc([99*])c2)C(=O)N3)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)C3C(=O)NCc2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2C(=O)NCC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3CNC(=O)[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@@H](CC(OC)/C3=C\\c3cccc([99*])c3)C(=O)N2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)C(=Cc2cccc([99*])c2)NC3=O)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C(=O)NC[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CCNC(=O)[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3CC(=O)N[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3NC(=O)C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@@H](CC(OC)/C3=C\\c3cccc([99*])c3)NC2=O)c1 True\n", + "mol [98*]c1cccc(NC(=O)[C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2C(=O)NCC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CCC(=O)N[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CNC(=O)C[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)C3=CNC(=O)c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])cNC2=O)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cc([99*])cccNC2=O)c1 True\n", + "mol [98*]c1cccc(C(=O)N[C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cNC(=O)c([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)ccc1 True\n", + "mol [98*]c1cccNC(=O)c([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2NC(=O)CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC(=O)NC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])cC(=O)N2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cC(=O)Nc([99*])ccc2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cc([99*])cccC(=O)N2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cC(=O)Nccc([99*])c2)c1 True\n", + "mol [98*]c1cC(=O)Nc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)ccc1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)cC(=O)N1 True\n", + "mol [98*]c1cccC(=O)Nc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1ccNC(=O)cc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cNC(=O)c([99*])ccc2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccNC(=O)c([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cNC(=O)ccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2ccC(=O)Ncc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)cNC1=O True\n", + "mol [98*]c1cc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)cccNC1=O True\n", + "mol [98*]c1ccC(=O)Ncc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cNC(=O)ccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccC(=O)Nc([99*])c2)c1 True\n", + "mol [98*]c1cccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2ccNC(=O)cc([99*])c2)c1 True\n", + "mol [98*]c1cc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)cccC(=O)N1 True\n", + "mol [98*]c1cC(=O)Nccc([C@H]2CC[C@@H]3C[C@H]2CC(OC)/C3=C\\c2cccc([99*])c2)c1 True\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "from rdkit.Chem import rdMolDescriptors\n", + "rxn_smarts = '[*;r6:1]~[#6:2]>>[*;r6:1][CX3:3](=[OX1:5])[NX3:6][#6:2]'\n", + "#rxn_smarts = '[*;!D3;!H0:1]>>[*;!D3:1][O:2][C:3]'\n", + "rxn = AllChem.ReactionFromSmarts(rxn_smarts)\n", + "new_mol_trial = rxn.RunReactants((mutated_linker,))\n", + "new_mols = []\n", + "for m in new_mol_trial:\n", + " m = m[0]\n", + " #Chem.SanitizeMol(m)\n", + " print('mol',m,Chem.MolToSmiles(m),co.mol_OK(m))\n", + " if co.mol_OK(m) and co.ring_OK(m):\n", + " new_mols.append(m)\n", + " \n", + "Draw.MolsToGridImage(new_mols)" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "id": "d85b4761-0374-4954-ad89-fde4706d7d3a", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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", + "text/plain": [ + "" + ] + }, + "execution_count": 14, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "from rdkit.Chem import rdChemReactions\n", + "tf1 = rdChemReactions.ReactionFromSmarts(rxn_smarts)\n", + "tf1" + ] + }, + { + "cell_type": "code", + "execution_count": 34, + "id": "edd83601-d624-48b9-bfc1-5b0f243335bd", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "True\n", + "mol [#6]1=[#6](-[#6]=[#6](-[#6]=[#6]-1)-[#6]1-[#6]=[#6]2-[#6](=[#6]-[#6]=1)-[#6]-[#6]-[#6@@H](-[#6]1=[#6]-[#6](=[#6]-[#6]=[#6]-1)-[98#0])-[#6]-2)-[99#0] True\n", + "mol [98*]c1cccc([C@@H]2CCc3ccc(-c4cccc([99*])c4)cc3C2)c1\n" + ] + } + ], + "source": [ + "patt = Chem.MolFromSmarts('[*;r6:1]~[#6:2]')\n", + "print(linker.HasSubstructMatch(patt))\n", + "linker.GetSubstructMatch(patt)\n", + "print('mol',linker,Chem.MolToSmarts(linker),co.mol_OK(linker))\n", + "print('mol',Chem.MolToSmiles(linker))" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "b0cd33ee-56b2-4b7c-aec2-ac2cf4b12f1e", + "metadata": {}, + "outputs": [], + "source": [ + "img = Draw.MolsToGridImage(linkers,molsPerRow=5,subImgSize=(200,100))\n", + "img" + ] + }, + { + "cell_type": "code", + "execution_count": null, + "id": "aab9325b-b0df-4876-a7aa-7136ff65b4dc", + "metadata": {}, + "outputs": [], + "source": [ + "#!jupyter nbconvert --to script Untitled.ipynb" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.13" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/Miscellaneous_dev/Mutation-Crossover-Conformer_generation.ipynb b/Miscellaneous_dev/Mutation-Crossover-Conformer_generation.ipynb new file mode 100644 index 0000000..726ebac --- /dev/null +++ b/Miscellaneous_dev/Mutation-Crossover-Conformer_generation.ipynb @@ -0,0 +1,1980 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "id": "b868adfe-fe32-4ce2-8bb2-69aacd6dd7df", + "metadata": {}, + "outputs": [], + "source": [ + "from rdkit import Chem, DataStructs\n", + "from rdkit.Chem.Fraggle import FraggleSim\n", + "from rdkit.Chem import Draw\n", + "from rdkit.Chem import AllChem\n", + "from rdkit.Chem import Descriptors\n", + "from rdkit.Chem import rdmolops\n", + "from rdkit.Chem.Draw import IPythonConsole, MolsToGridImage\n", + "from rdkit.Chem import rdDepictor\n", + "from rdkit import RDConfig\n", + "from rdkit.Chem import rdFingerprintGenerator\n", + "from rdkit.Geometry import Point3D\n", + "from rdkit.Chem import rdForceFieldHelpers\n", + "from random import randrange\n", + "import py3Dmol\n", + "\n", + "#from rdkit import rdBase\n", + "#rdBase.DisableLog('rdApp.error')\n", + "from rdkit import RDLogger\n", + "RDLogger.DisableLog('rdApp.*')\n", + "\n", + "import xyz2mol as x2m\n", + "import PBA_mutation as PBA_mu\n", + "import os\n", + "\n", + "from DBA_mututation import PBA_mutation\n", + "import DBA_GA_utils\n", + "\n", + "import crossover as co\n", + "co.average_size = 40\n", + "co.size_stdev = 4.0\n", + "\n", + "charged_fragments = True\n", + "quick = True\n", + "\n", + "def drawit(ms, p=None, confId=-1, removeHs=True,colors=('cyanCarbon','redCarbon','blueCarbon')):\n", + " if p is None:\n", + " p = py3Dmol.view(width=600, height=600)\n", + " p.removeAllModels()\n", + " for i,m in enumerate(ms):\n", + " if removeHs:\n", + " m = Chem.RemoveHs(m)\n", + " IPythonConsole.addMolToView(m,p,confId=confId)\n", + " p.setStyle({'model':-1,},\n", + " {'stick':{'colorscheme':colors[i%len(colors)]}})\n", + " p.zoomTo()\n", + " return p.show()\n", + "\n", + "def show_3dmol(image_id=None,inchi=None,smiles=None,mol=None):\n", + " mol = mol\n", + " if not mol:\n", + " print('No molecule is provided')\n", + " return\n", + " \n", + " molh = Chem.AddHs(mol)\n", + " #if AllChem.EmbedMolecule(molh,randomSeed=0xf00d)<0:\n", + " # print('Failed to embed in 3d')\n", + " # return\n", + " pdb_data = Chem.MolToPDBBlock(molh)\n", + " view = py3Dmol.view(width=600, height=600, query=None, data=pdb_data, linked=False)\n", + " view.setStyle({'model':-1,},{'stick': {}})\n", + " #view.setBackgroundColor('#f9f4fb')\n", + " return view" + ] + }, + { + "cell_type": "markdown", + "id": "9d94225d-c8d8-49cf-9806-efe74b9c80f0", + "metadata": {}, + "source": [ + "# Reading Initial Population" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "id": "ab0470d0-7c19-4a97-a894-57d4c14b595c", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Linkers avg atoms= 25.801980198019802\n", + "Linkers min atoms= 22\n", + "Linkers max atoms= 36\n" + ] + } + ], + "source": [ + "###################################################################\n", + "\"\"\"\n", + "Function to read the list file with of the complex, creating two arrays, one for the free ligand and the other for the\n", + "free ligand\n", + "\"\"\"\n", + "dir = os.getcwd()\n", + "#xyzfiles = os.listdir('data_cmplxs/')\n", + "#xyzfiles = os.listdir('m-Glc_Frc-m/')\n", + "xyzfiles = os.listdir('linkers2classify')\n", + "linkers = []\n", + "cores = []\n", + "cores_xyz = []\n", + "names = []\n", + "cmplxs = []\n", + "cmplxs_xyz = []\n", + "Num_atoms = []\n", + "for xyzfile in xyzfiles:\n", + " #file = \"data_cmplxs/\" + xyzfile\n", + " #file = \"m-Glc_Frc-m/\" + xyzfile\n", + " file = \"linkers2classify/\" + xyzfile\n", + " #print(\"New Liker:\",xyzfile)\n", + " names.append(str(xyzfile))\n", + " atoms, charge_read, coordinates = x2m.read_xyz_file(file)\n", + " chrg = -2\n", + " if xyzfile == 'cmplx113.xyz':\n", + " chrg = 0\n", + " elif xyzfile == 'cmplx114.xyz':\n", + " chrg = -1\n", + " raw_mol = x2m.xyz2mol(atoms, coordinates, charge=chrg)\n", + " Chem.SanitizeMol(raw_mol[0])\n", + "\n", + " #new_core, new_linkHs = core_linker_frag(Chem.MolFromSmiles(Chem.MolToSmiles(raw_mol[0])),False)\n", + " new_core, new_linkHs, core_xyz = DBA_GA_utils.core_linker_frag(raw_mol[0],coordinates)\n", + " new_link = Chem.RemoveHs(new_linkHs)\n", + "\n", + " new_link.SetProp('pKaglcyl',str(8.8))\n", + " new_link.SetProp('pKafrcyl',str(8.8))\n", + " \n", + " #linkers.append(Chem.MolFromSmiles(Chem.MolToSmiles(new_link)))\n", + " linkers.append(new_link)\n", + " cores.append(new_core)\n", + " cores_xyz.append(core_xyz)\n", + " cmplxs.append(raw_mol[0])\n", + " cmplxs_xyz.append(coordinates)\n", + " Num_atoms.append(new_link.GetNumAtoms())\n", + " \n", + "print('Linkers avg atoms=',sum(Num_atoms)/len(Num_atoms))\n", + "print('Linkers min atoms=',min(Num_atoms))\n", + "print('Linkers max atoms=',max(Num_atoms))\n", + "#print(Chem.MolToMolBlock(new_core))\n", + "#print(Chem.MolToMolBlock(new_core),file=open('Sucrose_core.mol','w+'))" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "62a4dde6-c2f8-496f-bfc9-0eb0a8ecddaa", + "metadata": {}, + "outputs": [ + { + "data": { + "image/png": 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ra/vgwQP+kHR0dJycnAT+MwL8a62trXFxcZmZmUwmc8iQIQMGDIiLi9PS0tLU1Dxz5sy7d+8sLCwmTZrEZDIvXLiQkZGhoqIyZcoUNTW1N2/exMXFzZo16/z5848fP9bT03N2dtbS0uJvPCIigqKoKVOm0JtZWVn37t2bNGnSq1evdHV16YwMIcTKyooQUlpaSidlOnXq9IWMzOnTp5lM5uTJk+nNzMzM9PT0AQMGpKSkODs7a2tr0+XNzc3Hjx+3sbH5qNO3urr6qFGjBPTjAQhATU3N+fPnnz9/Li8vP27cOAMDg8OHD7u6ulZWVsbExLDZ7MGDBw8ePLiuri4iIqKoqIgeVysmJpaZmfny5csBAwacPHmyvLzczMxs1KhRUlJSvJbr6+tPnz5tbGw8aNAguuTSpUtVVVXu7u5lZWWdO3f+XEj5+fnr169ftWqVgYHBp59ev349Pz/f3d2dPhb9X0H//v1v3bplZWXVq1cvXs1z584pKyu/evWqsbGRv4V58+b9440ufBsKBKGkpERfX19WVtbFxaVHjx5MJvP48ePKysrDhg1TUlIaPXo0PZ2Ej4+PlZVVnz59xo0bJyMjY21t3dLSEhYWJioqamlpaWNjM2bMGEVFRQ0NjYKCgtu3bxNCbty4QVHU8uXLmUwm/Xd+fr60tHRgYGBCQgIhJCIigs1mZ2dnZ2RksNlsOp63b99KSEiYmpo+fPiQoqjs7GwREZHNmzfzx3zz5k0WixUQEEBRVEtLS48ePXr06NHS0mJkZDR27FhetadPnxJCEhIS7P5ma2vLYDAsLS3b7ecF+Bp3796Vl5dXV1cfM2aMiYlJp06d4uPjCSEuLi7q6upubm5WVlZMJnPr1q2ampqOjo4uLi4iIiKTJk2iKMrLy0tLS0tNTW3gwIEjR46UlJS0tbWtra0NCQkhhFRWVlIU5erqKi8vX1xcTFHU5cuXGQwGfYf6ES0treHDh/OXSEtLe3t7f1Tt1atXCgoKY8aMoTenTJmioaFRUVExZswYAwMDLpdLlzc2NsrKym7dunXChAm8c1BSUlJaWrq2tlbQPyHAv9fc3DxkyBARERFHR8chQ4aIiop6enqOGDGiZ8+eGhoaQ4cOpc+40aNHjx8/3tTUdOLEiZqamvLy8iUlJXTS39bWVldX183NjX7A+/PPP+k5toOCgiiKiomJIYTs2bOHoqj6+npjY+Phw4fzzhSe1atXE0JKSkrWrVtHCMnPz29sbExPT3/y5MmnMW/fvp0QEhsbS1FUaWmpkpLSwoUL3717JyIismnTJl6148ePs1isGzdu8M5BOtHzyy+/tOEPCvCN6uvr+/TpIyYmNmzYsEGDBrFYrFWrVvXr169///5qampOTk7Ozs5MJnPq1KlOTk5du3adMGGCurq6mppaRUVFamoqfQ4aGhq6ublpaWlJS0vfunWrsrKSEBISEkJR1NGjRwkhx48fpyiqurpaR0fHzc2Noqhp06Yxmczdu3e3trZyOJyhQ4caGBg0NTVRFLVo0SIDA4M3b96kpKRkZmZyOJyPYj506BAh5NSpUxRFlZeXd+7cedq0abW1tZ06dVq+fDmvGn36//XXX7xzkJ46ig4AoIN48uSJuro6/ehnaWkpJiZG34iOGDFCWVl53LhxPXr0IISsW7fOwMBg0KBBY8aMERcXHzJkCJfL3bBhg6Kioq6ubp8+fVxdXWVkZIyNjd+9e3f+/HlCyLNnzyiKmjlzpoSExKNHjyiKunfvnqio6MGDBymKsrCwmDdvXn5+/vXr1wsKCvhD4nK5Q4YMMTExaWpqunTpEiHk9u3b/BVycnIkJSXnzZtHV3Z2djY0NKyrq+vXr1/v3r151crLy0VERI4cOTJ06FDeaSgqKqqiovLphRj+BSRlBGPSpEnS0tJ5eXn05rlz5yorK5WVlQ0NDUtKSuhCup/LyZMn6c3o6GhCSFJSUlhYGCFkyZIldHlxcbGsrOy4ceP4kzJ00kRPT6+ioqJnz57du3dvaWnZt28fIWTx4sX0m3ZCiJaW1s2bN+l2Lly4ICEhwWAw7O3t1dTUli1b9uk54+vrS+d6li9fLiUlRce/evVqcXHx6upquk5gYKCysnJLSwtvr927d4uIiHx0SgMIF5fLNTc3NzY2phMora2tJ06cKC4uJoQMGTKEzl+w2Ww9Pb1OnTqlpaXRe61Zs4YQ8u7dOy8vL0JIWFgYXZ6cnMxgMAIDA/mTMu/evVNXVx8wYMCbN2/U1dVnz579aRgZGRmEkJ07d/IX/mNShqIoeuaLQ4cOnTx5ksFgJCYmUhR19uxZQkh6ejpd59y5cwwG48WLF7y9kpOTWSzWkSNHvvcnAxAo/gQHRVHJycnPnj0bMWKElJQU74wLDAwkhHh5edHXo5cvXzIYjC1bttBJmUGDBjU3N1MUVV9fb21t3aVLl+bmZl5ShqKo2bNni4uLP3z4cO7cuSoqKmVlZZ+G0a1bNwsLC7oyk8lcvny5mJgYfYm0s7PjP5UoiuJwOA4ODioqKq9fv3Z2djYzM2toaKAoysnJif/Fw4gRI4YOHcq/47Rp01RVVf8xAABhWb16NYPBuH79Or159erVwsLCfv36KSgoZGVl0YX0xS4gIIA+B7OzswkhBw4coJMyLi4ura2tFEXV1NQYGRl17dqVPylDUdTEiRPp2126jxt9cSwvL6dfp3fu3Llfv34WFhaFhYV0/fHjx4uKioqIiNDd2YyMjB48ePBR2OPHj5eTk3vx4sWECRO0tLSqqqroA+no6PBuXCdPntyzZ0/+vRYuXCgvL19UVCT43xHg3xo4cGDnzp1LS0spiuJyuadPn66pqSGEdO/evaKigi60tbUVFRW9cuUKvcv+/fsJITk5OfSsoFu2bKHLHz58KCoqunDhQv6kTF1dnaGhoY2NTWVlpZGRkZOTE32OKCoqiomJiYuLi4qKEkKcnJzoc5OiqD/++IPBYPz1118URf1jUoaiqB07dhBCzp49GxwcLCIicvfuXV5g+fn5dJ2DBw+KiYnxmqUo6vz58wwGg3fRh++EpIxgKCkpzZkz56NCZWXlBQsW8Db9/f1ZLBZvs6CggBBy7NgxOinz/Plz3kezZs1SU1PjT8pQFPXkyRNJSUlNTU1paWn6DKHvgLt165aYmFheXp6enm5qaqqsrFxXV8dms93d3Tt37hwUFOTo6MhkMjU0NJKTkz+KsKmpydraunPnziwWi/c4SneNOXr0KL1pbm7+22+/8Xah86nr1q37vh8MQMDoecuCg4P5C+nR7PRrBJqLi4u1tTVvk55lKSMjw8vLS0pKij9xaWdn5+joyJ+UoSgqLi6OEKKpqamvr/9pRxU2m92vXz99ff3Gxkb+8s8lZai/b3Dl5eW9vLzoksbGRjk5uaVLl9KbEyZM6N+/P68+/XJy3LhxX/erALQfZ2dnKyurjwpHjBjRo0cP3ib9NiIjI4NXoqSktGDBAjopc+bMGV45fTv4/Plz/qRMbW2tvr6+pqYmg8GIi4v7NAZ6Lzq/SQ+ycHV1pd/207Na9OvX76NdXr58qaCgoKmpKSYmxguMTpg+fvyYoqiqqioxMTH+NGhUVBSDwYiPj//2HwmgDfXt25f/ekHr16+fo6Mjb/PYsWP8D1pcLldUVNTf359OyiQkJPBqbt68mRBSWFjIn5SpqKjQ0NDQ1NRkMpn0Yx5FUXFxcXJycosWLVqwYIGSkhKLxfLy8qKTO2/fvr1x4wbdjzstLU1bW1tbW5vOvfLQLzw0NTVZLFZKSgpdSF+d6afHhoYGaWnpXbt28XahO6uePn1aAL8agIA0NTUxmcxVq1bxF9L9Pfmfm2bNmqWpqcnbpE+9y5cv00kZ+sUAzcnJydramj8pQ/090EFTU1NVVfXt27d0YXZ2Nt19hs1mnzhxgtcN/PXr1woKCnQvGOrzSRkOhzNkyBAlJSVJScmNGzfShZWVlWJiYrxOo3S/Ht4uJSUlioqK/E+I8J2w+pIA1NXVVVZW6unpfbmaiIgIxbcAOT35C29ybHpiF5qWltbbt2/p05jHzMzMw8OjtLR0wYIFhoaGhBBVVVVCyOHDh52dnZWVlbt3775mzZqKioobN27s2bPn9OnTcXFxvr6+V69ezcnJkZOTGzduXF1dHX+b4uLiQUFBZWVlZmZmv/zyC11oampqa2t75swZQsijR4+ePHnCGz/c3Nw8depUW1vbFStW/JtfCqDNFBUVEUK+5jTk3+Q/DVksFv+YWC0trZcvX360u6urq6OjY2lp6dq1a3nzyNBaW1unT59OrzjIG1r/P+3cufPDhw9sNpseakEIkZCQGDNmTEREBIfD+fDhQ2JiIu8EJIT8+uuvHA4nNDT0K9sHaDdFRUX/8wSkzzj+S6GIiAhv8t2ProOEkI+mQpORkVm/fn1paemgQYNcXV0/ajwuLs7Ly2vp0qX0PGuqqqosFis6Orpv376KioojRozw8PC4desWvTgaj7a2tre3d2lpqbu7u62tLV04btw4KSmpiIgIQgj9MnDs2LH0RyUlJR4eHosWLXJxcfnKXwagffyLc5DBYLBYrC+cgx8t1KKkpLR69erS0lJXV9fBgwcTQioqKqZMmTJu3Li9e/fu37//9evXnp6eu3btOnLkCCFEVVV14MCBdLO9e/cOCAh49eoV/RTKo6KisnLlytLS0jFjxtCD/Qkhzs7OSkpK9L1oQkLChw8fJkyYQH9UXl4+a9asGTNm8F8cAYTu5cuXXC73W29E6c3PPQ9+eiPav3//CRMmlJaWLl++nH4SJIRYWFjQk4GKiIhMmzZt4sSJ58+fZ7PZCxYsIIT4+flVV1dXV1fX19cTQurq6j58+MDfJpPJ3LVrV2VlpZyc3LJly+hCRUXFoUOH0ufgmzdvbt68yTvjuFzujBkz1NTU6P4BIBBIygiAlJSUhITE+/fvBdVgWVlZp06dPjppX716dfz4cTk5ucOHD9P3qZqamuTvlxg0ZWV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m5eXlysrKgoKCFRUVbW1tV69elZaWRo1jCgoK3vwnIyMDNZFZv369nJxcY2Ojj49PZWXlvHnz9PX1SSQSmUxWUFB48uRJY2OjiYnJhg0b+u5EMay/MzQ0TElJiYyM7CTgcvDgQVdX19GjR6enp4uKivJzelhfwT1lMO5QV1cnEAiFhYVMJrNnI2hpaQFAXl4eV+eFYRiGYX3p2LFjALB7924+R2QAQFhYWFlZmcFgVFdX8/nQWL8iKyu7dOnSDjksioqKM2fObG9vv3v37vv3752dnU+cOMFkMkkkkpaWlpWVlaur68OHD9+9e/f48eOjR48uWLAgPj5+z549169fFxcXf/HiBZ1ONzExoVKpkydPFhISUldXNzMz66tzxLABAbWVSUhI6GSbAwcOjB079v3794cPH+bXvLA+hoMyGHcMGTJk2LBhFAqltLS0ZyOgqiUclMEwDMN+GM+ePUtOTh42bNhvv/3Gt4PW1taiL/Lz8yMjI+G/xwAM6wDlJvv7+5uZmY0aNerjx4+cK/UiwsLCEydOtLOzMzAwWLx48fbt28PDw0ePHk2lUn19ff/66y8tLS0ZGRknJycHBwdVVdW+OA8MGzDQb+PExMROthESErp69SqRSPT09ExKSuLX1LC+hIMyWG9VVlb6+flZW1vX1NSQyeSwsLBu7f7kyRMrK6t//vkHB2UwDMOwH4y7uzsA7Ny5k28p6Lm5uYqKiuvWrQMAb29vJpNpa2uL269iX/Xrr7+KiYlFRkZ+/PhxxYoVABAQENDJ9kuXLj19+vSiRYuWLFmioKDAZDJfvHixbt26a9euSUpKysrK4lILDOscWhW786AMAEyaNMnR0REvQj944KAM1hNtbW1Pnz7dvn27trY2mUz+7bffgoKC6HR6ZWWli4vL58+fAYDJZJ45c4b9vu5bSkpK7t69GxUVhYIy79+/58cJYFh3MJnMxsbG/fv34yZcGIZ1XUJCQkREhJSUlL29Pd8O6uXlRaVShYSEGhsbfX19AWDr1q18Ozo2sEhISCxatIjFYt26dcvW1hYAgoKCKP+tlv2lsLCwvXv33rp1y97eXldXt6WlRUpKqry8fP369UpKSps3b05JSeHj9DFs4BkzZoy0tPTHjx8rKio639LNzU1bWzszMxMF97EfGw7KYN1QWFh46dIla2trBQWFefPmnT59+u3bt+Li4hYWFl5eXoWFhWZmZmVlZWvXrgWA3bt3Ozg4fLffGztBRk5ObujQoQ0NDbj0Hesr79+/X79+/caNG2NiYj58+LB27VpHR0d/f//Hjx8fO3assLBw8+bNnGtSYBiGdeLo0aMAsHXrVikpKf4c8fPnzwEBAQQCYevWrZcuXWpsbLS0tBw3bhx/jo4NRKiC6caNG9ra2hMmTKirqwsJCfnWxpaWlu7u7qdOnZKSklJUVGxoaDhy5IiPj4+FhUV9ff358+cNDQ11dXWPHTuG7+Uw7KsIBIKBgQEAfLcuSVhY+OrVqwICAm5ubmlpaXyZHdZncFAG6xIajXb37l11dfX169cHBQW1trYaGhru378/MjKyvr4+LCxs27Ztqqqq//zzj6Sk5P3792/cuLFlyxZJScm7d+/6+fl1MjJn1ZKGhgbgCias7/j6+u7du9fb2/vSpUspKSnGxsbHjh0LCwtbtGiRjIyMsrLyn3/+KSgo2NfTxDBsANi5c2dISIiYmJiDgwPfDnrx4sWWlpb58+dramqeP38eABwdHfl2dGwgmjt37rBhw3Jzc9PS0latWgXfq2BiQ42rhYSElJWV6+rq7OzsnJycFBQUcnJy9uzZM3LkSGtr60ePHjEYDN6eAIYNNF2sYAKAqVOnbty4ERUx4ZeCPzYclMG6JCgoyNraWkZGxtbW1t/fv7KyMikpyc3NzdTUlHM5CVVVVS8vL/gvWdrb2xsANm/enJ+f/62RR4wYIS4uXlVV1dDQgNvKYH1LT0/P39/f39//06dP06dP9/Pz+/nnn5ctW0ahULS0tHbs2PHdXFMMwwanqKgoVLrLFhwczGQy161bJy8vz5850Gi0CxcuAMD27dvv3btXVFQ0evToOXPm8Ofo2ABFIpGsra0BICAgYMWKFUQi8fHjx9+tPYf/gjJ0Or2xsTElJaW2ttbDw6OkpCQ4ONjKyorBYAQFBS1atEhFRWXPnj2FhYU8PxMMGyCMjIyga0EZADh27JiamlpaWtqpU6d4PC+sL+GgDNYlp0+fZrFYx44d8/PzW7lyZSe3mHZ2dlZWVg0NDba2tqtWrbK2tm5ubv7999+/9aqEQCCoq6sDQEFBAQ7KYEhBQcHFixf379/v5OR0586dhoYG/hx3+fLlS5cuNTU1VVBQuHLlyqlTp4KCgnx8fISFhRcsWDBs2DBjY2P+zATDsD5ApUJd3f/+6+Y7STc3tw5LnE6cOFFISGjChAnsT3j9nvPOnTulpaVjx46dNWsWun13dHQUEMB3eth3oAqmmzdvKigomJubU6nUu3fvfncvIpEIAAwGgx2dAQAhIaGFCxcGBgYWFRW5urqqqamVlZUdO3ZMU1Nz9uzZ8fHxPD4VDBsA2JkyTCbzuxuLi4tfvnyZQCAcPHgwJyeH97PD+ga+VGPfFx0dnZiYKCMjY2Nj05Xtz58/TyaTo6OjPT09L168qKSkFBMTc+LEiW9tz47F4KDMYNbc3BweHr5nzx5dXV0NDY2NGzf+/ffff//99/Lly2VlZU1MTE6fPl1SUtKVofz8/FxcXBQVFS0tLbdt23bp0qXo6OjW1tZOdmlsbPz06dP79+9TU1PPnz+/evVqdXX1+/fvP3/+XFlZmUuniGFYP0alwpUrICPzv//MzaG5+VvbTp48ucPNsbq6ekFBAecnYmJiVCp13759dXV1NBrt8OHDEyZM6PwXUS+dOXMGABwdHVNSUuLi4oYOHYpat2JY5yZPnqylpVVRUfHixQsUoOlKBRM7FoOiMygow6akpHTgwIGCgoLk5GR7e3tRUdGwsLCLFy/i9X0xjEwmjxw5sqGhoYuPPLNmzbKzs6NQKGvXru1KHAcbiEjf3wQb9E6fPg0AmzZtEhMT68r2cnJy169fnzt3rrOz85w5c65duzZnzhxnZ2dzc3NDQ8Mvt2evu4SyrHFQZvCg0+nx8fFhYWFhYWGJiYnsdCpZWVlzc/OpU6dSKJSnT59GRUXFxMTExMQ4OjpOmDBh8eLFixYtGj9+/FfHDAoKsrOzExUVbWlpqaioCA8PR58TiUR1dXU9PT1dXV1dXd2xY8cqKipmZmZGRkYmJiamp6evXr364MGDLS0ts2fPlpOTAwAjI6P6+vqTJ0/y508Dw7Aeq66uvnjx4rlz56qqqkRERIYOHSoqKsr5RYf/++UXqhERIw4cYAkKssTEBFpbISoKYmNh9mwA2LVr16FDh8TFxdmHk5WVLSws1NHRYX8yceLEtrY2zim5uLjExcW9e/du165dFy9efPjwYXZ2trOzs6enJy/+BKKiohITE+Xl5W1sbOzs7ABgw4YNnHPGsE6sWLHi0KFDAQEB58+f37x5c3R0dFFRkaqqaie7dMiU+VZCtIGBgY+Pz7Fjx1avXu3r68tisdCiYBg2mE2aNKmkpCQhIUFLS6sr23t6eoaGhgoLC8fHx0+bNo3X08P6AAvDOvXhwwcSiSQoKFhSUtKtHTdt2gQAOjo6ra2tmzdvZn/95ZZXr14FAFtbW1SQP2TIECaTyaXpY/1RQUGBj4+PlZWVtLQ0+3cRiUQyMDBwcnIKCwuj0Wic29fW1gYGBtra2kpKSrK3V1ZWtre3Dw4OplAo7C0jIiJEREQAwN3dvaCgIDg42MPDw9bW1sDAAH1OIBBEREQkJSXl5OTIHEaOHGlnZ0en0/n+h4FhWG8VFxePGTMGAISFhXt8O/Q7AAvgHwAAeAbAAmA9e4bGP3/+fENDA+cRy8rKvno56+Ddu3eioqIA8OTJk7S0NEFBQQEBgaioKF78Ifzyyy8A4OLiUlpaKigoKCgoWFxczIsDYT+k/Px8AoEgLi7e1NSE0qLd3Nw632XPnj3oavv69WsAmD59eufbf/z4kUgkioiI1NTUcG3eGDYwHTt2DAA2b97c9V3279/f3V2wAYTAYrF6fAeDDQa7du06ceLEqlWrbty40a0dW1tbDQwM3r596+jo+NdffxkaGmZnZ2/fvv3LPlVRUVFmZmZTpkyJi4uTl5evqampqKgYPnw4904C63vNzc3x8fGPHj169OhRUVER+3M1NTULCwsLC4vZs2d/ddVYJpO5Y8cOS0tLc3NzAIiOjn706NG///5bVlaGNhAXF585c6aVlZWWlta8efPq6urWr19/8eJF9N3W1tbm5uY3b948f/785cuXVCq1pqaGPTiNRqNQKFQqlUqlslgsISEhDQ0NXV1dHR0d9L/a2tq4IwOG9WdFRUWWlpYFBQW6urrPnz9XVFRsa2urq6trb2/v/IsO/3d6UdHR8vI4gOsA2wB0AODZM5Qp0xsnTpzYtWvXiBEjsrKyjh8//tdff2lpaaWlpaFgDbd8+PBBQ0ODRCJ9+PDBy8vr2LFjNjY2XVxDB8MQY2Pj2NjYgICAoUOH/vTTT2PGjMnNze1ke2dnZzc3N1dX1xkzZpiampqYmERFRXV+iPnz54eGhnp6eu7YsYOrc8ewASYiImLGjBlGRkZdbPcLAJGRkdOnTx8/fjxeHvvH1NdRIaxfa2lpkZGRAYCEhIQe7J6SkiIoKEggEJ48eZKSkiIkJEQgEEJDQztshla0kZWVZbFYU6dOBYDIyEguzB7ra3Q6PTk52cPDw8LCgnMlaTk5OSsrKx8fnw8fPnx3kJiYGLSXqKjoggULfHx8KioqWCxWVlaWi4uLgYFBh99purq6RUVF9fX1jx492rlz56hRozi/O2TIEEtLS3d396ioqNra2uTk5OvXr+/atWvevHlf7R0zderU+Ph43v9RYRjWE1lZWYqKigBgZGTU29fvwcEslCCD/hMQYCUl9X6GDAYDNQi3t7dvb28fO3YsAOzevbv3I3Pavn07ANjZ2bW0tMjKyvb4qo0NZufOnQOAefPm0Wg09GIsOTm5k+1dXFwA4NChQ3FxcQAwZcqU7x7i4cOHAKChoYETorFBLjAwUERERFdXt7S0tIu7tLa2CgkJEYnEDpmb2I8BB2WwzqCugSYmJj0e4ciRIwAwYsSI2tpaV1dX9tcdNpOQkACA2tra1atXA8DVq1d7N3GsL9XV1Xl7ey9cuHDIkCHs6IawsPCsWbPc3d1TUlIYDEbXRysuLj5y5IiBgQGBQEBDEYnE6dOne3p65ufns1is/Pz8o0ePch6LQCB0nt5CIpF0dHSsrKwOHz589+7dt2/fooKphoaG5ORkX19fJyenBQsWqKqqDh8+nEQidX5jimFYn0hMTEQBiJkzZzY2NvZytICAgI0AviIibatXs+ztWQEBXJkki8XKzc0VEREhEAjPnj1LSUkhkUgCAgLR0dHcGr+xsRGlGaalpaHnamNjY24Njg0etbW1QkJCJBKpoqJi27ZtALB9+/ZOtkc3eM7OzuhVv5GR0XcPQafTVVRUAODly5fcmziGDSQ0Gm3Xrl3se9pff/0VfU6hUMLDw7/cnsFgvH792tPTk8ViTZo0CQDCwsL4OmOML3BQBvsmJpOJqvSDgoJ6PAiDwTAzM0O/dDi/7rAZWjQ0ISEBBW727NnTu7ljfaa+vv7gwYPsi42ampq9vX1gYGDv4/pVVVW+vr4LFizgbBuhpqa2ZcsWIyMjAFBVVb1y5cqsWbMAQEpKCnWoCQ4OrqmpycrKunPnjrOz86+//jp69GjUnpCTsLDw+PHjbWxs3N3dY2Nj2QdF75+1tbXb2tp6OX8Mw7jo1atXKJq/aNGi3v94NjY2jhgxAgD++ecfbsyuI3d3dwBQUVFpbGzcvXs3AIwZM4Zbv1VQM/JZs2axr9p3797lysjYYLNo0SIA8PLySkpKkpWVdXZ27mTjv/76CwD27t2bmpoKABMmTOjKIQ4dOgQAy5Yt49KUMWwgqaqqQsX4JBJp//79KJ4eHByM8igFBQUzMjI67MJkMuXl5QGgsLDQ0dERpaf1yeQxnsJBGeybHj16hG4iO3Rd7a6CggJ06xwQEFBYWMj+mnObZcuWAYC/v//t27e/GrXBBorjx48DgLq6+vXr18vKynhxiIaGhjt37tjY2HD2CRYQEEDLOqDXCMePH+9kBCqVmpWVFRgY6OLiYmVlpaOjw5lZw/lusK2tDS2wcuDAAV6cC4ZhPRAcHIxad69ataqXVygE3elOmzaNR1UVNBoNxY43bdrU3t6Ofqvs27ev9yPT6XR1dXV0W//48WOuXLWxQevOnTvsnBfOJvpfhTqV7t69OyMjAwD09PS6cojy8nLUiLq8vJwLM8awgSMiIoJMJgPAiBEjULKkl5cXACgrKzc1NTk4OADApEmTvkwnR9HSGzduBAUFAcDs2bP7YvoYb+GgDPZNFhYW33247aLLly+j5IWPHz+ir6WlpTmvxwcOHAAAFxeXlJSUrl/asf6GRqOhziwhISF8OBydTkeLRKCQytu3b9EzybBhw1paWro1VFNTU2Ji4tWrV3fu3PnkyRPOb8XGxhKJRBKJlJiYyNXpYxjWE/7+/mgJ3s2bN3erFvJbsrKyBAUFiURiWlpa70f7lpycHFTE9Pz587i4OG79Vvn3338BQFNTk8FgoKs2ynLHsB5oa2tDbztyc3O/uzFa3H3Hjh3Z2dkAoKOj08WjoJXC/vrrr95NFsMGDCaT6eXlhborTp8+HfVGZLFYDAZj8uTJKLjZ2NiopKQEABcvXuywu4eHBwBs3LgRrXEhKSmJVwv98eCgDPZ1WVlZBAJBTEzsy/4vPbN06VIAMDU1ZTAY1tbWJ06c4LyZ9vX1VVRUPHLkSGNjIwCIiopy5VYb4zO02IeWlhaDwXj58iX6S6TRaCkpKd9959YDaIklQUHBp0+fZmZmsv5Lkzl58iR3D4TeouMiJgzrc+fOnUNBWCcnJ64MyGQyZ8yYAQAODg5cGbATqD531KhRTU1NaPUZbW3t9vb23oxpamoKAGfPns3MzCQQCBISEvX19dyaMDYIrVmzpovJoadPn0Y/OO/evQOA0aNHd/EQT58+RdkB+MESGyT8/f3RG8QDBw50+GefnJyMYvRpaWl3795F77A7ZJpHRkYCgL6+PovFQutXfFnlhA10OCiDfd3atWsBYMuWLdwasLq6GjXz/+5LvGHDhgFASUkJtw6N8Q2KiVy+fDkpKQkADAwM3N3d58+fD//11rW1tfXy8oqKimpubu7lsYKDg4lEIoFAYPeAQAV3w4cP726azHfhIiYM6w/Q20ICgXDixAlujenr64vS6+rq6rg15rfQaDRDQ0P0HNva2qqpqQkABw8e7M2Yz58/X7p0aVNT0x9//MGf0BL2Y3v16hV6FW9tbb179+7z58+Hhobm5OS0trZ22PLs2bPshLXPnz93PRrIZDLRP/4OeakY9qPaunUrkUj09vb+6nc5C5cWLlwIADY2NpwboHWXBAQE6uvrV65cCQDnz5/ny8Qx/sFBGewrqqurRUVFCQRCV/JXu+7JkycEAkFYWLiT+C6VSkWLHOPO/AMOupNTUFBobW1FTYL09fXRmwEVFZUOyyERiURdXd1Vq1adPHny1atX3X21m5CQICYmBgBHjx5lf8ijNBmEXcSUxI1VcjEM6xYmk/nnn3+iXx2XL1/m1rANDQ2owt/Pz49bY3YuIyMD3VtHRETExsYKCAhwZX23T58+iYiICAgIoDXpMKzHGAxGQEAAqrPoYPjw4VOmTFm+fLmTk9OFCxe2bt0KAOvXr+/BUVCA9eeff+b6/DGsH+p8OTPOwqWPHz+i5UQ79AGYMmUKADx79gwtsbdq1Sq+TBzjHxyUwb4CpVgvWLCA6yPb29sDgK6ubltbG5VKLSgoCAsL8/HxcXJyQv1WUaeAkSNHrl27lutHx3hqwYIFAHD48OGSkhJBQUEUhREREUGrd1EolKysLF9fXwcHB2NjY9SkkxOZTF6wYIGLi0twcHBlZWUnB8rLy0ON6NetW8f+kHdpMmyoiElHRwcXMWEYP9Hp9HXr1gGAkJBQYGAgF0dG7ydNTEx41N/3q1xcXABAVVW1ubkZTUBfX59KpfZmzMOHD+NHXIxbGAxGdHS0v7//0aNH161bZ2lpqampybnuIZuYmJiJiUkPDlFdXS0sLEwkEj9+/Mj1+WNYf5OcnIxeW37rVz1n4RJqoa2hocGZnoYqXl1cXNLT09EVhF9zx/gEB2WwjqhUKloZNCwsjOuDNzc3o5xVOTk5FH/pgEgkKisro7KU3izFjfHZu3fvBAQEhIWFKysrN23ahP42ZWRkoqKivvq0g9Y/YsdoUNrLlzEaJycnX1/frKws9o6fPn3S0NAAgPnz53OuMMLTNBmkra1NW1sbcBEThvERhUKxtrZGj3/cLXZ48+YNiUQikUjp6elcHPa7aDTaxIkTAWDHjh3Nzc3a2tqurq69Ccq0t7ej6uDXr19zcZ4YxonJZJaWlkZHR9+4ccPV1XXNmjXm5uaysrIdUla7bvny5eghk9szxbD+SE9PDwAeP378rQ3YhUs0Gm38+PEd7jZR1MbS0pLBYKCFtEtLS/kycYxPcFAG68jPzw8ls/DozeHTp09Rkyr04G1hYWFvb+/h4REYGJicnIzSHNAScUOGDHnz5g0v5oBx3fr16wHA3t4+KysL5ciQyeTc3Nzs7OwJEyZ8tw6ORqO9efPG19d327ZtpqamaN10TgoKCnPmzNm5c6eWlhYAGBkZcXalCQ4O5nWaDNJ/ipgiIiJdLPeCAAAgAElEQVR27tzp4OBw5cqVpKSkL6v9MewH0NLSMnfuXACQlpZGC4hyC5PJNDMzQ5ERLg7bRenp6SidMCoqqgfhGAaDUVxcHBER4evr6+Ligk4Er1qI8d/jx4/RWzR/f//u7otKnslkci/TxDBsQEAle8uWLfvWBpyFSwkJCQICAkJCQtnZ2ei7lZWVACAhIUGn0y0tLQHg7t27/Jo7xg84KIN1ZGRkBABXrlzh0fgtLS0AICws3PmSE3Z2dgAwatSompoaHs0E45ba2lpxcXECgfDgwQMUvxcXFy8tLY2MjBw6dCgArFy5srtjlpWVBQcHu7i4LFiwQEFBgTODRlJSknM9ddZ//2hPnTrFvXP6pv5QxPTnn38SCAR08WanmKmpqaH6r8DAwKysLH6WY2AYL9TX15uYmKCYLNcXq7527RqK5PbVWkUHDhwAAC0trc4jqp8/f05OTg4MDPTy8kJ1vgYGBl+mFsrLy0+ePJlvk8cwtpMnTwKAiIhITExMd/fV1dUFgPv37/NiYhjWr5SVlRGJRBERkU6aynMWLqGXnaampuzbOTU1NQBIS0tDNbB98kYB4x0clMH+D7Tomry8PE9fvEtKSgLA58+fO9mmra0NPWlbWlriRRP7r/Bwlr19iqGhD8CfWlrobxYA7ty5c//+fVFRUQD4+eefe//PKTIycsOGDeiChMZnsVjt7e3Hjh27efMmf9JkkJaWltGjRwOAs7MzHw73JfQsJygoeOjQIQ8PDxsbm7Fjx35ZDCgjIzNr1qzt27dfu3YtJSWll8vuYhif1dbWoppEZWXlt2/fcnfwz58/o1DvzZs3uTty11EoFJTNvnv3bhaL1djYmJGR8fDhQy8vr23bti1cuFBPT48z8NoBmUyeNm2ajY3N/v37T548iaLh9+7d66vTwQazLVu2AICsrOz79++7teOpU6cAYO7cuTyaGIb1ieLi4qdPnx4/fvz3339//Pjxu3fv0OcWFhYAcOnSpW/tyFm4VF9fr6ioCADsNUZXrVoFAOfOnXv+/DkA4ED8DwYHZbD/49dff+XD0yaqQGGn5H3Lx48f0X3z3r17eTofrIfCw1lTp7IA0H9UAE0AANDU1PT29kZFTFu2bGEwGD0bvrq6+tatW3Z2dqjJEadx48Yxmczff/8dAOTk5PiWJoP0YRHTkSNHUF7M7du3OT9n9+hxcnJasGABWleeE4lEYqfSBAcHFxQU8HnmGNZFTU1NgYGB6urqADB69Ghe9AFFfa8430D2icTERBKJRCQSZWRkvhV8kZaWnjBhwpIlS3bu3Hn27NmQkJDs7Owv0/TQehwjR45samrqk3PBBjM6nb5o0SIAGDNmTOfv2zqoq6sTExMjEAh5eXm8mx6G8dTnz5+joqJ8fHwcHBwsLCw4k7sBQFFRUURExMXFhUql+vr6oktPJ6NxFi4FBASgcOenT59YLNb58+cBYOXKlY2NjUQiUVBQsPOXkUwmMzU1tQ/fPWDdgoMy2P/34cMHEokkKCjI695RM2bMAIDw8PDvbhkVFSUkJEQgEFBmBNa/nDrFAqgcO9YeoAiABbDTzExPTw8tw0QgEHrQwI9OpycnJ3t4eFhYWHBmf8jLy1tZWfn4+GRlZaGll9auXYuaTQDvc7u+xC5i4mcGCnqpSCQSAwICOD/ftGnTL7/84uLi8u+//xYUFKDnzJKSkpCQEHd392XLlmlraxOJxA4Pe3JychYWFjt27Hjx4gXfTgHDviUrKwv94KNFXlRUVOTk5MrKyhobG728vL4bxO+6lJQUFFTtDz3Lzpw5gxYlFBISUlNT69BkraysrIvjMBiMqVOnAsDOnTt5OmEM+6rGxkb0ht/MzKxbl8XffvsNv3vDBpC6urro6GgfH5+tW7fOmjUL3ZF2IC8vP2vWrC1btnh5eVlbWxMIBAAwNDSMj48fMmQIgUDo/MUYZ+HSTz/9BAB2dnYsFisjIwMARo0axWKx9PX1ASAyMpLFYkVERGzcuHH9+vVFRUVxcXEbNmzYuHFjVFTUuXPndu7cuW7dun379vHnDwfrDRyUwf6/nTt3AoCtrS2vD7RixQoAuHHjRlc2xk1/+69Tp1gAL/X1ASARgAVgNWrUhAkTUF7G5cuXuz5SQUGBj4+PlZWVtLQ0Z3KHsbGxh4dHcnIyk8lsaGi4f//+xo0bO7yFAICxY8dyrsTEB/wvYvL29kahri//YNmdsxEJCQkDAwNbW1svL6+oqCj05rxDKg3nn+HixYu3b9/On7PAME6VlZV+fn4rV67k/AdJJBInTJhAIBDExMRqamrQOqBr1qzhyhHZwYtdu3ZxZcDeq66u7tAkq2cyMjLQYlKpqam9Hw3DuqusrExJSQkAfv/9967vFRsbix5icY0t1g9RKJSsrKzAwEDU4lBNTQ1FWDhJSkqimy4PD4+vZiJHRESglWdJJNLYsWMB4PDhw50clLNwKS8vT1RUdNy4cS0tLZzrLqF8T3d3dxaLtXr1aiqVWlRUtG/fPldX17i4uJycnEOHDtFotIMHDzo5OTU0NPDwzwjjEhyUwf6nqakJPQ8nJiby+ljoJvvvv//u4va2trbowbuT5lhYHzh1igXQDvAZgE4gsACM/rtEaWhoeHh45Ofnd2UY9KKYTVdX19HR8cmTJ+gKxE6cERISYm8jKCgIADNmzHj79i1qNOPl5cXr0+2An0VMV69eJRAIBALhwoULX343Kyvr5s2bTk5Oc+fORRdyTgICAhoaGr/++uvhw4fv379fWFiI9vr48eOjR492796NEhNwNwqMP2g0WnJysouLi4GBAefd7fDhw21tbQMDA1H5A8qDO3bsWGFhIZFIFBYWrqys7P3RL1++DABkMvmHvEndvn07ABgZGfW4aBTDeiM1NRU1QnJ1de36XuhdToeaXAzrKy0tLTdu3Fi8eLG6ujqqxOckJiZmaGj4+++/Hz9+/OnTp8XFxZ2PVlFRkZiY2NLS4uTkxM5ZVlJS6rx4FnVLRIVLMTEx7BXKHBwcHBwcSkpK/P39AWDhwoUsFsvFxeX69evnzp37/fff09PTZ8yYYW5unpOT8+nTp5cvX6alpbGb2mD9GQ7KYP+D3sN3XujILcePHwcAR0fHLm7f2tr6008/mZqa2tjY4Ka//cjHjy3DhrF7ytRMnChOJIqKinI2p9TR0XFxcel8SewLFy7Iysqi6iTUP6KioiIwMNDW1paz1QKRSDQwMHBycgoLC2MvKBsXF/fkyROUHsLrsrsvoUcgXhcxXb9+XUBAgEAgnD17tivbV1dXh4eHe3p6/vbbbxMmTOAMZiFSUlKPHz9mb49+9ocOHfrdewsM6zF2Nhy7HTgAiIqKWlhYsLPhOLd/+vQpAIwYMYJKpS5evPi7rxa7ora2FqWa/6j1sI2NjShV4eLFi309F2yQCgkJQYtkdzEbmvVfp4yZM2fydGIY1hWfPn3S1dWdMmUK+xVgh6Utu/sYsmTJEgEBAXt7++bm5piYGG1tbTTy4sWLO28BhgqXvpV3VlRUBABycnKfP39Ghf9xcXH79u1bt25dQ0NDWVnZqlWrujVPrM/hoMzgxWQy8/Pzg4KC9u/fv2DBArR0MX/aQaH47vLly7u+S2lpqZ6eHplM/uuvv3g3May76ioq9JSUhgL8vXcvi0YLCgoqLCxsb28PDg62tbVFaZac0ZmcnJwvB2lvb2cwGC0tLWFhYU5OTh3en6upqdnb2wcGBnbIk3JycgIAAwMDOp2+ZMkSALCysuLXef9PS0sLSknlXRFTYGAg6q3j4eHRsxFoNFqH5FsA4FxgmMlkzp8/HwAsLS3xQtoYFzU3N4eFhTk4OHSosEM/1MHBwZ2vKz9u3DgAuHXr1qtXrwBAQUGhl+vQo0J9c3Pz3gzSzwUFBaHAK1dKojCsB1DVuZCQ0KtXrzrfsry8PC8vr6mpCcVqudg6CsN64PPnz6g1kqam5o0bN3JycnpZGk+n03fv3o3u4jQ1NSMiItra2oyNjdGlUFVVtZP2mqhwiUAgsBv/1dfXv379+tChQ4sXL9bX1x82bBiZTHZwcIiPjw8KCrK3t3/79u2RI0euXr3q5+fn5ubWm5lj/IeDMoMIu6kEag8uKysLX+BPa4mXL18CwPTp07u1V0JCgrKysqKi4sOHD3kzL6wnXr9+jap4oqOjO3yLTqdHRUU5ODhwNkJD0ZmMjAy0TUFBgZeXF7u7JyIuLo7en3dyi9bS0qKqqgoA3t7eJSUlKD2HMwGEd1pbW+Pj49HXUVFRBAJBQkLC0tJy165dfn5+qamp3Eqc+ffff9G1/OjRo1wZEKmqqupwn1FVVYUWbOLnIlbYD+lbJYdycnIoG67rCVmXLl0CAENDQxaLZWhoCADXr1/v8cSSk5OJRKKQkNBXQ8M/EtRqnQ/t4TDsW7Zu3QrfWyT7xYsXZDJ57NixLS0tKGDa9QRqDOO65uZmExMTFD3hblA7PT194sSJAEAgEOzt7RMSEgAAlTIRCARbW9uvrllWVlaG1hiVlJQcN26ckpIS+QvDhw/X1NSsqqpKTExk1+S+efMmMzMTv2MbcHBQ5kdWV1cXFRXl5eVla2trYGDA+dCLDB061NjY2MHBwdfXNzAwEK1zFBoayuuJ5ebmot963d3x8uXLZDJZQ0Pjh7+rHlj27NkDACNHjqytrf3qBhQKJSQkxM7OjrMcSV5evkN3z8mTJzs7O0dFRXXx1URoaCi6XJWWlp44cQIAVFRUmpubuXpyHTEYjCVLlggJCd29e5fFYt27d49AIKBEM85zQfmuTk5Ovr6+Pch3ZbFYT548QT+zPVjEqgdCQ0MJBIKwsHB6ejofDof9eKhU6pEjRzjD/YKCgmZmZkePHk1KSupBl5P29nYUK4yJiUErierp6XX3RrO1tTUtLe327dsoqW3Pnj3dncaA8+HDBw0Njfnz50dFRfX1XLBBik6no6pDdXV1tJovJxqNtmfPHtStw8LCoqam5tatW+idDU6WwfpES0sLWhlWWVn5w4cPXB+fRqN5eHigmzoymayurg4Aq1atYn9y7dq1p0+fenp6rl27dtq0aZyrXgDA8OHDUQhm2LBhmpqaM2fO3Lp167Vr19B1bcOGDVyfMMZ/OCjzQykrKwsODnZxcbGystLR0enQIZz9oOji4hIcHFxRUcFisdi9o1gslpubGwAoKipWV1fzdJ719fUAMGTIkB7s6+joSCaTJ02a9K3nf4z/aDQaWtBk6dKlnW/Jzp2RkZFBlxxpaWkrKytfX9+e/YWi277ly5fTaDSUdHrgwIEenURXbdu2DQCkpKTevHmTkJAgJiYGAE5OTvfv33d1dbW2ttbW1uZczBsRExMzMjL6448/Tp48GRYW9t2Wpc+ePRMREQGAHTt28PR0OKGOyzo6OnxeXxz7MZibmxsYGMC3Sw574MCBAwBgZWVFoVDIZLKkpGTnK4l+/vw5KirKx8cHrTKmpqbGbtOopaVlYmLC66BtP+Ht7U0mk01MTCgUSl/PBRukmpqa0EXZ1NSUM3u0uLgY5SMQiUQXFxc6nX7+/Hl0vUMpdXzonY9hnCgUyrx58wBASUmpsLDw9evXa9as4cWanllZWZMnT2bfGc6bNy87Oxv1r/lyXVEZGRkTExNdXV0AMDEx8fX1ZS/UwJaRkSEqKgoAfn5+XJ8txmc4KPMjYDAYq1atkpCQ6PDzPGTIkGnTpm3atOnSpUuJiYnoQauxsRHdszo4OBgbG4uKihYVFbHHQXHin3/+mddzRo+ynfe4+qr29vZ58+aRyeRly5bhpr/9R0FBAaoJv3btWle2p9FoZWVlfn5+aD2/HisuLkaFSyEhIQkJCQICAjwtT0A9qoWEhMLDw/Pz89FF1N7evsNmqFQQtXH5aoQU/stTs7e3RwtXNzY2sncPDw9HV1kHBwcenchXtbS0aGlpAb/KGLEfSWBgIIqxcveBqrKyUlhYmEgkFhYWJiQkcC6Z1NDQkJSUFBAQ4OzsbG1tPX78eHRZ6UBISEhbW/uXX34ZVAX2VCp1+vTpZDL55MmTfT0XbPAqKysbOXIkenGCctyCg4NRMp2SklJkZGRDQ8Py5cvRj6qNjQ16yzJkyJCwsLC+njs2WFCp1IULF6KwSE5OTlxcHHqe8vHx4cXh6HS6p6cnuscDgHfv3u3fvx8AJCQkzMzMNm7ceO7cuRcvXrBf3e3duxcAOumnefHiRQAQFxfHWWYDHQ7K/AgmTpyI2ihyliNlZWWhdPGPHz8GBwcfOXJkyZIlampqHR4OCQTC06dP2UOVlJSgQowrV67wdM6o22gnxcadwE1/+6c7d+6gC0Pnay1x3d9//w0AGhoabW1t69atAwAzMzNeFNPeuXMHrYJ048aNT58+oazR+fPnd+V1Sl1dXWRk5IULFzZu3GhqatohMRX9JKqpqS1evNjW1hY9W27atIn/JcEpKSmojDEkJITPh8YGrtbWVnQN4sVdrK2tLQCsWbMmNDT05MmT69evnzlz5pdLvyPDhw+fMWOGvb39iRMnHj9+nJeXx4u3nQNCfHy8oqKiiopKfn5+X88FG7wyMzNRy//Dhw+XlJSgYo358+dXV1cnJSWhIg4JCQm0ygSdTkdNNISFhe/fv9/Xc8d+fHQ6HYUF5eTkMjMz09PTUZW9ra1tD0puu66wsFBOTg4A5s6dCwBEIvFbC60cPnwYvreaxOrVqwFAV1d3kKSC/qhwUGbAi42NRb9N2F2psrKy/Pz8duzYMWvWLM4WHoiIiIiBgcHatWvPnDkTFRXF+eIRQWs3iIuLv337lnfTRr3HIyIierY7bvrbP6HHp4kTJ3bS6TY7O5u7sQYajaavrw8ALi4utbW1KHul64txdlFERATKr/b09GxpaUHppoaGhj2+BKI6Cy8vL3t7e2NjY86X/OLi4rNnz2bfEPD0zuBLR48eBb6UMWI/DFRkNGHCBF5kL968eRMA2FVInCkw7M5NPj4+YWFhVVVVXD/6gLZt2zYymdythQ4xjOtCQ0NJJBKBQPDz8ztz5syJEycYDIaXlxdqBD5x4sS8vDz2xkwmE9UIk0ik3jT2xrDvYjKZa9asAQApKamkpKS3b9+iLmZLlizhQzT/9u3b6FrWSUSG9d97x127dnUyVHNzs46ODgCsWLGCBzPF+AQHZQY81AaC88fVzMyM885VWlqanT6TnJzclXVhVq5cCQAGBgacHWe4a+nSpQBw+/btHo+Amv6iXv3V1dV8zs7AvqqpqWn06NHQaScUc3Pz8ePHP3r0iIvHjY6ORk1qc3NzUUNQLS0tLsYysrOzUQbZxo0b2f0L1dTUvtsaputoNFpOTs6dO3dmz54NAEpKSqgfR2BgoJ6e3lc78/MIP8sYsR9AQUGBiIgIgUCIjIzk7sgMBuP48ePo1fqYMWMsLCw2bdrk7e397NmzoqIiPgcrB6LPnz/r6uqSyWT89gLrWz4+PiiQ+vLly5qaGrRAGADY29t/9abUxcUFhWIvXbrE/9ligwGTydywYQN6DRYZGZmXl0cmkwFgzpw53FpAs3P79u1DPwXHjx/vZDNvb28A2LJlS+ejvX37FlVd8brQAeMdHJQZ2Nra2lAdxJs3b9gfurm5LV261M3N7dGjRyUlJT0Ytr6+HuWi865nqoODA3Rz/V0Gg/HixQuUXMNkMl+/fo3et6SkpMTHx1++fDkmJoZHs8W6Ljk5GdW/fCvswmQyHzx4sHHjRu4eF73umD59OoPBcHNzQ32suaK8vFxFRQUAFi5cSKfTN2/ejHLT3r17x61DcGIwGCiuunLlSjqdjnrCrV69mhfH+ha+lTFiP4BFixbx4p9oRUUF6ryIMslxVnbP+Pv7k8lkfX39L7NiMYyf0F2flJSUkpIS+iIwMLCT7T08PAgEAoFA+Pvvv/k2SWzw2LVrFwCIioq+evXq48eP6KnHwsKira2ND0dHYUfUUGLfvn2dbHn58mUAWLt27XfHRFmlIiIiqamp3Jspxj84KDOwBQQEAMCkSZO4PnJ0dDSRSBQQEHj16hXXB2exWO7u7gCwe/furu9y4sSJ69evnzt37p9//jl79uylS5cuX758/vz5xMTEzZs3L1269MGDB7yYKtZdHh4eAKCgoMDFyMh31dbWysvLA0AnWaA90NjYOGHCBPRT1tLScuTIEXQV52kEsKCgAL3xuH37dn5+Pupk3Pn9K9f5+/ujN0g8ij1hP4bnz58DgISERFlZGReHvXv3LuoGqqCgEBwczMWRBxsmk7lo0SIymczrZekwrHN0On3hwoXocmZkZNT5MmrIhQsXUN2ik5MTH2aIDR4oS0VISCgkJKS0tBS1uZw2bVoPlh/pARSRIRKJBw8eBABlZeVOEj9v3LiB3tJ1ZWTUV1FDQ6O+vp5788X4BAdlBjZLS0sAOH/+PC8GR/3AR44cyYvSievXrwPAqlWrur6LnZ1de3t7e3v76tWr169f39jYSKPRVqxY8enTp61bt544cSIuLo7r88R6gMFgWFhYoCxQfraqvXr1KgAMGzas9wvxIlQqdc6cOegK9+nTp4CAAAKBQCQS7927x5XxO3HhwgVUe1hSUnL27FmUm8PPIBeLxbKxseF1GSM2oFEoFLRc14kTJ7g1ZmNjI6rJRb9A2L3SsB7Lzc1VVlYeMWJESkpKX88FG9QaGxtRmszjx4+7uMvNmzcFBQVR7TCuWMS4Ar1dExQUfPjw4adPn1A3lsmTJ3Mugsk77IiMv78/k8lE8aCXL19+a/u7d++iNjddGbytrW3ixIkAYGVlxb0pY3yCgzIDWGlpKZFIFBER4VG/CRqNhrqZdjFA2y3Pnj0DAHNz867vkpiYuH37dldX15UrV6alpaGv0e+dlpaWtrY2fMHuPyorK1G/NM4FWWNjY7nedYITk8lEzVBQ/K73A/7xxx8oylNYWPjy5UvUldDb27v3I38Xk8mcP38+AKCOv6iOg89Brvr6elS31Xnbf2zQOnbsGABoampyqwI/ISFBQ0MDJaN5eXnxf/WxH5Wrq+vo0aNxzhHW51Ai7axZs7q+y6NHj9D6wTY2NvgNAdZLXl5e7N66dXV1KBV63LhxtbW1fDg6+vePIjLoE5QsY2dn961dQkJCAOCnn37q4iHy8vLQemf8uVnFuAgHZQYwNzc3AFi2bBnvDpGfn4/KKAICArg78ps3bwBAR0enuzvGxMSw38qmpKS4urpyd2IYt4SGhhIIBEFBwYSEBPRJSEjI/PnzeRo7i4qKEhAQQPEgMplsYWHBbnHd0tLS3dHu3bsnKysbFxeXmZmJmjft2bOHF9P+qvLyclTBcfHixbKyMrSSGp+bvERFRaEyxtevX/PzuFj/V1FRISkpCQBPnjzp/Wg0Gs3DwwO9EtfT0+Pskob1DOfja319fWVlZXt7O51OX7duHYVC6cOJYYNZQ0MDemKMj4/v+l6vX79Gv20WLlzIn5Yf2I9qy5Yt7II4lIaso6Pz6dMnPhyaHZHhXB40Ly+PQCAMGTLkWyneL168AICZM2d2/UAPHz5Et9+xsbG9nTTGRzgoM4CNGTOGWzfEnUAtpqSkpIqKirgyIIPByMjIQMvuDh06tOs7RkVFOTk5HTp0qLm5OT4+3snJ6eDBg7h5YX+2detWVPvDn6TQpqYm1BZXRkaGRCLB/0UkEjU1NZcsWbJv375bt26lp6d35fV+Y2NjaWnpyJEjAWD58uV8zsa6d+8eauzy/v171MJNXFycc/VQPtizZw8AqKqq4p81jBNapO+XX37p/VBFRUUmJiao66GDgwMOGfRSUVHR6tWrd+zYcf369ZKSktWrV//5558+Pj6xsbG7du2ytrbeunUr/nHG+gpqsGptbd2tvZKSkuTk5ABgxowZ/LmjwH5IGzduBAABAYFdu3a1t7efOXOGu0WylZWV2dnZX36OEks7RGQQMzMzRUXFiRMnfnVBz9jYWACYOnVqt6aB+morKyvX1NR0a0esD+GgzEAVFRUFAIqKinQ6ndfHsra2BgATE5PeHKugoMDHx8fKygpdVtH9d3R0NBfnifU37e3t48ePB4A//viD18eiUChz584FADU1tbKyMiqVWlBQEBwc7OHhYWtra2BggBbW7RCmUVNTW7BggZOT07eyaRoaGsaNGwcA06dP588qiR2gxi5Tp06l0+nLli0DAGNjYz781N+4ceP9+/csFotKpero6AgKCoaEhPD6oNhAERMTQyAQREVFCwsLezmUr68vysccOXIkj/rKDzbe3t4oDcHGxubSpUsozc3GxobFYrm7u7u4uKBFDDGsT5SWlgoJCRGJxO6+YMjOzh4xYgTqE4wfNbGe4czK1NXVTU9P781onz9/joqK8vHxcXBwsLCwGD58OADo6+t32KyTiAyLxUKdIgBARUXly4WTUlNTAWD8+PHdmhiVSp02bRoAzJ8/HxcCDxQ4KDNQrV27lm/FFJ8/f0aZAkePHu3Wjrm5uRcuXLC2tkblJGwqKiq//fbb9evX+dPnHOtD2dnZYmJiAODj48O7ozAYDBQ6lJeXf/v27Ve36UGYJi4uDjWp0dXV5VHnpu+qr69XVlYGgL/++quurg79JPJ6idCnT5+SSCRZWdlPnz5VVFQoKioKCgriCiYMYTAYhoaGAODi4tKbcerr61HMEQCWLl3Kn5L+wSAxMdHe3t7b23vq1Knp6elr1qw5c+bMlClTKBRKZGRke3t7typHMIzr7OzsAGDTpk3d3bGwsFBdXR2VnHB3xTdsUElISBg9ejQAiIiIeHh4dDEJurq6+tWrV+fPn9+0adPMmTPZ75g5DR061MLCgnOvv//+u5OIDIvFQm/+0FVVRETEz8+P87u5ubkAoKWl1d1zLC4uRjM8duxYd/fF+gQOygxIra2tqMNFbm4uf44YFhYmICBAIpG+ezNXVlYWGBhob2+PniTZhg8fbi2X+wYAACAASURBVGVl5ePjk5WVxZ85Y/3ExYsXNTQ0JCQkbG1teVS4ixI1JSUlv3zJ0ImuhGmEhIQUFBSKi4t5Me0uCg8PR+XBSUlJz58/JxAIwsLCGRkZPDpcbm4u+vXi7Ozc1taG3uFMmzatTxKFsH7o/PnzKLGlubm5x4O8ePECrcMiKSnJ04jt4NTQ0FBTU4OyYxobG6urq1esWNHXk8Kw/8nNzRUQEBAREenBkoLl5eV6enoAoKqqmp+fz4vpYYNBa2srunUEAHNz85KSkq9u9u+//27evHnWrFkKCgpfhmCkpaWnTZu2bt06Ly+vsLAwdqCwvLw8LCzMy8tr9uzZ8H87+34JvWzLz89Hr9sJBIKTkxM7IfrDhw/oZXYPzjEkJAQ9u/F0kQ2MW3BQZkDy8/OD7lcY9tKOHTsAQF1d/ctq3vLychSIGTVqFOdvKwUFBSsrKy8vr+TkZJw+N5jdvHkTxTtkZWV9fHy425ll3759ACAqKtr7nPz29vb09PRbt27t379/yZIlI0aMIBKJWlpafd7kArWm09HRaWtr27BhA0re4UW/w5qaGrT8za+//kqn01HfkFGjRlVVVXH9WNhAVFtbi16+/fvvvz0bgUqluri4CAgIAMCUKVP43CNpMCgtLT1+/LiDg0NoaGhVVdXff/+9ffv2+/fv9/W8MOz/W7hwIQAcPHiwB/vW1tai/nFkMjkzM5Prc8MGjydPnpDJZACQkpL6atxk9erV7IcaSUlJAwMDW1tbDw+P4ODggoIC9GjToYipQ3GAsLCwurp6J68kUTq5nZ0djUbz8fFBpVVz585FrX8rKyvR81TPThC1BRw+fHgPAqAYn+GgzIA0a9Ys4HE9yJfa29v19fUBYN26dSwWq6KiAgVidHR0OH/7yMvLL1iwwMPDAwdiME55eXloXWcAmDhxYlxcHFeGPXPmDHoL0eNHxE60tLSgBNe9e/dyffBuaWtr09XVBYA///yTPSuuVy9SqdSZM2eiv6Dm5uZDhw4BgISEBF4KB0PodDqqE9TT04uLiysrK+tugDUnJwctQUoikVxcXPjQHWlwQmstsb9ubW3t2/lgWAeRkZEAICMj07My9qamJnNzc/Sw2q0MWQzroKqqCoUIAcDKyqpDrfqTJ09OnDjx9OlTdsZ0VVXVixcvzp49u2HDBjMzM7RKZgeysrJmZmYbNmxwdnZGiTBaWlpfbcFGo9EIBALaa86cOZ8/f46MjERZOZqamjk5OQ0NDSge1LOzo9Pp6Cdl5syZ+ILbzxFYLNaX/5iw/uzjx49qampCQkIVFRWoyoBvsrOzjYyM2traRowYUVZWxv5cRkbGzMxs5syZM2fOHDt2LPv3C4Z18OjRo61bt378+FFAQGDlypUnT578alFuF/n7+//2228sFuvq1auoRp3r4uPjTUxMWCxWREQEWiCmr6Smpk6ZMoXBYLx48UJYWNjU1JRAILx7905NTY1bh1i/fv2lS5fIZHJiYmJCQoKVlRWBQHjw4AH7fgUbzMLDw//888/CwsKmpib2h4KCgnJycoqKimpqampqamQyGX2NvuDcncViXb582dHRsbW1VVVV9caNG8bGxnw/CQzD+gtjY+PY2Fhvb2+0UGN3tba2Ll269MmTJ/Ly8iNHjpSRkREUFBwyZIioqKiIiIiEhASJRBo6dCiJRJKQkBAREREVFZWQkJg8efLQoUO5fi7YQOfn57dp06aWlhYVFRVfX9/p06ejz+vq6goLC7Ozs1NSUnJycrKzsysqKjrsKy0tra6urqOjo6uri/6X88assrJy/vz5qampw4cPf/z4sYGBAee+NTU18vLyUlJSoqKilZWVGhoaDx48kJSU/OWXX1JSUiQkJP7555+lS5cKCgpSqdSenVp5efnEiROrqqqWL19+8uRJlBmE9Ud9GhLCeuLw4cMAgGrF+W/FihWo+/2QIUMsLCxQRgyf1wnGBrSWlhYXFxdUzSQjI+Pl5dWzfz/BwcFo3WtPT0+uT5LT3r17AUBdXb3P+1IfPHgQAEaNGtXQ0ODp6fn06VMuDo560YmKiiYkJKSkpKB82lOnTnHxENgA9fz5cyMjI3TPoKamtnLlyiVLlhgZGaGVJr5FUlJSV1f3p59+Wr9+vbOzMzumuXbt2j7/UcIwrM/du3cPXdFoNFrPRqBQKGZmZpKSkl1/6rG1tf3nn3+4eh7YD+Lt27eo2y6RSJw1a9bMmTPl5eW//CckLS1tbGxsb2+P+sh0ZUXtpqYmlCo+ZMiQ0NBQzm/l5eUBgIaGRmlpKbrODhky5N69e83NzUuXLgUAAoGAXnX3+MeExWItX75cVFQUndqCBQvCwsJwKUM/hIMyAwyTyUSd558/f94nE0AhXjc3N5wFh/XG+/fv58yZg65whoaGCQkJ3do9NjYWRQ16VpHeLRQKBfXG37p1K6+P1TkajTZp0iTgwRLjoaGhRCKRQCDcvn27rKwMdWDlw0LmWD+XkJCAMp8BQF5e3sPDo0O/ZwqFUlZWlpycHBgY6OHh4eDgYGVlZWBg8GUWp5KSkpSU1K1bt/rqXDAM61eYTKa2tjYA3Lx5s8eDXLhwAQAWLVoUFhYWEhISGBh4/fp1Hx+f48ePu7u7Ozk5OTo62tvbr1q1ysrKCj30EonEoKAgLp4I9sOg0WjoraGWlhb77cJX+8j0YGTUx5dEIl26dIn9eWJiIgAYGRmxWKy2tjbUwobd69fV1RX1XwP4f+zdeVyM6/8/8GtmWrVvWilJiqRkjUJybEUkWY/lkD27wUHhnE6cQ5ZDsnOsY09FJUtFJBKVVLTQrn2vWX5/XL/PPOZrTdtYXs+/Zu657ut+z3A397zv63pfpNE3M/z9/RkMBovFGjx4MC1YQwgxMzPbt2/fh0VCQYyQlPnO3LlzhxCiq6vbmjkRPz8/WlTi2bNnNEmMCerQLPz9/elsWyaTOW3atHfv3jVkr7i4ODr8eN68eS0dIfX06VMpKSkGg9G8g1Ma4cWLF/R2x4ULF5qrz/j4eHqn0cvLq6qqil622trair28MYhRYmIinb9GCFFVVfX29v7aP/uxsbEcDsff3//ff/+Vk5MjhERGRrZQtADwPTpw4AAhpHv37o2+bx8cHEwIGTx4sEAgoAsplpaWfqY9HWwuKSkZEBDQuCPCDy87OzsoKCg4OPhTSzI1Dp/P9/DwoDkXDw8PujEkJIQQMnToUGEbb29vmoihUyICAwPbtm2rqanZuBWUUlJSlJSUCCE7duwQCAQ5OTne3t7C5XEVFBTc3NxQN/AbgaTMd4YWzvj9999b7YhZWVkSEhJSUlJFRUV03q/YxwvAj6SiosLDw0NKSooQoqWldfz48c9fnKWmptJJE2PHjm3N1OSff/5J86HvFYFrfTt37qTDFtLS0preW0FBAf16njZtGo/Ho2VcDQ0NCwoKmt45fI8yMjLc3NxYLBYhRE5Ojs1mFxcXZ2ZmLl++/KsW/Fq9ejUhxMPDIzExkRCira3dcjEDwPeopqaGVrho9OhvOvuDLhhMy+HHxsZ+fhf6p0lWVvb27duNOyhAox06dIhOvZ81a1Z9fT2HwyGEuLi4iLa5fv26srKyr68vfbpq1SpCiJub29ceq7q6mlbWHzNmjPDSOj8/n8vl+vv729vbC2uAWllZHT9+vK6urulvEBoNSZnvSUVFhYKCAiEkKSmp1Q5Kf4u6uLjU1tbSmqxf/MID+FpJSUn29vb0u8HGxuZTafusrKwOHToQQuzt7d+bRtHSeDweLYoxc+bM1jzuh/h8vpmZGZ29paKiQuc2e3t7czic+Pj4r01U0Vs31tbWNTU1dOlERUXF+Pj4FgoevmUFBQVsNpvWe5KSknJzc8vJyXn37h2bzabjs76qfhOdahcSEkLnF4irDhoAfMu8vLxERwp8rbq6OhaLxWKxamtraU36Ly7FyOfz582bR4cJREdHN+64AI125coV+pU6ZswYuoTohwkX0RWsk5KS6LVZZWXlVx1oxowZhBBjY2Ph8LH09HRJSUl7e3sOh8Plcl++fMlms4Wlr7W0tNhstnCdKWhlSMp8T44ePUoIoWvBtA4+n29kZEQIuXHjxpkzZ2gytdWODj8bDoejqalJ59y6u7u/Nwi5uLiYLsrep08fsRQKTU1NlZeXb8g1X4u6ePGihIQEg8EQzg0WJS0t3aVLl7Fjx7LZ7MOHD0dEROTn53+xz5qamuPHj9NPPjQ0tBXeBXxTysrKvL296Sw2JpPp4uLy6tWr8vJyb29vOvKZbkxOTm5gh+Xl5ZKSkpKSkhUVFRMnTiSE+Pn5tehbAIDvUWlpKf0j8/jx48b1oK+vTwhJSUlZsmQJIeTvv//+TOPLly8vW7aMz+fPmjWLzsfHitrQ+h48eEDvc9OhyqtXr/58e3qT49SpUw0/BL0dIicnJ3qb7fTp0/S+CyGkU6dOO3bsKCoqKisr8/Pzo8UTCYoBiw+SMt+TQYMGEUIOHTrUake8ffs2IURPT4/L5dKBDPv27Wu1o8NPqKSkxN3dnY7t1NbWFs5mqqyspAvodu3atbCwUFzh7dq1i04dysvLE0sA169fp1+oK1euFAgEWVlZoaGhfn5+bDbbwcHB0NBQWBNOlLKyspWVlYuLC5vNPn78eExMzHtZrcjISNotTvCfTWVlpbe3t/BGmb29fVxcXG1trZ+fH82Q0o1f+7vl+vXrhBBra2uBQEDXxm7NAZ4A8B1ZsWIFIWTSpEmN233w4MGEkODgYDq3d8GCBZ9qWVBQQO+srFmzhsvluri4EELatm374sWLxsYO0EiJiYk0n0gI+fPPPz/feN++fV81oCw2NpYOxjlx4sR7LxUXF+/cuZOOOqd38lxcXO7fvy8QCGJiYqZNmya84de5c2dvb2+xz9n/eSAp891IS0tjMpmysrIlJSWtdtCpU6cSQjZu3Cg8Ok5OaAVPnz6lKRhCyMCBA58+fUpXE2zXrp14x1Xy+Xy6aJSTk1PrHz04OFhGRoYQsmzZsk+1qaysjI2NPXfu3JYtW6ZOndq7d+8P18EhhDAYjPbt29vb2y9YsGDjxo1qamqEkCVLlrTm2wHxqqur8/PzoxkTmnmJjo6ur68/fvy48HLN2tr6zp07jeicToVbu3YtHXetpaXV7PEDwI/h7du3UlJSLBYrNTW1Ebv/9ttvhBBfX19/f39CyPDhwz/TODg4mN6B8PLyqq2tpZcWenp6zVKjDeCr5OTkdOzY0cjI6Lfffvt8y5KSEllZWSaTmZGR8cVuCwsL6Ze4u7v7p9rweLzQ0FAXFxdaP44QYmVl5efnV1VVhWLA4oKkzHegqqqKw+FYWFjIyckNGTKk1Y5bUlLSpk0bBoORmpq6ceNGQsjUqVNb7ejwk+Pz+YcPH9bQ0KBTJwghmpqaDZ890XLevHlD0xxNWcWzEUJDQ+l9j0akToqKiuiixR4eHnTFYlqSRkhBQUFfXx813n4SPB6Pw+HQqamEkN69e9+8eZPP53M4HGNjY7rRzMyMw+E0+hB9+/YlhNy4ccPPz48QMnHixGaMHwB+MHQl4MatI/HHH38QQlavXh0fH08IMTY2/nx7OgWYELJ9+/bKykpbW1tCiJGRUXZ2dqNiB2i8qKgoOlzrixdgdCLwli1bvtgnvSnSp0+fhqyhmZKSwmaz6Z05GgmbzU5LS6urq+NwOHSKBr2Tt3379tYcFvATQlLmm/bgwYPZs2fTwZaEEBaLpaKikpWVRV89f/58867W9h46WM7e3p7H49EhdqhUD62suLjY3d3dzMxsxIgR306F6cOHD9M5Qa02bCcyMpL+HZg9e3azzPLlcrmpqalBQUE+Pj6urq70CnXGjBn19fVN7xy+ZaGhoRYWFvQ7xdTUlMPh8Pn80NDQHj16CEcsHz9+nMfjNfoQtKCMhIREWVnZ5MmT6U3sZnwLAPCDSUxMZDAYbdq0acTCf6dPnyaEjB8/vrKyksFgSEtLf/HP17FjxxgMBoPBOHjwYGlpqZWVFSGkW7du7969a+w7AGgkWi3x0qVLAoEgOTn5U0WRbty4QQjp0KHDFy8Cjx07xmQyp0+fTp8+efLEycmpqqrqM7tUV1dzOJx+/frRywAmk2lvb+/v78/n82kxYFVVVRUVlREjRrTmsqc/GyRlvkUlJSV+fn7C62Y6qGz//v10mOXQoUP5fD6tbTFkyJCWq8NEv6XOnDnT8D8EAC2hlRdaaohx48YJT8aWPtb9+/fpsmuzZs1qyk/lz7h58yY9hIODw9eW94fvSEREBK2p2aFDhxMnTvB4vKioKFqRgY7h9/Pza3piLjg4mBDSt29fgUCgq6tLCElMTGyO8AHghzVy5EhCiKen59fu+ODBA0JIjx49BAKBlpYWIaQh90t2795Nb3aePXu2oKCgS5cudNhgWVlZY6IHaKwdO3bQqy8ul0v/A0dFRX3YjMfjtWvXjhASHh7++Q5jYmLoaGhfX18+n0+TPq6urg25Xo2JiXFzc6PjsvX19YUpmJSUlLZt25LPTp+HJkJS5ttCTwbhzAIVFRU3N7fnz5/TV/Py8mjlxV27duXn59NTd8eOHS0RybNnz+hYgKqqKloL7YtlqAB+Hvn5+fT76cCBAy16oAcPHtA1caZPn95CGRkqOjqaThbr3bt3I+5VwrevqqpKTk6uTZs2//zzDx3VHBERQb9rNDQ0fHx8miv7uW7dOkIIm81OTk6mw6GR0AeAz6MrS6ipqVVUVHzVjnl5efR6VSAQWFtbE0IaWAlr06ZNhBBJScmAgICsrCxDQ0NCSP/+/b82AICmePfunbS0tISERFZW1qpVq8jHVsim1q5dS+/PfbHP//77j/7fvnXr1osXL+ik+4ZMfaLy8vK8vLwOHz4sulG4IsT+/fsb2A98FSRlvgm5ubk7d+40MzMTHTbG4XA+nGF45coVQoi0tPSzZ8+uX79OB2rGxcU1e0iLFy+m83vpHwsmk4mF6wFEXb58mRAiJyeXkpIiuv306dMrV67cv3//zZs309LSmpJJiY2NVVVVJYS4uLi0wsSi1NTUjh070lktON9/PPTro3fv3sItfD7f3t5+06ZNzbvGfGFh4ZUrV+Lj4w8ePEj/9zZj5wDwo6Lr/o4YMeLGjRtf9UeJjvQsKiqiy1McOXKkgTuuXr2aECIrK3v79u2MjAxa3PSXX375Bsfnwg/M2dmZEPLXX38lJSUxGAxFRcWPjllOTk5mMBjy8vINOTvo/21VVdWUlJQbN26wWCwGg3Hu3LmmxHns2DGa6wkLC2tKP/BRSMqIk7D2tXD5MR0dHTab/fr168/sRevMW1hY1NbWurm5EUK6du1aXV3djIHV1taqq6sTQmJjY318fAghI0eObMb+AX4MtO5a//79RSfZ0o1CkpKShoaG9vb2bm5u3t7eHA4nJiamISdsXFwcLb3m7OzcaqVesrOz6UhXHR0dFNv/wcyYMYMQ4uXl1WpHpD+Q/v3331Y7IgB8v0JCQuglLp1YZGVl5e7uzuFwiouLP7+jubk5ISQmJmbDhg2EkA0bNjTwiHw+f968eYQQBQWF6Ojoly9f0gHpY8eORYU1aDWBgYGEEGNjYz6fTwu7HD9+/KMt6ViwT70qisfjjR49mt5mKykp+fvvv2n+MSYmpimhrly5UpjraUo/8CEkZcQjKyvL29tbuOwoi8WiQ2Ma8h1QUVFBF8hgs9nCxytXrmzG8M6cOUML2Qj+V4Dq4sWLzdg/wI+huLhYT0+PELJ9+3bhxpCQkD///HPmzJm2trba2trkYyQlJY2MjIYPH75w4UIfH58Pv9tevHhBLw2dnJxaeVGkoqKiAQMG0CktT548ac1DQ8vhcrk01f7ixYvWOWJISAidECecgQsA8HlxcXFsNrtv3760/DwlISHRp0+f1atXBwYGlpaWfriXk5MTIYTD4Rw9erRNmzZsNrvhR+Tz+bNmzaIToJ48eRIXF6eiokII+fXXX1t0yjCAkGi9GDrCdODAgR9teeDAAULI4MGDG9JtWVlZt27dCCHDhw/ncrmzZ88mhOjr6+fl5TUlVJrrMTEx+WK2FL4KkjKtisvl0qExwi8bIyMjDw+Pr50p8OjRI0lJSSaTeevWrZiYGPq4GceS2dvbE0L27dv38OFDQoi6ujpGcgJ8VGBgIIPBUFNTs7Kymjhx4vr1648dOxYZGZmbm0sb1NTUvHr1KjQ01M/Pz93d3d7e3tDQkMViieZozp8/L9rny5cvaTZn+PDhYjn1ampqxo8f7+joaGhoePPmzdYPAJodrdfQqVOnVjjWvXv3hOtoHj16FAVlAOBrVVRUhIaGenh42Nvb00oWwruYXbp0cXNz43A4hYWFtPHy5csJId7e3o0b3sLlcmnxxLZt27548SIqKooud7ho0aJmfU8An0Rrsc2cObO8vFxBQYHBYHx0KEppaWmbNm0YDEZqampDuk1LS6N3R9asWVNXVzdw4EBCiLW1dVOuLcvKyujYtF9++QUDypoRkjKtJDk52cPDg+ZBCSHS0tIuLi6hoaGNvlrduHEjIURPT6+oqMjT05MQoqurK/x+aoq0tDQmkykrK1tUVESnR61YsaLp3QL8qE6dOtWnT58Ph8NIS0sbGho6ODiw2Ww/P7/Q0NBXr17RO281NTUJCQlXr17dvn37/PnzRb96U1JSdHR0CCFDhw5t3mmJX4XL5S5fvlxbW7t9+/bv5Yzge7RkyRJ6WdaiR4mPj3dxcWEwGHR4s4eHB5YyAYAmqqysjIiI8Pb2/lSChg51mTt3bqMPUVtbS1c41dPTS0tLCwsLk5GRIYSsX7++Gd8IwKe8fv2awWDIycmVlpbOnDmTELJu3bqPtqTzgj08PBrYc3h4uJSUFCHk8OHDubm5tHCScMHsxklPT6eLXSxdurQp/YAoJGVaw+PHj+lFKiHEzMxs165dTc+e1NfX09+BU6dOra+vp1MQx48f3/Roabpn6tSpVVVVtF53QkJC07sF+IHl5+ffu3fv+PHjGzZsmDRpUq9evej45w/Jysp269Zt7NixwmLA6enpwjHSGRkZBgYGhBAbGxuxLwDB5/P/+ecfbW1tHR2dvXv3ijcYaCI6W/bBgwct1P/r16/d3NzoEDA5OTk2m42BzQDQ7CorK2/evLlhwwYbGxvRBA29wG7KffuKior+/fsTQoyNjfPy8q5evUoLPnp7ezdj/ACfQoexHDx4MDw8nN5rF61XKHTz5k1CiIGBQcOn1x0+fJgQIiMjExUVFRsbKycnR5q8eq9wMSZfX9+m9ANCSMq0uNLSUlVVVTk5OTo0phl7Tk1NpQXnz5w58+rVK/r49OnTTemTz+fr6+sTQm7dukWLbPfr16+5Agb4qbx79+7hw4enTp3atGnTtGnT+vXrRweRfnRMjYmJyfDhw2kDW1tbsWdkhI4cOaKrq6utrb1+/XpMsP9OPXnyhBCio6PTEjOJMjMz3dzc6JxcKSkpNze3nJycZj8KAMB7qqqqwsLCNm7cOGDAAJp3njBhQlOqsJWWlvbs2dPOzo6ubnPq1CkmkykjI/P59TcAmsXx48fp3CKBQGBiYkIICQwM/LAZn8+n/9tv3brV8M4XLlxICNHS0srMzLx06RKTyWQymQEBAU0PGIsxNRckZVrc8+fPCSGmpqYt0fn+/fsJIcrKyhkZGbT4k5KSUnp6elP6TEpK+vPPP/l8vq2tLSHk0KFDzRUtAFRXV8fHx3M4HG9vbzc3N1pihslk0uzMiBEj+vXr963N+AgMDDQwMNDW1l60aFErVx2GZkHHPy5YsKB5uy0oKGCz2XSQv6Sk5LRp0/DTBQDEIiYmRlVVlRDi4ODQlHoZhYWFtbW1wqdr167V1dV1cnJqjhgBPkd0gsJff/1FCHF2dv5oS7rK2K+//trwzuvr64cMGUIIsbS0rKyspIUvFBUV4+PjmxLzqlWr6Gzl5OTkpvQDAiRlWkFAQAAhZNiwYS3Uv6OjI721zuPxxo8fTyc+fHTA21dJTk6mkxu/td+HAD+eioqKp0+fXrhw4eXLl6KXg9+OiIgIY2NjbW3tCRMm0FuI8B2h6y8EBwc3V4dlZWXe3t6KioqEECaT6eLiggsyABCvJ0+eqKmpEUJGjhzZXBXZXrx4QQgxNDRslt4APo+W8ly1alVOTo6EhISUlFR+fv6HzYQFaL7qN1phYWGnTp1orofH402cOJEQ0qFDh4KCgkYHzOPxxowZQwjp3Lkz5iw3EfOjY+mhGWVmZhJC6JyglnD48GEtLa3w8PCdO3f6+vpqaWlFRET4+Pg0sdsjR44IBAJXV1c6KwoAWo6cnFz37t2dnZ2NjY1pPbZvzYABAzgcjpqaWlRUVFxcHN2YnZ2dl5cn3sDgi9LT058/f66kpCRcEakpKisrt27dqq+vv2bNmrKyMnt7+5iYGA6HQy/1AADExdLS8ubNm+rq6kFBQWPHjq2urm56n0ZGRtLS0unp6ZWVlU3vDeDzaMnqEydOqKmpDR8+vK6u7uTJkx8269Chg42NTWVl5fnz5xveuaqqqr+/v7Ky8sWLF728vA4fPtyjR4/q6uqsrKxGB8xkMk+ePGlubv7y5UtXV1cul9vorgBJmRb35s0bQohw3aVmp6GhcfToUQaDsW7duuzs7EOHDjEYjPXr1yclJTW6Ty6Xe+LECULIb7/91nyRAsD3p76+Pjo6Oi0trXv37pcuXVq2bJmmpiYhJCEhITo6OiEh4eXLl+KOET7n4sWLhBAHB4cm5vvq6uoOHDjQqVOnNWvWFBcX9+/fPzw8PDQ01NLSspkiBQBoEgsLi/DwcG1t7Rs3bjg5OTU9LyMhIWFsbMzn85tyUQ3QQH369DE3N8/LywsMDKQJmiNHjny05YwZMwghtPpnw5mYmJw9e5bFYm3cuDEgIODq1avR0dHdu3dvSszy8vL+/v6ampohISErTwoB6wAAIABJREFUVqxoSlc/OSRlWhwdKUNXIGshw4cPnzNnTm1t7eTJk4cMGbJ48WJPT8+vvW9ZUlISHh6+Z8+eOXPmdO/evbCw0MTExNrauoViBoDvwoYNG5KTk3ft2vX48eMTJ06oqKj4+vreu3fvxYsXFy9ePH36dGpqqrhjhM+5cOECIaRPnz61tbWN64HP558/f97U1HTu3Lk5OTl9+vS5efNmZGSkjY1Ns0YKANBUpqamt27d0tHRCQkJGT58eEVFRRM77NKlCyEkISGhOaID+ILp06cTQo4ePero6KilpRUfHx8dHf1hswkTJigoKERERHztjbFhw4bRBcVmzJiRl5fXLIMG9PX1L126JC0tvXv3bl9f36Z3+HNCUqbFZWRkkJacvkTt2LGjc+fOCQkJ69ev37Vr15o1a+jSpJ+RnZ197dq1rVu3/vrrr127dlVTUxs4cKC7u/uhQ4cSExNHjx79VYPiAOCH9Pbt26lTp86dO/f69etpaWkzZsxYvHhxUFBQly5dOnXqJCcnZ2FhIe4Y4ePu3bvn6OiYkpJCCHF3d5eRkVFVVe3Zs6ejo+PcuXO3bt16/vz5x48fZ2dnCwSCj/YgEAhoOmbChAmvX7/u2rUrh8OJioqi9QIBAL5BJiYmt27d0tXVDQ8PHzlyZHl5eVN669q1KyEkMTGxmaID+Jzp06dLS0sHBQXl5+dPmTKFEHL06NEPm8nJyTk7OxNCPjq/6fNWrlw5e/bs6upqZ2fn/Pz8psdMCLG2tqYLzixZsiQsLKxZ+vzZMD51KQbNRV9fPzMz8/Xr13QBs5bz+PHjfv368Xi80NBQOzu7916tq6tLSUl5/Pjx48ePExMTY2NjCwsLRRtISkp26tTJysrKysqqa9eu3bt3/9TyvQDw8zh58uSzZ8/q6+vl5eW7desWHR3NZDIFAoGXl1d1dTWXy1VRUWEwGOIOE/6P8PDwTZs23bp1ixCiqKhoYmLy7t27t2/f1tXVfbS9goJC+/btDQwM2v+Pvr5+fn7+H3/8QZfTNjAwWLt27W+//fbFdD8AwLcgJSXFzs7u7du3/fv3DwoKooXJG+HSpUvOzs4ODg7Xrl1r3ggBPsrZ2fnSpUve3t6Ojo5du3ZVUlLKzc2lCx2Kunv37qBBg2xtbe/evfu1h6itrbWzs7t//37Pnj0vX76sp6fXlID5fP7GjRsXLVrk4+Ozbds2VVXVqKgoY2PjpvT5E0JSpmXxeDwZGRk+n19dXd0K9Ts3bdrk6empq6v77NmzmpqaxMTEhIQEmoh5+fIlj8cTbayiotKlSxdhFqZbt27fZoVRABA7DofDYDBcXFwIIdeuXSspKZk2bZq4g4KPiIyM3Lp1K131T0FBYcGCBWw2W0VFhb5aXFz8+vXr169fZ2dn5+Tk0MevXr0qKSn5sCtdXd2srCw9Pb0NGzbMmjVLQkKiVd8JAEDTpKen29nZpaWl9ezZMzg4mK6Z/bVevnxpYmLSoUOH169fN3uEAB8KDAx0cHAwNjZOSkry8fH55ZdfzMzMPmxWU1MjJyenp6eXnp7eiHtjeXl51tbWqqqqsbGxgwcPdnd3d3BwaNw9tsWLF//77789evSIjo62s7OLiorS0tKaNWvW0qVL6SLf0BBIyrSszMxMfX19XV3dt2/ftsLhuFyujY3NgwcPZGVl3ytvJiUl1aVLF3Nz8+7/o66u3gohAcB3jcPhxMXFSUlJrVu3LjAwMDo6WkJC4vfff5eWlhZ3aPB/fJiOWbNmjej10K5duxITE+lAGDooRldXl6ZaSkpKMjMzM/4nMzPz6tWrdXV1K1eu3LJlC/6tAeA7lZmZaWdn9+rVqx49eoSEhNA1s78Kl8uVl5evr68vKyuTk5NriSABRPF4vA4dOrx58yYyMrJ///7vvZqRkVFeXq6vr19QUNCxY0d9ff309PTGHai2tva3337jcDj19fWEkE6dOs2dO3fGjBlfdZr8+eef69evl5GRCQkJ0dLS6t+/f0FBAX1JRUVlyZIlS5YsQWqmQcS3GvdPISIighDSr1+/Vjvipk2bpKWlmUymsrJy//793d3d/fz8IiIiqqurWy0GAABoNREREcIiL4qKimw2u7i4+MNmv/zyy3sXACwWq127dgMGDJgyZcratWv3798fFBRUVFR0//59Qoienh6Px2v9twMA0IwyMzONjIwIIZaWlgUFBY3owdzcnBDy6NGjZo8N4KPWrl1LCJk1a9aHL61cuZIQ8tdff9FZS9bW1k08Vk5Ojre3t4GBAb0wkJaWdnFxCQ0N5fP5X9z3v//+YzAYTCbz/Pnz+fn5dJGZkSNH3rlzx8HBgXYoLy/v7u6em5vbxDh/eEjKtKxTp04RQlxdXVvncEVFRXT8y7Fjx1rniAAAIC6i6RhVVVUPD4+PpmOou3fv7tu3b82aNZMnT+7fv7+uri6T+ZFi/yEhIe7u7oSQFStWtOZ7AQBoITk5OXQRpe7duzciLzNp0iRcWkNrevXqFYPBkJOTKysre+8l+r/xxIkTp0+fJoS4uLg0yxFpTVIXFxfhVGUTExNvb+/CwsJP7RIQEEAb7969u6ysrEePHoSQXr16lZeX0wbh4eH29va0NwUFhTVr1jQuK/qTwBTxltU6Sy8Jbd68+d27d4MHD6YLqgEAwA8pMjLSw8ODlvJVU1NbtGjRFydv29ra2traim6pr69/+/atcOJSZmZmZmamoaEhXUV74sSJLfoWAABah5aW1q1bt4YMGRIXF2draxsWFqatrd3w3WlCBwswQasxNDS0sbF59OjRpk2b/vnnH9GXsrKyCCF6enqPHz+mD5rliEwm097e3t7ePisr6+TJk3v37k1KSlqzZo2np6eLi8vSpUtpzkUoOjra1dWVy+Vu3Lhx3rx5Dg4OT548MTIyCggIkJeXp21sbGxCQ0OjoqK8vLwCAwO3b98eERExePDgRYsWaWpqNkvYPxIkZVrWmzdvCCHNsgj8F6Wmpu7bt4/FYu3cubMVDgcAAK3vw3TMsmXLlJSUGtGVpKRkhw4d3lsZMCwsLDs7u2PHjlZWVs0TMQCAuGlqat66dcve3v758+d2dnZhYWE6OjrCV//999/KykrhUwaDIZrjphmchISE1gwYfnJ79+4dN27c9u3bZWVlt2zZItxOq5Tq6ur6+/vTB817XF1dXTabvXLlyqCgoN27d4eFhf3333///feflZWVm5vblClTaGWlNm3aqKioTJ482dPTc/r06SEhITo6OqGhoW3btn2vw379+l27di06Ovrs2bPnzp17/fr16dOnp06dumDBAqRm/g9xD9X5jkVERMTExHy+zahRowghV69ebYV46LHmzp3bCscCAIBWRm8x0e9uNTU1Dw+PkpKSZj/K7NmzCSEbNmxo9p4BAMQrPz+fFogxNjZ++/atcLuGhsZnfisdO3aMEGJgYCDGyOEndPLkSUlJSULIvHnzaIk3Pp9P18YuLy8fP348IeTMmTMtGkNycjKbzRYuDqOoqOjm5vbs2TOBQPD27Vsul7ts2TK6PTY29ou9JSYmLl68WFdXV1tbu3379qtWrcrOzm7R+L8jWH3pCx4/fnzu3DlFRcXVq1cnJCScPXuWyWQuX778wIED9fX10tLSMjIy9L/jR5mbmz9//jw2NtbCwqJF4wwLC7O3t1dQUEhOTtbS0mrRYwEAQGuKjIzcuHHj7du3CSHq6uoLFy5s9OiYz6uvr9fW1i4sLIyPj+/atWuz9w8AIF7FxcXDhg179OiRgYHB7du3aX3TLVu2iI6UEQgEJSUlwqfu7u69evWqqakpLS1VUFBo/ZjhpxUQEDBhwoTq6uqxY8eeOXOmvLxcQ0NDWVm5uLjY2to6KioqPDzcxsampcOora319/c/cODAzZs36RY6cCYvL2/jxo1SUlKBgYHC8jFflJiYuHPnzqCgID6fLyUlNXHixKVLl+LXK5IyXzBx4sQTJ04EBQVVV1eHhYV5e3vHxMS8fft2+vTpq1evZrFYW7duZbFYn9pdWVm5tLS0qKhIRUWl5YLk8XgWFhbx8fH//PPPihUrWu5AAADQmiIjIzds2HDnzh3yv3TM8uXLFRUVW+hwAQEBjo6O5ubmcXFxLXQIAADxKikpGTZsWHR0dPv27ffs2SM6AURBQUFY6FSUg4PDixcvoqOje/Xq1YqRApDw8PDRo0eXlpba2dlt2bKlf//+Xbt2jY+Pb9++/Zs3b16/fv3eHOQW9fTp0/37958+fbq8vJwQIiEhwefzz507R4ftfJXk5OR///338uXLfD7/5s2bpqam7zX477//pk2b1jxxfw9QU+YLpKWl09LSiouLMzMzHRwcZs6cqaqqum3btqSkJDs7u+Li4pycnE/VWCopKSktLZWXl2/RjAwhxNfXNz4+vmPHjosWLWrRAwEAQKu5ffv20KFDeTxe27ZtV65cuWDBAjqXu+WcPXuWoMQvAPzQlJWVg4ODhw0bFh8fP2bMmAbupaamVlpa2qKBAXzI1tY2MjJy2LBht27dogVl9PT0+Hx+bm4ug8H4qpLVTWdhYbF///6///77zJkzvr6+s2bNkpWVbURGhhBibGy8e/fuLl263L17lw5Au3btWmJioqura1VVVWpqalJS0okTJxwcHFRVVZv7fXyLvuOkDJfLraio+PxiE03n7e19/fp1Pp+vpKR0/fr1w4cPh4aGHj58ePHixZmZmc+fP1dSUvpUUiYzM5O0/NJLxcXFmzZtIoTs2LFDWlq6RY8FAACtIzs7297eXk1NbdWqVa2QjiGE1NTUXLt2jRDi4uLS0scCABAjZWXlkJCQrl27VlVVderUSTj8sLy8nMvlfnQXDw+Phk/QAGhGZmZmERERv/zyS3JyMiFEWVk5Ly+vvr5eQ0ODlphpZQoKCm5ubm5ubk3sJyQkpLy8fMeOHWw2e86cOXFxcXPmzFm+fLmvr++TJ09u3749ZMiQVrj4+UZ8x0mZ+Ph4S0tLGRkZHR0dQ0PDdu3aMRgMBQWFkpISGRkZYbKmrKyMx+MJ96JlEeljPp8vmvPmcrl0LBYlIyPDYDAMDAy0tLQSEhJmz559//794ODg4ODgmJgYDw8P+lc7KyvrU1l2mpRp3759c7/1/8PT0/Pdu3d2dnajR49u0QMBAECrOXfuHJ/PHzhw4KpVq1qif4FA8OzZs+7duwu3+Pv7l5WV9e3b18jIqCWOCADw7VBSUpo/f/769etNTU2vXr0q7nAAPsfQ0DAiIqJfv34ZGRmhoaEPHjwgLbD0UisrKirq0KGDurp6SUlJfn6+vr6+urp6XV0dIeTx48dHjhy5cuWKnZ2duMNsJd9xTZmwsLAxY8aI1uVqXoaGhrm5uVwuV0JCoq6ujsvlMplMWVlZPp9fXV3NZDJ1dHTMzc2HDh06evRoAwMDJpP5Xg/79u1buHDh3Llz9+/f30JBJiUlmZub8/n8J0+e0HryAADwA+jbt+/Dhw/Pnz/fs2dPRUXFZhy+W1tbe+7cuW3btiUnJ79+/Vo42HPcuHGXL1/euXPnkiVLmutYAADfrIKCgvbt29fV1aWmprZmYQ6AxikuLnZwcLh//76ysnJJSYmDgwMd3/qdqq+v3717d1VVVVRU1JUrV3x9fUtKSh49enTx4sWfcPLH9zdSprq6+syZM0+fPo2IiKiurhZuZzKZWlpa8vLyFRUV5eXl5eXllpaWrq6u75XsUlZWZjAY9DGDwRCd/SQhISFaU72ioqK4uPjt27cZGRnp6enp6ekZGRkFBQX0VT6f//bt27dv3wYFBS1btkxfXz89Pf29UFthpMzy5cvr6+vnz5+PjAwAwA8jLS0tOjpaQUFh1KhRs2bNunTp0qlTpxo3bVtUQUHBvn379u3bl5+fTwih31x6enp0+927dwkhAQEBNTU1/fv379Wr1094VQQAPw8NDY0JEyacOHHC19d327Zt4g4H4AtUVFSCg4PHjRsXGhpKCNHU1BR3RE0iISGxcOHC3NzcrKwsKSkpNze3wsLCzMzMn/Pa4/sbKVNaWirMpNCsSufOna2srGxsbIyMjExMTOjcs7KysujoaNqssrKSDoWiKioq6uvrhU9F5ze1bdt25syZnzq0n5+fhISEkZFRUFBQVFRUXFxcWVkZfYkuTvZe+8mTJ585c+a///6bOnVqU9/2x9y8eXPo0KGKiorJycnf+2kJAABCf/3117p166ZOnern59e2bduqqqq0tLSmVCh79erV7t27Dx06VFVVRQixtLRcunTp5MmTX7165ePjc+LEierqahaLJTrbd/Dgwaqqqr179+7ZsycdrfOZ/lNTUxUUFPBNBADflydPnlhZWamoqLx58+bnqV4B37W6urpJkyb16tVr1KhR3bp1E3c4jVdUVLRjxw4lJSU3NzcGg/H333/Ly8vPmTPnJ6ns+57vLylTU1Ojrq5eVVX10chpGWoDAwN9ff0HDx6kpaV9VecaGhqzZs0i/zdTIyxDExsb++7du5KSEmF7eXl5R0fHQYMG2djYfLiU14ABA+7du3f37l1bW9uvCqMhuFyupaVlfHz89u3bly9f3uz9AwCAuFhYWMTFxV27dq2iomLSpEkDBgyIiIhoXFeRkZG7d+++dOkSj8djMpl2dnbu7u6Ojo4f3d61a9fIyMjHjx/fu3dPV1f30aNHtBMmk7l9+/YRI0bcuXOnY8eOXbt2LS8vDw0N1dDQsLGxuXv3blpampGRkaysrJWVVfN9DAAALY7OFT148ODs2bPFHQsA/KS+v6QMVV9fX1BQkJOT81pEdnZ2Wlqa6JwmQoiSklJzrWAnJydXWVmpoaHRp0+fAQMGKCkpnTt37vbt28IG+/fvnzRpkpKSEn3aogvI7969e8mSJR07dkxISPg5R3kBAPyQXr58aWJiQpdXcHV1vXLlyp49exYtWvRVnfD5/MDAQC8vL1oOUFpaesKECWvXru3cufOH29esWdOlS5f3eigqKnr8+HF0dPSjR4/i4uIuX768a9euGTNmXLp0ac6cOXv27Jk6dWpYWFjfvn0FAsHRo0fV1dWnT5/ep0+f5vocAABawZkzZ44fP66mpnbq1ClxxwIAP6nvr6YMJSkpqaOjo6Oj895NOR6Pl52dnZGRkZaWlpGRkZGRoaSkFBcXx2KxhEOvJSUl5eXl6WMZGRlZWVn6WE5OTkpKij4WrUQjLEOzefNmNps9ZcoU+vTs2bNt27YVPfru3budnZ2FT+3s7E6dOtW3b99hw4a5uLj88ssvzZU9KS4u3rx5MyHEx8cHGRkAgB/JmTNnCCHOzs41NTU3btxgMpnjxo1r+O7l5eVHjhzx8fHJyMgghLRt23b+/PmLFi2SlpY+cuTIiBEj6HY6MnTJkiXa2tof7UdVVXXo0KFDhw4lhNTV1bFYrLq6uoEDBxJCwsPD1dXVX79+LSkpqaurW1FRMWDAgBcvXnTs2LHpbx8AoDWNHz9+69atz549e/jwIdLKACAW3+tIGbEIDAzs06ePuro6fVpeXl5RUfGpy1lCyMuXL+3t7d++fUufKigoDB8+fMyYMSNHjlRRUWlKJO7u7nv27LGzswsLC2tKPwAA8K3p2rVrYmJiSEhIVlbWzJkzhwwZcvPmzYbsWFRU9Ndffx08eJCODzU1NV2+fPnUqVNLSkr279+/e/duWvvMyMho0aJFbm5uwnsSDXT69On4+PiysjITE5OKigoNDY379+/PmjWrX79+9fX1fD7/azsEAPgW/P333z4+PqNHj2659VIBAD4DSZkWl5CQEBAQcO3atfv379NPm8Vi9e3b19HRccyYMSYmJl/boXAZ7NjY2O+6vBMAALzn6dOnlpaWGhoa2dnZjo6ON27cOHDgwJw5cxqyb3l5ebt27UpLS/v3789msx0cHOLi4nbs2HH27Fla3r5///5LliwZN24ci8VqdIR///23jY3Njh07OBzOixcvzp075+np2ejeAADELi8vr3fv3gKB4OHDh5+52woA0EKQlGk9mZmZN27cuHbtWkhIiHA1KENDQwcHBxcXF2trayaT2ZB+Ro4cef369QULFuzdu7cl4wUAgNa2du1ab2/vhQsXenp66ujoEEJycnLU1NQauPuZM2dMTEwsLCzCwsJ27doVEBBACGGxWCNGjFi/fn0TR+YfPXo0OTm5Y8eOs2fPvnTpUmxsrEAgmDdvnp6eXlO6BQAQu3nz5vn7+y9dunT16tXijgUAfjpIyohBZWXlrVu3zp8/f+3aNeFaThoaGsOHD3d0dBw5cuRn1uQLCgoaNWqUsrJySkqKcCIVAAD8GAwNDdPS0vbt22dgYODp6amurh4YGNjw3Wtra8+dO7dt27aEhARCiIKCwsyZM1esWNG+ffsWCxkA4LsXHR3t5OSkpqYWExODco0A0MqQlBEnHo8XFRUVEBBw6dKllJQUulFWVnbIkCGOjo6jR4/W0tISbc/lci0sLBISEnx8fJYuXSqOkAEAoKXU1NQsWrTo8OHDwi0yMjIqKio6Ojra2toffaCtrU1rzxcUFBw5cmT37t3Z2dmEEG1tbTc3t6VLlyorK4vt/QAAfD+GDh2akJBw9OjRYcOGiTsWAPi5ICnzrfho6RkLCwsHBwdXV1dTU1NCyK5du5YuXWpkZJSQkCBcKAoAAH4YiYmJa9euLSgoyMnJycvLq66u/nx7GRkZDQ0NOnyypqaGENKrV68VK1Y4OzsL1xAEAIAvunfvnoyMjJWVVU5ODirLAEBrQlLmm/PmzZtr165dvXr1zp07wtIzXbp0+eWXX44ePVpaWhoQEDBq1CjxBgkAAK2gurq6uLg4JycnOzv7ow9yc3MFAgGLxerYsaOxsfGSJUvs7e3FHTUAwLeusrIyMzOzU6dOEhISVVVVGRkZRkZGdXV1NTU1mzZt2rx5s5SUVJs2bcQdJgD8FJCU+XZVVVWFhYUFBARcuXIlPz+fEKKhoWFpaRkcHCzu0AAA4JtQVVWVn59fUFDQtWtX/H4AAGiI3Nzc1atX29raPn/+fMOGDcuWLRs0aFBMTMzvv/9+4MCBhw8fWltbz5gxQ19fX9yRAsBPAUmZ7wCXyw0PD/f39581a5a2traGhoa4IwIAAAAA+C4FBARUVla6urouXrx4yJAhxcXFM2fOXLly5YoVK44cOaKnp5eVlbVu3TpxhwkAPwskZQAAAAAA4GdRWFi4du1aTU3N+/fv792718fHR0NDIzo62tfXl8ViGRgYZGRkYJgMALQaJGUAAAAAAOC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+ "text/plain": [ + "" + ] + }, + "execution_count": 3, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "Draw.MolsToGridImage(linkers, molsPerRow=5, subImgSize=(300,250), legends=names)#, returnPNG=True)" + ] + }, + { + "cell_type": "markdown", + "id": "9d0c6667-8e50-4f1e-b21c-f324e794ac3d", + "metadata": {}, + "source": [ + "# Mutation Operation" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "63b6382b-aa6d-4224-a8c7-780e0d64388b", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Linker parent: [98*]C1=CC=CC([C@H]2CC=CC3=C2CC2=C3CC3=C(C=CC=C3[99*])C2)=C1\n", + "Linker child: [98*]C1=C([C@H]2CC=CC3=C2CC2=C3CC3=C([99*])C=CC=C3C2)C=CN=C1F\n" + ] + }, + { + "data": { + "image/svg+xml": [ + "\n", + "\n", + " \n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + 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mutation should be performed inside the mutation.py file\n", + "## Glcosyl side\n", + "\n", + "idx_glcyl, glcylpatt = DBA_GA_utils.tweezer_classification(linker,'Glc')\n", + "idx_frcyl, frcylpatt = DBA_GA_utils.tweezer_classification(linker,'Frc')\n", + "\n", + "linker_child = PBA_mutation(linker,idx_glcyl,glcylpatt,idx_frcyl,frcylpatt)\n", + "print('Linker child:',Chem.MolToSmiles(linker_child,kekuleSmiles=True))\n", + "mols.append(Chem.MolFromSmiles(Chem.MolToSmiles(linker_child)))\n", + "#Chem.MolFromSmiles(Chem.MolToSmiles(linker_child))\n", + "names = ['Parent\\n pKa_glcyl= %s \\t pKa_frcyl= %s' %(linker.GetProp('pKaglcyl'),linker.GetProp('pKafrcyl')), \\\n", + " 'Child\\n pKa_glcyl = %s \\t pKa_frcyl= %s' %(linker_child.GetProp('pKaglcyl'),linker_child.GetProp('pKafrcyl'))]\n", + "Draw.MolsToGridImage(mols, molsPerRow=5, subImgSize=(300,250), legends=names, useSVG=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "13d41a02-4fb9-45f3-b59c-6f1b31272d1d", + "metadata": {}, + "outputs": [ + { + "data": { + "application/3dmoljs_load.v0": "
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\n", + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + } + ], + "source": [ + "#Function bonding the new linker to the core\n", + "linker_child.UpdatePropertyCache(strict=False)\n", + "Chem.SanitizeMol(linker_child)\n", + "cmplx_mut = DBA_GA_utils.linker_core_bonding(suc_core, linker_child)\n", + "cmplx_mut.UpdatePropertyCache(strict=False)\n", + "cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True)\n", + "cmplxh_parent = Chem.AddHs(cmplx_parent, addCoords=True)\n", + "Chem.SanitizeMol(cmplxh_mut)\n", + "Chem.SanitizeMol(cmplxh_parent)\n", + "\n", + "#cmplx_parent_xyz coordinates of the parent complex \n", + "#suc_core_xyz coordinates of the selected core\n", + "#suc_core is selected from cores array \n", + "\n", + "suc_core_4patt = Chem.RWMol(suc_core)\n", + "suc_core_4patt.BeginBatchEdit()\n", + "for atom in suc_core_4patt.GetAtoms():\n", + " #print(atom.GetIdx(),atom.GetAtomicNum())\n", + " if atom.GetAtomicNum() == 0:\n", + " #print('Print dummy atom',atom.GetIdx())\n", + " suc_core_4patt.RemoveAtom(atom.GetIdx())\n", + "suc_core_4patt.CommitBatchEdit()\n", + "Chem.SanitizeMol(suc_core_4patt)\n", + "suc_core_mol = suc_core_4patt.GetMol()\n", + "\n", + "#AllChem.EmbedMolecule(cmplxh_mut)\n", + "AllChem.EmbedMolecule(cmplxh_parent)\n", + "\n", + "for i in range(cmplxh_parent.GetNumAtoms()):\n", + " x,y,z = cmplx_parent_xyz[i]\n", + " cmplxh_parent.GetConformer().SetAtomPosition(i,Point3D(x,y,z))\n", + "\n", + "match_child = cmplxh_mut.GetSubstructMatch(suc_core_mol)\n", + "match_parent = cmplxh_parent.GetSubstructMatch(suc_core_mol)\n", + "#print(match_child)\n", + "#print(match_parent)\n", + "\n", + "#AllChem.AlignMol(cmplxh_mut,cmplxh_parent,atomMap = list(zip(match_child,match_parent)))\n", + "#AllChem.AlignMol(cmplxh_mut,cmplxh_parent)\n", + "\n", + "cmap = {match_child[i]:cmplxh_parent.GetConformer().GetAtomPosition(match_parent[i]) for i in range(len(match_parent))}\n", + "if AllChem.EmbedMolecule(cmplxh_mut,randomSeed=0xf00d,coordMap=cmap,useRandomCoords=True) < 0:\n", + " AllChem.EmbedMolecule(cmplxh_mut,useRandomCoords=True) # Here set the condition to return the Mol or None\n", + "#print('Complex mut:',Chem.MolToSmiles(cmplxh_mut,kekuleSmiles=True))\n", + "\n", + "#print('Coordinates parent')\n", + "#print(cmplxh_parent.GetNumAtoms())\n", + "#print()\n", + "#for i, atom in enumerate(cmplxh_parent.GetAtoms()):\n", + "# positions = cmplxh_parent.GetConformer().GetAtomPosition(i)\n", + "# print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "\n", + "#print('Coordinates child')\n", + "#print(cmplxh_mut.GetNumAtoms())\n", + "#print()\n", + "#for i, atom in enumerate(cmplxh_mut.GetAtoms()):\n", + "# positions = cmplxh_mut.GetConformer().GetAtomPosition(i)\n", + "# print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "\n", + "mcp = Chem.Mol(cmplxh_mut)\n", + "ff = rdForceFieldHelpers.UFFGetMoleculeForceField(mcp)\n", + "for atidx in match_child:\n", + " #print('atidx:',atidx)\n", + " ff.UFFAddPositionConstraint(atidx,0.05,200)\n", + "maxIters = 10\n", + "while ff.Minimize(maxIts=1000) and maxIters>0:\n", + " maxIters -= 1\n", + "\n", + "#print('Coordinates child UFF optimization')\n", + "#print(mcp.GetNumAtoms())\n", + "#print()\n", + "#for i, atom in enumerate(mcp.GetAtoms()):\n", + "# positions = mcp.GetConformer().GetAtomPosition(i)\n", + "# print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "drawit((cmplxh_mut,cmplxh_parent),removeHs=False)" + ] + }, + { + "cell_type": "markdown", + "id": "7179ce4e-a9bd-4a25-8694-49165044da75", + "metadata": {}, + "source": [ + "# Crossover operation" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "81a3fdd5-b54a-4a6b-9b81-1308f38c3ee1", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Parent A: [98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)C(=C)C3)C2)=C1\n", + "Parent B: [98*]C1=CC=CC=C1[C@@H]1CC[C@@]2(C=C(C3=CC([99*])=CC=C3)CC2)C1\n", + "Linker temp child: [98*]c1ccccc1[C@@H]1C=CC[C@]2(CC[C@H](c3cccc([99*])c3)C(=C)C2)C1\n", + "Linker child: [98*]c1ccc([C@@H]2C=CC[C@]3(CC[C@@H](c4cccc([99*])c4)C(=C)C3)C2)cc1\n" + ] + }, + { + "data": { + "image/svg+xml": [ + "\n", + "\n", + " \n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "mols = []\n", + "linker_child = None\n", + "while linker_child == None:\n", + " rnd_idx_A = randrange(len(linkers))\n", + " suc_core_A = cores[rnd_idx_A]\n", + " parent_A = linkers[rnd_idx_A]\n", + " rnd_idx_B = randrange(len(linkers))\n", + " suc_core_B = cores[rnd_idx_B]\n", + " parent_B = linkers[rnd_idx_B]\n", + " linker_temp = co.crossover(parent_A,parent_B)\n", + " if co.mol_OK(linker_temp) and DBA_GA_utils.linker_crossover_OK(linker_temp):\n", + " idx_glcyl, glcylpatt = DBA_GA_utils.tweezer_classification(linker_temp,'Glc')\n", + " idx_frcyl, frcylpatt = DBA_GA_utils.tweezer_classification(linker_temp,'Frc')\n", + " linker_child = PBA_mutation(linker_temp,idx_glcyl,glcylpatt,idx_frcyl,frcylpatt)\n", + " suc_core = cores[rnd_idx_A]\n", + " suc_core_xyz = cores_xyz[rnd_idx_A]\n", + " cmplx_parent = cmplxs[rnd_idx_A]\n", + " cmplx_parent_xyz = cmplxs_xyz[rnd_idx_A]\n", + "\n", + "mols.append(Chem.MolFromSmiles(Chem.MolToSmiles(parent_A)))\n", + "mols.append(Chem.MolFromSmiles(Chem.MolToSmiles(linker_child)))\n", + "mols.append(Chem.MolFromSmiles(Chem.MolToSmiles(parent_B)))\n", + "print('Parent A:',Chem.MolToSmiles(parent_A,kekuleSmiles=False))\n", + "print('Parent B:',Chem.MolToSmiles(parent_B,kekuleSmiles=False))\n", + "print('Linker temp child:',Chem.MolToSmiles(linker_temp,kekuleSmiles=False))\n", + "print('Linker child:',Chem.MolToSmiles(linker_child,kekuleSmiles=False))\n", + "#print('pKa_glcyl =',linker_child.GetProp('pKaglcyl'))\n", + "#print('pKa_frcyl =',linker_child.GetProp('pKafrcyl'))\n", + "names = ['Parent A\\n pKa_glcyl= %s \\t pKa_frcyl= %s' %(parent_A.GetProp('pKaglcyl'),parent_A.GetProp('pKafrcyl')), \\\n", + " 'Child\\n pKa_glcyl = %s \\t pKa_frcyl= %s' %(linker_child.GetProp('pKaglcyl'),linker_child.GetProp('pKafrcyl')), \\\n", + " 'Parent B\\n pKa_glcyl= %s \\t pKa_frcyl= %s' %(parent_B.GetProp('pKaglcyl'),parent_B.GetProp('pKafrcyl'))]\n", + "Draw.MolsToGridImage(mols, molsPerRow=5, subImgSize=(300,250), legends=names, useSVG=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "id": "6e0f7efe-e756-4b4d-9279-53d939ce84a7", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Parent A: [98*]C1=CC=CC([C@@H]2CC[C@]3(CC[C@H](C4=CC([99*])=CC=C4)C(=C)C3)C2)=C1\n", + "Parent B: [98*]C1=CC=CC=C1[C@@H]1CC[C@@]2(C=C(C3=CC([99*])=CC=C3)CC2)C1\n", + "Linker temp child: [98*]c1ccccc1[C@@H]1C=CC[C@]2(CC[C@H](c3cccc([99*])c3)C(=C)C2)C1\n", + "Linker child: [98*]c1ccc([C@@H]2C=CC[C@]3(CC[C@@H](c4cccc([99*])c4)C(=C)C3)C2)cc1\n" + ] + } + ], + "source": [ + "print('Parent A:',Chem.MolToSmiles(parent_A,kekuleSmiles=False))\n", + "print('Parent B:',Chem.MolToSmiles(parent_B,kekuleSmiles=False))\n", + "print('Linker temp child:',Chem.MolToSmiles(linker_temp,kekuleSmiles=False))\n", + "print('Linker child:',Chem.MolToSmiles(linker_child,kekuleSmiles=False)) " + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "bf7620a8-575b-4f2a-b110-e9817b75e726", + "metadata": {}, + "outputs": [ + { + "data": { + "application/3dmoljs_load.v0": "
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\n", + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 8, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "#Function bonding the new linker to the core\n", + "linker_child.UpdatePropertyCache(strict=False)\n", + "Chem.SanitizeMol(linker_child)\n", + "cmplx_mut = DBA_GA_utils.linker_core_bonding(suc_core, linker_child)\n", + "cmplx_mut.UpdatePropertyCache(strict=False)\n", + "cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True)\n", + "cmplxh_parent = Chem.AddHs(cmplx_parent, addCoords=True)\n", + "Chem.SanitizeMol(cmplxh_mut)\n", + "Chem.SanitizeMol(cmplxh_parent)\n", + "\n", + "#cmplx_parent_xyz coordinates of the parent complex \n", + "#suc_core_xyz coordinates of the selected core\n", + "#suc_core is selected from cores array \n", + "\n", + "suc_core_4patt = Chem.RWMol(suc_core)\n", + "suc_core_4patt.BeginBatchEdit()\n", + "for atom in suc_core_4patt.GetAtoms():\n", + " #print(atom.GetIdx(),atom.GetAtomicNum())\n", + " if atom.GetAtomicNum() == 0:\n", + " #print('Print dummy atom',atom.GetIdx())\n", + " suc_core_4patt.RemoveAtom(atom.GetIdx())\n", + "suc_core_4patt.CommitBatchEdit()\n", + "Chem.SanitizeMol(suc_core_4patt)\n", + "suc_core_mol = suc_core_4patt.GetMol()\n", + "\n", + "#AllChem.EmbedMolecule(cmplxh_mut)\n", + "AllChem.EmbedMolecule(cmplxh_parent)\n", + "\n", + "for i in range(cmplxh_parent.GetNumAtoms()):\n", + " x,y,z = cmplx_parent_xyz[i]\n", + " cmplxh_parent.GetConformer().SetAtomPosition(i,Point3D(x,y,z))\n", + "\n", + "match_child = cmplxh_mut.GetSubstructMatch(suc_core_mol)\n", + "match_parent = cmplxh_parent.GetSubstructMatch(suc_core_mol)\n", + "#print(match_child)\n", + "#print(match_parent)\n", + "\n", + "#AllChem.AlignMol(cmplxh_mut,cmplxh_parent,atomMap = list(zip(match_child,match_parent)))\n", + "#AllChem.AlignMol(cmplxh_mut,cmplxh_parent)\n", + "\n", + "cmap = {match_child[i]:cmplxh_parent.GetConformer().GetAtomPosition(match_parent[i]) for i in range(len(match_parent))}\n", + "if AllChem.EmbedMolecule(cmplxh_mut,randomSeed=0xf00d,coordMap=cmap,useRandomCoords=True) < 0:\n", + " AllChem.EmbedMolecule(cmplxh_mut,useRandomCoords=True) # Here set the condition to return the Mol or None\n", + "#print('Complex mut:',Chem.MolToSmiles(cmplxh_mut,kekuleSmiles=True))\n", + "\n", + "#print('Coordinates parent')\n", + "#print(cmplxh_parent.GetNumAtoms())\n", + "#print()\n", + "#for i, atom in enumerate(cmplxh_parent.GetAtoms()):\n", + "# positions = cmplxh_parent.GetConformer().GetAtomPosition(i)\n", + "# print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "\n", + "#print('Coordinates child')\n", + "#print(cmplxh_mut.GetNumAtoms())\n", + "#print()\n", + "#for i, atom in enumerate(cmplxh_mut.GetAtoms()):\n", + "# positions = cmplxh_mut.GetConformer().GetAtomPosition(i)\n", + "# print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "\n", + "mcp = Chem.Mol(cmplxh_mut)\n", + "ff = rdForceFieldHelpers.UFFGetMoleculeForceField(mcp)\n", + "for atidx in match_child:\n", + " #print('atidx:',atidx)\n", + " ff.UFFAddPositionConstraint(atidx,0.05,200)\n", + "maxIters = 10\n", + "while ff.Minimize(maxIts=1000) and maxIters>0:\n", + " maxIters -= 1\n", + "\n", + "#print('Coordinates child UFF optimization')\n", + "#print(mcp.GetNumAtoms())\n", + "#print()\n", + "#for i, atom in enumerate(mcp.GetAtoms()):\n", + "# positions = mcp.GetConformer().GetAtomPosition(i)\n", + "# print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "show_3dmol(mol=mcp)" + ] + }, + { + "cell_type": "code", + "execution_count": 9, + "id": "303ee0d4-707a-44e0-8a74-c645cea7b3ec", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[[0. 1. 0. ... 0. 0. 0.]\n", + " [1. 0. 1. ... 0. 0. 0.]\n", + " [0. 1. 0. ... 0. 0. 0.]\n", + " ...\n", + " [0. 0. 0. ... 0. 0. 0.]\n", + " [0. 0. 0. ... 0. 0. 0.]\n", + " [0. 0. 0. ... 0. 0. 0.]]\n" + ] + } + ], + "source": [ + "import networkx as nx\n", + "# Get adjacency matrix\n", + "adjacency_matrix = Chem.GetAdjacencyMatrix(mcp, useBO = True)\n", + "print(adjacency_matrix)" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "id": "95ea4531-1c8e-4921-b6f2-cc2c36bae213", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "0 (2, 4, 6, 10, 9, 12, 11, 7)\n", + "(1, (17, 19, 20, 22, 25, 24, 23, 21))\n" + ] + }, + { + "data": { + "image/png": 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", + "text/plain": [ + "" + ] + }, + "execution_count": 10, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "#idx_glcyl, glcylpatt = DBA_GA_utils.tweezer_classification(child_linker,'Glc')\n", + "#idx_frcyl, frcylpatt = DBA_GA_utils.tweezer_classification(child_linker,'Frc')\n", + "print(idx_glcyl, glcylpatt)\n", + "print(DBA_GA_utils.tweezer_classification(linker_temp,'Frc'))\n", + "Chem.MolFromSmiles(Chem.MolToSmiles(linker_temp))" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "id": "91ddeefc-5e52-41a6-aeca-df8387d87bbf", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Complex mut: [H]O[B@-]12OC([H])([H])[C@@]3([H])O[C@]([H])(O[C@]45O[C@]([H])(C([H])([H])O[H])[C@@]([H])(O[H])[C@]4([H])O[B@@-](O[H])(OC5([H])[H])C4=C([H])C([H])=C([H])C(=C4[H])[C@@]4([H])C(=C([H])[H])C([H])([H])[C@@]5(C([H])([H])C([H])=C([H])[C@@]([H])(C6=C([H])C([H])=C1C([H])=C6[H])C5([H])[H])C([H])([H])C4([H])[H])[C@]([H])(O[H])[C@@]([H])(O[H])[C@]3([H])O2\n", + "Coordinates parent\n", + "94\n", + "\n", + "O -2.40548 3.46511 0.11753\n", + "C -1.20226 3.01486 0.70482\n", + "O -0.15941 3.01476 -0.22224\n", + "C -0.07309 1.71698 -0.83803\n", + "C 0.04451 1.85553 -2.34085\n", + "O -1.08409 2.40266 -2.9673\n", + "C -1.26634 0.90617 -0.30984\n", + "O -0.92612 -0.45701 -0.31289\n", + "C -1.40109 1.5478 1.06227\n", + "O -2.53332 1.33898 1.81908\n", + "C -0.92855 3.76073 2.00096\n", + "O -2.03735 3.53505 2.83248\n", + "C -2.48421 4.77307 -0.3736\n", + "C -3.66723 5.48588 0.3108\n", + "C -4.98661 4.86273 -0.13377\n", + "C -5.04021 4.89334 -1.65312\n", + "C -3.83274 4.1697 -2.22983\n", + "C -3.91322 4.25322 -3.74613\n", + "O -5.09545 3.64912 -4.16974\n", + "O -2.62268 4.76054 -1.76863\n", + "O -6.21816 4.30817 -2.09929\n", + "O -6.05229 5.58973 0.43585\n", + "O -3.51216 5.54808 1.69948\n", + "C -4.06552 2.47909 5.12497\n", + "C -3.94079 2.18276 3.76315\n", + "C -5.12739 1.98203 3.05202\n", + "C -6.38923 2.06116 3.64595\n", + "C -6.4623 2.36224 5.00324\n", + "C -5.30548 2.57294 5.7407\n", + "B -2.45679 2.1162 3.09361\n", + "O -1.45692 1.55729 4.00211\n", + "C -7.79414 2.49298 -5.09273\n", + "C -7.43663 2.9053 -3.80353\n", + "C -8.01969 2.20709 -2.74515\n", + "C -8.90476 1.14279 -2.91982\n", + "C -9.21753 0.75609 -4.22041\n", + "C -8.66621 1.43318 -5.30236\n", + "B -6.36547 4.11536 -3.55493\n", + "O -6.80788 5.39859 -4.11598\n", + "H -6.94508 5.31034 -5.06253\n", + "H -7.76066 2.5032 -1.73533\n", + "H -9.89506 -0.07443 -4.38848\n", + "H -8.91636 1.12607 -6.31153\n", + "H -7.37646 2.99753 -5.95915\n", + "H -1.71477 0.67011 4.26302\n", + "H -5.06488 1.74439 1.99533\n", + "H -7.4312 2.4353 5.48558\n", + "H -5.37558 2.80886 6.79627\n", + "H -3.17311 2.63323 5.72101\n", + "H -1.71164 -0.96069 -0.07942\n", + "H -3.17879 4.70037 2.06079\n", + "H -6.86103 5.25871 0.02938\n", + "H -3.06116 3.73874 -4.20515\n", + "H -3.84056 5.31253 -4.04587\n", + "H -3.87231 3.11094 -1.93784\n", + "H -4.96683 5.95327 -1.96549\n", + "H -5.02636 3.81032 0.19224\n", + "H -3.65776 6.52369 -0.04719\n", + "H -1.5644 5.33553 -0.17947\n", + "H -0.79772 4.83967 1.85477\n", + "H 0.01097 3.38966 2.4319\n", + "H -0.49191 1.24096 1.61166\n", + "H -2.16157 1.08731 -0.9181\n", + "H -1.27082 3.26627 -2.5781\n", + "H 0.95387 2.42964 -2.56686\n", + "H 0.19729 0.85676 -2.75766\n", + "H 0.84626 1.2276 -0.4877\n", + "C -10.97667 0.88867 0.17268\n", + "C -10.85386 1.21267 -1.30867\n", + "C -9.57666 0.46527 -1.75188\n", + "C -8.74039 0.29982 -0.45404\n", + "C -9.53505 0.9609 0.69287\n", + "C -9.12013 2.42397 0.90899\n", + "C -7.74344 2.57576 1.54416\n", + "C -7.66845 1.82792 2.8828\n", + "C -8.02269 0.37888 2.63659\n", + "C -9.38325 0.20888 2.02121\n", + "C -7.23358 -0.65694 2.90998\n", + "H -11.65224 1.55782 0.71151\n", + "H -11.35775 -0.13044 0.30167\n", + "H -11.72555 0.91027 -1.89158\n", + "H -10.73441 2.28882 -1.45556\n", + "H -9.88245 -0.53144 -2.08283\n", + "H -8.61273 -0.76525 -0.24387\n", + "H -7.73184 0.70389 -0.55033\n", + "H -9.8591 2.9003 1.56428\n", + "H -9.1469 2.9806 -0.03158\n", + "H -6.96911 2.20465 0.86657\n", + "H -7.52772 3.63374 1.70807\n", + "H -8.48354 2.23282 3.49964\n", + "H -10.13219 0.59946 2.72217\n", + "H -9.60891 -0.85055 1.87273\n", + "H -7.55271 -1.6694 2.69224\n", + "H -6.25483 -0.54069 3.35715\n", + "Coordinates child\n", + "95\n", + "\n", + "O -2.40548 3.46511 0.11753\n", + "C -1.20226 3.01486 0.70482\n", + "O -0.15941 3.01476 -0.22224\n", + "C -0.07309 1.71698 -0.83803\n", + "C 0.04451 1.85553 -2.34085\n", + "O -1.08409 2.40266 -2.9673\n", + "C -1.26634 0.90617 -0.30984\n", + "O -0.92612 -0.45701 -0.31289\n", + "C -1.40109 1.5478 1.06227\n", + "O -2.53332 1.33898 1.81908\n", + "C -0.92855 3.76073 2.00096\n", + "O -2.03735 3.53505 2.83248\n", + "C -2.48421 4.77307 -0.3736\n", + "C -3.66723 5.48588 0.3108\n", + "C -4.98661 4.86273 -0.13377\n", + "C -5.04021 4.89334 -1.65312\n", + "C -3.83274 4.1697 -2.22983\n", + "C -3.91322 4.25322 -3.74613\n", + "O -5.09545 3.64912 -4.16974\n", + "O -2.62268 4.76054 -1.76863\n", + "O -6.21816 4.30817 -2.09929\n", + "O -6.05229 5.58973 0.43585\n", + "O -3.51216 5.54808 1.69948\n", + "B -2.45679 2.1162 3.09361\n", + "O -1.45692 1.55729 4.00211\n", + "B -6.36547 4.11536 -3.55493\n", + "O -6.80788 5.39859 -4.11598\n", + "H -6.94508 5.31034 -5.06253\n", + "H -1.71477 0.67011 4.26302\n", + "H -1.71164 -0.96069 -0.07942\n", + "H -3.17879 4.70037 2.06079\n", + "H -6.86103 5.25871 0.02938\n", + "H -3.06116 3.73874 -4.20515\n", + "H -3.84056 5.31253 -4.04587\n", + "H -3.87231 3.11094 -1.93784\n", + "H -4.96683 5.95327 -1.96549\n", + "H -5.02636 3.81032 0.19224\n", + "H -3.65776 6.52369 -0.04719\n", + "H -1.5644 5.33553 -0.17947\n", + "H -0.79772 4.83967 1.85477\n", + "H 0.01097 3.38966 2.4319\n", + "H -0.49191 1.24096 1.61166\n", + "H -2.16157 1.08731 -0.9181\n", + "H -1.27082 3.26627 -2.5781\n", + "H 0.95387 2.42964 -2.56686\n", + "H 0.19729 0.85676 -2.75766\n", + "H 0.84626 1.2276 -0.4877\n", + "C -9.379182845408279 1.2560013098756566 -2.089891105500829\n", + "C -8.115824805721157 0.8425435872269782 -2.4548758166854006\n", + "C -7.2146841989936705 1.7065879896823783 -3.1517845998353082\n", + "C -7.561921465444537 3.0000464523333195 -3.4891454182459585\n", + "C -8.83227700892543 3.381864891118593 -3.1497776630989938\n", + "C -9.751014850740834 2.5159800403163763 -2.44606771120241\n", + "C -6.300191707801424 1.5706169957971392 3.4093623993814774\n", + "C -5.121505322209601 2.0484366865225936 2.847919534453266\n", + "C -6.306135199083009 1.0479695172120032 4.709184790071713\n", + "C -3.9657372063633165 1.9711327674556798 3.6034435410787333\n", + "C -5.166731594262647 0.977673451088064 5.4768415363405225\n", + "C -4.00736745331647 1.4455435514797457 4.898064277925659\n", + "C -10.15935784253899 0.5055656049031991 -1.0413056897170248\n", + "C -11.58451529073372 0.6257312840532628 -0.8384942624639854\n", + "C -12.044975351617605 0.3436085448730759 0.41566434643443767\n", + "C -11.159291855711881 -0.48225671253226926 1.325144853440618\n", + "C -9.906529936610037 0.3211094176375972 1.5100038878967954\n", + "C -10.047137001658948 1.1413498457841158 2.7804669966642916\n", + "C -8.769089539846131 1.0322906105727063 3.657067925653157\n", + "C -7.620105627393419 1.3425980473898622 2.7577753234319458\n", + "C -7.586209717192677 0.11904391294467428 1.8840569986305156\n", + "C -6.490380341960344 -0.2058170048823623 1.2390525122558353\n", + "C -8.793004113029914 -0.708387193069921 1.7593791413567466\n", + "C -9.675486144693396 1.1372482173496992 0.34010190340541707\n", + "H -7.594006345812048 -0.1560598611126019 -2.3279271577732854\n", + "H -6.323504609056098 1.0532769439482763 -3.3785203852391748\n", + "H -9.474941349458494 4.28013430673967 -3.359164802553418\n", + "H -10.740494639584956 3.0768821676449662 -2.333916920321802\n", + "H -5.165263978649732 2.5685174283015724 1.8416014699830912\n", + "H -7.20931472909203 0.6688224969277321 5.188775121493946\n", + "H -5.172455181640055 0.5755287306603353 6.488617594307079\n", + "H -3.115751510656039 1.380122640973677 5.53036373242241\n", + "H -9.91406496773241 -0.5563214070934038 -1.0197772373459388\n", + "H -12.298051543994756 0.9087450643103263 -1.5617239691572802\n", + "H -12.982076209941411 0.6724947731243062 0.7824162665241268\n", + "H -11.666377453208225 -0.6948767946581864 2.2724878626806486\n", + "H -10.940265104521806 -1.4582671770118885 0.8333234200892923\n", + "H -10.169816241825773 2.1873765686380438 2.4900684157085413\n", + "H -10.927164577137294 0.7955085176495458 3.3160843882237465\n", + "H -8.819701221872222 0.012659054545977155 4.059890209856273\n", + "H -8.851174739818504 1.821858259782227 4.4287117305865635\n", + "H -8.052837678965984 2.2369478088280097 2.2159464701138796\n", + "H -5.549623369120043 0.2884202610964515 1.2291874757808634\n", + "H -6.528305393950513 -1.1175809185060772 0.6127784404680012\n", + "H -8.961515252421632 -1.3543666051385006 2.606841488920777\n", + "H -8.65694772788411 -1.3592360536718306 0.8735853448313635\n", + "H -10.20740009344927 2.10575532402759 0.3401569095191008\n", + "H -8.599536748289848 1.4331652932996946 0.1502177760821567\n", + "Coordinates child UFF optimization\n", + "95\n", + "\n", + "O -2.4396259536386102 3.4277797411456334 0.10378814695760694\n", + "C -1.195847814418033 3.003588631050409 0.671351221920704\n", + "O -0.15346424027508243 3.0622290398704544 -0.2804180115270147\n", + "C -0.06234606802441674 1.7550860257997452 -0.843318381308819\n", + "C 0.04464689377076627 1.8130967165318022 -2.3680444092794017\n", + "O -1.1105678525421199 2.3335383003658037 -2.9584516806550676\n", + "C -1.2285490206416492 0.9119982108444337 -0.30897468458356214\n", + "O -0.8911228522865223 -0.4482381621878091 -0.2509600520643641\n", + "C -1.3083064177849473 1.546488273261295 1.0514385918828768\n", + "O -2.459883325005296 1.3013961651459582 1.7981267528028704\n", + "C -0.8949543423547384 3.7069384469571975 2.001174416228514\n", + "O -1.957476204831315 3.508775709780433 2.9165164162202313\n", + "C -2.4643497258502602 4.776149925729694 -0.36507164507004386\n", + "C -3.6379509827420553 5.546819490225656 0.29280687701785624\n", + "C -4.974900843339825 4.9162020125712775 -0.11516155053147964\n", + "C -5.0409936769718175 4.924277300893154 -1.6444689351319894\n", + "C -3.822521095276612 4.185287164544426 -2.1978378925368527\n", + "C -3.952260671774886 4.237654645623659 -3.7204534967285054\n", + "O -5.135829629140914 3.593025146986881 -4.161991133517182\n", + "O -2.61985729387893 4.816994553407522 -1.779654465618635\n", + "O -6.22553948185455 4.2883144192176825 -2.036016648862667\n", + "O -6.034572150409807 5.655591653916802 0.4346913899994887\n", + "O -3.514498356282671 5.650019503496809 1.681213545741538\n", + "B -2.4140179979532674 2.092952697589528 3.08976557507341\n", + "O -1.4775258339584159 1.487377549713354 4.054843910259737\n", + "B -6.380199447405998 4.138672833553364 -3.509019281124596\n", + "O -6.757662200893647 5.435346074217744 -4.113205027472168\n", + "H -6.913891544254936 5.26289551574505 -5.0765766719331875\n", + "H -1.7833013888239209 0.575796854753636 4.2468278234035735\n", + "H -1.7287961875786437 -0.9348051757576511 -0.03589442964827844\n", + "H -3.37968582249435 4.7476480668313945 2.0178114094364776\n", + "H -6.877943676960913 5.253663132064726 0.1003514844568234\n", + "H -3.087645072066896 3.7105981096521172 -4.172971703397947\n", + "H -3.90186974484125 5.292225372347034 -4.079120867226724\n", + "H -3.8394505118400555 3.1125703892100023 -1.8946553913438853\n", + "H -5.02902828712706 5.982698481705562 -1.9908973757946937\n", + "H -5.03213856494374 3.860690311214247 0.24322245842661722\n", + "H -3.6260918073253863 6.582567047654953 -0.09259387352376997\n", + "H -1.5288125120080793 5.329651392577111 -0.1382711531834768\n", + "H -0.7614359654811739 4.797327578203269 1.8524792416784694\n", + "H 0.05767857755173448 3.348732099534053 2.444122811151503\n", + "H -0.42135606635059636 1.202738327828233 1.6311370464056678\n", + "H -2.1631336340174565 1.06956610065062 -0.8991676835827906\n", + "H -1.1903677794908225 3.2601754951127937 -2.633417540462091\n", + "H 0.9295182816730874 2.4344988252534865 -2.6327308073494793\n", + "H 0.2136131001435305 0.7946243532955272 -2.7658519525606624\n", + "H 0.8823657946199025 1.2883916600766936 -0.47964944282752486\n", + "C -9.488209703765857 1.322981602939382 -2.513835349384404\n", + "C -8.264819965266417 0.8442161766676224 -3.01698996482718\n", + "C -7.3134769762123435 1.725967693575284 -3.539977114345189\n", + "C -7.58300627228061 3.1025432227194125 -3.608546402357859\n", + "C -8.862001639844271 3.5598304699934453 -3.248848794802708\n", + "C -9.800795744334325 2.685146846288169 -2.6997685246015517\n", + "C -6.309391836060541 1.89829990644023 3.071906481645025\n", + "C -4.968655749929125 1.9911792471332503 2.677367810075192\n", + "C -6.61954969480436 2.016919247277854 4.436788795831973\n", + "C -3.9270639175450595 2.1149890920439387 3.6194612418192\n", + "C -5.598000859972536 2.2140172496216475 5.377601846751924\n", + "C -4.255447213829074 2.2571009320340005 4.974500329973668\n", + "C -10.365888361818179 0.38571796217580884 -1.6878379788008075\n", + "C -11.76944726794958 0.9192758195574654 -1.488278408756923\n", + "C -12.274791172246028 1.2429937928176482 -0.28955125742618104\n", + "C -11.592681164681837 0.8889508568446138 1.0035342279648762\n", + "C -10.047369820455721 0.8337040735979226 0.8943364871466168\n", + "C -9.442797279795332 2.2890232134860495 0.7824892766536776\n", + "C -8.433853664497688 2.6563000445007 1.8926716228256257\n", + "C -7.361863590186965 1.5609849594944483 2.0230126312874432\n", + "C -8.009873041442727 0.21216330263074895 2.26886862537636\n", + "C -7.263547373289322 -0.8880994553259901 2.4611107824144605\n", + "C -9.51616169556128 0.11177571138558592 2.174090163166247\n", + "C -9.680843272008353 -0.03462963385953757 -0.3515895496637763\n", + "H -8.003424665112375 -0.20111564822473643 -2.9066454042138408\n", + "H -6.328218747020309 1.3427241250890412 -3.77545883481734\n", + "H -9.090821365628713 4.619039706530552 -3.2539598695374123\n", + "H -10.728399447535043 3.1042548610189407 -2.334415294969673\n", + "H -4.740895021797733 1.9134598598142323 1.6223381472762972\n", + "H -7.645244899508706 1.9374173642051062 4.773628574123159\n", + "H -5.8461496656855685 2.3077704957856584 6.426867101102096\n", + "H -3.479277384784491 2.382983486896724 5.71905240268891\n", + "H -10.481547294216059 -0.5396042738034016 -2.2949725787216573\n", + "H -12.365493543363307 1.1270969962521928 -2.372580993830783\n", + "H -13.275474542978714 1.6617452769635253 -0.24197061126067979\n", + "H -11.896598644980923 1.6174515707550046 1.7866796528570026\n", + "H -11.985971620766666 -0.10417078979535374 1.3141424399268418\n", + "H -8.902063865356382 2.4125219633264154 -0.17511897107673374\n", + "H -10.244920020164727 3.058688384081599 0.778467332815127\n", + "H -8.973809572724727 2.793533403884964 2.854721856178202\n", + "H -7.9485405102802575 3.623563922017157 1.640381054602461\n", + "H -6.868555877691631 1.4875509400226552 1.0269218614528992\n", + "H -6.179544169052496 -0.8308883194797493 2.4767307757026256\n", + "H -7.724569219476338 -1.8610353144972909 2.599450452497788\n", + "H -9.946354720309778 0.5867435151638336 3.083112598399495\n", + "H -9.850890446148949 -0.9498799892942403 2.1902174940276087\n", + "H -8.576314612587726 -0.0707668591180613 -0.47124796750519476\n", + "H -9.992003999727885 -1.0842516455827291 -0.1487047381147343\n" + ] + } + ], + "source": [ + "#Function bonding the new linker to the core\n", + "linker_child.UpdatePropertyCache(strict=False)\n", + "Chem.SanitizeMol(linker_child)\n", + "cmplx_mut = DBA_GA_utils.linker_core_bonding(suc_core, linker_child)\n", + "cmplx_mut.UpdatePropertyCache(strict=False)\n", + "cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True)\n", + "cmplxh_parent = Chem.AddHs(cmplx_parent, addCoords=True)\n", + "Chem.SanitizeMol(cmplxh_mut)\n", + "Chem.SanitizeMol(cmplxh_parent)\n", + "\n", + "#cmplx_parent_xyz coordinates of the parent complex \n", + "#suc_core_xyz coordinates of the selected core\n", + "#suc_core is selected from cores array \n", + "\n", + "suc_core_4patt = Chem.RWMol(suc_core)\n", + "suc_core_4patt.BeginBatchEdit()\n", + "for atom in suc_core_4patt.GetAtoms():\n", + " #print(atom.GetIdx(),atom.GetAtomicNum())\n", + " if atom.GetAtomicNum() == 0:\n", + " #print('Print dummy atom',atom.GetIdx())\n", + " suc_core_4patt.RemoveAtom(atom.GetIdx())\n", + "suc_core_4patt.CommitBatchEdit()\n", + "Chem.SanitizeMol(suc_core_4patt)\n", + "suc_core_mol = suc_core_4patt.GetMol()\n", + "\n", + "#AllChem.EmbedMolecule(cmplxh_mut)\n", + "AllChem.EmbedMolecule(cmplxh_parent)\n", + "\n", + "for i in range(cmplxh_parent.GetNumAtoms()):\n", + " x,y,z = cmplx_parent_xyz[i]\n", + " cmplxh_parent.GetConformer().SetAtomPosition(i,Point3D(x,y,z))\n", + "\n", + "match_child = cmplxh_mut.GetSubstructMatch(suc_core_mol)\n", + "match_parent = cmplxh_parent.GetSubstructMatch(suc_core_mol)\n", + "#print(match_child)\n", + "#print(match_parent)\n", + "\n", + "#AllChem.AlignMol(cmplxh_mut,cmplxh_parent,atomMap = list(zip(match_child,match_parent)))\n", + "#AllChem.AlignMol(cmplxh_mut,cmplxh_parent)\n", + "\n", + "cmap = {match_child[i]:cmplxh_parent.GetConformer().GetAtomPosition(match_parent[i]) for i in range(len(match_parent))}\n", + "AllChem.EmbedMolecule(cmplxh_mut,randomSeed=0xf00d,coordMap=cmap,useRandomCoords=True)\n", + "print('Complex mut:',Chem.MolToSmiles(cmplxh_mut,kekuleSmiles=True))\n", + "\n", + "\n", + "print('Coordinates parent')\n", + "print(cmplxh_parent.GetNumAtoms())\n", + "print()\n", + "for i, atom in enumerate(cmplxh_parent.GetAtoms()):\n", + " positions = cmplxh_parent.GetConformer().GetAtomPosition(i)\n", + " print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "\n", + "print('Coordinates child')\n", + "print(cmplxh_mut.GetNumAtoms())\n", + "print()\n", + "for i, atom in enumerate(cmplxh_mut.GetAtoms()):\n", + " positions = cmplxh_mut.GetConformer().GetAtomPosition(i)\n", + " print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + "\n", + "mcp = Chem.Mol(cmplxh_mut)\n", + "#mmffps = rdForceFieldHelpers.UFFGetMoleculeProperties(mcp)\n", + "ff = rdForceFieldHelpers.UFFGetMoleculeForceField(mcp)\n", + "for atidx in match_child:\n", + " #print('atidx:',atidx)\n", + " ff.UFFAddPositionConstraint(atidx,0.05,200)\n", + "maxIters = 10\n", + "while ff.Minimize(maxIts=1000) and maxIters>0:\n", + " maxIters -= 1\n", + "\n", + "print('Coordinates child UFF optimization')\n", + "print(mcp.GetNumAtoms())\n", + "print()\n", + "for i, atom in enumerate(mcp.GetAtoms()):\n", + " positions = mcp.GetConformer().GetAtomPosition(i)\n", + " print(atom.GetSymbol(), positions.x, positions.y, positions.z) \n", + " \n", + "#I should check the structural integrity of the ligands after the optimization." + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "id": "ce1f1e4e-e4b8-4275-b3aa-d74842673340", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Complex mut: [H]O[B@-]12OC([H])([H])[C@@]3([H])O[C@]([H])(O[C@]45O[C@]([H])(C([H])([H])O[H])[C@@]([H])(O[H])[C@]4([H])O[B@@-](O[H])(OC5([H])[H])C4=C([H])C([H])=C([H])C(=C4[H])[C@@]4([H])C(=C([H])[H])C([H])([H])[C@@]5(C([H])([H])C([H])=C([H])[C@@]([H])(C6=C([H])C([H])=C1C([H])=C6[H])C5([H])[H])C([H])([H])C4([H])[H])[C@]([H])(O[H])[C@@]([H])(O[H])[C@]3([H])O2\n", + "Complex mut: [H]O[B@@-]12OC([H])([H])[C@]3(O[C@]([H])(C([H])([H])O[H])[C@@]([H])(O[H])[C@]3([H])O1)O[C@@]1([H])O[C@]3([H])C([H])([H])O[B@-](O[H])(O[C@@]3([H])[C@]([H])(O[H])[C@@]1([H])O[H])C1=CC=C(C=C1)[C@@H]1C=CC[C@]3(CC[C@H](C(=C)C3)C3=CC2=CC=C3)C1\n", + "Coordinates child\n", + "95\n", + "\n", + "O -2.704281896714787 1.5304280198996585 -2.26643421977861\n", + "C -2.2709338553841585 2.503588496941324 -1.4186691345624012\n", + "O -3.3868853148789104 3.2549814365892304 -1.059195878615717\n", + "C -3.778936270308287 3.9416064181224613 -2.2167169952867147\n", + "C -4.938113509687766 3.3141937572659685 -2.913641269642504\n", + "O -6.022156577590563 3.288302530896381 -2.044505741285235\n", + "C -2.536649508019461 3.9905320644217737 -3.1315375837405175\n", + "O -2.338533818004253 5.302569035652376 -3.5903943019268807\n", + "C -1.519503586053313 3.653047046960291 -2.1405658621375108\n", + "O -0.25960921979695517 3.3333922061276566 -2.4413662787688946\n", + "C -1.3283833465952588 2.160384432238874 -0.33461804124348676\n", + "O -0.42304143474546063 3.2161954443342515 -0.09321334253305127\n", + "C -2.7444418847445773 0.24540838862511763 -1.7521641960897334\n", + "C -3.3541343705908813 -0.7136515158707936 -2.7243303043802842\n", + "C -3.3363189401449658 -2.154932087110996 -2.1674811276336503\n", + "C -2.892542723656935 -2.0190060236514906 -0.7875575878980059\n", + "C -3.751438524646924 -1.027671341474862 -0.06944299567872353\n", + "C -3.957305574116061 -1.207463271292869 1.363559036034282\n", + "O -3.25941932476152 -2.25063668729795 2.0222195353140453\n", + "O -3.3557257555890634 0.23603558197206276 -0.5101290100399483\n", + "O -2.7459076430637386 -3.1107987814929725 0.0451895519127702\n", + "O -2.4671113393587354 -2.9560104547282546 -2.8878053972865674\n", + "O -4.632138527021217 -0.3667720168564003 -3.1188450731597377\n", + "B 0.4963931448055413 3.410737062326157 -1.1249279428622696\n", + "O 0.8037279026169465 4.897880804253777 -1.0716083552827929\n", + "B -2.1083753166466996 -2.498451116808991 1.227394961848969\n", + "O -1.706080137057647 -1.0414890163790729 0.8919046029484213\n", + "H -1.6107122804398284 -0.5615615985560182 1.7278367579088023\n", + "H 1.7236596555869268 4.932816633433826 -0.6894487262425386\n", + "H -2.734071796386292 5.959259482310054 -2.979344075012693\n", + "H -4.755274645827727 -0.4861232757364108 -4.094816731818089\n", + "H -1.5501706065091208 -2.588217699407633 -2.9334453207452005\n", + "H -5.017909111928416 -1.3381435189725963 1.6855444147836438\n", + "H -3.6229356861583297 -0.26911998794400754 1.897505904431631\n", + "H -4.782855232701337 -1.1366075734473111 -0.5428204028027066\n", + "H -1.802081962338107 -1.7093781434216437 -0.8646548996567529\n", + "H -4.3534026732513915 -2.601437370486818 -2.261397231256537\n", + "H -2.714480877456626 -0.7257520619921047 -3.6311112535833967\n", + "H -1.6341911411862373 0.00859560513550357 -1.7122878570227735\n", + "H -0.8246665663036299 1.2002573665470708 -0.37559874048271175\n", + "H -1.9370516490537963 2.1243200679586662 0.621908571690878\n", + "H -1.540622948157477 4.475450959812923 -1.356977902210347\n", + "H -2.682680721763377 3.283437460084245 -3.953136899049948\n", + "H -5.767209742162046 3.4852500240028323 -1.1188710540915667\n", + "H -5.234007596779074 4.03327002457225 -3.733241370414559\n", + "H -4.722640225937205 2.3637545860188363 -3.397848646184999\n", + "H -4.011510827593453 4.967357243880062 -1.9325555698781711\n", + "C 2.0179596474599646 -3.601335146207986 2.5962705970272086\n", + "C 1.5276589500177258 -3.868066340070106 1.3339921673141353\n", + "C 0.18310208549089058 -3.5716652452863933 0.9116287727810929\n", + "C -0.7334271948250591 -2.997826141417012 1.7364822415069505\n", + "C -0.27843435701433183 -2.7407570571315687 2.9974092742797396\n", + "C 1.0728361839248135 -3.03680114827915 3.421384240818925\n", + "C 3.590046934643578 1.032143673030524 -1.159183024354851\n", + "C 2.352585313009054 1.4936644547840436 -0.7071937760778985\n", + "C 4.272539755089063 1.729886211873271 -2.175334490620338\n", + "C 1.8464899998379916 2.6225994290075945 -1.2893101383884011\n", + "C 3.789834154252045 2.8673545804799088 -2.7747609119845125\n", + "C 2.5861184310738166 3.291884441450814 -2.321415824965062\n", + "C 3.457454445885873 -3.743718113418129 3.03183266265419\n", + "C 3.938749868832273 -2.5437620410938724 3.874871915633861\n", + "C 3.5542534886455686 -1.3869962523360027 3.3304279618935686\n", + "C 3.3735318059410524 -1.2931511626045578 1.8263885670518363\n", + "C 4.374582267236088 -2.210240696229731 1.2427528130293282\n", + "C 4.284918361206415 -2.5662790395691712 -0.21457480995560368\n", + "C 3.5787384066879033 -1.4894449496295141 -0.9128427357641212\n", + "C 4.347744563239955 -0.1895162335808144 -0.773419978088865\n", + "C 5.1788245962490365 -0.09292732903482796 0.45116958920831846\n", + "C 5.583850667337081 1.0647608717091335 0.9526290998998528\n", + "C 5.6428204228083265 -1.3192568474571975 1.2247516932944715\n", + "C 4.533766443227567 -3.5050938967849206 1.9787231011556\n", + "H 1.9988205285134777 -4.3920309771414665 0.46211025787813265\n", + "H 0.14854370431948563 -3.9330639688792393 -0.16655594582395056\n", + "H -0.7757984845061724 -2.3239331546791107 3.9302486507007903\n", + "H 1.054598251380598 -2.752112613146394 4.506815060251624\n", + "H 1.8056810090716549 0.9696020398642504 0.1387158490508619\n", + "H 5.253695310122215 1.4130917457347063 -2.5587104957929876\n", + "H 4.331025139807046 3.389099883950266 -3.5535931069938766\n", + "H 2.171156659992346 4.204934528596888 -2.784780889769243\n", + "H 3.7062073992443625 -4.690255144824331 3.4998204252583642\n", + "H 4.497663246754481 -2.659982967163701 4.764101622100704\n", + "H 3.3868562999991574 -0.5412055373860771 3.993191285967012\n", + "H 2.350420799281935 -1.3102955081087082 1.5037666574861206\n", + "H 3.640092840572482 -0.19237880857372944 1.6504056859558691\n", + "H 3.9454330937171163 -3.5918462120701555 -0.4310580308359221\n", + "H 5.325259609970846 -2.5942386298709255 -0.6999584242424469\n", + "H 3.5192401615654343 -1.7275734504982305 -2.0012562889022445\n", + "H 2.5142056495272387 -1.3529786311904317 -0.6164740470675372\n", + "H 5.155729206221795 -0.3370215614611781 -1.5726720358844968\n", + "H 5.343148105390908 2.026337950982858 0.5129716305346113\n", + "H 6.1879339682170045 1.1065860085359964 1.8450304520136358\n", + "H 6.469109438249219 -1.8264836260936346 0.6995138473958394\n", + "H 5.846371782871553 -1.0797997090041969 2.2630452767746108\n", + "H 5.4816959513771835 -3.5508479312745647 2.479206628664483\n", + "H 4.490524746626272 -4.411419054100369 1.3059178696939115\n" + ] + } + ], + "source": [ + "print('Complex mut:',Chem.MolToSmiles(cmplxh_mut,kekuleSmiles=True))\n", + "print('Complex mut:',Chem.MolToSmiles(cmplx_mut,kekuleSmiles=True))\n", + "AllChem.EmbedMolecule(cmplxh_mut,useRandomCoords=True)\n", + "print('Coordinates child')\n", + "print(cmplxh_mut.GetNumAtoms())\n", + "print()\n", + "for i, atom in enumerate(cmplxh_mut.GetAtoms()):\n", + " positions = cmplxh_mut.GetConformer().GetAtomPosition(i)\n", + " print(atom.GetSymbol(), positions.x, positions.y, positions.z) " + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "id": "6ddd25f2-fce7-4623-9d12-c856dbca9e6c", + "metadata": {}, + "outputs": [], + "source": [ + "def complex_conformer_generation(linker_child,suc_core,cmplx_parent,cmplx_parent_xyz):\n", + " linker_child.UpdatePropertyCache(strict=False)\n", + " Chem.SanitizeMol(linker_child)\n", + " cmplx_mut = DBA_GA_utils.linker_core_bonding(suc_core, linker_child)\n", + " cmplx_mut.UpdatePropertyCache(strict=False)\n", + " cmplxh_mut = Chem.AddHs(cmplx_mut, addCoords=True)\n", + " cmplxh_parent = Chem.AddHs(cmplx_parent, addCoords=True)\n", + " Chem.SanitizeMol(cmplxh_mut)\n", + " Chem.SanitizeMol(cmplxh_parent)\n", + "\n", + " suc_core_4patt = Chem.RWMol(suc_core)\n", + " suc_core_4patt.BeginBatchEdit()\n", + " for atom in suc_core_4patt.GetAtoms():\n", + " #print(atom.GetIdx(),atom.GetAtomicNum())\n", + " if atom.GetAtomicNum() == 0:\n", + " #print('Print dummy atom',atom.GetIdx())\n", + " suc_core_4patt.RemoveAtom(atom.GetIdx())\n", + " suc_core_4patt.CommitBatchEdit()\n", + " Chem.SanitizeMol(suc_core_4patt)\n", + " suc_core_mol = suc_core_4patt.GetMol()\n", + "\n", + " AllChem.EmbedMolecule(cmplxh_parent)\n", + "\n", + " for i in range(cmplxh_parent.GetNumAtoms()):\n", + " x,y,z = cmplx_parent_xyz[i]\n", + " cmplxh_parent.GetConformer().SetAtomPosition(i,Point3D(x,y,z))\n", + "\n", + " match_child = cmplxh_mut.GetSubstructMatch(suc_core_mol)\n", + " match_parent = cmplxh_parent.GetSubstructMatch(suc_core_mol)\n", + "\n", + " cmap = {match_child[i]:cmplxh_parent.GetConformer().GetAtomPosition(match_parent[i]) for i in range(len(match_parent))}\n", + " \n", + " if AllChem.EmbedMolecule(cmplxh_mut,randomSeed=0xf00d,coordMap=cmap,useRandomCoords=True) > -1:\n", + " #mcp = Chem.Mol(cmplxh_mut)\n", + " #ff = rdForceFieldHelpers.UFFGetMoleculeForceField(mcp)\n", + " ff = rdForceFieldHelpers.UFFGetMoleculeForceField(cmplxh_mut)\n", + " for atidx in match_child:\n", + " #print('atidx:',atidx)\n", + " ff.UFFAddPositionConstraint(atidx,0.05,200)\n", + " maxIters = 10\n", + " while ff.Minimize(maxIts=1000) and maxIters>0:\n", + " maxIters -= 1\n", + " cmplxh_mut.SetProp('pKaglcyl',str(linker_child.GetProp('pKaglcyl')))\n", + " cmplxh_mut.SetProp('pKafrcyl',str(linker_child.GetProp('pKafrcyl')))\n", + " return cmplxh_mut\n", + " elif AllChem.EmbedMolecule(cmplxh_mut,useRandomCoords=True) > -1:\n", + " mcp = Chem.Mol(cmplxh_mut)\n", + " cmplxh_mut.SetProp('pKaglcyl',str(linker_child.GetProp('pKaglcyl')))\n", + " cmplxh_mut.SetProp('pKafrcyl',str(linker_child.GetProp('pKafrcyl')))\n", + " return cmplxh_mut\n", + " else:\n", + " return None" + ] + }, + { + "cell_type": "code", + "execution_count": 14, + "id": "f303c93d-1679-4e38-a0d8-f38a4ee2f08c", + "metadata": {}, + "outputs": [], + "source": [ + "def mutation(linkers,cores,cmplxs,cmplxs_xyz):\n", + " for i in range(20):\n", + " rnd_idx = randrange(len(linkers))\n", + " linker = linkers[rnd_idx]\n", + " suc_core = cores[rnd_idx]\n", + " suc_core_xyz = cores_xyz[rnd_idx]\n", + " cmplx_parent = cmplxs[rnd_idx]\n", + " cmplx_parent_xyz = cmplxs_xyz[rnd_idx]\n", + " #linker_nHs = Chem.RemoveHs(linker)\n", + " #Chem.SanitizeMol(linker)\n", + " #print('Linker parent:',Chem.MolToSmiles(linker,kekuleSmiles=True))\n", + "\n", + " # The operations for mutation should be performed inside the mutation.py file\n", + " idx_glcyl, glcylpatt = DBA_GA_utils.tweezer_classification(linker,'Glc')\n", + " idx_frcyl, frcylpatt = DBA_GA_utils.tweezer_classification(linker,'Frc')\n", + "\n", + " linker_child = PBA_mutation(linker,idx_glcyl,glcylpatt,idx_frcyl,frcylpatt)\n", + " if linker_child != None:\n", + " complex_conformer = complex_conformer_generation(linker_child,suc_core,cmplx_parent,cmplx_parent_xyz)\n", + " if complex_conformer != None:\n", + " return complex_conformer" + ] + }, + { + "cell_type": "code", + "execution_count": 15, + "id": "cabcae37-dc85-4ae0-93ad-8597525612e2", + "metadata": {}, + "outputs": [], + "source": [ + "def crossover(linkers,cores,cmplxs,cmplxs_xyz):\n", + " for i in range(20):\n", + " rnd_idx_A = randrange(len(linkers))\n", + " suc_core_A = cores[rnd_idx_A]\n", + " parent_A = linkers[rnd_idx_A]\n", + " rnd_idx_B = randrange(len(linkers))\n", + " suc_core_B = cores[rnd_idx_B]\n", + " parent_B = linkers[rnd_idx_B]\n", + " linker_temp = co.crossover(parent_A,parent_B)\n", + " if co.mol_OK(linker_temp) and DBA_GA_utils.linker_crossover_OK(linker_temp):\n", + " idx_glcyl, glcylpatt = DBA_GA_utils.tweezer_classification(linker_temp,'Glc')\n", + " idx_frcyl, frcylpatt = DBA_GA_utils.tweezer_classification(linker_temp,'Frc')\n", + " linker_child = PBA_mutation(linker_temp,idx_glcyl,glcylpatt,idx_frcyl,frcylpatt)\n", + " suc_core = cores[rnd_idx_A]\n", + " suc_core_xyz = cores_xyz[rnd_idx_A]\n", + " cmplx_parent = cmplxs[rnd_idx_A]\n", + " cmplx_parent_xyz = cmplxs_xyz[rnd_idx_A]\n", + " if linker_child != None:\n", + " complex_conformer = complex_conformer_generation(linker_child,suc_core,cmplx_parent,cmplx_parent_xyz)\n", + " if complex_conformer != None:\n", + " return complex_conformer #Verify if this object has the pKa definitions" + ] + }, + { + "cell_type": "code", + "execution_count": 16, + "id": "1c95cbe1-fe66-4e69-8cde-a448a6399e93", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "1 8.8\n", + "1 8.8\n" + ] + }, + { + "data": { + "application/3dmoljs_load.v0": "
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\n", + "" + ] + }, + "metadata": {}, + "output_type": "display_data" + }, + { + "data": { + "text/plain": [ + "" + ] + }, + "execution_count": 17, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "crossover_cmplx = crossover(linkers,cores,cmplxs,cmplxs_xyz)\n", + "print(crossover_cmplx.HasProp('pKaglcyl'),crossover_cmplx.GetProp('pKaglcyl'))\n", + "print(crossover_cmplx.HasProp('pKafrcyl'),crossover_cmplx.GetProp('pKafrcyl'))\n", + "show_3dmol(mol=crossover_cmplx)" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.13" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/Miscellaneous_dev/Neutralization_workflow.ipynb b/Miscellaneous_dev/Neutralization_workflow.ipynb new file mode 100644 index 0000000..8401618 --- /dev/null +++ b/Miscellaneous_dev/Neutralization_workflow.ipynb @@ -0,0 +1,1904 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "metadata": {}, + "outputs": [], + "source": [ + "from rdkit import Chem, DataStructs\n", + "from rdkit.Chem.Fraggle import FraggleSim\n", + "from rdkit.Chem import Draw\n", + "from rdkit.Chem import AllChem\n", + "from rdkit.Chem import Descriptors\n", + "from rdkit.Chem import rdmolops\n", + "from rdkit.Chem.Draw import IPythonConsole, MolsToGridImage\n", + "from rdkit.Chem import rdDepictor\n", + "from rdkit import RDConfig\n", + "from rdkit.Chem import rdFingerprintGenerator\n", + "from rdkit.Geometry import Point3D\n", + "from rdkit.Chem import rdForceFieldHelpers\n", + "from random import randrange\n", + "import py3Dmol\n", + "import copy\n", + "\n", + "#from rdkit import rdBase\n", + "#rdBase.DisableLog('rdApp.error')\n", + "from rdkit import RDLogger\n", + "RDLogger.DisableLog('rdApp.*')\n", + "\n", + "import xyz2mol as x2m\n", + "import os\n", + "\n", + "from neutralize import neutralize_smiles\n", + "\n", + "charged_fragments = True\n", + "quick = True\n", + "\n", + "def drawit(ms, p=None, confId=-1, removeHs=True,colors=('cyanCarbon','redCarbon','blueCarbon')):\n", + " if p is None:\n", + " p = py3Dmol.view(width=600, height=600)\n", + " p.removeAllModels()\n", + " for i,m in enumerate(ms):\n", + " if removeHs:\n", + " m = Chem.RemoveHs(m)\n", + " IPythonConsole.addMolToView(m,p,confId=confId)\n", + " p.setStyle({'model':-1,},\n", + " {'stick':{'colorscheme':colors[i%len(colors)]}})\n", + " p.zoomTo()\n", + " return p.show()\n", + "\n", + "def show_3dmol(image_id=None,inchi=None,smiles=None,mol=None):\n", + " mol = mol\n", + " if not mol:\n", + " print('No molecule is provided')\n", + " return\n", + " \n", + " molh = Chem.AddHs(mol)\n", + " #if AllChem.EmbedMolecule(molh,randomSeed=0xf00d)<0:\n", + " # print('Failed to embed in 3d')\n", + " # return\n", + " pdb_data = Chem.MolToPDBBlock(molh)\n", + " view = py3Dmol.view(width=600, height=600, query=None, data=pdb_data, linked=False)\n", + " view.setStyle({'model':-1,},{'stick': {}})\n", + " #view.setBackgroundColor('#f9f4fb')\n", + " return view" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "0521954a", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning 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"Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol1\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol1\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol1\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning 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"Returning neutral mol by adding counter anions\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n", + "Returning neutral mol mol3\n" + ] + } + ], + "source": [ + "with open(\"smiles\", \"r+\") as file1:\n", + " # Reading from a file\n", + " smiles = [line.rstrip() for line in file1]\n", + " #print(len(smiles))\n", + " for smile in smiles:\n", + " mol1 = Chem.MolFromSmiles(smile)\n", + " if Chem.GetFormalCharge(mol1) != 0:\n", + " neutral_smiles1 = neutralize_smiles([Chem.MolToSmiles(mol1)])\n", + " mol2 = Chem.MolFromSmiles(neutral_smiles1[0])\n", + " if Chem.GetFormalCharge(mol2) != 0:\n", + " rings = mol2.GetRingInfo().AtomRings()\n", + " rings_info = mol2.GetRingInfo()\n", + " B_smarts = Chem.MolFromSmarts(\"[#5-]\")\n", + " N_smarts = Chem.MolFromSmarts(\"[#7R1+]\")\n", + " N_matchs = mol2.GetSubstructMatches(N_smarts)\n", + " BC_pairs = []\n", + " B_matches = []\n", + " for B_match in mol2.GetSubstructMatches(B_smarts):\n", + " B_atom = mol2.GetAtomWithIdx(B_match[0])\n", + " B_matches.append(B_match[0])\n", + " for neigh in B_atom.GetNeighbors():\n", + " if neigh.GetAtomicNum() == 6:\n", + " BC_pairs.append([B_match[0],neigh.GetIdx()])\n", + " BExclude = []\n", + " for BC_pair in BC_pairs:\n", + " for N_match in N_matchs:\n", + " if rings_info.AreAtomsInSameRing(BC_pair[1],N_match[0]):\n", + " BExclude.append(BC_pair[0])\n", + " BO_groups = []\n", + " B_matches.sort(reverse=True)\n", + " for B_match in B_matches:\n", + " if B_match not in BExclude:\n", + " B_atom = mol2.GetAtomWithIdx(B_match)\n", + " O_atoms = []\n", + " for neigh in B_atom.GetNeighbors():\n", + " if neigh.GetAtomicNum() == 8:\n", + " O_atoms.append(neigh.GetIdx())\n", + " O_atoms.sort(reverse=True)\n", + " BO_groups.append(O_atoms)\n", + " \n", + " em = Chem.RWMol(mol2)\n", + " em.BeginBatchEdit()\n", + " i = 0\n", + " for B_match in B_matches:\n", + " if B_match not in BExclude:\n", + " Batom = em.GetAtomWithIdx(B_match)\n", + " Batom.SetFormalCharge(0)\n", + " em.RemoveAtom(BO_groups[i][0])\n", + " i += 1\n", + " em.CommitBatchEdit()\n", + " mol3 = em.GetMol()\n", + " if Chem.GetFormalCharge(mol3) != 0:\n", + " while Chem.GetFormalCharge(mol3) != 0:\n", + " Cl_anion = Chem.MolFromSmiles(\"[Cl-]\")\n", + " Na_cation = Chem.MolFromSmiles(\"[Na+]\")\n", + " if Chem.GetFormalCharge(mol3) < 0:\n", + " molfrag = Chem.CombineMols(mol3,Na_cation)\n", + " elif Chem.GetFormalCharge(mol3) > 0:\n", + " molfrag = Chem.CombineMols(mol3,Cl_anion)\n", + " mol3 = copy.deepcopy(molfrag)\n", + " print(\"Returning neutral mol by adding counter anions\",Chem.MolToSmiles(mol3))\n", + " else:\n", + " print(\"Returning neutral mol mol3\")\n", + " else:\n", + " print(\"Returning neutral mol mol2\") \n", + " else:\n", + " print(\"Returning neutral mol mol1\")" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "71c99ac5", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[NbConvertApp] Converting notebook Neutralization_workflow.ipynb to script\n", + "/users/glara/anaconda3/envs/rdkit-env/lib/python3.10/site-packages/nbformat/__init__.py:93: MissingIDFieldWarning: Code cell is missing an id field, this will become a hard error in future nbformat versions. You may want to use `normalize()` on your notebooks before validations (available since nbformat 5.1.4). Previous versions of nbformat are fixing this issue transparently, and will stop doing so in the future.\n", + " validate(nb)\n", + "[NbConvertApp] Writing 5189 bytes to Neutralization_workflow.py\n" + ] + } + ], + "source": [ + "!jupyter nbconvert --to script Neutralization_workflow.ipynb" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "rdkit-env", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.13" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/Miscellaneous_dev/Neutralization_workflow.py b/Miscellaneous_dev/Neutralization_workflow.py new file mode 100644 index 0000000..ccfe243 --- /dev/null +++ b/Miscellaneous_dev/Neutralization_workflow.py @@ -0,0 +1,128 @@ +#!/usr/bin/env python +# coding: utf-8 + +from rdkit import Chem, DataStructs +from rdkit.Chem.Fraggle import FraggleSim +from rdkit.Chem import Draw +from rdkit.Chem import AllChem +from rdkit.Chem import Descriptors +from rdkit.Chem import rdmolops +from rdkit.Chem.Draw import IPythonConsole, MolsToGridImage +from rdkit.Chem import rdDepictor +from rdkit import RDConfig +from rdkit.Chem import rdFingerprintGenerator +from rdkit.Geometry import Point3D +from rdkit.Chem import rdForceFieldHelpers +from random import randrange +import py3Dmol +import copy + +#from rdkit import rdBase +#rdBase.DisableLog('rdApp.error') +from rdkit import RDLogger +RDLogger.DisableLog('rdApp.*') + +import xyz2mol as x2m +import os + +from neutralize import neutralize_smiles + +charged_fragments = True +quick = True + +def drawit(ms, p=None, confId=-1, removeHs=True,colors=('cyanCarbon','redCarbon','blueCarbon')): + if p is None: + p = py3Dmol.view(width=600, height=600) + p.removeAllModels() + for i,m in enumerate(ms): + if removeHs: + m = Chem.RemoveHs(m) + IPythonConsole.addMolToView(m,p,confId=confId) + p.setStyle({'model':-1,}, + {'stick':{'colorscheme':colors[i%len(colors)]}}) + p.zoomTo() + return p.show() + +def show_3dmol(image_id=None,inchi=None,smiles=None,mol=None): + mol = mol + if not mol: + print('No molecule is provided') + return + + molh = Chem.AddHs(mol) + #if AllChem.EmbedMolecule(molh,randomSeed=0xf00d)<0: + # print('Failed to embed in 3d') + # return + pdb_data = Chem.MolToPDBBlock(molh) + view = py3Dmol.view(width=600, height=600, query=None, data=pdb_data, linked=False) + view.setStyle({'model':-1,},{'stick': {}}) + #view.setBackgroundColor('#f9f4fb') + return view + +with open("smiles", "r+") as file1: + # Reading from a file + smiles = [line.rstrip() for line in file1] + #print(len(smiles)) + for smile in smiles: + mol1 = Chem.MolFromSmiles(smile) + if Chem.GetFormalCharge(mol1) != 0: + neutral_smiles1 = neutralize_smiles([Chem.MolToSmiles(mol1)]) + mol2 = Chem.MolFromSmiles(neutral_smiles1[0]) + if Chem.GetFormalCharge(mol2) != 0: + rings = mol2.GetRingInfo().AtomRings() + rings_info = mol2.GetRingInfo() + B_smarts = Chem.MolFromSmarts("[#5-]") + N_smarts = Chem.MolFromSmarts("[#7R1+]") + N_matchs = mol2.GetSubstructMatches(N_smarts) + BC_pairs = [] + B_matches = [] + for B_match in mol2.GetSubstructMatches(B_smarts): + B_atom = mol2.GetAtomWithIdx(B_match[0]) + B_matches.append(B_match[0]) + for neigh in B_atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + BC_pairs.append([B_match[0],neigh.GetIdx()]) + BExclude = [] + for BC_pair in BC_pairs: + for N_match in N_matchs: + if rings_info.AreAtomsInSameRing(BC_pair[1],N_match[0]): + BExclude.append(BC_pair[0]) + BO_groups = [] + B_matches.sort(reverse=True) + for B_match in B_matches: + if B_match not in BExclude: + B_atom = mol2.GetAtomWithIdx(B_match) + O_atoms = [] + for neigh in B_atom.GetNeighbors(): + if neigh.GetAtomicNum() == 8: + O_atoms.append(neigh.GetIdx()) + O_atoms.sort(reverse=True) + BO_groups.append(O_atoms) + + em = Chem.RWMol(mol2) + em.BeginBatchEdit() + i = 0 + for B_match in B_matches: + if B_match not in BExclude: + Batom = em.GetAtomWithIdx(B_match) + Batom.SetFormalCharge(0) + em.RemoveAtom(BO_groups[i][0]) + i += 1 + em.CommitBatchEdit() + mol3 = em.GetMol() + if Chem.GetFormalCharge(mol3) != 0: + while Chem.GetFormalCharge(mol3) != 0: + Cl_anion = Chem.MolFromSmiles("[Cl-]") + Na_cation = Chem.MolFromSmiles("[Na+]") + if Chem.GetFormalCharge(mol3) < 0: + molfrag = Chem.CombineMols(mol3,Na_cation) + elif Chem.GetFormalCharge(mol3) > 0: + molfrag = Chem.CombineMols(mol3,Cl_anion) + mol3 = copy.deepcopy(molfrag) + print("Returning neutral mol by adding counter anions") + else: + print("Returning neutral mol mol3") + else: + print("Returning neutral mol mol2") + else: + print("Returning neutral mol mol1") diff --git a/Miscellaneous_dev/New_reactions.ipynb b/Miscellaneous_dev/New_reactions.ipynb new file mode 100644 index 0000000..bd796f1 --- /dev/null +++ b/Miscellaneous_dev/New_reactions.ipynb @@ -0,0 +1,107 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 3, + "id": "a4587862-b416-440c-9289-b69d6a699db2", + "metadata": {}, + "outputs": [], + "source": [ + "from rdkit import Chem\n", + "from rdkit.Chem import Draw\n", + "from rdkit.Chem import AllChem\n", + "from rdkit.Chem import Descriptors\n", + "from rdkit.Chem import rdmolops\n", + "from rdkit.Chem.Draw import IPythonConsole, MolsToGridImage\n", + "from rdkit.Chem import rdDepictor\n", + "from random import randrange\n", + "\n", + "#from rdkit import rdBase\n", + "#rdBase.DisableLog('rdApp.error')\n", + "from rdkit import RDLogger\n", + "RDLogger.DisableLog('rdApp.*')\n", + "\n", + "import numpy as np\n", + "import random\n", + "import time\n", + "import sys\n", + "\n", + "import crossover as co\n", + "import mutate as mu\n", + "import scoring_functions as sc\n", + "import xyz2mol as x2m\n", + "import os\n", + "\n", + "co.average_size = 110.15\n", + "co.size_stdev = 3.50\n", + "\n", + "charged_fragments = True\n", + "quick = True" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "47cb56df-3b96-451f-ac6d-6daf51e1fb16", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "['CCO']" + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "rxn = AllChem.ReactionFromSmarts('[C:1]=[O,N:2]>>[C:1][*:2]')\n", + "[Chem.MolToSmiles(x,1) for x in rxn.RunReactants((Chem.MolFromSmiles('CC=O'),))[0]]" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "bbce2752-d478-42f1-bc31-c3d0c82a1550", + "metadata": {}, + "outputs": [ + { + "data": { + "text/plain": [ + "['CCN']" + ] + }, + "execution_count": 6, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "[Chem.MolToSmiles(x,1) for x in rxn.RunReactants((Chem.MolFromSmiles('CC=N'),))[0]]" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.13" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/Miscellaneous_dev/Untitled.py b/Miscellaneous_dev/Untitled.py new file mode 100644 index 0000000..93535da --- /dev/null +++ b/Miscellaneous_dev/Untitled.py @@ -0,0 +1,167 @@ +#!/usr/bin/env python +# coding: utf-8 + +# In[1]: + + +from rdkit import Chem +from rdkit.Chem import Draw +from rdkit.Chem import AllChem +from rdkit.Chem import Descriptors +from rdkit.Chem import rdmolops +from rdkit.Chem.Draw import IPythonConsole, MolsToGridImage +from rdkit.Chem import rdDepictor + +#from rdkit import rdBase +#rdBase.DisableLog('rdApp.error') +from rdkit import RDLogger +RDLogger.DisableLog('rdApp.*') + +import numpy as np +import random +import time +import sys + +import crossover as co +import mutate as mu +import scoring_functions as sc +import xyz2mol as x2m +import os + +charged_fragments = True +quick = True + + +# In[3]: + + +### Reading the directory to upload the molecules### +dir = os.getcwd() +xyzfiles = os.listdir('data_cmplxs/') +mols = [] +for xyzfile in xyzfiles: + file = "data_cmplxs/" + xyzfile + atoms, charge_read, coordinates = x2m.read_xyz_file(file) + raw_mol = x2m.xyz2mol(atoms, coordinates, charge=-2) + mols.append(raw_mol[0]) + #print(raw_mol[0].GetNumAtoms()) + #print(Chem.MolToSmiles(raw_mol[0])) + #print(Chem.MolToSmarts(raw_mol[0])) + #Draw.MolToImage(raw_mol[0]) + #print(xyzfile) +######################################################## + +### Finding the bonds to remove the sucrose from the ligand ### +bonds_idxs = [] +BC_idxs = [] +for atom in mols[0].GetAtoms(): + if atom.GetAtomicNum() == 5: + print("Boron atom:",atom.GetIdx()) + B_idx = atom.GetIdx() + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + print("Neigh atom:",neigh.GetIdx()) + C_idx = neigh.GetIdx() + bond = mols[0].GetBondBetweenAtoms(B_idx, C_idx) + print("B_index, C_index, and B-C bond index:", B_idx, C_idx,bond.GetIdx()) + bonds_idxs.append(bond.GetIdx()) + BC_idxs.append([B_idx,C_idx]) + #create dictionary of indexes +##################################################################### + +### Fragmenting the complex in the B-C bonds ### +print(bonds_idxs,BC_idxs) +frags = Chem.FragmentOnBonds(mols[0], bonds_idxs) +frag1, frag2 = Chem.GetMolFrags(frags, asMols=True) +################################################ + +### Determining which one is the core fragment ### +for atom in frag1.GetAtoms(): + if atom.GetAtomicNum() == 5: + core = frag1 + linker = frag2 + break + else: + linker = frag1 + core = frag2 +#################################################### + +#Draw.MolToImage(frags) +#MolsToGridImage(Chem.GetMolFrags(frags, asMols=True)) + +## Genetic operations here ## +mutated_ligand = mu.mutate(linker,0.9) + +### Routine to combine the fragments after the genetic operations ### +cm = Chem.CombineMols(core,linker) + +dummies = [] +for atom in cm.GetAtoms(): + if atom.GetAtomicNum() == 0: + dummy_idx = atom.GetIdx() + dummy_label = atom.GetIsotope() + for neigh in atom.GetNeighbors(): + dummy_idx_neigh = neigh.GetIdx() + neigh_Z = neigh.GetAtomicNum() + dummies.append([dummy_idx, dummy_label, dummy_idx_neigh, neigh_Z]) + +print(dummies) + +new_bonds = [] +dummy4BO3 = [] +for BC_bond in BC_idxs: + atom4bond = [] + label1 = BC_bond[0] + label2 = BC_bond[1] + for dummy in dummies: + dummy_idx, dummy_label, dummy_idx_neigh, neigh_Z = dummy[0], dummy[1], dummy[2], dummy[3] + if dummy_label == label1 or dummy_label == label2: + atom4bond.append(dummy_idx_neigh) + if len(atom4bond) == 2: + print("all atoms in bond:",atom4bond) + new_bonds.append(atom4bond) + elif neigh_Z == 6: + a4BO3 = "[" + str(dummy_label) + "*]" + dummy4BO3.append(a4BO3) + #print(a4BO3) + +print("New bonds:",new_bonds) +em = Chem.RWMol(cm) + +em.BeginBatchEdit() +for newbond in new_bonds: + em.AddBond(newbond[0],newbond[1],Chem.rdchem.BondType.SINGLE) +for dummy in dummies: + em.RemoveAtom(dummy[0]) +em.CommitBatchEdit() + +em.GetMol() +############################################################################## + +#create the ligand with the boronic groups: +#print(Chem.MolToSmiles(linker)) +#print(Chem.MolToSmarts(linker)) + +### Routine to generate the free ligand ### +lig_mod = Chem.ReplaceSubstructs(linker, + Chem.MolFromSmiles(dummy4BO3[0]), + Chem.MolFromSmiles('[B-](O)(O)(O)'), + replaceAll=True) + +lig = Chem.ReplaceSubstructs(lig_mod[0], + Chem.MolFromSmiles(dummy4BO3[1]), + Chem.MolFromSmiles('[B-](O)(O)(O)'), + replaceAll=True) +############################################# +print(Chem.MolToSmiles(lig[0])) +print(mutated_ligand) +print(Chem.MolToSmiles(mutated_ligand)) + +#print(cm,em) +#em.AddBond() +#Draw.MolToImage(mod_mol[0]) + +#rdDepictor.Compute2DCoords(lig[0]) +#rdDepictor.Compute2DCoords(mutated_ligand) +em + diff --git a/Miscellaneous_dev/neutralize.py b/Miscellaneous_dev/neutralize.py new file mode 100644 index 0000000..21f6ff3 --- /dev/null +++ b/Miscellaneous_dev/neutralize.py @@ -0,0 +1,77 @@ +""" Functionality to neutralize molecules """ + +import copy +import json +from pathlib import Path +from typing import List, Tuple + +from rdkit import Chem + +from sascorer import calculateScore + +_neutralize_reactions = None + +package_directory = Path(__file__).parent.resolve() + + +def read_neutralizers(name="neutralize") -> List[Tuple[Chem.Mol, Chem.Mol]]: + filename = package_directory / f"{name}.json" + with open(filename) as json_file: + reactions = json.load(json_file) + neutralize_reactions = [] + for reaction in reactions: + n_s = reaction["name"] + r_s = reaction["reactant"] + p_s = reaction["product"] + r = Chem.MolFromSmarts(r_s) + p = Chem.MolFromSmiles(p_s, False) + assert r is not None and p is not None, "Either R or P is None" + neutralize_reactions.append((r, p)) + return neutralize_reactions + + +def neutralize_smiles(smiles: List[str]) -> List[str]: + """Neutralize a set of SMILES + :param smiles: a list of SMILES + """ + assert type(smiles) == list + + charged_molecules = [Chem.MolFromSmiles(s) for s in smiles] + neutral_molecules = neutralize_molecules(charged_molecules) + return [Chem.MolToSmiles(m) for m in neutral_molecules] + + +def neutralize_molecules(charged_molecules: List[Chem.Mol]) -> List[Chem.Mol]: + """Neutralize a set of molecules + :param charged_molecules: list of (possibly) charged molecules + :return: list of neutral molecules + """ + assert type(charged_molecules) == list + global _neutralize_reactions + if _neutralize_reactions is None: + _neutralize_reactions = read_neutralizers() + + neutral_molecules = [] + for c_mol in charged_molecules: + mol = copy.deepcopy(c_mol) + mol.UpdatePropertyCache() + Chem.rdmolops.FastFindRings(mol) + assert mol is not None + for reactant_mol, product_mol in _neutralize_reactions: + while mol.HasSubstructMatch(reactant_mol): + rms = Chem.ReplaceSubstructs(mol, reactant_mol, product_mol) + if rms[0] is not None: + mol = rms[0] + mol.UpdatePropertyCache() + Chem.rdmolops.FastFindRings(mol) + neutral_molecules.append(mol) + return neutral_molecules + + +if __name__ == "__main__": + s_q = "c1ccccc1C(C(=O)[O-])c2ccccc2" + s_q = "c1cccc(c12)cc(cc2)C[NH+]([NH3+])C(=O)[NH3+]" + s_n = neutralize_smiles([s_q]) + + print("Q: ", s_q, calculateScore(Chem.MolFromSmiles(s_q))) + print("N: ", s_n, calculateScore(Chem.MolFromSmiles(s_n[0]))) diff --git a/Miscellaneous_dev/run_jupyter.sh b/Miscellaneous_dev/run_jupyter.sh new file mode 100755 index 0000000..597192f --- /dev/null +++ b/Miscellaneous_dev/run_jupyter.sh @@ -0,0 +1,3 @@ +#!/bin/bash +source /users/glara/anaconda3/bin/activate rdkit-env +jupyter notebook --no-browser --port=8888 diff --git a/Miscellaneous_dev/sascorer.py b/Miscellaneous_dev/sascorer.py new file mode 100644 index 0000000..6f3e541 --- /dev/null +++ b/Miscellaneous_dev/sascorer.py @@ -0,0 +1,175 @@ +# +# calculation of synthetic accessibility score as described in: +# +# Estimation of Synthetic Accessibility Score of Drug-like Molecules based on Molecular Complexity and Fragment Contributions +# Peter Ertl and Ansgar Schuffenhauer +# Journal of Cheminformatics 1:8 (2009) +# http://www.jcheminf.com/content/1/1/8 +# +# several small modifications to the original paper are included +# particularly slightly different formula for marocyclic penalty +# and taking into account also molecule symmetry (fingerprint density) +# +# for a set of 10k diverse molecules the agreement between the original method +# as implemented in PipelinePilot and this implementation is r2 = 0.97 +# +# peter ertl & greg landrum, september 2013 +# + + +import math +import os.path as op +import pickle + +from rdkit import Chem +from rdkit.Chem import rdMolDescriptors + +_fscores = None + + +def readFragmentScores(name="fpscores"): + import gzip + + global _fscores + # generate the full path filename: + if name == "fpscores": + name = op.join(op.dirname(__file__), name) + _fscores = pickle.load(gzip.open("%s.pkl.gz" % name)) + outDict = {} + for i in _fscores: + for j in range(1, len(i)): + outDict[i[j]] = float(i[0]) + _fscores = outDict + + +def numBridgeheadsAndSpiro(mol, ri=None): + nSpiro = rdMolDescriptors.CalcNumSpiroAtoms(mol) + nBridgehead = rdMolDescriptors.CalcNumBridgeheadAtoms(mol) + return nBridgehead, nSpiro + + +def calculateScore(m): + if _fscores is None: + readFragmentScores() + + # fragment score + fp = rdMolDescriptors.GetMorganFingerprint( + m, 2 + ) # <- 2 is the *radius* of the circular fingerprint + fps = fp.GetNonzeroElements() + score1 = 0.0 + nf = 0 + for bitId, v in fps.items(): + nf += v + sfp = bitId + score1 += _fscores.get(sfp, -4) * v + score1 /= nf + + # features score + nAtoms = m.GetNumAtoms() + nChiralCenters = len(Chem.FindMolChiralCenters(m, includeUnassigned=True)) + ri = m.GetRingInfo() + nBridgeheads, nSpiro = numBridgeheadsAndSpiro(m, ri) + nMacrocycles = 0 + for x in ri.AtomRings(): + if len(x) > 8: + nMacrocycles += 1 + + sizePenalty = nAtoms**1.005 - nAtoms + stereoPenalty = math.log10(nChiralCenters + 1) + spiroPenalty = math.log10(nSpiro + 1) + bridgePenalty = math.log10(nBridgeheads + 1) + macrocyclePenalty = 0.0 + # --------------------------------------- + # This differs from the paper, which defines: + # macrocyclePenalty = math.log10(nMacrocycles+1) + # This form generates better results when 2 or more macrocycles are present + if nMacrocycles > 0: + macrocyclePenalty = math.log10(2) + + score2 = 0.0 - sizePenalty - stereoPenalty - spiroPenalty - bridgePenalty - macrocyclePenalty + + # correction for the fingerprint density + # not in the original publication, added in version 1.1 + # to make highly symmetrical molecules easier to synthetise + score3 = 0.0 + if nAtoms > len(fps): + score3 = math.log(float(nAtoms) / len(fps)) * 0.5 + + sascore = score1 + score2 + score3 + + # need to transform "raw" value into scale between 1 and 10 + min = -4.0 + max = 2.5 + sascore = 11.0 - (sascore - min + 1) / (max - min) * 9.0 + # smooth the 10-end + if sascore > 8.0: + sascore = 8.0 + math.log(sascore + 1.0 - 9.0) + if sascore > 10.0: + sascore = 10.0 + elif sascore < 1.0: + sascore = 1.0 + + return sascore + + +def processMols(mols): + print("smiles\tName\tsa_score") + for i, m in enumerate(mols): + if m is None: + continue + + s = calculateScore(m) + + smiles = Chem.MolToSmiles(m) + print(smiles + "\t" + m.GetProp("_Name") + "\t%3f" % s) + + +if __name__ == "__main__": + import sys + import time + + t1 = time.time() + readFragmentScores("fpscores") + t2 = time.time() + + suppl = Chem.SmilesMolSupplier(sys.argv[1]) + t3 = time.time() + processMols(suppl) + t4 = time.time() + + print( + "Reading took %.2f seconds. Calculating took %.2f seconds" % ((t2 - t1), (t4 - t3)), + file=sys.stderr, + ) + +# +# Copyright (c) 2013, Novartis Institutes for BioMedical Research Inc. +# All rights reserved. +# +# Redistribution and use in source and binary forms, with or without +# modification, are permitted provided that the following conditions are +# met: +# +# * Redistributions of source code must retain the above copyright +# notice, this list of conditions and the following disclaimer. +# * Redistributions in binary form must reproduce the above +# copyright notice, this list of conditions and the following +# disclaimer in the documentation and/or other materials provided +# with the distribution. +# * Neither the name of Novartis Institutes for BioMedical Research Inc. +# nor the names of its contributors may be used to endorse or promote +# products derived from this software without specific prior written permission. +# +# THIS SOFTWARE IS PROVIDED BY THE COPYRIGHT HOLDERS AND CONTRIBUTORS +# "AS IS" AND ANY EXPRESS OR IMPLIED WARRANTIES, INCLUDING, BUT NOT +# LIMITED TO, THE IMPLIED WARRANTIES OF MERCHANTABILITY AND FITNESS FOR +# A PARTICULAR PURPOSE ARE DISCLAIMED. IN NO EVENT SHALL THE COPYRIGHT +# OWNER OR CONTRIBUTORS BE LIABLE FOR ANY DIRECT, INDIRECT, INCIDENTAL, +# SPECIAL, EXEMPLARY, OR CONSEQUENTIAL DAMAGES (INCLUDING, BUT NOT +# LIMITED TO, PROCUREMENT OF SUBSTITUTE GOODS OR SERVICES; LOSS OF USE, +# DATA, OR PROFITS; OR BUSINESS INTERRUPTION) HOWEVER CAUSED AND ON ANY +# THEORY OF LIABILITY, WHETHER IN CONTRACT, STRICT LIABILITY, OR TORT +# (INCLUDING NEGLIGENCE OR OTHERWISE) ARISING IN ANY WAY OUT OF THE USE +# OF THIS SOFTWARE, EVEN IF ADVISED OF THE POSSIBILITY OF SUCH DAMAGE. +# diff --git a/MolGpKa b/MolGpKa new file mode 160000 index 0000000..4d86490 --- /dev/null +++ b/MolGpKa @@ -0,0 +1 @@ +Subproject commit 4d86490fd73e5050934692cb44f3fd3cdc701991 diff --git a/PBA_data4sim.csv b/PBA_data4sim.csv new file mode 100644 index 0000000..c37e281 --- /dev/null +++ b/PBA_data4sim.csv @@ -0,0 +1,72 @@ +PBA smiles,pKa +COc1ccccc1[B-](O)(O)O,9.0 +NC1=CC=CC([B-](O)(O)O)=C1,8.9 +O[B-](O)(O)C1=CC=CC=C1,8.8 +O[B-](O)(O)C1=CC=C(F)C=C1,8.6 +O[B-](O)(O)C1=C(Cl)C=C(Cl)C=C1,8.5 +O[B-](O)(O)C1=CC=C(Cl)C=C1Cl,8.5 +O[B-](O)(O)C1=CC=C(Br)C=C1,8.8 +NCC1=CC=C([B-](O)(O)O)C=C1,8.3 +O[B-](O)(O)C1=CC=CN=C1,8.1 +O[B-](O)(O)C1=CC=NC=C1,8.0 +O=C(O)C1=CC=C([B-](O)(O)O)C=C1,8.0 +CC(=O)C1=CC=CC([B-](O)(O)O)=C1,8.0 +O[B-](O)(O)C1=CC(Cl)=C(F)C=C1,7.8 +O=CC1=CC=CC([B-](O)(O)O)=C1,7.8 +CC(=O)C1=CC=C([B-](O)(O)O)C=C1,7.7 +O=CC1=CC=C([B-](O)(O)O)C=C1,7.6 +O[B-](O)(O)C1=C(F)C=C(F)C=C1,7.6 +O[B-](O)(O)C1=CC=C(F)C=C1F,7.6 +O=[N+]([O-])C1=CC=CC([B-](O)(O)O)=C1,7.1 +O[B-](O)(O)C1=C(F)C=C(F)C(F)=C1,6.8 +O[B-](O)(O)C1=C(F)C(F)=C(F)C=C1,6.8 +C[NH+](C)CC1=CC=CC=C1[B-](O)(O)O,5.3 +O=[N+]([O-])C1=CC=C(F)C([B-](O)(O)O)=C1,6.0 +CC1=CC([B-](O)(O)O)=C[N+](C)=C1,4.4 +C[N+]1=CC=CC([B-](O)(O)O)=C1,4.4 +O=CC1=CC=CC=C1[B-](O)(O)O,7.31 +O[B-](O)(O)C1=CC(F)=CC=C1,7.5 +O[B-](O)(O)C1=CC(C(F)(F)F)=CC=C1,7.85 +C=CCCS(=O)(=O)C1=CC=C([B-](O)(O)O)C=C1,7.1 +C=CCNS(=O)(=O)C1=CC=C([B-](O)(O)O)C=C1,7.4 +NC1=CC([B-](O)(O)O)=CC=C1[N+](=O)[O-],7.1 +C=CC(=O)NC1=CC=CC([B-](O)(O)O)=C1,8.2 +C=CC(=O)NCCNC(=O)C1=CC=C([B-](O)(O)O)C=C1,7.8 +O=CC1=C(F)C([B-](O)(O)O)=CC=C1F,6.5 +O[B-](O)(O)C1=CSC=C1,8.1 +O[B-](O)(O)C1=CC=CN=C1F,7.1 +O[B-](O)(O)C1=CN=C(F)C=C1,7.0 +C[N+]1=CN=CC([B-](O)(O)O)=C1,6.2 +O=C(O)C1=NC=C([B-](O)(O)O)C=C1,4.2 +C[N+]1=CC([B-](O)(O)O)=CC=C1C(=O)O,4.2 +CCCNC(=O)C1=NC=C([B-](O)(O)O)C=C1,4.2 +CCCNC(=O)C1=CC=C([B-](O)(O)O)C=[N+]1C,4.2 +O=C(O)C[N+]1=CC=CC([B-](O)(O)O)=C1,4.4 +CCC(=O)NC1=CC=CC([B-](O)(O)O)=C1,8.3 +CS(=O)(=O)C1=CC=C([B-](O)(O)O)C=C1,7.1 +C[N+]1=CC=CC([B-](O)(O)O)=C1F,6.3 +COC1=CC=CC([B-](O)(O)O)=C1,9.0 +O[B-](O)(O)C1=CN=CC=C1,8.1 +O[B-](O)(O)C1=CC=C(F)C(Cl)=C1,7.8 +O[B-](O)(O)C1=CC(F)=CC=C1F,7.0 +O[B-](O)(O)C1=CC=C(F)C(F)=C1F,6.8 +O=CC1=CC=C(F)C=C1[B-](O)(O)O,6.72 +O=CC1=CC=C(C(F)(F)F)C=C1[B-](O)(O)O,6.72 +O=CC1=C([B-](O)(O)O)C=CC=C1,7.31 +O[B-](O)(O)C1=CC=C(F)N=C1,7.0 +O[B-](O)(O)C1=CN=CN=C1,6.2 +O=C(O)C1=CC=C([B-](O)(O)O)C=N1,4.2 +CCCNC(=O)C1=CC=C([B-](O)(O)O)C=N1,4.2 +NC1=CC([B-](O)(O)O)=CC=C1,8.9 +CC(=O)C1=CC([B-](O)(O)O)=CC=C1,8.0 +O=CC1=CC([B-](O)(O)O)=CC=C1,7.8 +O=[N+]([O-])C1=CC([B-](O)(O)O)=CC=C1,7.1 +O[B-](O)(O)C1=C(F)C=CC(F)=C1,7.0 +O=[N+]([O-])C1=CC([B-](O)(O)O)=C(F)C=C1,6.0 +C[N+]1=CC=C([B-](O)(O)O)C=C1,4.4 +O[B-](O)(O)C1=CC=CC(F)=C1,7.5 +O[B-](O)(O)C1=CC=CC(C(F)(F)F)=C1,7.85 +C=CC(=O)NC1=CC([B-](O)(O)O)=CC=C1,8.2 +C=CC(=O)NCCNC(=O)C1=CC([B-](O)(O)O)=CC=C1,7.8 +O=C(O)C[N+]1=CC([B-](O)(O)O)=CC=C1,4.4 +CCC(=O)NC1=CC([B-](O)(O)O)=CC=C1,8.3 diff --git a/PBA_mutation.py b/PBA_mutation.py new file mode 100644 index 0000000..3064fe8 --- /dev/null +++ b/PBA_mutation.py @@ -0,0 +1,386 @@ +''' +Written by Gustavo Lara-Cruz 2024 +''' + +from rdkit import Chem#, DataStructs +#from rdkit.Chem import AllChem +#from random import randrange + +#import random +import numpy as np + +from rdkit import rdBase +#rdBase.DisableLog('rdApp.error') +#from rdkit import RDLogger +#RDLogger.DisableLog('rdApp.*') + + +def Glcyl(): + choices = ['ortho','meta','para'] + p = [0.4,0.4,0.2] + + ph_subs = np.random.choice(choices, p=p) + + if ph_subs == 'meta': + + PBA_meta=[['C-O-C1=CC=C(-[96*])C=C1-[98*]', 9.0,-1], # 2-Methoxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['N-C1=CC(-[96*])=CC(-[98*])=C1', 8.9,-1], # 3-Aminophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C1=CC(-[96*])=CC(-[98*])=C1', 8.8,-1], # Phenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[98*])C=C1-[96*]', 8.6,-1], # 4-Fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['ClC1=CC(Cl)=C(-[98*])C=C1-[96*]', 8.5,-1], # 2,4-Diclorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['ClC1=CC=C(-[98*])C(Cl)=C1-[96*]', 8.5,-1], # 2,4-Diclorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['Br-C1=CC=C(-[98*])C=C1-[96*]', 8.8,-1], # 4-Bromophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['N-C-C1=CC=C(-[98*])C=C1-[96*]', 8.3,-1], # 4-Aminomethylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CN=CC(-[98*])=C1', 8.1,-1], # 3-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC(-[98*])=CC=N1', 8.0,-1], # 4-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['O-C(=O)-C1=CC=C(-[98*])C=C1-[96*]', 8.0,-1], # 4-Carboxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC(-[96*])=CC(-[98*])=C1', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=C(Cl)C=C(-[98*])C=C1-[96*]', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC(-[98*])=CC(-C=O)=C1', 7.8,-1], # 3-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=C(-[98*])C=C1-[96*]', 7.7,-1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC(-[98*])=CC=C1-C=O', 7.6,-1], # 4-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(F)=C(-[98*])C=C1-[96*]', 7.6,-1], # 2,4-Difluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[98*])C(F)=C1-[96*]', 7.6,-1], # 2,4-Difluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC(-[96*])=CC(-[98*])=C1', 7.1, -1], # 3-Nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[98*])=C(F)C(-[96*])=C1F', 6.8,-1], # 3,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=C(F)C(-[96*])=CC(-[98*])=C1F', 6.8,-1], # 2,3,4-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[98*])=C(F)C(-[96*])=C1F', 6.7,-1], # 2,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + #['C-[NH+](-C)-C-C1=CC=C(-[96*])C=C1-[98*]', 5.3,-1], # 2-Dimethylaminomethylphenylboronic acid (DAPBA) DOI:10.1016/j.tet.2004.08.051 + ['[98*]-C1C(-C[NH+](C)C)=CC(-[96*])=CC1', 5.3,-1], # 2-Dimethylaminomethylphenylboronic acid (DAPBA) DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC(-[96*])=C(F)C(-[98*])=C1', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C1=CC(-[98*])=C[N+](-[#6]-[96*])=C1', 4.4,-1], # 5-Methylpyridine-3-boronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C-[N+]1=CC=CC(-[98*])=C1', 4.4,-1], # 3-Methylpyridineboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=C(-C=O)C(-[98*])=C1', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799 + ['FC1=CC(-[96*])=CC(-[98*])=C1', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799 + ['FC(F)(F)C1=CC(-[96*])=CC(-[98*])=C1', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799 + #['[96*]-C1=CC(-[98*])=CC=C1S(=O)(=O)C-C-C=C', 7.1,-1], # 4-(3-butenylsulfonyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain + #['[96*]-C1=CC(-[98*])=CC=C1S(=O)(=O)N-C-C=C', 7.4 ,-1], # 4-(N-allylsulfamoyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain + ['N-C1=CC(-[98*])=CC(-[96*])=C1-[N+](-[O-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI:10.3390/molecules25040799 Binding to silica the amino group + ['[96*]-C1=CC(-[98*])=CC(-N-C(=O)-C=C)=C1', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + #['[96*]-C1=CC(-[98*])=CC=C1-C(=O)-N-C-C-N-C(=O)-C=C', 7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPBA) DOI:10.1039/B920319B Bonding to silicon trough double bond in alkyl chain See the review DOI: 10.1039/C5CS00013K + ['[96*]-C1=CC(-[98*])=CC=C1-C(=O)-N-C', 7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPBA) DOI:10.1039/B920319B Bonding to silicon trough double bond in alkyl chain See the review DOI: 10.1039/C5CS00013K Same as previous PBA but whit a reduced carbon atom. + ['FC1=C(-[96*])C=C(-[98*])C(F)=C1-C=O', 6.5,-1], # 2,4-difluoro-3-formyl-phenylboronicacid (DFFPBA) See the review DOI: 10.1039/C5CS00013K + #['[96*]-c1ccc2-[#6]-[#8]-[98*]-c2c1', 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose. + #['[96*]-C-1=C-C(-[98*])=C-S-1', 8.1 ,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures + ['FC1=NC=C(-[96*])C=C1-[98*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003 + ['FC1=NC=C(-[98*])C=C1-[96*]', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003 + ['[96*]-C-[N+]1=CN=CC(-[98*])=C1', 6.2,-1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j + ['[96*]-C1=CN=CC(-[98*])=C1', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C1=NC=C(-[98*])C=C1-[96*]', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C1=CC=C(-[98*])C=[N+]1-C-[96*]', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j + #['C-C-C-N-C(=O)-C1=NC=C(-[98*])C=C1-[96*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['C-N-C(=O)-C1=NC=C(-[98*])C=C1-[96*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j ; reduced extension of the lateral carobon chain + #['C-C-C-N-C(=O)-C1=CC=C(-[98*])C=[N+]1-C-[96*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['C-N-C(=O)-C1=CC=C(-[98*])C=[N+]1-C-[96*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j ; reduced extension of the lateral carbon chain + ['O-C(=O)-C-[N+]1=CC(-[96*])=CC(-[98*])=C1', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j + #['C-C-C(=O)-N-C1=CC(-[96*])=CC(-[98*])=C1', 8.3, -1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['C-C(=O)-N-C1=CC(-[96*])=CC(-[98*])=C1', 8.3, -1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['CS(=O)(=O)C1=CC=C(-[98*])C=C1-[96*]', 7.1,-1], # 4-(methylsulfonyl)benzeneboronic acid DOI:10.1039/c7sc01905j pKa approx + ['FC1=NC=C(-[96*])C=C1-[98*]', 6.3,-1], # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j + ['FC1=C(-[98*])C=CC=[N+]1-C-[96*]', 6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j + + p = len(PBA_meta)*[1/len(PBA_meta)] + index = np.random.choice(list(range(len(PBA_meta))), p = p) + PBA_mol, pKa, dummy = PBA_meta[index] + + #print("meta",index,Chem.MolFromSmiles(PBA_mol)) + return Chem.MolFromSmiles(PBA_mol), str(pKa) + + if ph_subs == 'ortho': + + PBA_ortho=[['C-O-C1=CC=C(-[96*])C(-[98*])=C1', 9.0,-1], # 2-Methoxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['N-C1=CC=C(-[96*])C(-[98*])=C1', 8.9,-1], # 3-Aminophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['N-C1=CC=CC(-[98*])=C1-[96*]', 8.9,-1], # 3-Aminophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=CC=C1-[98*]', 8.8,-1], # Phenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[98*])C(-[96*])=C1', 8.6,-1], # 4-Fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['ClC1=CC(Cl)=C(-[98*])C(-[96*])=C1', 8.5,-1], # 2,4-Diclorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['BrC1=CC=C(-[98*])C(-[96*])=C1', 8.8,-1], # 4-Bromophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['N-C-C1=CC=C(-[98*])C(-[96*])=C1', 8.3,-1], # 4-Aminomethylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=NC=C1-[98*]', 8.1,-1], # 3-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CN=CC=C1-[98*]', 8.0,-1], # 4-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['O-C(=O)-C1=CC=C(-[98*])C(-[96*])=C1', 8.0, -1], # 4-Carboxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=CC(-[98*])=C1-[96*]', 8.0,-1], # 3-Acetophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=C(-[96*])C(-[98*])=C1', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[96*])=C(-[98*])C=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[98*])C(-[96*])=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=C(-[98*])C(-[96*])=C1', 7.7, -1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC(-C=O)=CC=C1-[98*]', 8.0, -1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[96*])=C(-[98*])C=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[98*])C(-[96*])=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=C(-[98*])C=CC=C1-C=O', 7.8,-1], # 3-Formylphenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=C(-C=O)C=C1-[98*]', 7.8,-1], # 3-Formylphenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=C(-[98*])C(-[96*])=C1', 7.7,-1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C(=O)-C1=CC=C(-[98*])C(-[96*])=C1', 7.6,-1], # 4-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(F)=C(-[98*])C(-[96*])=C1', 7.6, -1], # 2,4-Difluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC=C(-[96*])C(-[98*])=C1', 7.1,-1], # 3-Nitrophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC=CC(-[98*])=C1-[96*]', 7.1,-1], # 3-Nitrophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(F)C(-[98*])=C1-[96*]', 7.0,-1], # 2,5-Diflourophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(F)=C(-[98*])C(-[96*])=C1F', 6.8,-1], # 3,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[96*])=C(-[98*])C(F)=C1F', 6.8,-1], # 2,3,4-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-C=O)C(-[98*])=C1-[96*]', 6.72,-1], # 5-fluoro-2-formylphenylboronic Acid DOI:10.3390/molecules25040799 + ['FC(F)(F)C1=CC=C(-C=O)C(-[98*])=C1-[96*]', 6.72,-1], #5-Trifluoromethyl-2-formylphenylboronic Acid DOI:10.3390/molecules25040799 + ['[O-]-[N+](=O)-C1=CC=C(F)C(-[98*])=C1-[96*]', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=CC(-C=O)=C1-[98*]', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799 + ['FC1=CC=C(-[96*])C(-[98*])=C1', 7.5, -1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799 + ['FC1=CC=CC(-[98*])=C1-[96*]', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799 + ['FC(F)(F)C1=CC=C(-[96*])C(-[98*])=C1', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799 + ['[96*]-C1=CC(=CC=C1-[98*])S(=O)(=O)C-C-C=C', 7.1,-1], # 4-(3-butenylsulfonyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain + ['[96*]-C1=CC(=CC=C1-[98*])S(=O)(=O)N-C-C=C', 7.4,-1], # 4-(N-allylsulfamoyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain + ['N-C1=CC(-[98*])=C(-[96*])C=C1-[N+](-[O-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI: 10.1016/S1872-2040(07)60007-3 Binding to silica the amino group + ['N-C1=C(-[96*])C(-[98*])=CC=C1-[N+](-[O-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI: 10.1016/S1872-2040(07)60007-3 Binding to silica the amino group + ['[96*]-C1=C(-[98*])C=CC=C1-N-C(=O)-C=C', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + ['[96*]-C1=CC=C(-N-C(=O)-C=C)C=C1-[98*]', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + #['[96*]-C1=CC(=CC=C1-[98*])-C(=O)-N-C-C-N-C(=O)-C=C', 7.8 ,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) See the review DOI: 10.1039/C5CS00013K + ['[96*]-C1=CC(=CC=C1-[98*])-C(=O)-N-C', 7.8 ,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) See the review DOI: 10.1039/C5CS00013K ; one carbon atom eliminated + ['FC1=CC(-[96*])=C(-[98*])C(F)=C1-C=O', 6.5,-1], # 2,4-difluoro-3-formyl-phenylboronicacid (DFFPBA) See the review DOI: 10.1039/C5CS00013K + #['[96*]-c1cccc2-[#6]-[#8]-[98*]-c12', 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose. + #['[#8]-[#6](=O)-c1ccc2-[#6]-[#8]-[98*]-c2c1-[96*]', 7.2,0], # Benzoboroxolebenzaldehide Binding to polimer throug carboxilic acid. Asummed to be similar to Benzoboroxole DOI: 10.1021/jo800788s + #['[96*]-C1=C-S-C=C1-[98*]', 8.1,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures + #['[96*]-C1=C(-[98*])-C=C-S1', 8.1,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures + ['FC1=NC=CC(-[96*])=C1-[98*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003 + ['FC1=CC(-[96*])=C(-[98*])C=N1', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003 + ['FC1=CC=C(-[98*])C(-[96*])=N1', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003 + ['[96*]-C1=NC=NC=C1-[98*]', 6.2, -1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j + ['[96*]-C1=CC=NC=C1-[98*]', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j + ['[96*]-C1=NC=CC=C1-[98*]', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C1=CC(-[96*])=C(-[98*])C=N1', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C1=CC=C(-[98*])C(-[96*])=N1', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j + #['C-C-C-N-C(=O)-C1=CC(-[96*])=C(-[98*])C=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['C-N-C(=O)-C1=CC(-[96*])=C(-[98*])C=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j ; two carbon atoms eliminated + #['C-C-C-N-C(=O)-C1=CC=C(-[98*])C(-[96*])=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['C-N-C(=O)-C1=CC=C(-[98*])C(-[96*])=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j ; two carbon atoms eliminated + ['O-C(=O)-C-[N+]1=CC=CC(-[98*])=C1-[96*]', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j + ['O-C(=O)-C-[N+]1=CC=C(-[96*])C(-[98*])=C1', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j + #['C-C-C(=O)-N-C1=CC=C(-[96*])C(-[98*])=C1', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['C-C(=O)-N-C1=CC=C(-[96*])C(-[98*])=C1', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j ; one carbon atom eliminated + #['C-C-C(=O)-N-C1=CC=CC(-[98*])=C1-[96*]', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['C-C(=O)-N-C1=CC=CC(-[98*])=C1-[96*]', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j ; one carbon atom eliminated + ['CS(=O)(=O)C1=CC=C(-[98*])C=C1-[96*]', 7.1,-1], # 4-(methylsulfonyl)benzeneboronic acid DOI:10.1039/c7sc01905j pKa approx + ['FC1=NC=CC(-[96*])=C1-[98*]', 6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j + + p = len(PBA_ortho)*[1/len(PBA_ortho)] + index = np.random.choice(list(range(len(PBA_ortho))), p = p) + PBA_mol, pKa, dummy = PBA_ortho[index] + + #print("ortho",Chem.MolFromSmiles(PBA_mol)) + return Chem.MolFromSmiles(PBA_mol), str(pKa) + + if ph_subs == 'para': + + PBA_para=[['N-C1=CC(-[98*])=CC=C1-[96*]', 8.9,-1], # 3-Aminophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=C(-[98*])C=C1', 8.8,-1], # Phenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=C(-[98*])C=N1', 8.1,-1], # 3-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC(-[98*])=CC=C1-[96*]', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=C(-[98*])C=C1-C=O', 7.8,-1], # 3-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC(-[98*])=CC=C1-[96*]', 7.1,-1], # 3-Nitrophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[98*])=C(F)C=C1-[96*]', 7.0,-1], # 2,5-Diflourophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC(-[98*])=C(F)C=C1-[96*]', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C[N+]1=CC=C(-[98*])C=C1', 4.4,-1], # 4-Methylpyridineboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[96*]-C1=CC=C(-[98*])C(-C=O)=C1', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799 + ['FC1=CC(-[98*])=CC=C1-[96*]', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799 + ['FC(F)(F)C1=CC(-[98*])=CC=C1-[96*]', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799 + #['[96*]-C1=CC=C(-[98*])C=C1-N-C(=O)-C=C', 8.2 ,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + ['[96*]-C1=CC=C(-[98*])C=C1-N-C(=O)-C', 8.2 ,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K ; one carbon atom eliminated + #['[96*]-C1=CC=C(-[98*])C=C1-C(=O)-N-C-C-N-C(=O)-C=C',7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) + ['[96*]-C1=CC=C(-[98*])C=C1-C(=O)-N-C',7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) ; Lateral chain reduced + #['[96*]-c1ccc2-[98*]-[#8]-[#6]-c2c1'. 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose. + #['[#8]-[#6](=O)-c1cc2-[98*]-[#8]-[#6]-c2cc1-[96*]', 7.2,0], # Benzoboroxolebenzaldehide Binding to polimer throug carboxilic acid. Asummed to be similar to Benzoboroxole DOI: 10.1021/jo800788s + ['FC1=NC(-[96*])=CC=C1-[98*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003 + ['[96*]-C1=NC=C(-[98*])C=N1', 6.2,-1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j + ['[96*]-C1=CC=C(-[98*])C=N1', 4.4,-1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C-[N+]1=CC(-[98*])=CC=C1-[96*]', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j + ['C-C-C(=O)-N-C1=CC(-[98*])=CC=C1-[96*]', 8.3, -1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['FC1=NC(-[96*])=CC=C1-[98*]',6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j + + p = len(PBA_para)*[1/len(PBA_para)] + index = np.random.choice(list(range(len(PBA_para))), p = p) + PBA_mol, pKa, dummy = PBA_para[index] + + #print("para",Chem.MolFromSmiles(PBA_mol)) + return Chem.MolFromSmiles(PBA_mol), str(pKa) + +def Frcyl(): + choices = ['ortho','meta','para'] + p = [0.4,0.4,0.2] + + ph_subs = np.random.choice(choices, p=p) + + if ph_subs == 'meta': + + PBA_meta=[['C-O-C1=CC=C(-[97*])C=C1-[99*]', 9.0,-1], # 2-Methoxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['N-C1=CC(-[97*])=CC(-[99*])=C1', 8.9,-1], # 3-Aminophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C1=CC(-[97*])=CC(-[99*])=C1', 8.8,-1], # Phenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[99*])C=C1-[97*]', 8.6,-1], # 4-Fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['ClC1=CC(Cl)=C(-[99*])C=C1-[97*]', 8.5,-1], # 2,4-Diclorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['ClC1=CC=C(-[99*])C(Cl)=C1-[97*]', 8.5,-1], # 2,4-Diclorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['Br-C1=CC=C(-[99*])C=C1-[97*]', 8.8,-1], # 4-Bromophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['N-C-C1=CC=C(-[99*])C=C1-[97*]', 8.3,-1], # 4-Aminomethylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CN=CC(-[99*])=C1', 8.1,-1], # 3-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC(-[99*])=CC=N1', 8.0,-1], # 4-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['O-C(=O)-C1=CC=C(-[99*])C=C1-[97*]', 8.0,-1], # 4-Carboxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC(-[97*])=CC(-[99*])=C1', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=C(Cl)C=C(-[99*])C=C1-[97*]', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC(-[99*])=CC(-C=O)=C1', 7.8,-1], # 3-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=C(-[99*])C=C1-[97*]', 7.7,-1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC(-[99*])=CC=C1-C=O', 7.6,-1], # 4-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(F)=C(-[99*])C=C1-[97*]', 7.6,-1], # 2,4-Difluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[99*])C(F)=C1-[97*]', 7.6,-1], # 2,4-Difluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC(-[97*])=CC(-[99*])=C1', 7.1, -1], # 3-Nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[99*])=C(F)C(-[97*])=C1F', 6.8,-1], # 3,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=C(F)C(-[97*])=CC(-[99*])=C1F', 6.8,-1], # 2,3,4-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[99*])=C(F)C(-[97*])=C1F', 6.7,-1], # 2,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + #['C-[NH+](-C)-C-C1=CC=C(-[97*])C=C1-[99*]', 5.3,-1], # 2-Dimethylaminomethylphenylboronic acid (DAPBA) DOI:10.1016/j.tet.2004.08.051 + ['[99*]-C1C(-C[NH+](C)C)=CC(-[97*])=CC1', 5.3,-1], # 2-Dimethylaminomethylphenylboronic acid (DAPBA) DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC(-[97*])=C(F)C(-[99*])=C1', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C1=CC(-[99*])=C[N+](-[#6]-[97*])=C1', 4.4,-1], # 5-Methylpyridine-3-boronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C-[N+]1=CC=CC(-[99*])=C1', 4.4,-1], # 3-Methylpyridineboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=C(-C=O)C(-[99*])=C1', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799 + ['FC1=CC(-[97*])=CC(-[99*])=C1', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799 + ['FC(F)(F)C1=CC(-[97*])=CC(-[99*])=C1', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799 + #['[97*]-C1=CC(-[99*])=CC=C1S(=O)(=O)C-C-C=C', 7.1,-1], # 4-(3-butenylsulfonyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain + #['[97*]-C1=CC(-[99*])=CC=C1S(=O)(=O)N-C-C=C', 7.4 ,-1], # 4-(N-allylsulfamoyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain + ['N-C1=CC(-[99*])=CC(-[97*])=C1-[N+](-[O-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI:10.3390/molecules25040799 Binding to silica the amino group + ['[97*]-C1=CC(-[99*])=CC(-N-C(=O)-C=C)=C1', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + #['[97*]-C1=CC(-[99*])=CC=C1-C(=O)-N-C-C-N-C(=O)-C=C', 7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPBA) DOI:10.1039/B920319B Bonding to silicon trough double bond in alkyl chain See the review DOI: 10.1039/C5CS00013K + ['[97*]-C1=CC(-[99*])=CC=C1-C(=O)-N-C', 7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPBA) DOI:10.1039/B920319B Bonding to silicon trough double bond in alkyl chain See the review DOI: 10.1039/C5CS00013K + ['FC1=C(-[97*])C=C(-[99*])C(F)=C1-C=O', 6.5,-1], # 2,4-difluoro-3-formyl-phenylboronicacid (DFFPBA) See the review DOI: 10.1039/C5CS00013K + #['[97*]-c1ccc2-[#6]-[#8]-[99*]-c2c1', 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose. + #['[97*]-C-1=C-C(-[99*])=C-S-1', 8.1 ,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures + ['FC1=NC=C(-[97*])C=C1-[99*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003 + ['FC1=NC=C(-[99*])C=C1-[97*]', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003 + ['[97*]-C-[N+]1=CN=CC(-[99*])=C1', 6.2,-1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j + ['[97*]-C1=CN=CC(-[99*])=C1', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C1=NC=C(-[99*])C=C1-[97*]', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C1=CC=C(-[99*])C=[N+]1-C-[97*]', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j + #['C-C-C-N-C(=O)-C1=NC=C(-[99*])C=C1-[97*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['C-N-C(=O)-C1=NC=C(-[99*])C=C1-[97*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + #['C-C-C-N-C(=O)-C1=CC=C(-[99*])C=[N+]1-C-[97*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['C-N-C(=O)-C1=CC=C(-[99*])C=[N+]1-C-[97*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C-[N+]1=CC(-[97*])=CC(-[99*])=C1', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j + #['C-C-C(=O)-N-C1=CC(-[97*])=CC(-[99*])=C1', 8.3, -1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['C-C(=O)-N-C1=CC(-[97*])=CC(-[99*])=C1', 8.3, -1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['CS(=O)(=O)C1=CC=C(-[99*])C=C1-[97*]', 7.1,-1], # 4-(methylsulfonyl)benzeneboronic acid DOI:10.1039/c7sc01905j pKa approx + ['FC1=NC=C(-[97*])C=C1-[99*]', 6.3,-1], # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j + ['FC1=C(-[99*])C=CC=[N+]1-C-[97*]', 6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j + + p = len(PBA_meta)*[1/len(PBA_meta)] + index = np.random.choice(list(range(len(PBA_meta))), p = p) + PBA_mol, pKa, dummy = PBA_meta[index] + + + return Chem.MolFromSmiles(PBA_mol), str(pKa) + + if ph_subs == 'ortho': + + PBA_ortho=[['C-O-C1=CC=C(-[97*])C(-[99*])=C1', 9.0,-1], # 2-Methoxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['N-C1=CC=C(-[97*])C(-[99*])=C1', 8.9,-1], # 3-Aminophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['N-C1=CC=CC(-[99*])=C1-[97*]', 8.9,-1], # 3-Aminophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=CC=C1-[99*]', 8.8,-1], # Phenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[99*])C(-[97*])=C1', 8.6,-1], # 4-Fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['ClC1=CC(Cl)=C(-[99*])C(-[97*])=C1', 8.5,-1], # 2,4-Diclorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['BrC1=CC=C(-[99*])C(-[97*])=C1', 8.8,-1], # 4-Bromophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['N-C-C1=CC=C(-[99*])C(-[97*])=C1', 8.3,-1], # 4-Aminomethylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=NC=C1-[99*]', 8.1,-1], # 3-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CN=CC=C1-[99*]', 8.0,-1], # 4-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['O-C(=O)-C1=CC=C(-[99*])C(-[97*])=C1', 8.0, -1], # 4-Carboxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=CC(-[99*])=C1-[97*]', 8.0,-1], # 3-Acetophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=C(-[97*])C(-[99*])=C1', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[97*])=C(-[99*])C=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[99*])C(-[97*])=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=C(-[99*])C(-[97*])=C1', 7.7, -1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC(-C=O)=CC=C1-[99*]', 8.0, -1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[97*])=C(-[99*])C=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-[99*])C(-[97*])=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=C(-[99*])C=CC=C1-C=O', 7.8,-1], # 3-Formylphenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=C(-C=O)C=C1-[99*]', 7.8,-1], # 3-Formylphenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC=C(-[99*])C(-[97*])=C1', 7.7,-1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C(=O)-C1=CC=C(-[99*])C(-[97*])=C1', 7.6,-1], # 4-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(F)=C(-[99*])C(-[97*])=C1', 7.6, -1], # 2,4-Difluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC=C(-[97*])C(-[99*])=C1', 7.1,-1], # 3-Nitrophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC=CC(-[99*])=C1-[97*]', 7.1,-1], # 3-Nitrophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(F)C(-[99*])=C1-[97*]', 7.0,-1], # 2,5-Diflourophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(F)=C(-[99*])C(-[97*])=C1F', 6.8,-1], # 3,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[97*])=C(-[99*])C(F)=C1F', 6.8,-1], # 2,3,4-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC=C(-C=O)C(-[99*])=C1-[97*]', 6.72,-1], # 5-fluoro-2-formylphenylboronic Acid DOI:10.3390/molecules25040799 + ['FC(F)(F)C1=CC=C(-C=O)C(-[99*])=C1-[97*]', 6.72,-1], #5-Trifluoromethyl-2-formylphenylboronic Acid DOI:10.3390/molecules25040799 + ['[O-]-[N+](=O)-C1=CC=C(F)C(-[99*])=C1-[97*]', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=CC(-C=O)=C1-[99*]', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799 + ['FC1=CC=C(-[97*])C(-[99*])=C1', 7.5, -1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799 + ['FC1=CC=CC(-[99*])=C1-[97*]', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799 + ['FC(F)(F)C1=CC=C(-[97*])C(-[99*])=C1', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799 + ['[97*]-C1=CC(=CC=C1-[99*])S(=O)(=O)C-C-C=C', 7.1,-1], # 4-(3-butenylsulfonyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain + ['[97*]-C1=CC(=CC=C1-[99*])S(=O)(=O)N-C-C=C', 7.4,-1], # 4-(N-allylsulfamoyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain + ['N-C1=CC(-[99*])=C(-[97*])C=C1-[N+](-[O-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI: 10.1016/S1872-2040(07)60007-3 Binding to silica the amino group + ['N-C1=C(-[97*])C(-[99*])=CC=C1-[N+](-[O-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI: 10.1016/S1872-2040(07)60007-3 Binding to silica the amino group + ['[97*]-C1=C(-[99*])C=CC=C1-N-C(=O)-C=C', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + ['[97*]-C1=CC=C(-N-C(=O)-C=C)C=C1-[99*]', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + #['[97*]-C1=CC(=CC=C1-[99*])-C(=O)-N-C-C-N-C(=O)-C=C', 7.8 ,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) See the review DOI: 10.1039/C5CS00013K + ['[97*]-C1=CC(=CC=C1-[99*])-C(=O)-N-C', 7.8 ,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) See the review DOI: 10.1039/C5CS00013K + ['FC1=CC(-[97*])=C(-[99*])C(F)=C1-C=O', 6.5,-1], # 2,4-difluoro-3-formyl-phenylboronicacid (DFFPBA) See the review DOI: 10.1039/C5CS00013K + #['[97*]-c1cccc2-[#6]-[#8]-[99*]-c12', 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose. + #['[#8]-[#6](=O)-c1ccc2-[#6]-[#8]-[99*]-c2c1-[97*]', 7.2,0], # Benzoboroxolebenzaldehide Binding to polimer throug carboxilic acid. Asummed to be similar to Benzoboroxole DOI: 10.1021/jo800788s + #['[97*]-C1=C-S-C=C1-[99*]', 8.1,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures + #['[97*]-C1=C(-[99*])-C=C-S1', 8.1,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures + ['FC1=NC=CC(-[97*])=C1-[99*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003 + ['FC1=CC(-[97*])=C(-[99*])C=N1', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003 + ['FC1=CC=C(-[99*])C(-[97*])=N1', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003 + ['[97*]-C1=NC=NC=C1-[99*]', 6.2, -1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j + ['[97*]-C1=CC=NC=C1-[99*]', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j + ['[97*]-C1=NC=CC=C1-[99*]', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C1=CC(-[97*])=C(-[99*])C=N1', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C1=CC=C(-[99*])C(-[97*])=N1', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j + #['C-C-C-N-C(=O)-C1=CC(-[97*])=C(-[99*])C=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['C-N-C(=O)-C1=CC(-[97*])=C(-[99*])C=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + #['C-C-C-N-C(=O)-C1=CC=C(-[99*])C(-[97*])=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['C-N-C(=O)-C1=CC=C(-[99*])C(-[97*])=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C-[N+]1=CC=CC(-[99*])=C1-[97*]', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j + ['O-C(=O)-C-[N+]1=CC=C(-[97*])C(-[99*])=C1', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j + #['C-C-C(=O)-N-C1=CC=C(-[97*])C(-[99*])=C1', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['C-C(=O)-N-C1=CC=C(-[97*])C(-[99*])=C1', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + #['C-C-C(=O)-N-C1=CC=CC(-[99*])=C1-[97*]', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['C-C(=O)-N-C1=CC=CC(-[99*])=C1-[97*]', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['CS(=O)(=O)C1=CC=C(-[99*])C=C1-[97*]', 7.1,-1], # 4-(methylsulfonyl)benzeneboronic acid DOI:10.1039/c7sc01905j pKa approx + ['FC1=NC=CC(-[97*])=C1-[99*]', 6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j + + p = len(PBA_ortho)*[1/len(PBA_ortho)] + index = np.random.choice(list(range(len(PBA_ortho))), p = p) + PBA_mol, pKa, dummy = PBA_ortho[index] + + return Chem.MolFromSmiles(PBA_mol), str(pKa) + + if ph_subs == 'para': + + PBA_para=[['N-C1=CC(-[99*])=CC=C1-[97*]', 8.9,-1], # 3-Aminophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=C(-[99*])C=C1', 8.8,-1], # Phenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=C(-[99*])C=N1', 8.1,-1], # 3-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['C-C(=O)-C1=CC(-[99*])=CC=C1-[97*]', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=C(-[99*])C=C1-C=O', 7.8,-1], # 3-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC(-[99*])=CC=C1-[97*]', 7.1,-1], # 3-Nitrophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051 + ['FC1=CC(-[99*])=C(F)C=C1-[97*]', 7.0,-1], # 2,5-Diflourophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[O-]-[N+](=O)-C1=CC(-[99*])=C(F)C=C1-[97*]', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C[N+]1=CC=C(-[99*])C=C1', 4.4,-1], # 4-Methylpyridineboronic acid DOI:10.1016/j.tet.2004.08.051 + ['[97*]-C1=CC=C(-[99*])C(-C=O)=C1', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799 + ['FC1=CC(-[99*])=CC=C1-[97*]', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799 + ['FC(F)(F)C1=CC(-[99*])=CC=C1-[97*]', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799 + #['[97*]-C1=CC=C(-[99*])C=C1-N-C(=O)-C=C', 8.2 ,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + ['[97*]-C1=CC=C(-[99*])C=C1-N-C(=O)-C', 8.2 ,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K + #['[97*]-C1=CC=C(-[99*])C=C1-C(=O)-N-C-C-N-C(=O)-C=C',7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) + ['[97*]-C1=CC=C(-[99*])C=C1-C(=O)-N-C',7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) + #['[97*]-c1ccc2-[99*]-[#8]-[#6]-c2c1'. 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose. + #['[#8]-[#6](=O)-c1cc2-[99*]-[#8]-[#6]-c2cc1-[97*]', 7.2,0], # Benzoboroxolebenzaldehide Binding to polimer throug carboxilic acid. Asummed to be similar to Benzoboroxole DOI: 10.1021/jo800788s + ['FC1=NC(-[97*])=CC=C1-[99*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003 + ['[97*]-C1=NC=C(-[99*])C=N1', 6.2,-1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j + ['[97*]-C1=CC=C(-[99*])C=N1', 4.4,-1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j + ['O-C(=O)-C-[N+]1=CC(-[99*])=CC=C1-[97*]', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j + ['C-C-C(=O)-N-C1=CC(-[99*])=CC=C1-[97*]', 8.3, -1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j + ['FC1=NC(-[97*])=CC=C1-[99*]',6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j + + p = len(PBA_para)*[1/len(PBA_para)] + index = np.random.choice(list(range(len(PBA_para))), p = p) + PBA_mol, pKa, dummy = PBA_para[index] + + return Chem.MolFromSmiles(PBA_mol), str(pKa) + +if __name__ == "__main__": + pass + diff --git a/PBAs_pKa_data/PBA_data4sim.csv b/PBAs_pKa_data/PBA_data4sim.csv new file mode 100644 index 0000000..e69de29 diff --git a/PBAs_pKa_data/PBAs_molecules.ipynb b/PBAs_pKa_data/PBAs_molecules.ipynb new file mode 100644 index 0000000..c70c84b --- /dev/null +++ b/PBAs_pKa_data/PBAs_molecules.ipynb @@ -0,0 +1,7870 @@ +{ + "cells": [ + { + "cell_type": "code", + "execution_count": 1, + "id": "8dd5848f-fe3b-4cef-97fc-3f7fa19dc216", + "metadata": {}, + "outputs": [], + "source": [ + "from rdkit import Chem, DataStructs\n", + "from rdkit.Chem.Fraggle import FraggleSim\n", + "from rdkit.Chem import Draw\n", + "from rdkit.Chem import AllChem\n", + "from rdkit.Chem import Descriptors\n", + "from rdkit.Chem import rdmolops\n", + "from rdkit.Chem.Draw import IPythonConsole, MolsToGridImage\n", + "from rdkit.Chem import rdDepictor\n", + "import numpy as np\n", + "from random import randrange\n", + "\n", + "#from rdkit import rdBase\n", + "#rdBase.DisableLog('rdApp.error')\n", + "from rdkit import RDLogger\n", + "RDLogger.DisableLog('rdApp.*')" + ] + }, + { + "cell_type": "code", + "execution_count": 2, + "id": "55d6e16c-770d-44e4-a857-924d754c2295", + "metadata": {}, + "outputs": [], + "source": [ + "meta=[['[#6]-[#8]-c1ccc(-[96*])cc1-[98*]', 9.0,-1], # 2-Methoxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#7]-C1=CC(-[96*])=CC(-[98*])=C1', 8.9,-1], # 3-Aminophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['C1=CC(-[96*])=CC(-[98*])=C1', 8.8,-1], # Phenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC=C(-[98*])C=C1-[96*]', 8.6,-1], # 4-Fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 \n", + " ['ClC1=CC(Cl)=C(-[98*])C=C1-[96*]', 8.5,-1], # 2,4-Diclorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051\n", + " ['ClC1=CC=C(-[98*])C(Cl)=C1-[96*]', 8.5,-1], # 2,4-Diclorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051\n", + " ['Br-C1=CC=C(-[98*])C=C1-[96*]', 8.8,-1], # 4-Bromophenylboronic acid DOI:10.1016/j.tet.2004.08.051 \n", + " ['[#7]-[#6]-C1=CC=C(-[98*])C=C1-[96*]', 8.3,-1], # 4-Aminomethylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CN=CC(-[98*])=C1', 8.1,-1], # 3-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC(-[98*])=CC=N1', 8.0,-1], # 4-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#8]-[#6](=O)-C1=CC=C(-[98*])C=C1-[96*]', 8.0,-1], # 4-Carboxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-[#6](=O)-C1=CC(-[96*])=CC(-[98*])=C1', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=C(Cl)C=C(-[98*])C=C1-[96*]', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC(-[98*])=CC(-[#6]=O)=C1', 7.8,-1], # 3-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-[#6](=O)-C1=CC=C(-[98*])C=C1-[96*]', 7.7,-1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC(-[98*])=CC=C1-[#6]=O', 7.6,-1], # 4-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(F)=C(-[98*])C=C1-[96*]', 7.6,-1], # 2,4-Difluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC=C(-[98*])C(F)=C1-[96*]', 7.6,-1], # 2,4-Difluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051\n", + " ['[#8-]-[#7+](=O)-C1=CC(-[96*])=CC(-[98*])=C1', 7.1, -1], # 3-Nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(-[98*])=C(F)C(-[96*])=C1F', 6.8,-1], # 3,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=C(F)C(-[96*])=CC(-[98*])=C1F', 6.8,-1], # 2,3,4-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(-[98*])=C(F)C(-[96*])=C1F', 6.7,-1], # 2,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-[#7+](-[#6])-[#6]-C1=CC=C(-[96*])C=C1-[98*]', 5.3,-1], # 2-Dimethylaminomethylphenylboronic acid (DAPBA) DOI:10.1016/j.tet.2004.08.051\n", + " ['[#8-]-[#7+](=O)-C1=CC(-[96*])=C(F)C(-[98*])=C1', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-C1=CC(-[98*])=C[N+](-[#6]-[96*])=C1', 4.4,-1], # 5-Methylpyridine-3-boronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-[#6]-[N+]1=CC=CC(-[98*])=C1', 4.4,-1], # 3-Methylpyridineboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC=C(-[#6]=O)C(-[98*])=C1', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799\n", + " ['FC1=CC(-[96*])=CC(-[98*])=C1', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799\n", + " ['FC(F)(F)C1=CC(-[96*])=CC(-[98*])=C1', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799 \n", + " ['[96*]-C1=CC(-[98*])=CC=C1S(=O)(=O)[#6]-[#6]-[#6]=[#6]', 7.1,-1], # 4-(3-butenylsulfonyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain\n", + " ['[96*]-C1=CC(-[98*])=CC=C1S(=O)(=O)[#7]-[#6]-[#6]=[#6]', 7.4 ,-1], # 4-(N-allylsulfamoyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain\n", + " ['[#7]-C1=CC(-[98*])=CC(-[96*])=C1-[#7+](-[#8-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI:10.3390/molecules25040799 Binding to silica the amino group\n", + " ['[96*]-C1=CC(-[98*])=CC(-[#7]-[#6](=O)-[#6]=[#6])=C1', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K\n", + " ['[96*]-C1=CC(-[98*])=CC=C1-[#6](=O)-[#7]-[#6]-[#6]-[#7]-[#6](=O)-[#6]=[#6]', 7.8,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPBA) DOI:10.1039/B920319B Bonding to silicon trough double bond in alkyl chain See the review DOI: 10.1039/C5CS00013K\n", + " ['FC1=C(-[96*])C=C(-[98*])C(F)=C1-[#6]=O', 6.5,-1], # 2,4-difluoro-3-formyl-phenylboronicacid (DFFPBA) See the review DOI: 10.1039/C5CS00013K\n", + " #['[96*]-c1ccc2-[#6]-[#8]-[98*]-c2c1', 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose.\n", + " ['[96*]-[#6]-1=[#6]-[#6](-[98*])=[#6]-[#16]-1', 8.1 ,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures\n", + " ['FC1=NC=C(-[96*])C=C1-[98*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003\n", + " ['FC1=NC=C(-[98*])C=C1-[96*]', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003\n", + " ['[96*]-[#6]-[N+]1=CN=CC(-[98*])=C1', 6.2,-1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j\n", + " ['[96*]-C1=CN=CC(-[98*])=C1', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j \n", + " ['[#8]-[#6](=O)-C1=NC=C(-[98*])C=C1-[96*]', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j \n", + " ['[#8]-[#6](=O)-C1=CC=C(-[98*])C=[N+]1-[#6]-[96*]', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j \n", + " ['[#6]-[#6]-[#6]-[#7]-[#6](=O)-C1=NC=C(-[98*])C=C1-[96*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j\n", + " ['[#6]-[#6]-[#6]-[#7]-[#6](=O)-C1=CC=C(-[98*])C=[N+]1-[#6]-[96*]', 4.2, -1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j\n", + " ['[#8]-[#6](=O)-[#6]-[N+]1=CC(-[96*])=CC(-[98*])=C1', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j\n", + " ['[#6]-[#6]-[#6](=O)-[#7]-C1=CC(-[96*])=CC(-[98*])=C1', 8.3, -1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j\n", + " ['[#6]S(=O)(=O)C1=CC=C(-[98*])C=C1-[96*]', 7.1,-1], # 4-(methylsulfonyl)benzeneboronic acid DOI:10.1039/c7sc01905j pKa approx \n", + " ['FC1=NC=C(-[96*])C=C1-[98*]', 6.3,-1], # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j\n", + " ['FC1=C(-[98*])C=CC=[N+]1-[#6]-[96*]', 6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j" + ] + }, + { + "cell_type": "code", + "execution_count": 3, + "id": "0c15b11b-d0bc-4d43-bd6a-bd97a0c36010", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "49\n" + ] + } + ], + "source": [ + "print(len(meta))" + ] + }, + { + "cell_type": "code", + "execution_count": 4, + "id": "f4ae0153-3d10-41f6-bc89-c642194ff19c", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "New PBA\n", + "[#6]-[#8]-c1ccc(-[96*])cc1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[#8]-[#6]):[#6](-[98#0]):[#6]:1\n", + "[96*]c1ccc(O[C])c([98*])c1\n", + "New PBA\n", + "[#7]-C1=CC(-[96*])=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#7]):[#6]:1\n", + "[96*]c1cc([98*])cc([N])c1\n", + "New PBA\n", + "C1=CC(-[96*])=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6]:[#6](-[98#0]):[#6]:1\n", + "[96*]c1cccc([98*])c1\n", + "New PBA\n", + "FC1=CC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#9]\n", + "[96*]c1cc([98*])ccc1F\n", + "New PBA\n", + "ClC1=CC(Cl)=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6](-[#17]):[#6]:[#6]:1-[#17]\n", + "[96*]c1cc([98*])c(Cl)cc1Cl\n", + "New PBA\n", + "ClC1=CC=C(-[98*])C(Cl)=C1-[96*]\n", + "[96#0]-[#6]1:[#6](-[#17]):[#6]:[#6]:[#6](-[98#0]):[#6]:1-[#17]\n", + "[96*]c1c(Cl)ccc([98*])c1Cl\n", + "New PBA\n", + "Br-C1=CC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#35]\n", + "[96*]c1cc([98*])ccc1Br\n", + "New PBA\n", + "[#7]-[#6]-C1=CC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#6]-[#7]\n", + "[96*]c1cc([98*])ccc1[C][N]\n", + "New PBA\n", + "[96*]-C1=CN=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#7]:[#6]:[#6](-[98#0]):[#6]:1\n", + "[96*]c1cncc([98*])c1\n", + "New PBA\n", + "[96*]-C1=CC(-[98*])=CC=N1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#7]:1\n", + "[96*]c1cc([98*])ccn1\n", + "New PBA\n", + "[#8]-[#6](=O)-C1=CC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#6](-[#8])=[#8]\n", + "[96*]c1cc([98*])ccc1C([O])=O\n", + "New PBA\n", + "[#6]-[#6](=O)-C1=CC(-[96*])=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#6](-[#6])=[#8]):[#6]:1\n", + "[96*]c1cc([98*])cc(C([C])=O)c1\n", + "New PBA\n", + "FC1=C(Cl)C=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#17]):[#6]:1-[#9]\n", + "[96*]c1cc([98*])cc(Cl)c1F\n", + "New PBA\n", + "[96*]-C1=CC(-[98*])=CC(-[#6]=O)=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#6]=[#8]):[#6]:1\n", + "[96*]c1cc([98*])cc([C]=O)c1\n", + "New PBA\n", + "[#6]-[#6](=O)-C1=CC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#6](-[#6])=[#8]\n", + "[96*]c1cc([98*])ccc1C([C])=O\n", + "New PBA\n", + "[96*]-C1=CC(-[98*])=CC=C1-[#6]=O\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#6]=[#8]\n", + "[96*]c1cc([98*])ccc1[C]=O\n", + "New PBA\n", + "FC1=CC(F)=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6](-[#9]):[#6]:[#6]:1-[#9]\n", + "[96*]c1cc([98*])c(F)cc1F\n", + "New PBA\n", + "FC1=CC=C(-[98*])C(F)=C1-[96*]\n", + "[96#0]-[#6]1:[#6](-[#9]):[#6]:[#6]:[#6](-[98#0]):[#6]:1-[#9]\n", + "[96*]c1c(F)ccc([98*])c1F\n", + "New PBA\n", + "[#8-]-[#7+](=O)-C1=CC(-[96*])=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#7+](=[#8])-[#8-]):[#6]:1\n", + "[96*]c1cc([98*])cc([N+](=O)[O-])c1\n", + "New PBA\n", + "FC1=CC(-[98*])=C(F)C(-[96*])=C1F\n", + "[96#0]-[#6]1:[#6](-[#9]):[#6](-[98#0]):[#6]:[#6](-[#9]):[#6]:1-[#9]\n", + "[96*]c1c(F)c([98*])cc(F)c1F\n", + "New PBA\n", + "FC1=C(F)C(-[96*])=CC(-[98*])=C1F\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6](-[#9]):[#6](-[#9]):[#6]:1-[#9]\n", + "[96*]c1cc([98*])c(F)c(F)c1F\n", + "New PBA\n", + "FC1=CC(-[98*])=C(F)C(-[96*])=C1F\n", + "[96#0]-[#6]1:[#6](-[#9]):[#6](-[98#0]):[#6]:[#6](-[#9]):[#6]:1-[#9]\n", + "[96*]c1c(F)c([98*])cc(F)c1F\n", + "New PBA\n", + "[#6]-[#7+](-[#6])-[#6]-C1=CC=C(-[96*])C=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[#6]-[#7+](-[#6])-[#6]):[#6](-[98#0]):[#6]:1\n", + "[96*]c1ccc([C][N+]([C])[C])c([98*])c1\n", + "New PBA\n", + "[#8-]-[#7+](=O)-C1=CC(-[96*])=C(F)C(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[#7+](=[#8])-[#8-]):[#6]:[#6](-[98#0]):[#6]:1-[#9]\n", + "[96*]c1cc([N+](=O)[O-])cc([98*])c1F\n", + "New PBA\n", + "[#6]-C1=CC(-[98*])=C[N+](-[#6]-[96*])=C1\n", + "[96#0]-[#6]-[#7+]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#6]):[#6]:1\n", + "[96*][C][n+]1cc([98*])cc([C])c1\n", + "New PBA\n", + "[96*]-[#6]-[N+]1=CC=CC(-[98*])=C1\n", + "[96#0]-[#6]-[#7+]1:[#6]:[#6]:[#6]:[#6](-[98#0]):[#6]:1\n", + "[96*][C][n+]1cccc([98*])c1\n", + "New PBA\n", + "[96*]-C1=CC=C(-[#6]=O)C(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[#6]=[#8]):[#6](-[98#0]):[#6]:1\n", + "[96*]c1ccc([C]=O)c([98*])c1\n", + "New PBA\n", + "FC1=CC(-[96*])=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#9]):[#6]:1\n", + "[96*]c1cc([98*])cc(F)c1\n", + "New PBA\n", + "FC(F)(F)C1=CC(-[96*])=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#6](-[#9])(-[#9])-[#9]):[#6]:1\n", + "[96*]c1cc([98*])cc(C(F)(F)F)c1\n", + "New PBA\n", + "[96*]-C1=CC(-[98*])=CC=C1S(=O)(=O)[#6]-[#6]-[#6]=[#6]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#16](=[#8])(=[#8])-[#6]-[#6]-[#6]=[#6]\n", + "[96*]c1cc([98*])ccc1S(=O)(=O)[C][C][C]=[C]\n", + "New PBA\n", + "[96*]-C1=CC(-[98*])=CC=C1S(=O)(=O)[#7]-[#6]-[#6]=[#6]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#16](=[#8])(=[#8])-[#7]-[#6]-[#6]=[#6]\n", + "[96*]c1cc([98*])ccc1S(=O)(=O)[N][C][C]=[C]\n", + "New PBA\n", + "[#7]-C1=CC(-[98*])=CC(-[96*])=C1-[#7+](-[#8-])=O\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#7]):[#6]:1-[#7+](=[#8])-[#8-]\n", + "[96*]c1cc([98*])cc([N])c1[N+](=O)[O-]\n", + "New PBA\n", + "[96*]-C1=CC(-[98*])=CC(-[#7]-[#6](=O)-[#6]=[#6])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#7]-[#6](=[#8])-[#6]=[#6]):[#6]:1\n", + "[96*]c1cc([98*])cc([N]C(=O)[C]=[C])c1\n", + "New PBA\n", + "[96*]-C1=CC(-[98*])=CC=C1-[#6](=O)-[#7]-[#6]-[#6]-[#7]-[#6](=O)-[#6]=[#6]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#6](=[#8])-[#7]-[#6]-[#6]-[#7]-[#6](=[#8])-[#6]=[#6]\n", + "[96*]c1cc([98*])ccc1C(=O)[N][C][C][N]C(=O)[C]=[C]\n", + "New PBA\n", + "FC1=C(-[96*])C=C(-[98*])C(F)=C1-[#6]=O\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6](-[#9]):[#6](-[#6]=[#8]):[#6]:1-[#9]\n", + "[96*]c1cc([98*])c(F)c([C]=O)c1F\n", + "New PBA\n", + "[96*]-[#6]-1=[#6]-[#6](-[98*])=[#6]-[#16]-1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#16]:1\n", + "[96*]c1[c]c([98*])[c]s1\n", + "New PBA\n", + "FC1=NC=C(-[96*])C=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#7]:[#6](-[#9]):[#6](-[98#0]):[#6]:1\n", + "[96*]c1cnc(F)c([98*])c1\n", + "New PBA\n", + "FC1=NC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#7]:[#6]:1-[#9]\n", + "[96*]c1cc([98*])cnc1F\n", + "New PBA\n", + "[96*]-[#6]-[N+]1=CN=CC(-[98*])=C1\n", + "[96#0]-[#6]-[#7+]1:[#6]:[#7]:[#6]:[#6](-[98#0]):[#6]:1\n", + "[96*][C][n+]1cncc([98*])c1\n", + "New PBA\n", + "[96*]-C1=CN=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#7]:[#6]:[#6](-[98#0]):[#6]:1\n", + "[96*]c1cncc([98*])c1\n", + "New PBA\n", + "[#8]-[#6](=O)-C1=NC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#7]:[#6]:1-[#6](-[#8])=[#8]\n", + "[96*]c1cc([98*])cnc1C([O])=O\n", + "New PBA\n", + "[#8]-[#6](=O)-C1=CC=C(-[98*])C=[N+]1-[#6]-[96*]\n", + "[96#0]-[#6]-[#7+]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#6](-[#8])=[#8]\n", + "[96*][C][n+]1cc([98*])ccc1C([O])=O\n", + "New PBA\n", + "[#6]-[#6]-[#6]-[#7]-[#6](=O)-C1=NC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#7]:[#6]:1-[#6](=[#8])-[#7]-[#6]-[#6]-[#6]\n", + "[96*]c1cc([98*])cnc1C(=O)[N][C][C][C]\n", + "New PBA\n", + "[#6]-[#6]-[#6]-[#7]-[#6](=O)-C1=CC=C(-[98*])C=[N+]1-[#6]-[96*]\n", + "[96#0]-[#6]-[#7+]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#6](=[#8])-[#7]-[#6]-[#6]-[#6]\n", + "[96*][C][n+]1cc([98*])ccc1C(=O)[N][C][C][C]\n", + "New PBA\n", + "[#8]-[#6](=O)-[#6]-[N+]1=CC(-[96*])=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#7+](-[#6]-[#6](-[#8])=[#8]):[#6]:1\n", + "[96*]c1cc([98*])c[n+]([C]C([O])=O)c1\n", + "New PBA\n", + "[#6]-[#6]-[#6](=O)-[#7]-C1=CC(-[96*])=CC(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6](-[#7]-[#6](=[#8])-[#6]-[#6]):[#6]:1\n", + "[96*]c1cc([98*])cc([N]C(=O)[C][C])c1\n", + "New PBA\n", + "[#6]S(=O)(=O)C1=CC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#16](-[#6])(=[#8])=[#8]\n", + "[96*]c1cc([98*])ccc1S([C])(=O)=O\n", + "New PBA\n", + "FC1=NC=C(-[96*])C=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#7]:[#6](-[#9]):[#6](-[98#0]):[#6]:1\n", + "[96*]c1cnc(F)c([98*])c1\n", + "New PBA\n", + "FC1=C(-[98*])C=CC=[N+]1-[#6]-[96*]\n", + "[96#0]-[#6]-[#7+]1:[#6]:[#6]:[#6]:[#6](-[98#0]):[#6]:1-[#9]\n", + "[96*][C][n+]1cccc([98*])c1F\n" + ] + } + ], + "source": [ + "m_PBAs = []\n", + "pKas = []\n", + "for line in meta:\n", + " m_d = Chem.MolFromSmiles(line[0])\n", + " print('New PBA')\n", + " print(line[0])\n", + " #Chem.SanitizeMol(m)\n", + " m = Chem.MolFromSmiles(Chem.MolToSmiles(m_d))\n", + " m_PBAs.append(m)\n", + " pKas.append('pKa = '+str(line[1]))\n", + " print(Chem.MolToSmarts(m))\n", + " print(Chem.MolToSmiles(m))" + ] + }, + { + "cell_type": "code", + "execution_count": 5, + "id": "c1c1855e-4a0d-410b-94ed-3de6a077ae25", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "49\n" + ] + }, + { + "data": { + "image/svg+xml": [ + "\n", + "\n", + " \n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + 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+ "text/plain": [ + "" + ] + }, + "execution_count": 5, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "print(len(m_PBAs))\n", + "Draw.MolsToGridImage(m_PBAs, molsPerRow=5, subImgSize=(300,250), legends=pKas, useSVG=True)\n", + "#img.save('o_PBAs_mols.svg')" + ] + }, + { + "cell_type": "code", + "execution_count": 6, + "id": "92f186be-102f-4e12-9c7c-8cd6686264ba", + "metadata": {}, + "outputs": [], + "source": [ + "ortho=[['[#6]-[#8]-C1=CC=C(-[96*])C(-[98*])=C1', 9.0,-1], # 2-Methoxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#7]-C1=CC=C(-[96*])C(-[98*])=C1', 8.9,-1], # 3-Aminophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['[#7]-C1=CC=CC(-[98*])=C1-[96*]', 8.9,-1], # 3-Aminophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC=CC=C1-[98*]', 8.8,-1], # Phenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC=C(-[98*])C(-[96*])=C1', 8.6,-1], # 4-Fluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['ClC1=CC(Cl)=C(-[98*])C(-[96*])=C1', 8.5,-1], # 2,4-Diclorophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['BrC1=CC=C(-[98*])C(-[96*])=C1', 8.8,-1], # 4-Bromophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#7]-[#6]-C1=CC=C(-[98*])C(-[96*])=C1', 8.3,-1], # 4-Aminomethylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC=NC=C1-[98*]', 8.1,-1], # 3-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CN=CC=C1-[98*]', 8.0,-1], # 4-Pyridinylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#8]-[#6](=O)-C1=CC=C(-[98*])C(-[96*])=C1', 8.0, -1], # 4-Carboxyphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-[#6](=O)-C1=CC=CC(-[98*])=C1-[96*]', 8.0,-1], # 3-Acetophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-[#6](=O)-C1=CC=C(-[96*])C(-[98*])=C1', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(-[96*])=C(-[98*])C=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC=C(-[98*])C(-[96*])=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-[#6](=O)-C1=CC=C(-[98*])C(-[96*])=C1', 7.7, -1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC(-[#6]=O)=CC=C1-[98*]', 8.0, -1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(-[96*])=C(-[98*])C=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC=C(-[98*])C(-[96*])=C1Cl', 7.8,-1], # 3-Chloro-4-fluorophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=C(-[98*])C=CC=C1-[#6]=O', 7.8,-1], # 3-Formylphenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC=C(-[#6]=O)C=C1-[98*]', 7.8,-1], # 3-Formylphenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-[#6](=O)-C1=CC=C(-[98*])C(-[96*])=C1', 7.7,-1], # 4-Acetylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6](=O)-C1=CC=C(-[98*])C(-[96*])=C1', 7.6,-1], # 4-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(F)=C(-[98*])C(-[96*])=C1', 7.6, -1], # 2,4-Difluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#8-]-[#7+](=O)-C1=CC=C(-[96*])C(-[98*])=C1', 7.1,-1], # 3-Nitrophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['[#8-]-[#7+](=O)-C1=CC=CC(-[98*])=C1-[96*]', 7.1,-1], # 3-Nitrophenylboronic acid 2 DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC=C(F)C(-[98*])=C1-[96*]', 7.0,-1], # 2,5-Diflourophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(F)=C(-[98*])C(-[96*])=C1F', 6.8,-1], # 3,4,5-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(-[96*])=C(-[98*])C(F)=C1F', 6.8,-1], # 2,3,4-Trifluorophenylboronic acid DOI:10.1016/j.tet.2004.08.051 \n", + " ['FC1=CC=C(-[#6]=O)C(-[98*])=C1-[96*]', 6.72,-1], # 5-fluoro-2-formylphenylboronic Acid DOI:10.3390/molecules25040799\n", + " ['FC(F)(F)C1=CC=C(-[#6]=O)C(-[98*])=C1-[96*]', 6.72,-1], #5-Trifluoromethyl-2-formylphenylboronic Acid DOI:10.3390/molecules25040799\n", + " ['[#8-]-[#7+](=O)-C1=CC=C(F)C(-[98*])=C1-[96*]', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC=CC(-[#6]=O)=C1-[98*]', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799\n", + " ['FC1=CC=C(-[96*])C(-[98*])=C1', 7.5, -1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799\n", + " ['FC1=CC=CC(-[98*])=C1-[96*]', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799\n", + " ['FC(F)(F)C1=CC=C(-[96*])C(-[98*])=C1', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799\n", + " ['[96*]-C1=CC(=CC=C1-[98*])S(=O)(=O)[#6]-[#6]-[#6]=[#6]', 7.1,-1], # 4-(3-butenylsulfonyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain\n", + " ['[96*]-C1=CC(=CC=C1-[98*])S(=O)(=O)[#7]-[#6]-[#6]=[#6]', 7.4,-1], # 4-(N-allylsulfamoyl)phenylboronic acid BSPBA DOI:10.1016/j.ab.2007.09.001 Bonding to silicon trough double bond in alkyl chain\n", + " ['[#7]-C1=CC(-[98*])=C(-[96*])C=C1-[#7+](-[#8-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI: 10.1016/S1872-2040(07)60007-3 Binding to silica the amino group\n", + " ['[#7]-C1=C(-[96*])C(-[98*])=CC=C1-[#7+](-[#8-])=O', 7.1,-1], # (3-amino-4nitrophenyl)boronic acid DOI: 10.1016/S1872-2040(07)60007-3 Binding to silica the amino group\n", + " ['[96*]-C1=C(-[98*])C=CC=C1-[#7]-[#6](=O)-[#6]=[#6]', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K\n", + " ['[96*]-C1=CC=C(-[#7]-[#6](=O)-[#6]=[#6])C=C1-[98*]', 8.2,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K\n", + " ['[96*]-C1=CC(=CC=C1-[98*])-[#6](=O)-[#7]-[#6]-[#6]-[#7]-[#6](=O)-[#6]=[#6]', 7.8 ,-1], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA) See the review DOI: 10.1039/C5CS00013K\n", + " ['FC1=CC(-[96*])=C(-[98*])C(F)=C1-[#6]=O', 6.5,-1], # 2,4-difluoro-3-formyl-phenylboronicacid (DFFPBA) See the review DOI: 10.1039/C5CS00013K\n", + " #['[96*]-c1cccc2-[#6]-[#8]-[98*]-c12', 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose.\n", + " #['[#8]-[#6](=O)-c1ccc2-[#6]-[#8]-[98*]-c2c1-[96*]', 7.2,0], # Benzoboroxolebenzaldehide Binding to polimer throug carboxilic acid. Asummed to be similar to Benzoboroxole DOI: 10.1021/jo800788s\n", + " ['[96*]-[#6]-1=[#6]-[#16]-[#6]=[#6]-1-[98*]', 8.1,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures\n", + " ['[96*]-[#6]-1=[#6](-[98*])-[#6]=[#6]-[#16]-1', 8.1,-1], # 3-thiopeneboronic acid DOI: 10.3390/chemosensors10070251 Read this paper, has some thermochemical measures\n", + " ['FC1=NC=CC(-[96*])=C1-[98*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003\n", + " ['FC1=CC(-[96*])=C(-[98*])C=N1', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003\n", + " ['FC1=CC=C(-[98*])C(-[96*])=N1', 7.0,-1], # 2-fluoro-5-pyridylboronic acid or 2F-5-PyBA DOI: 10.1021/ol5036003\n", + " ['[96*]-C1=NC=NC=C1-[98*]', 6.2, -1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j\n", + " ['[96*]-C1=CC=NC=C1-[98*]', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j\n", + " ['[96*]-C1=NC=CC=C1-[98*]', 4.4, -1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j\n", + " ['[#8]-[#6](=O)-C1=CC(-[96*])=C(-[98*])C=N1', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j\n", + " ['[#8]-[#6](=O)-C1=CC=C(-[98*])C(-[96*])=N1', 4.2, -1], # 5-boronopicolinic acid DOI:10.1039/c7sc01905j\n", + " ['[#6]-[#6]-[#6]-[#7]-[#6](=O)-C1=CC(-[96*])=C(-[98*])C=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j\n", + " ['[#6]-[#6]-[#6]-[#7]-[#6](=O)-C1=CC=C(-[98*])C(-[96*])=N1', 4.2,-1], # (6-propylcarbamoyl)pyridine-3-boronic acid DOI:10.1039/c7sc01905j\n", + " ['[#8]-[#6](=O)-[#6]-[N+]1=CC=CC(-[98*])=C1-[96*]', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j\n", + " ['[#8]-[#6](=O)-[#6]-[N+]1=CC=C(-[96*])C(-[98*])=C1', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j\n", + " ['[#6]-[#6]-[#6](=O)-[#7]-C1=CC=C(-[96*])C(-[98*])=C1', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j\n", + " ['[#6]-[#6]-[#6](=O)-[#7]-C1=CC=CC(-[98*])=C1-[96*]', 8.3,-1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j\n", + " ['[#6]S(=O)(=O)C1=CC=C(-[98*])C=C1-[96*]', 7.1,-1], # 4-(methylsulfonyl)benzeneboronic acid DOI:10.1039/c7sc01905j pKa approx\n", + " ['FC1=NC=CC(-[96*])=C1-[98*]', 6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j\n", + " " + ] + }, + { + "cell_type": "code", + "execution_count": 7, + "id": "5a1f8ef7-fb0f-4d78-966d-9407c31bf713", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "New PBA\n", + "[#6]-[#8]-C1=CC=C(-[96*])C(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[#8]-[#6]):[#6]:[#6]:1-[98#0]\n", + "[96*]c1ccc(O[C])cc1[98*]\n", + "New PBA\n", + "[#7]-C1=CC=C(-[96*])C(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[#7]):[#6]:[#6]:1-[98#0]\n", + "[96*]c1ccc([N])cc1[98*]\n", + "New PBA\n", + "[#7]-C1=CC=CC(-[98*])=C1-[96*]\n", + "[96#0]-[#6]1:[#6](-[98#0]):[#6]:[#6]:[#6]:[#6]:1-[#7]\n", + "[96*]c1c([98*])cccc1[N]\n", + "New PBA\n", + "[96*]-C1=CC=CC=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1ccccc1[98*]\n", + "New PBA\n", + "FC1=CC=C(-[98*])C(-[96*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[#9]):[#6]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1cc(F)ccc1[98*]\n", + "New PBA\n", + "ClC1=CC(Cl)=C(-[98*])C(-[96*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[#17]):[#6]:[#6](-[#17]):[#6]:1-[98#0]\n", + "[96*]c1cc(Cl)cc(Cl)c1[98*]\n", + "New PBA\n", + "BrC1=CC=C(-[98*])C(-[96*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[#35]):[#6]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1cc(Br)ccc1[98*]\n", + "New PBA\n", + "[#7]-[#6]-C1=CC=C(-[98*])C(-[96*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6](-[#6]-[#7]):[#6]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1cc([C][N])ccc1[98*]\n", + "New PBA\n", + "[96*]-C1=CC=NC=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#7]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1ccncc1[98*]\n", + "New PBA\n", + "[96*]-C1=CN=CC=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#7]:[#6]:[#6]:[#6]:1-[98#0]\n", + 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"[#7]-C1=C(-[96*])C(-[98*])=CC=C1-[#7+](-[#8-])=O\n", + "[96#0]-[#6]1:[#6](-[98#0]):[#6]:[#6]:[#6](-[#7+](=[#8])-[#8-]):[#6]:1-[#7]\n", + "[96*]c1c([98*])ccc([N+](=O)[O-])c1[N]\n", + "New PBA\n", + "[96*]-C1=C(-[98*])C=CC=C1-[#7]-[#6](=O)-[#6]=[#6]\n", + "[96#0]-[#6]1:[#6](-[98#0]):[#6]:[#6]:[#6]:[#6]:1-[#7]-[#6](=[#8])-[#6]=[#6]\n", + "[96*]c1c([98*])cccc1[N]C(=O)[C]=[C]\n", + "New PBA\n", + "[96*]-C1=CC=C(-[#7]-[#6](=O)-[#6]=[#6])C=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[#7]-[#6](=[#8])-[#6]=[#6]):[#6]:[#6]:1-[98#0]\n", + "[96*]c1ccc([N]C(=O)[C]=[C])cc1[98*]\n", + "New PBA\n", + "[96*]-C1=CC(=CC=C1-[98*])-[#6](=O)-[#7]-[#6]-[#6]-[#7]-[#6](=O)-[#6]=[#6]\n", + "[96#0]-[#6]1:[#6]:[#6](-[#6](=[#8])-[#7]-[#6]-[#6]-[#7]-[#6](=[#8])-[#6]=[#6]):[#6]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1cc(C(=O)[N][C][C][N]C(=O)[C]=[C])ccc1[98*]\n", + "New PBA\n", + "FC1=CC(-[96*])=C(-[98*])C(F)=C1-[#6]=O\n", + "[96#0]-[#6]1:[#6]:[#6](-[#9]):[#6](-[#6]=[#8]):[#6](-[#9]):[#6]:1-[98#0]\n", + 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"New PBA\n", + "[96*]-C1=NC=CC=C1-[98*]\n", + "[96#0]-[#6]1:[#7]:[#6]:[#6]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1ncccc1[98*]\n", + "New PBA\n", + "[#8]-[#6](=O)-C1=CC(-[96*])=C(-[98*])C=N1\n", + "[96#0]-[#6]1:[#6]:[#6](-[#6](-[#8])=[#8]):[#7]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1cc(C([O])=O)ncc1[98*]\n", + "New PBA\n", + "[#8]-[#6](=O)-C1=CC=C(-[98*])C(-[96*])=N1\n", + "[96#0]-[#6]1:[#7]:[#6](-[#6](-[#8])=[#8]):[#6]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1nc(C([O])=O)ccc1[98*]\n", + "New PBA\n", + "[#6]-[#6]-[#6]-[#7]-[#6](=O)-C1=CC(-[96*])=C(-[98*])C=N1\n", + "[96#0]-[#6]1:[#6]:[#6](-[#6](=[#8])-[#7]-[#6]-[#6]-[#6]):[#7]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1cc(C(=O)[N][C][C][C])ncc1[98*]\n", + "New PBA\n", + "[#6]-[#6]-[#6]-[#7]-[#6](=O)-C1=CC=C(-[98*])C(-[96*])=N1\n", + "[96#0]-[#6]1:[#7]:[#6](-[#6](=[#8])-[#7]-[#6]-[#6]-[#6]):[#6]:[#6]:[#6]:1-[98#0]\n", + "[96*]c1nc(C(=O)[N][C][C][C])ccc1[98*]\n", + "New PBA\n", + "[#8]-[#6](=O)-[#6]-[N+]1=CC=CC(-[98*])=C1-[96*]\n", + "[96#0]-[#6]1:[#6](-[98#0]):[#6]:[#6]:[#6]:[#7+]:1-[#6]-[#6](-[#8])=[#8]\n", + "[96*]c1c([98*])ccc[n+]1[C]C([O])=O\n", + "New PBA\n", + "[#8]-[#6](=O)-[#6]-[N+]1=CC=C(-[96*])C(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6]:[#7+](-[#6]-[#6](-[#8])=[#8]):[#6]:[#6]:1-[98#0]\n", + "[96*]c1cc[n+]([C]C([O])=O)cc1[98*]\n", + "New PBA\n", + "[#6]-[#6]-[#6](=O)-[#7]-C1=CC=C(-[96*])C(-[98*])=C1\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[#7]-[#6](=[#8])-[#6]-[#6]):[#6]:[#6]:1-[98#0]\n", + "[96*]c1ccc([N]C(=O)[C][C])cc1[98*]\n", + "New PBA\n", + "[#6]-[#6]-[#6](=O)-[#7]-C1=CC=CC(-[98*])=C1-[96*]\n", + "[96#0]-[#6]1:[#6](-[98#0]):[#6]:[#6]:[#6]:[#6]:1-[#7]-[#6](=[#8])-[#6]-[#6]\n", + "[96*]c1c([98*])cccc1[N]C(=O)[C][C]\n", + "New PBA\n", + "[#6]S(=O)(=O)C1=CC=C(-[98*])C=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6](-[98#0]):[#6]:[#6]:[#6]:1-[#16](-[#6])(=[#8])=[#8]\n", + "[96*]c1cc([98*])ccc1S([C])(=O)=O\n", + "New PBA\n", + "FC1=NC=CC(-[96*])=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#7]:[#6](-[#9]):[#6]:1-[98#0]\n", + "[96*]c1ccnc(F)c1[98*]\n" + ] + } + ], + "source": [ + "o_PBAs = []\n", + "pKas = []\n", + "for line in ortho:\n", + " m_d = Chem.MolFromSmiles(line[0])\n", + " print('New PBA')\n", + " print(line[0])\n", + " #Chem.SanitizeMol(m)\n", + " m = Chem.MolFromSmiles(Chem.MolToSmiles(m_d))\n", + " o_PBAs.append(m)\n", + " pKas.append('pKa = '+str(line[1]))\n", + " print(Chem.MolToSmarts(m))\n", + " print(Chem.MolToSmiles(m))" + ] + }, + { + "cell_type": "code", + "execution_count": 8, + "id": "1fcb1e24-4b5e-4ff0-8823-47a579d73c17", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "62\n" + ] + }, + { + "name": "stderr", + "output_type": "stream", + "text": [ + "/users/glara/anaconda3/envs/rdkit-env/lib/python3.10/site-packages/rdkit/Chem/Draw/IPythonConsole.py:252: UserWarning: Truncating the list of molecules to be displayed to 50. Change the maxMols value to display more.\n", + " warnings.warn(\n" + ] + }, + { + "data": { + "image/svg+xml": [ + "\n", + "\n", + " \n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + 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DOI:10.1016/j.tet.2004.08.051\n", + " ['[#6]-[#6](=O)-C1=CC(-[98*])=CC=C1-[96*]', 8.0,-1], # 3-Acetophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC=C(-[98*])C=C1-[#6]=O', 7.8,-1], # 3-Formylphenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#8-]-[#7+](=O)-C1=CC(-[98*])=CC=C1-[96*]', 7.1,-1], # 3-Nitrophenylboronic acid 1 DOI:10.1016/j.tet.2004.08.051\n", + " ['FC1=CC(-[98*])=C(F)C=C1-[96*]', 7.0,-1], # 2,5-Diflourophenylboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[#8-]-[#7+](=O)-C1=CC(-[98*])=C(F)C=C1-[96*]', 6.0,-1], # 2-Fluoro-5-nitrophenylboronic acid DOI:10.1016/j.tet.2004.08.051 \n", + " ['[96*]-[#6]-[N+]1=CC=C(-[98*])C=C1', 4.4,-1], # 4-Methylpyridineboronic acid DOI:10.1016/j.tet.2004.08.051\n", + " ['[96*]-C1=CC=C(-[98*])C(-[#6]=O)=C1', 7.31,-1], # 2-Formylphenilboronic acid DOI:10.3390/molecules25040799\n", + " ['FC1=CC(-[98*])=CC=C1-[96*]', 7.5,-1], # 3-Fluorophenilboronic acid DOI:10.3390/molecules25040799\n", + " ['FC(F)(F)C1=CC(-[98*])=CC=C1-[96*]', 7.85,-1], # 3-Metiltrifluorophenilboronic acid DOI:10.3390/molecules25040799\n", + " ['[96*]-C1=CC=C(-[98*])C=C1-[#7]-[#6](=O)-[#6]=[#6]', 8.2 ,-1], # 3-acrylamidophenylboronic acid (AAPBA) See the review DOI: 10.1039/C5CS00013K \n", + " ['[96*]-C1=CC=C(-[98*])C=C1-[#6](=O)-[#7]-[#6]-[#6]-[#7]-[#6](=O)-[#6]=[#6]',7.8], # 4-(1,6-dioxo-2,5-diaza-7-oxamyl-)-phenylboronic acid (DDOPPA)\n", + " #['[96*]-c1ccc2-[98*]-[#8]-[#6]-c2c1'. 7.2,0], # Benzoboroxole DOI: 10.1021/jo800788s Bonding with trans 4-6 diols prefered over trans 3-4 diol as in glucose.\n", + " #['[#8]-[#6](=O)-c1cc2-[98*]-[#8]-[#6]-c2cc1-[96*]', 7.2,0], # Benzoboroxolebenzaldehide Binding to polimer throug carboxilic acid. Asummed to be similar to Benzoboroxole DOI: 10.1021/jo800788s\n", + " ['FC1=NC(-[96*])=CC=C1-[98*]', 7.1,-1], # 2-fluoro-3-pyridylboronic acid or 2F-3-PyBA DOI: 10.1021/ol5036003\n", + " ['[96*]-C1=NC=C(-[98*])C=N1', 6.2,-1], # pyrimidine-5-boronic acid DOI:10.1039/c7sc01905j\n", + " ['[96*]-C1=CC=C(-[98*])C=N1', 4.4,-1], # 3-pyridylboronic acid DOI:10.1039/c7sc01905j\n", + " ['[#8]-[#6](=O)-[#6]-[N+]1=CC(-[98*])=CC=C1-[96*]', 4.4,-1], # 3-borono-1-(carboxymethyl)pyridine DOI:10.1039/c7sc01905j\n", + " ['[#6]-[#6]-[#6](=O)-[#7]-C1=CC(-[98*])=CC=C1-[96*]', 8.3, -1], # 3-propionamidophenylboronic acid DOI:10.1039/c7sc01905j\n", + " ['FC1=NC(-[96*])=CC=C1-[98*]',6.3,-1]] # 2-Fluoro-3-pyridyl boronic acid DOI:10.1039/c7sc01905j" + ] + }, + { + "cell_type": "code", + "execution_count": 10, + "id": "3a200f6c-e4e1-4088-b012-dc93e8221706", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "New PBA\n", + "[#7]-C1=CC(-[98*])=CC=C1-[96*]\n", + 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+ "[96*]c1ccc([98*])cc1[N]C(=O)[C]=[C]\n", + "New PBA\n", + "[96*]-C1=CC=C(-[98*])C=C1-[#6](=O)-[#7]-[#6]-[#6]-[#7]-[#6](=O)-[#6]=[#6]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[98#0]):[#6]:[#6]:1-[#6](=[#8])-[#7]-[#6]-[#6]-[#7]-[#6](=[#8])-[#6]=[#6]\n", + "[96*]c1ccc([98*])cc1C(=O)[N][C][C][N]C(=O)[C]=[C]\n", + "New PBA\n", + "FC1=NC(-[96*])=CC=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[98#0]):[#6](-[#9]):[#7]:1\n", + "[96*]c1ccc([98*])c(F)n1\n", + "New PBA\n", + "[96*]-C1=NC=C(-[98*])C=N1\n", + "[96#0]-[#6]1:[#7]:[#6]:[#6](-[98#0]):[#6]:[#7]:1\n", + "[96*]c1ncc([98*])cn1\n", + "New PBA\n", + "[96*]-C1=CC=C(-[98*])C=N1\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[98#0]):[#6]:[#7]:1\n", + "[96*]c1ccc([98*])cn1\n", + "New PBA\n", + "[#8]-[#6](=O)-[#6]-[N+]1=CC(-[98*])=CC=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[98#0]):[#6]:[#7+]:1-[#6]-[#6](-[#8])=[#8]\n", + "[96*]c1ccc([98*])c[n+]1[C]C([O])=O\n", + "New PBA\n", + "[#6]-[#6]-[#6](=O)-[#7]-C1=CC(-[98*])=CC=C1-[96*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[98#0]):[#6]:[#6]:1-[#7]-[#6](=[#8])-[#6]-[#6]\n", + "[96*]c1ccc([98*])cc1[N]C(=O)[C][C]\n", + "New PBA\n", + "FC1=NC(-[96*])=CC=C1-[98*]\n", + "[96#0]-[#6]1:[#6]:[#6]:[#6](-[98#0]):[#6](-[#9]):[#7]:1\n", + "[96*]c1ccc([98*])c(F)n1\n" + ] + } + ], + "source": [ + "p_PBAs = []\n", + "pKas = []\n", + "for line in para:\n", + " m_d = Chem.MolFromSmiles(line[0])\n", + " print('New PBA')\n", + " print(line[0])\n", + " #Chem.SanitizeMol(m)\n", + " m = Chem.MolFromSmiles(Chem.MolToSmiles(m_d))\n", + " p_PBAs.append(m)\n", + " pKas.append('pKa = '+str(line[1]))\n", + " print(Chem.MolToSmarts(m))\n", + " print(Chem.MolToSmiles(m))" + ] + }, + { + "cell_type": "code", + "execution_count": 11, + "id": "f831c9e6-ad71-4099-9119-58d71879c5eb", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "20\n" + ] + }, + { + "data": { + "image/svg+xml": [ + "\n", + "\n", + " \n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + 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"\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 11, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "print(len(p_PBAs))\n", + "Draw.MolsToGridImage(p_PBAs, molsPerRow=5, subImgSize=(300,250), legends=pKas, useSVG=True)" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "77a7ebbe-b3b5-452e-8c47-395a741ff339", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[NbConvertApp] Converting notebook PBAs_molecules.ipynb to script\n", + "[NbConvertApp] Writing 18560 bytes to PBAs_molecules.py\n" + ] + } + ], + "source": [ + "#!jupyter nbconvert --to script PBAs_molecules.ipynb" + ] + }, + { + "cell_type": "code", + "execution_count": 1, + "id": "49af7e0f-2638-4c69-922e-f4fdbeaf6f18", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[NbConvertApp] Converting notebook PBAs_molecules.ipynb to script\n", + "[NbConvertApp] Writing 18560 bytes to PBAs_molecules.py\n" + ] + } + ], + "source": [ + "#!jupyter nbconvert --to script PBAs_molecules.ipynb" + ] + }, + { + "cell_type": "code", + "execution_count": 12, + "id": "143d1100-24da-46b0-a23c-6c1f2c82cbf0", + "metadata": {}, + "outputs": [], + "source": [ + "from rdkit import Chem\n", + "from rdkit.Chem import rdFingerprintGenerator\n", + "from rdkit.Chem.Draw import IPythonConsole\n", + "from rdkit import DataStructs\n", + "from rdkit.Chem.Draw import IPythonConsole, MolsToGridImage\n", + "from rdkit.Chem import rdDepictor\n", + "import rdkit\n", + "import csv\n", + "\n", + "def dummy2BO3_sim(mol):\n", + " \"\"\"\n", + " Function to convert the dummy atoms *98 and *99 into boronic groups\n", + " \"\"\"\n", + " dummy_glc = \"[\" + str(98) + \"*]\"\n", + " dummy_frc = \"[\" + str(99) + \"*]\"\n", + " dummy_H1 = \"[\" + str(96) + \"*]\"\n", + " dummy_H2 = \"[\" + str(97) + \"*]\"\n", + " ligBO3 = Chem.ReplaceSubstructs(mol, \n", + " Chem.MolFromSmiles(dummy_glc), \n", + " Chem.MolFromSmiles('[B-](O)(O)(O)'),\n", + " replaceAll=True)\n", + "\n", + " ligBO3_2 = Chem.ReplaceSubstructs(ligBO3[0], \n", + " Chem.MolFromSmiles(dummy_frc), \n", + " Chem.MolFromSmiles('[B-](O)(O)(O)'),\n", + " replaceAll=True)\n", + "\n", + " em = Chem.RWMol(ligBO3_2[0])\n", + " em.BeginBatchEdit()\n", + " for atom in em.GetAtoms():\n", + " #print(atom.GetIdx(),atom.GetAtomicNum())\n", + " if atom.GetAtomicNum() == 0:\n", + " #print('Print dummy atom',atom.GetIdx())\n", + " em.RemoveAtom(atom.GetIdx())\n", + " em.CommitBatchEdit()\n", + " \n", + " return(em)\n", + " \n", + " \"\"\"\n", + " ligBO3_4 = Chem.ReplaceSubstructs(ligBO3_3[0], \n", + " Chem.MolFromSmiles(dummy_H2), \n", + " Chem.MolFromSmiles('H'),\n", + " replaceAll=True)\n", + "\n", + " return ligBO3_4[0]\n", + " \"\"\"" + ] + }, + { + "cell_type": "code", + "execution_count": 13, + "id": "f62fd987-8091-47bb-bca2-e893b5be3589", + "metadata": 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"\n", + "\n", + "\n", + "\n", + "\n", + "\n", + "" + ], + "text/plain": [ + "" + ] + }, + "execution_count": 13, + "metadata": {}, + "output_type": "execute_result" + } + ], + "source": [ + "\"\"\"\n", + "Generation of the PBAs data file. Use this cell to generate the new archive for generation of PBAs SMILES for to be used in \n", + "calculation of the pKa similaraties. \n", + "\"\"\"\n", + "raw_PBAs = meta + ortho + para\n", + "print(len(raw_PBAs))\n", + "PBAs_smiles = []\n", + "PBAs_pKas = []\n", + "PBAs = []\n", + "idxs = []\n", + "idx = 0\n", + "PBA_data = []\n", + "for PBA_dummy in raw_PBAs:\n", + " #m = Chem.MolFromSmarts(PBA_dummy[0])\n", + " m = Chem.MolFromSmiles(PBA_dummy[0])\n", + " PBA = dummy2BO3_sim(m)\n", + " smiles = Chem.MolToSmiles(PBA,kekuleSmiles=True)\n", + " print(smiles)\n", + " Chem.SanitizeMol(PBA)\n", + " #Chem.Kekulize(PBA)#, clearAromaticFlags=True)\n", + " if smiles in PBAs_smiles:\n", + " continue\n", + " else:\n", + " PBAs_smiles.append(smiles)\n", + " PBAs_pKas.append(PBA_dummy[1])\n", + " PBA_data.append([smiles,PBA_dummy[1]])\n", + " PBAs.append(PBA)\n", + " idxs.append(str(idx))\n", + " idx += 1\n", + "print(PBAs_pKas)\n", + "print(len(PBAs_smiles))\n", + "Draw.MolsToGridImage(PBAs, molsPerRow=5, subImgSize=(300,250), useSVG=True, legends = idxs)" + ] + }, + { + "cell_type": "code", + "execution_count": 27, + "id": "a1a2f72d-72db-4380-ae2d-b66599a5236d", + "metadata": {}, + "outputs": [], + "source": [ + "\"\"\"\n", + "Reading the PBAs smiles and pKas for fingerprints\n", + "\"\"\"\n", + "PBAs_fps = list()\n", + "pKas_data = []\n", + "with open('PBA_data4sim.csv') as csv_file:\n", + " csv_reader = csv.reader(csv_file, delimiter=',')\n", + " line_count = 0\n", + " for row in csv_reader:\n", + " if line_count == 0:\n", + " print(f'Column names are {\", \".join(row)}')\n", + " line_count += 1\n", + " else:\n", + " mol = Chem.MolFromSmiles(row[0])\n", + " pKas_data.append(row[1])\n", + " PBAs_fps.append(AllChem.GetMorganFingerprintAsBitVect(mol, radius=3, nBits=4086))\n", + " line_count += 1" + ] + }, + { + "cell_type": "code", + "execution_count": 23, + "id": "d04b7267-ddf4-4cdc-8300-f97fbb34ef7d", + "metadata": {}, + "outputs": [ + { + "ename": "SyntaxError", + "evalue": "invalid syntax (1443030409.py, line 1)", + "output_type": "error", + "traceback": [ + "\u001b[0;36m Cell \u001b[0;32mIn[23], line 1\u001b[0;36m\u001b[0m\n\u001b[0;31m dummy_mol1 =\u001b[0m\n\u001b[0m ^\u001b[0m\n\u001b[0;31mSyntaxError\u001b[0m\u001b[0;31m:\u001b[0m invalid syntax\n" + ] + } + ], + "source": [ + "dummy_mol1 = \n", + "dummy_mol2 = Chem.MolFromSmiles(' [96*]C1=CC=CC=C1[98*] ')\n", + "\n", + "\n", + "PBA2 = dummy2BO3(dummy_mol2)\n", + "\n", + "Chem.SanitizeMol(PBA1)\n", + "Chem.SanitizeMol(PBA2)\n", + "print(Chem.MolToSmiles(PBA1))\n", + "\n", + "\n", + "fp_mol1 = AllChem.GetMorganFingerprintAsBitVect(PBA1, radius=3, nBits=4086)\n", + "fp_mol2 = AllChem.GetMorganFingerprintAsBitVect(PBA2, radius=3, nBits=4086)\n" + ] + }, + { + "cell_type": "code", + "execution_count": 220, + "id": "dd94bada-ccb2-4f96-a6a5-8bccf8ee46f9", + "metadata": {}, + "outputs": [], + "source": [ + "def pKaFromSimmilarity(smiles,PBAs_fps,pKas_data):\n", + " idx = 0\n", + " max = -1\n", + " mol = dummy2BO3_sim(Chem.MolFromSmarts(smiles))\n", + " Chem.SanitizeMol(mol)\n", + " fp_mol = AllChem.GetMorganFingerprintAsBitVect(mol, radius=3, nBits=4086)\n", + " for fp in PBAs_fps:\n", + " Tan_sim = Chem.DataStructs.TanimotoSimilarity(fp_mol,fp)\n", + " Cosine_sim = Chem.DataStructs.CosineSimilarity(fp_mol,fp)\n", + " Dice_sim = Chem.DataStructs.DiceSimilarity(fp_mol,fp)\n", + " Consensus = (Tan_sim + Cosine_sim + Dice_sim)/3\n", + " \n", + " if Consensus > max:\n", + " max = Consensus\n", + " idx_max = idx\n", + " idx += 1\n", + " \n", + " return pKas_data[idx_max]" + ] + }, + { + "cell_type": "code", + "execution_count": 234, + "id": "3dc0c490-e921-4330-bbbe-86add667cb00", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "0 0.13043478260869565 0.23076923076923078 0.23076923076923078 0.19732441471571907\n", + "1 0.13157894736842105 0.23782574707724702 0.23255813953488372 0.20065427799351723\n", + "2 0.15 0.2631174057921088 0.2608695652173913 0.22466232366983338\n", + "3 0.17777777777777778 0.3019405424385589 0.3018867924528302 0.2605350375563889\n", + "4 0.18181818181818182 0.3076923076923077 0.3076923076923077 0.2657342657342658\n", + "5 0.2 0.3344968040028363 0.3333333333333333 0.2892767124453899\n", + "8.5\n" + ] + } + ], + "source": [ + "smiles = '[96*]C1=C[N+](-C)=CC=C1[98*]'\n", + "pKa = pKaFromSimmilarity(smiles,PBAs_fps,pKas_data)\n", + "print(pKa)" + ] + }, + { + "cell_type": "code", + "execution_count": 198, + "id": "db992a83-cd5e-47be-ab6d-7e2b61662965", + "metadata": {}, + "outputs": [ + { + "name": "stdout", + "output_type": "stream", + "text": [ + "[NbConvertApp] Converting notebook PBAs_molecules.ipynb to script\n", + "[NbConvertApp] Writing 22917 bytes to PBAs_molecules.py\n" + ] + } + ], + "source": [ + "#!jupyter nbconvert --to script PBAs_molecules.ipynb" + ] + } + ], + "metadata": { + "kernelspec": { + "display_name": "Python 3 (ipykernel)", + "language": "python", + "name": "python3" + }, + "language_info": { + "codemirror_mode": { + "name": "ipython", + "version": 3 + }, + "file_extension": ".py", + "mimetype": "text/x-python", + "name": "python", + "nbconvert_exporter": "python", + "pygments_lexer": "ipython3", + "version": "3.10.13" + } + }, + "nbformat": 4, + "nbformat_minor": 5 +} diff --git a/README.md b/README.md index afbdd07..bf3edcc 100644 --- a/README.md +++ b/README.md @@ -1,11 +1,11 @@ # GB-GA -[Graph-based genetic algorithm](http://dx.doi.org/10.1039/C8SC05372C) used for "Computational evolution of new catalysts for the Morita–Baylis–Hillman reaction" +[Graph-based genetic algorithm](http://dx.doi.org/10.1039/C8SC05372C) used for "Computational evolution of new diboronic acid tweezers for sucrose." - - - - TOC - +<--!picture--> + <--!source media="(prefers-color-scheme: dark)" srcset="assets/toc_dark.png"--> + <--!source media="(prefers-color-scheme: light)" srcset="assets/toc_light.png"--> + <--!img alt="TOC" src="toc_light.png"--> +<--!/picture--> usage example: diff --git a/Score_function.py b/Score_function.py new file mode 100644 index 0000000..b87bda5 --- /dev/null +++ b/Score_function.py @@ -0,0 +1,50 @@ +from sklearn.preprocessing import MinMaxScaler +import numpy as np +scaler = MinMaxScaler() +c1 = 0.5 +c2 = 0.2 +c3 = 0.15 +c4 = 0.15 + +def score_function(energies,LogPs,pKas_max,sa_scores): + data = [] + #for g,logp,pka,sa in zip(energies,LogPs,pKas_max,sa_scores): + #data.append([g,logp,pka,sa]) + #data.append([g,pka,sa]) + for g,pka,sa in zip(energies,pKas_max,sa_scores): + data.append([g,pka,sa]) + + #Adding the extreme values to have the same scale in all the iterations + #data.append([-30,-3,3,1]) + #data.append([1,6,10,10]) + data.append([-20,3,1]) + data.append([1,10,10]) + + model = scaler.fit(data) + scaled_data = model.transform(data) + #print(scaled_data) + scores = [] + for i in range(len(scaled_data)-2): + G_scaled = scaled_data[i][0] + #LogP_scaled = scaled_data[i][1] + pKa_scaled = scaled_data[i][1] + SA_scaled = scaled_data[i][2] + LogP_scaled = 1.0 - LogP_gaussian_transformation(LogPs[i],-0.5,1.0) + + ind_score = (c1*G_scaled + c2*LogP_scaled + c3*pKa_scaled + c4*SA_scaled) + scores.append(ind_score) + + return(scores) + +def LogP_gaussian_transformation(score: float, target: float, sigma: float) -> float: + """Modifies a score to a fitness to a target using a gaussian distribution + If the score matches the target value, the function evaluates to 1. + The width of the distribution is controlled through sigma. + :param score: the score to evaulate fitness for + :param target: the target value to use for fitness evaluation + :param sigma: the width of the distribution + :return: the fitness evaluated as a gaussian + """ + score = np.exp(-0.5 * np.power((score - target) / sigma, 2.0)) + return score + \ No newline at end of file diff --git a/ZINC_amines.smi b/ZINC_amines.smi deleted file mode 100644 index 6e52500..0000000 --- a/ZINC_amines.smi +++ /dev/null @@ -1,78679 +0,0 @@ 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-Cc1ccc(OCC(=O)N/N=C2\C(=O)N(CCCC#N)c3ccccc32)cc1 -CCc1ccccc1NC(=S)N1CCC([NH+](C)C[C@H]2CCCO2)CC1 -C[C@@H]1CN(C(=O)c2cc3cc(Cl)ccc3o2)C[C@@H](c2ccccc2)O1 -O=C(c1coc(COc2ccc(F)cc2Cl)n1)N1CC([NH+]2CCCCC2)C1 -COCc1cc(C)nc2sc3c(c12)N[C@H](C)N(Cc1ccco1)C3=O -COc1ccc(C(=O)C2CCN(c3cc(CSC)ccn3)CC2)cc1 -CSCC(=O)N(CC1CC[NH2+]CC1)C1CC1 -CC[C@@H]([C@H](O)c1ccccc1)N1CC[NH+]2CCC[C@@H]2C1 -Cn1cc(CN2C[C@H](OCc3cccnc3)C[NH+](Cc3ccc4c(c3)CCO4)CC2=O)cn1 -CC(C)[C@@H](CO)NC(=O)NC[C@H](C(C)C)N1CCOCC1 -O=c1[nH]c(CN2CCC[C@H](c3nc4ccccc4s3)C2)nc2ccc(Cl)cc12 -Cc1cccc(CS(=O)(=O)N[C@@H]2CCCN(c3ccc(C#N)cc3F)C2)c1 -CCOc1ccc([C@@H]2Oc3nc(SC)nnc3-c3cc(Cl)ccc3N2C(=O)CC)cc1 -CCCN(CC(=O)NC)[C@H]1CCC[NH+](Cc2ccccc2)C1 -CC[NH2+]Cc1ccccc1N1CC2(CCOCC2)C1 -COC(=O)c1c(N2C(=O)[C@@H]3[C@@H]4CCC[NH+]4[C@@]4(C(=O)Nc5c(C)cc(C)cc54)[C@@H]3C2=O)sc(C)c1C -C[C@@H]1CCCN(C(=O)C(=O)Nc2ccc(I)cc2)C1 -CCCc1cc(C(=O)N2CCC(Oc3cc[nH+]cc3)CC2)no1 -COc1cccc2cc(C(=O)NC[C@H]([C@@H]3CCOC3)N3CCOCC3)oc12 -Cc1ccc([C@H](CNC(=O)N(C)C[C@@H]2CCCO2)[NH+](C)C)cc1 -CCOc1ccc(CC(=O)Nc2ccc(S(=O)(=O)N3CCCC3)cc2)cc1 -O=C(Nc1ccccc1SCC(F)(F)F)C(=O)N1CCC[C@H](O)C1 -C[C@H](NCCN1CCOCC1)c1ccccc1 -Cn1cc(C(=O)N2CCCC[C@H]2c2cc(C(=O)NC3CCCC3)[nH]n2)ccc1=O -C[C@H]1OCC[C@@H]1C(=O)N1CCC([C@H](O)c2ccccc2)CC1 -CN1C(=O)C[C@H](C(=O)NCCCSc2ccccc2)[C@H]1c1cccnc1 -CC(C)c1cc(C(F)(F)F)c2c([C@@H]3CCCN(C(=O)CC[C@@H]4CCCO4)C3)noc2n1 -CC[C@H](C)CN(C)C(=O)NCc1cccc(NC(C)=O)c1 -C#CCOc1cc(F)ccc1NC(=O)N1C[C@H](O)C[C@H]1C1CCCCC1 -CC(C)[NH+](CC(=O)N1CCO[C@H](c2ccc(F)cc2)C1)C[C@@H]1CCCCO1 -Cc1nc2cc([C@@H]3CCCCN3C(=O)[C@@H]3CCOC3)nn2c(O)c1C -COc1cc(C(=O)N(Cc2cccc(F)c2)[C@H]2CCS(=O)(=O)C2)cc(OC)c1OC -CC[NH2+][C@H](Cc1cc(CC)nn1C)[C@@H]1CN(CC)CCO1 -COc1ccc(-c2cnc(N)nc2[C@@H]2CCCN2C(=O)CCc2ccc(F)cc2)cc1 -COc1cccc(CNC(=O)C2CCN(C(=O)c3ccc(OC)c4ccccc34)CC2)c1 -COc1ccc(-c2noc(C[NH+]3CCN(Cn4c(=O)n(C)c5ccccc54)CC3)n2)cc1 -Cc1ccc(CNC(=O)c2cc3cc(S(=O)(=O)N(C)C)ccc3n2Cc2ccccc2)cc1 -CC1(C)CCN(C(=O)c2cccc(Cl)c2)C1 -CC1(C)CN(C(=O)Nc2ccc(OC(F)F)c(F)c2)CCS1 -COc1ccc(N2C[C@@H](C(=O)NCC(F)(F)F)CC2=O)cc1OC -NC(=O)COc1ccc(NC(=O)N2CCC[C@H]2c2cccs2)cc1 -Cc1nc(C(F)(F)F)nc(N2CCC[C@@H](c3ccn[nH]3)C2)c1C -CCn1ccnc1SCCN1C(=O)NC2(CCCC2)C1=O -O=C(CCc1c[nH]c2ccccc12)Nc1ccc(N2CCc3sccc3C2)nc1 -CCCCCNC(=O)N(C)CCS(C)(=O)=O -Cc1cc(NC(=O)[C@H](c2ccccc2)N2CC[NH+](C)C[C@@H]2C)no1 -CC[C@@H]([NH2+][C@H](C)Cn1ncc2ccccc2c1=O)c1ccc(N(C)C)cc1 -CN(C(=O)c1ccc(F)c(F)c1F)c1cc(F)ccc1F -CCOC(=O)c1c(NC(=O)C[NH+]2CCN(c3cccc(Cl)c3)CC2)sc2c1CCCC2 -O=C(c1cc2nc3c(c(C(F)(F)F)n2n1)CCc1ccccc1-3)N1CC[NH+]2CCC[C@H]2C1 -CCOc1ccc2nc(N(C[C@@H]3CCCO3)C(=O)c3ccccc3S(C)(=O)=O)sc2c1 -CSCC[C@@H](C)N(C)C(=O)N[C@H](c1ccc(Cl)cc1)c1ncon1 -Cc1cccc2sc(NC(=O)[C@H](C)N3C(=O)[C@@H]4CC=CC[C@H]4C3=O)nc12 -Cn1cc(N2CCC[C@@H](NC(=O)NCCNc3ncccc3C#N)C2)cn1 -Cc1occc1-c1nc(N2CCCCC2)ncc1-c1ccncc1 -Cc1cc(NC(=O)N2CC[C@H](C)[C@H](O)C2)nn1C -C=C1c2ccccc2C(=O)N1CCC(=O)N[C@@H](C)c1nc2ccccc2[nH]1 -Cn1ccnc1C(=O)c1ccc(NC(=O)C2CCN(C(=O)C(C)(C)C)CC2)cc1 -Cc1ccc(NC(=O)C(=O)N(C)Cc2ccccc2)c(C)c1 diff --git a/catalyst/.DS_Store b/catalyst/.DS_Store deleted file mode 100644 index 6ab0755..0000000 Binary files a/catalyst/.DS_Store and /dev/null differ diff --git a/catalyst/__init__.py b/catalyst/__init__.py deleted file mode 100644 index e1240af..0000000 --- a/catalyst/__init__.py +++ /dev/null @@ -1 +0,0 @@ -from .ts_scoring import * diff --git a/catalyst/input_files/.DS_Store b/catalyst/input_files/.DS_Store deleted file mode 100644 index 760f07f..0000000 Binary files a/catalyst/input_files/.DS_Store and /dev/null differ diff --git a/catalyst/input_files/constr.inp b/catalyst/input_files/constr.inp deleted file mode 100644 index df6325e..0000000 --- a/catalyst/input_files/constr.inp +++ /dev/null @@ -1,6 +0,0 @@ -$fix - atoms: 1-34 - -$gbsa - gbsagrid=normal -$end diff --git a/catalyst/input_files/gbsa.inp b/catalyst/input_files/gbsa.inp deleted file mode 100644 index 6097c0e..0000000 --- a/catalyst/input_files/gbsa.inp +++ /dev/null @@ -1,3 +0,0 @@ -$gbsa - gbsagrid=normal -$end diff --git a/catalyst/input_files/path_template.inp b/catalyst/input_files/path_template.inp deleted file mode 100644 index 87862aa..0000000 --- a/catalyst/input_files/path_template.inp +++ /dev/null @@ -1,11 +0,0 @@ -$path - atoms: 1-6, 12-20 - nopt=100 - nrun=1 - kpush=0.0025 - kpull=-0.02 - alp=1.6 -$end -$opt - optlevel=2 -$end diff --git a/catalyst/input_files/pp_dummy.sdf b/catalyst/input_files/pp_dummy.sdf deleted file mode 100644 index 44aece8..0000000 --- a/catalyst/input_files/pp_dummy.sdf +++ /dev/null @@ -1,76 +0,0 @@ - - RDKit 3D - - 35 34 0 0 0 0 0 0 0 0999 V2000 - -0.5612 -0.5741 -0.8935 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.3590 0.8065 -0.3742 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.6586 1.8402 -1.2493 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4542 3.1305 -0.7285 O 0 0 0 0 0 0 0 0 0 0 0 0 - -1.1314 1.7228 -2.3953 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.6611 4.1933 -1.6370 C 0 0 0 0 0 0 0 0 0 0 0 0 - -1.6425 4.1102 -2.1117 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.1024 4.1847 -2.4201 H 0 0 0 0 0 0 0 0 0 0 0 0 - -0.5905 5.1082 -1.0527 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.2078 -1.2638 -0.5431 H 0 0 0 0 0 0 0 0 0 0 0 0 - -0.5420 -0.5174 -1.9853 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.9078 2.8145 0.8240 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.3449 1.0686 0.9398 C 0 0 2 0 0 0 0 0 0 0 0 0 - 0.4767 2.1526 1.0344 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.6954 0.4386 0.7757 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.6757 1.1215 0.0501 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.8854 0.5329 -0.2253 C 0 0 0 0 0 0 0 0 0 0 0 0 - 4.1357 -0.7672 0.2266 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.1723 -1.4563 0.9649 C 0 0 0 0 0 0 0 0 0 0 0 0 - 1.9635 -0.8539 1.2334 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.4688 2.1218 -0.2993 H 0 0 0 0 0 0 0 0 0 0 0 0 - 4.6532 1.0502 -0.7793 H 0 0 0 0 0 0 0 0 0 0 0 0 - 3.3995 -2.4505 1.3183 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.2214 -1.3587 1.8307 H 0 0 0 0 0 0 0 0 0 0 0 0 - 5.3753 -1.3797 -0.0612 N 0 0 0 0 0 0 0 0 0 0 0 0 - 6.2130 -0.7463 -0.7000 O 0 0 0 0 0 0 0 0 0 0 0 0 - 5.5712 -2.5278 0.3304 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.3291 0.5704 2.0833 O 0 0 0 0 0 0 0 0 0 0 0 0 - -1.1194 1.1252 2.2024 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.4519 2.3547 1.4803 O 0 0 0 0 0 0 0 0 0 0 0 0 - -3.2681 3.2926 2.1540 C 0 0 0 0 0 0 0 0 0 0 0 0 - -2.6657 4.0340 2.6858 H 0 0 0 0 0 0 0 0 0 0 0 0 - -3.9384 3.8044 1.4586 H 0 0 0 0 0 0 0 0 0 0 0 0 - -3.8599 2.7295 2.8736 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.8979 -1.2085 -0.5375 R 0 0 0 0 0 0 0 0 0 0 0 0 - 35 1 1 0 - 1 2 1 0 - 1 10 1 0 - 1 11 1 0 - 2 3 2 0 - 2 13 1 0 - 3 4 1 0 - 3 5 1 0 - 4 6 1 0 - 6 7 1 0 - 6 8 1 0 - 6 9 1 0 - 12 30 1 0 - 13 14 1 1 - 13 15 1 0 - 13 28 1 0 - 15 16 2 0 - 15 20 1 0 - 16 17 1 0 - 16 21 1 0 - 17 18 2 0 - 17 22 1 0 - 18 19 1 0 - 18 25 1 0 - 19 20 2 0 - 19 23 1 0 - 20 24 1 0 - 25 26 2 0 - 25 27 1 0 - 28 29 1 0 - 30 31 1 0 - 31 32 1 0 - 31 33 1 0 - 31 34 1 0 -M CHG 3 5 -1 25 1 27 -1 -M END -$$$$ diff --git a/catalyst/input_files/py_ts_dummy.sdf b/catalyst/input_files/py_ts_dummy.sdf deleted file mode 100644 index f53e0ba..0000000 --- a/catalyst/input_files/py_ts_dummy.sdf +++ /dev/null @@ -1,72 +0,0 @@ - - RDKit 3D - - 35 33 0 0 0 0 0 0 0 0999 V2000 - -0.6602 -0.4984 -0.4544 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4988 0.9105 0.0889 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4601 1.9131 -0.9473 C 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0685 3.1108 -0.5616 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.9185 1.7608 -2.0795 O 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0018 4.1624 -1.5139 C 0 0 0 0 0 0 0 0 0 0 0 0 - -1.0370 4.4498 -1.6913 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.4460 3.8467 -2.4605 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5581 4.9899 -1.0818 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0121 -1.1689 0.0833 H 0 0 0 0 0 0 0 0 0 0 0 0 - -0.3905 -0.4862 -1.5156 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.5948 1.3044 0.8196 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5145 1.0367 1.2454 C 0 0 2 0 0 0 0 0 0 0 0 0 - 0.6657 2.1112 1.4278 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.8397 0.4334 0.8588 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.6766 1.1143 -0.0252 N 0 0 0 0 0 0 0 0 0 0 0 0 - 3.8747 0.5629 -0.4213 C 0 0 0 0 0 0 0 0 0 0 0 0 - 4.2478 -0.6879 0.0710 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.4265 -1.3768 0.9600 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.2284 -0.8132 1.3469 C 0 0 0 0 0 0 0 0 0 0 0 0 - 4.5357 1.0800 -1.0994 H 0 0 0 0 0 0 0 0 0 0 0 0 - 3.7444 -2.3375 1.3348 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.5908 -1.3142 2.0574 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0345 0.4104 2.4152 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.8304 0.8057 2.6173 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.4989 1.5998 1.6531 O 0 0 0 0 0 0 0 0 0 0 0 0 - -2.7551 2.9551 1.6150 C 0 0 0 0 0 0 0 0 0 0 0 0 - -3.0606 3.2850 0.6084 H 0 0 0 0 0 0 0 0 0 0 0 0 - -3.5721 3.1844 2.3093 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.8767 3.5497 1.9100 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.0206 -1.1230 -0.3877 R 0 0 0 0 0 0 0 0 0 0 0 0 - 1 2 1 0 - 1 10 1 0 - 1 11 1 0 - 2 3 1 0 - 2 13 1 0 - 3 4 1 0 - 3 5 2 0 - 4 6 1 0 - 6 7 1 0 - 6 8 1 0 - 6 9 1 0 - 13 14 1 1 - 13 15 1 0 - 13 28 1 0 - 15 16 2 0 - 15 20 1 0 - 16 17 1 0 - 16 21 1 0 - 17 18 2 0 - 17 22 1 0 - 18 19 1 0 - 18 25 1 0 - 19 20 2 0 - 19 23 1 0 - 20 24 1 0 - 25 26 1 0 - 25 27 2 0 - 28 29 1 0 - 30 31 1 0 - 31 32 1 0 - 31 33 1 0 - 31 34 1 0 - 1 35 1 0 -M CHG 5 2 -1 12 1 25 1 26 -1 30 -1 -M ISO 1 35 1 -M END -$$$$ diff --git a/catalyst/input_files/rr_dummy.sdf b/catalyst/input_files/rr_dummy.sdf deleted file mode 100644 index 9561280..0000000 --- a/catalyst/input_files/rr_dummy.sdf +++ /dev/null @@ -1,76 +0,0 @@ - - RDKit 3D - - 35 34 0 0 0 0 0 0 0 0999 V2000 - -0.7625 -0.4813 -0.4834 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.6509 0.9695 -0.0126 C 0 0 2 0 0 0 0 0 0 0 0 0 - -0.5276 1.9104 -1.1687 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.0763 3.1188 -0.8283 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.8526 1.6217 -2.3045 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.0257 4.1063 -1.8590 C 0 0 0 0 0 0 0 0 0 0 0 0 - -1.0350 4.4436 -2.1000 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.4367 3.6901 -2.7555 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5642 4.9257 -1.4581 H 0 0 0 0 0 0 0 0 0 0 0 0 - -0.0832 -1.0989 0.1064 H 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4617 -0.5148 -1.5351 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.5905 1.2871 0.5321 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.3923 1.1671 1.1293 C 0 0 2 0 0 0 0 0 0 0 0 0 - 0.5492 2.2541 1.2292 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.7168 0.5290 0.7921 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.5651 1.1381 -0.1315 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.7679 0.5554 -0.4679 C 0 0 0 0 0 0 0 0 0 0 0 0 - 4.1311 -0.6518 0.1265 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.3009 -1.2660 1.0600 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.0991 -0.6711 1.3872 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.2806 2.0783 -0.5757 H 0 0 0 0 0 0 0 0 0 0 0 0 - 4.4370 1.0155 -1.1783 H 0 0 0 0 0 0 0 0 0 0 0 0 - 3.6120 -2.1940 1.5142 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.4501 -1.1083 2.1292 H 0 0 0 0 0 0 0 0 0 0 0 0 - 5.3766 -1.2586 -0.2199 N 0 0 0 0 0 0 0 0 0 0 0 0 - 6.1009 -0.6805 -1.0130 O 0 0 0 0 0 0 0 0 0 0 0 0 - 5.6609 -2.3282 0.2914 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.1197 0.6459 2.3238 O 0 0 0 0 0 0 0 0 0 0 0 0 - -1.0625 0.9917 2.3938 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.5644 1.5352 1.9159 O 0 0 0 0 0 0 0 0 0 0 0 0 - -2.8768 2.8065 2.2502 C 0 0 0 0 0 0 0 0 0 0 0 0 - -2.0273 3.5117 2.1104 H 0 0 0 0 0 0 0 0 0 0 0 0 - -3.7188 3.2056 1.6411 H 0 0 0 0 0 0 0 0 0 0 0 0 - -3.1880 2.8945 3.3132 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.1078 -1.1127 -0.3971 R 0 0 0 0 0 0 0 0 0 0 0 0 - 35 1 1 0 - 1 2 1 0 - 1 10 1 0 - 1 11 1 0 - 2 3 1 0 - 2 12 1 1 - 2 13 1 0 - 3 4 1 0 - 3 5 2 0 - 4 6 1 0 - 6 7 1 0 - 6 8 1 0 - 6 9 1 0 - 13 14 1 1 - 13 15 1 0 - 13 28 1 0 - 15 16 2 0 - 15 20 1 0 - 16 17 1 0 - 16 21 1 0 - 17 18 2 0 - 17 22 1 0 - 18 19 1 0 - 18 25 1 0 - 19 20 2 0 - 19 23 1 0 - 20 24 1 0 - 25 26 2 0 - 25 27 1 0 - 28 29 1 0 - 30 31 1 0 - 31 32 1 0 - 31 33 1 0 - 31 34 1 0 -M CHG 3 25 1 27 -1 30 -1 -M END -$$$$ diff --git a/catalyst/input_files/ts3_dummy.sdf b/catalyst/input_files/ts3_dummy.sdf deleted file mode 100644 index b38b977..0000000 --- a/catalyst/input_files/ts3_dummy.sdf +++ /dev/null @@ -1,76 +0,0 @@ - - RDKit 3D - - 35 33 0 0 0 0 0 0 0 0999 V2000 - -0.6602 -0.4984 -0.4544 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4988 0.9105 0.0889 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4601 1.9131 -0.9473 C 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0685 3.1108 -0.5616 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.9185 1.7608 -2.0795 O 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0018 4.1624 -1.5139 C 0 0 0 0 0 0 0 0 0 0 0 0 - -1.0370 4.4498 -1.6913 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.4460 3.8467 -2.4605 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5581 4.9899 -1.0818 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0121 -1.1689 0.0833 H 0 0 0 0 0 0 0 0 0 0 0 0 - -0.3905 -0.4862 -1.5156 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.5948 1.3044 0.8196 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5145 1.0367 1.2454 C 0 0 2 0 0 0 0 0 0 0 0 0 - 0.6657 2.1112 1.4278 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.8397 0.4334 0.8588 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.6766 1.1143 -0.0252 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.8747 0.5629 -0.4213 C 0 0 0 0 0 0 0 0 0 0 0 0 - 4.2478 -0.6879 0.0710 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.4265 -1.3768 0.9600 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.2284 -0.8132 1.3469 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.3798 2.0842 -0.3915 H 0 0 0 0 0 0 0 0 0 0 0 0 - 4.5357 1.0800 -1.0994 H 0 0 0 0 0 0 0 0 0 0 0 0 - 3.7444 -2.3375 1.3348 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.5908 -1.3142 2.0574 H 0 0 0 0 0 0 0 0 0 0 0 0 - 5.4880 -1.2605 -0.3321 N 0 0 0 0 0 0 0 0 0 0 0 0 - 6.1969 -0.6302 -1.1015 O 0 0 0 0 0 0 0 0 0 0 0 0 - 5.7900 -2.3594 0.1065 O 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0345 0.4104 2.4152 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.8304 0.8057 2.6173 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.4989 1.5998 1.6531 O 0 0 0 0 0 0 0 0 0 0 0 0 - -2.7551 2.9551 1.6150 C 0 0 0 0 0 0 0 0 0 0 0 0 - -3.0606 3.2850 0.6084 H 0 0 0 0 0 0 0 0 0 0 0 0 - -3.5721 3.1844 2.3093 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.8767 3.5497 1.9100 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.0206 -1.1230 -0.3877 R 0 0 0 0 0 0 0 0 0 0 0 0 - 1 2 1 0 - 1 10 1 0 - 1 11 1 0 - 2 3 1 0 - 2 13 1 0 - 3 4 1 0 - 3 5 2 0 - 4 6 1 0 - 6 7 1 0 - 6 8 1 0 - 6 9 1 0 - 13 14 1 1 - 13 15 1 0 - 13 28 1 0 - 15 16 2 0 - 15 20 1 0 - 16 17 1 0 - 16 21 1 0 - 17 18 2 0 - 17 22 1 0 - 18 19 1 0 - 18 25 1 0 - 19 20 2 0 - 19 23 1 0 - 20 24 1 0 - 25 26 1 0 - 25 27 2 0 - 28 29 1 0 - 30 31 1 0 - 31 32 1 0 - 31 33 1 0 - 31 34 1 0 - 1 35 1 0 -M CHG 5 2 -1 12 1 25 1 26 -1 30 -1 -M ISO 1 35 1 -M END -$$$$ diff --git a/catalyst/input_files/ts_dummy.sdf b/catalyst/input_files/ts_dummy.sdf deleted file mode 100644 index b38b977..0000000 --- a/catalyst/input_files/ts_dummy.sdf +++ /dev/null @@ -1,76 +0,0 @@ - - RDKit 3D - - 35 33 0 0 0 0 0 0 0 0999 V2000 - -0.6602 -0.4984 -0.4544 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4988 0.9105 0.0889 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4601 1.9131 -0.9473 C 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0685 3.1108 -0.5616 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.9185 1.7608 -2.0795 O 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0018 4.1624 -1.5139 C 0 0 0 0 0 0 0 0 0 0 0 0 - -1.0370 4.4498 -1.6913 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.4460 3.8467 -2.4605 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5581 4.9899 -1.0818 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0121 -1.1689 0.0833 H 0 0 0 0 0 0 0 0 0 0 0 0 - -0.3905 -0.4862 -1.5156 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.5948 1.3044 0.8196 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5145 1.0367 1.2454 C 0 0 2 0 0 0 0 0 0 0 0 0 - 0.6657 2.1112 1.4278 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.8397 0.4334 0.8588 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.6766 1.1143 -0.0252 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.8747 0.5629 -0.4213 C 0 0 0 0 0 0 0 0 0 0 0 0 - 4.2478 -0.6879 0.0710 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.4265 -1.3768 0.9600 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.2284 -0.8132 1.3469 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.3798 2.0842 -0.3915 H 0 0 0 0 0 0 0 0 0 0 0 0 - 4.5357 1.0800 -1.0994 H 0 0 0 0 0 0 0 0 0 0 0 0 - 3.7444 -2.3375 1.3348 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.5908 -1.3142 2.0574 H 0 0 0 0 0 0 0 0 0 0 0 0 - 5.4880 -1.2605 -0.3321 N 0 0 0 0 0 0 0 0 0 0 0 0 - 6.1969 -0.6302 -1.1015 O 0 0 0 0 0 0 0 0 0 0 0 0 - 5.7900 -2.3594 0.1065 O 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0345 0.4104 2.4152 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.8304 0.8057 2.6173 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.4989 1.5998 1.6531 O 0 0 0 0 0 0 0 0 0 0 0 0 - -2.7551 2.9551 1.6150 C 0 0 0 0 0 0 0 0 0 0 0 0 - -3.0606 3.2850 0.6084 H 0 0 0 0 0 0 0 0 0 0 0 0 - -3.5721 3.1844 2.3093 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.8767 3.5497 1.9100 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.0206 -1.1230 -0.3877 R 0 0 0 0 0 0 0 0 0 0 0 0 - 1 2 1 0 - 1 10 1 0 - 1 11 1 0 - 2 3 1 0 - 2 13 1 0 - 3 4 1 0 - 3 5 2 0 - 4 6 1 0 - 6 7 1 0 - 6 8 1 0 - 6 9 1 0 - 13 14 1 1 - 13 15 1 0 - 13 28 1 0 - 15 16 2 0 - 15 20 1 0 - 16 17 1 0 - 16 21 1 0 - 17 18 2 0 - 17 22 1 0 - 18 19 1 0 - 18 25 1 0 - 19 20 2 0 - 19 23 1 0 - 20 24 1 0 - 25 26 1 0 - 25 27 2 0 - 28 29 1 0 - 30 31 1 0 - 31 32 1 0 - 31 33 1 0 - 31 34 1 0 - 1 35 1 0 -M CHG 5 2 -1 12 1 25 1 26 -1 30 -1 -M ISO 1 35 1 -M END -$$$$ diff --git a/catalyst/input_files/ts_dummy2.sdf b/catalyst/input_files/ts_dummy2.sdf deleted file mode 100644 index 39e7757..0000000 --- a/catalyst/input_files/ts_dummy2.sdf +++ /dev/null @@ -1,68 +0,0 @@ - - RDKit 3D - - 32 30 0 0 0 0 0 0 0 0999 V2000 - -0.6602 -0.4984 -0.4544 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4988 0.9105 0.0889 C 0 0 0 0 0 0 0 0 0 0 0 0 - -0.4601 1.9131 -0.9473 C 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0685 3.1108 -0.5616 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.9185 1.7608 -2.0795 O 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0018 4.1624 -1.5139 C 0 0 0 0 0 0 0 0 0 0 0 0 - -1.0370 4.4498 -1.6913 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.4460 3.8467 -2.4605 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5581 4.9899 -1.0818 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0121 -1.1689 0.0833 H 0 0 0 0 0 0 0 0 0 0 0 0 - -0.3905 -0.4862 -1.5156 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.5948 1.3044 0.8196 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.5145 1.0367 1.2454 C 0 0 0 0 0 0 0 0 0 0 0 0 - 0.6657 2.1112 1.4278 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.8397 0.4334 0.8588 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.8747 0.5629 -0.4213 C 0 0 0 0 0 0 0 0 0 0 0 0 - 4.2478 -0.6879 0.0710 C 0 0 0 0 0 0 0 0 0 0 0 0 - 3.4265 -1.3768 0.9600 C 0 0 0 0 0 0 0 0 0 0 0 0 - 2.2284 -0.8132 1.3469 C 0 0 0 0 0 0 0 0 0 0 0 0 - 4.5357 1.0800 -1.0994 H 0 0 0 0 0 0 0 0 0 0 0 0 - 3.7444 -2.3375 1.3348 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1.5908 -1.3142 2.0574 H 0 0 0 0 0 0 0 0 0 0 0 0 - 0.0345 0.4104 2.4152 O 0 0 0 0 0 0 0 0 0 0 0 0 - -0.8304 0.8057 2.6173 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.4989 1.5998 1.6531 O 0 0 0 0 0 0 0 0 0 0 0 0 - -2.7551 2.9551 1.6150 C 0 0 0 0 0 0 0 0 0 0 0 0 - -3.0606 3.2850 0.6084 H 0 0 0 0 0 0 0 0 0 0 0 0 - -3.5721 3.1844 2.3093 H 0 0 0 0 0 0 0 0 0 0 0 0 - -1.8767 3.5497 1.9100 H 0 0 0 0 0 0 0 0 0 0 0 0 - -2.0206 -1.1230 -0.3877 R 0 0 0 0 0 0 0 0 0 0 0 0 - 2.6766 1.1143 -0.0252 N 0 0 0 0 0 0 0 0 0 0 0 0 - 5.1795 -1.1181 -0.2318 H 0 0 0 0 0 0 0 0 0 0 0 0 - 1 2 1 0 0 0 0 - 1 10 1 0 0 0 0 - 1 11 1 0 0 0 0 - 1 30 1 0 0 0 0 - 2 3 1 0 0 0 0 - 2 13 1 0 0 0 0 - 3 4 1 0 0 0 0 - 3 5 2 0 0 0 0 - 4 6 1 0 0 0 0 - 6 7 1 0 0 0 0 - 6 8 1 0 0 0 0 - 6 9 1 0 0 0 0 - 13 14 1 0 0 0 0 - 13 15 1 0 0 0 0 - 13 23 1 0 0 0 0 - 15 19 1 0 0 0 0 - 15 31 2 0 0 0 0 - 16 17 2 0 0 0 0 - 16 20 1 0 0 0 0 - 16 31 1 0 0 0 0 - 17 18 1 0 0 0 0 - 17 32 1 0 0 0 0 - 18 19 2 0 0 0 0 - 18 21 1 0 0 0 0 - 19 22 1 0 0 0 0 - 23 24 1 0 0 0 0 - 25 26 1 0 0 0 0 - 26 27 1 0 0 0 0 - 26 28 1 0 0 0 0 - 26 29 1 0 0 0 0 -M END -$$$$ diff --git a/catalyst/make_structures.py b/catalyst/make_structures.py deleted file mode 100644 index 2d91b39..0000000 --- a/catalyst/make_structures.py +++ /dev/null @@ -1,111 +0,0 @@ -import sys -from io import StringIO - -from rdkit import Chem, RDLogger -from rdkit.Chem import AllChem - -RDLogger.DisableLog("rdApp.*") - - -def connect_cat_2d(mol_with_dummy, cat): - """Replaces Dummy Atom [*] in Mol with Cat via tertiary Amine, return list of all possible regioisomers""" - dummy = Chem.MolFromSmiles("*") - mols = [] - cat = Chem.AddHs(cat) - AllChem.AssignStereochemistry(cat) - tert_amines = cat.GetSubstructMatches(Chem.MolFromSmarts("[#7X3;H0;D3;!+1]")) - if len(tert_amines) == 0: - raise Exception(f"{Chem.MolToSmiles(Chem.RemoveHs(cat))} constains no tertiary amine.") - for amine in tert_amines: - mol = AllChem.ReplaceSubstructs( - mol_with_dummy, dummy, cat, replacementConnectionPoint=amine[0] - )[0] - quart_amine = mol.GetSubstructMatch(Chem.MolFromSmarts("[#7X4;H0;D4;!+1]"))[0] - mol.GetAtomWithIdx(quart_amine).SetFormalCharge(1) - Chem.SanitizeMol(mol) - mol.RemoveAllConformers() - mols.append(mol) - return mols - - -def frags2bonded(mol, atoms2join=((1, 11), (11, 29))): - make_bonded = Chem.EditableMol(mol) - for atoms in atoms2join: - i, j = atoms - make_bonded.AddBond(i, j) - mol_bonded = make_bonded.GetMol() - # Chem.SanitizeMol(mol_bonded) - return mol_bonded - - -def bonded2frags(mol, atoms2frag=((1, 11), (11, 29))): - make_frags = Chem.EditableMol(mol) - for atoms in atoms2frag: - i, j = atoms - make_frags.RemoveBond(i, j) - mol_frags = make_frags.GetMol() - # Chem.SanitizeMol(mol_frags) - return mol_frags - - -def ConstrainedEmbedMultipleConfsMultipleFrags( - mol, - core, - numConfs=10, - useTethers=True, - coreConfId=-1, - randomseed=2342, - getForceField=AllChem.UFFGetMoleculeForceField, - numThreads=1, - force_constant=1e3, - pruneRmsThresh=1, - atoms2join=((1, 11), (11, 29)), -): - match = mol.GetSubstructMatch(core) - if not match: - raise ValueError("molecule doesn't match the core") - sio = sys.stderr = StringIO() - if not AllChem.UFFHasAllMoleculeParams(mol): - raise Exception(Chem.MolToSmiles(mol), sio.getvalue()) - - coordMap = {} - coreConf = core.GetConformer(coreConfId) - for i, idxI in enumerate(match): - corePtI = coreConf.GetAtomPosition(i) - coordMap[idxI] = corePtI - - mol_bonded = frags2bonded(mol, atoms2join=atoms2join) - cids = AllChem.EmbedMultipleConfs( - mol=mol_bonded, - numConfs=numConfs, - coordMap=coordMap, - randomSeed=randomseed, - numThreads=numThreads, - pruneRmsThresh=pruneRmsThresh, - useRandomCoords=True, - ) - mol = bonded2frags(mol_bonded, atoms2frag=atoms2join) - Chem.SanitizeMol(mol) - - cids = list(cids) - if len(cids) == 0: - print(coordMap, Chem.MolToSmiles(mol_bonded)) - raise ValueError("Could not embed molecule.") - - algMap = [(j, i) for i, j in enumerate(match)] - - # rotate the embedded conformation onto the core: - for cid in cids: - rms = AllChem.AlignMol(mol, core, prbCid=cid, atomMap=algMap) - ff = AllChem.UFFGetMoleculeForceField(mol, confId=cid, ignoreInterfragInteractions=False) - for i, _ in enumerate(match): - ff.UFFAddPositionConstraint(i, 0, force_constant) - ff.Initialize() - n = 4 - more = ff.Minimize(energyTol=1e-4, forceTol=1e-3) - while more and n: - more = ff.Minimize(energyTol=1e-4, forceTol=1e-3) - n -= 1 - # realign - rms = AllChem.AlignMol(mol, core, prbCid=cid, atomMap=algMap) - return mol diff --git a/catalyst/ts_scoring.py b/catalyst/ts_scoring.py deleted file mode 100644 index 1602270..0000000 --- a/catalyst/ts_scoring.py +++ /dev/null @@ -1,79 +0,0 @@ -import copy -import os -import sys - -import numpy as np -from rdkit import Chem - -catalyst_dir = os.path.dirname(__file__) - -sys.path.append(catalyst_dir) - -from make_structures import ConstrainedEmbedMultipleConfsMultipleFrags, connect_cat_2d -from utils import hartree2kcalmol -from xtb_utils import xtb_optimize - -ts_file = os.path.join(catalyst_dir, "input_files/ts3_dummy.sdf") -ts_dummy = Chem.SDMolSupplier(ts_file, removeHs=False, sanitize=True)[0] - -frag_energies = np.sum([-8.232710038092, -19.734652802142, -32.543971411432]) # 34 atoms - - -def ts_scoring(cat, idx=(0, 0), ncpus=1, n_confs=10, cleanup=False): - """Calculates electronic energy difference in kcal/mol between TS and reactants - - Args: - cat (rdkit.Mol): Molecule containing one tertiary amine - n_confs (int, optional): Nubmer of confomers used for embedding. Defaults to 10. - cleanup (bool, optional): Clean up files after calculation. - Defaults to False, needs to be False to work with submitit. - - Returns: - Tuple: Contains energy difference, Geom of TS and Geom of Cat - """ - - ts2ds = connect_cat_2d(ts_dummy, cat) - if len(ts2ds) > 1: - print(f"{Chem.MolToSmiles(Chem.RemoveHs(cat))} contains more than one tertiary amine") - ts2d = ts2ds[0] - - # Embed TS - ts3d = ConstrainedEmbedMultipleConfsMultipleFrags( - mol=ts2d, - core=ts_dummy, - numConfs=n_confs, - pruneRmsThresh=0.1, - force_constant=1e12, - ) - - # Calc Energy of TS - ts3d_energy, ts3d_geom = xtb_optimize( - ts3d, - gbsa="methanol", - opt_level="tight", - name=f"{idx[0]:03d}_{idx[1]:03d}_ts", - input=os.path.join(catalyst_dir, "input_files/constr.inp"), - numThreads=ncpus, - cleanup=cleanup, - ) - - # Embed Catalyst - cat3d = copy.deepcopy(cat) - cat3d = Chem.AddHs(cat3d) - cids = Chem.rdDistGeom.EmbedMultipleConfs(cat3d, numConfs=n_confs, pruneRmsThresh=0.1) - if len(cids) == 0: - raise ValueError(f"Could not embed catalyst {Chem.MolToSmiles(Chem.RemoveHs(cat))}") - - # Calc Energy of Cat - cat3d_energy, cat3d_geom = xtb_optimize( - cat3d, - gbsa="methanol", - opt_level="tight", - name=f"{idx[0]:03d}_{idx[1]:03d}_cat", - numThreads=ncpus, - cleanup=cleanup, - ) - - # Calculate electronic activation energy - De = (ts3d_energy - frag_energies - cat3d_energy) * hartree2kcalmol - return De, ts3d_geom, cat3d_geom diff --git a/catalyst/xtb_utils.py b/catalyst/xtb_utils.py deleted file mode 100644 index b1592de..0000000 --- a/catalyst/xtb_utils.py +++ /dev/null @@ -1,146 +0,0 @@ -import concurrent.futures -import os -import random -import shutil -import string -import subprocess -from datetime import datetime - -import numpy as np -from rdkit import Chem - - -def write_xtb_input_files(fragment, name, destination="."): - number_of_atoms = fragment.GetNumAtoms() - symbols = [a.GetSymbol() for a in fragment.GetAtoms()] - conformers = fragment.GetConformers() - file_paths = [] - for i, conf in enumerate(conformers): - conf_path = os.path.join(destination, f"conf{i:03d}") - os.makedirs(conf_path) - file_name = f"{name}{i:03d}.xyz" - file_path = os.path.join(conf_path, file_name) - with open(file_path, "w") as _file: - _file.write(str(number_of_atoms) + "\n") - _file.write(f"{Chem.MolToSmiles(fragment)}\n") - for atom, symbol in enumerate(symbols): - p = conf.GetAtomPosition(atom) - line = " ".join((symbol, str(p.x), str(p.y), str(p.z), "\n")) - _file.write(line) - file_paths.append(file_path) - return file_paths - - -def run_xtb(args): - xyz_file, xtb_cmd, numThreads = args - print(f"running {xyz_file} on {numThreads} core(s) starting at {datetime.now()}") - cwd = os.path.dirname(xyz_file) - xyz_file = os.path.basename(xyz_file) - cmd = f"{xtb_cmd} -- {xyz_file} | tee out.out" - os.environ["OMP_NUM_THREADS"] = f"{numThreads},1" - os.environ["MKL_NUM_THREADS"] = f"{numThreads}" - os.environ["OMP_STACKSIZE"] = "2G" - popen = subprocess.Popen( - cmd, - stdout=subprocess.PIPE, - stderr=subprocess.PIPE, - universal_newlines=True, - shell=True, - cwd=cwd, - ) - output, err = popen.communicate() - energy = read_energy(output, err) - return energy - - -def read_energy(output, err): - if not "normal termination" in err: - raise Warning(err) - lines = output.splitlines() - energy = None - structure_block = False - atoms = [] - coords = [] - for l in lines: - if "final structure" in l: - structure_block = True - elif structure_block: - s = l.split() - if len(s) == 4: - atoms.append(s[0]) - coords.append(list(map(float, s[1:]))) - elif len(s) == 0: - structure_block = False - elif "TOTAL ENERGY" in l: - energy = float(l.split()[3]) - return energy, {"atoms": atoms, "coords": coords} - - -def xtb_optimize( - mol, - gbsa="methanol", - alpb=None, - opt_level="tight", - input=None, - name=None, - cleanup=False, - numThreads=1, -): - # check mol input - assert isinstance(mol, Chem.rdchem.Mol) - if mol.GetNumAtoms(onlyExplicit=True) < mol.GetNumAtoms(onlyExplicit=False): - raise Exception("Implicit Hydrogens") - conformers = mol.GetConformers() - n_confs = len(conformers) - if not conformers: - raise Exception("Mol is not embedded") - elif not conformers[-1].Is3D(): - raise Exception("Conformer is not 3D") - - if not name: - name = "tmp_" + "".join(random.choices(string.ascii_uppercase + string.digits, k=4)) - - # set SCRATCH if environmental variable - try: - scr_dir = os.environ["SCRATCH"] - except: - scr_dir = os.getcwd() - print(f"SCRATCH DIR = {scr_dir}") - - charge = Chem.GetFormalCharge(mol) - xyz_files = write_xtb_input_files(mol, "xtbmol", destination=os.path.join(scr_dir, name)) - - # xtb options - XTB_OPTIONS = { - "opt": opt_level, - "chrg": charge, - "gbsa": gbsa, - "alpb": alpb, - "input": input, - } - - cmd = "xtb" - for key, value in XTB_OPTIONS.items(): - if value: - cmd += f" --{key} {value}" - - workers = np.min([numThreads, n_confs]) - cpus_per_worker = numThreads // workers - args = [(xyz_file, cmd, cpus_per_worker) for xyz_file in xyz_files] - - with concurrent.futures.ThreadPoolExecutor(max_workers=workers) as executor: - results = executor.map(run_xtb, args) - - energies = [] - geometries = [] - for e, g in results: - energies.append(e) - geometries.append(g) - - minidx = np.argmin(energies) - - # Clean up - if cleanup: - shutil.rmtree(name) - - return energies[minidx], geometries[minidx] diff --git a/catalyst/xyz2mol_local.py b/catalyst/xyz2mol_local.py deleted file mode 100644 index 0cda31f..0000000 --- a/catalyst/xyz2mol_local.py +++ /dev/null @@ -1,923 +0,0 @@ -""" -Module for generating rdkit molobj/smiles/molecular graph from free atoms -Implementation by Jan H. Jensen, based on the paper - Yeonjoon Kim and Woo Youn Kim - "Universal Structure Conversion Method for Organic Molecules: From Atomic Connectivity - to Three-Dimensional Geometry" - Bull. Korean Chem. Soc. 2015, Vol. 36, 1769-1777 - DOI: 10.1002/bkcs.10334 -""" - -import copy -import itertools - -from rdkit.Chem import rdchem - -try: - from rdkit.Chem import rdEHTTools # requires RDKit 2019.9.1 or later -except ImportError: - rdEHTTools = None - -import sys -from collections import defaultdict - -import networkx as nx -import numpy as np -from rdkit import Chem -from rdkit.Chem import AllChem - -global __ATOM_LIST__ -__ATOM_LIST__ = [ - "h", - "he", - "li", - "be", - "b", - "c", - "n", - "o", - "f", - "ne", - "na", - "mg", - "al", - "si", - "p", - "s", - "cl", - "ar", - "k", - "ca", - "sc", - "ti", - "v ", - "cr", - "mn", - "fe", - "co", - "ni", - "cu", - "zn", - "ga", - "ge", - "as", - "se", - "br", - "kr", - "rb", - "sr", - "y", - "zr", - "nb", - "mo", - "tc", - "ru", - "rh", - "pd", - "ag", - "cd", - "in", - "sn", - "sb", - "te", - "i", - "xe", - "cs", - "ba", - "la", - "ce", - "pr", - "nd", - "pm", - "sm", - "eu", - "gd", - "tb", - "dy", - "ho", - "er", - "tm", - "yb", - "lu", - "hf", - "ta", - "w", - "re", - "os", - "ir", - "pt", - "au", - "hg", - "tl", - "pb", - "bi", - "po", - "at", - "rn", - "fr", - "ra", - "ac", - "th", - "pa", - "u", - "np", - "pu", -] - - -global atomic_valence -global atomic_valence_electrons - -atomic_valence = defaultdict(list) -atomic_valence[1] = [1] -atomic_valence[5] = [3, 4] -atomic_valence[6] = [4] -atomic_valence[7] = [3, 4] -atomic_valence[8] = [2, 1, 3] -atomic_valence[9] = [1] -atomic_valence[14] = [4] -atomic_valence[15] = [5, 3] # [5,4,3] -atomic_valence[16] = [6, 3, 2] # [6,4,2] -atomic_valence[17] = [1] -atomic_valence[32] = [4] -atomic_valence[35] = [1] -atomic_valence[53] = [1] - -atomic_valence_electrons = {} -atomic_valence_electrons[1] = 1 -atomic_valence_electrons[5] = 3 -atomic_valence_electrons[6] = 4 -atomic_valence_electrons[7] = 5 -atomic_valence_electrons[8] = 6 -atomic_valence_electrons[9] = 7 -atomic_valence_electrons[14] = 4 -atomic_valence_electrons[15] = 5 -atomic_valence_electrons[16] = 6 -atomic_valence_electrons[17] = 7 -atomic_valence_electrons[32] = 4 -atomic_valence_electrons[35] = 7 -atomic_valence_electrons[53] = 7 - - -def str_atom(atom): - """ - convert integer atom to string atom - """ - global __ATOM_LIST__ - atom = __ATOM_LIST__[atom - 1] - return atom - - -def int_atom(atom): - """ - convert str atom to integer atom - """ - global __ATOM_LIST__ - # print(atom) - atom = atom.lower() - return __ATOM_LIST__.index(atom) + 1 - - -def get_UA(maxValence_list, valence_list): - """ """ - UA = [] - DU = [] - for i, (maxValence, valence) in enumerate(zip(maxValence_list, valence_list)): - if not maxValence - valence > 0: - continue - UA.append(i) - DU.append(maxValence - valence) - return UA, DU - - -def get_BO(AC, UA, DU, valences, UA_pairs, use_graph=True): - """ """ - BO = AC.copy() - DU_save = [] - - while DU_save != DU: - for i, j in UA_pairs: - BO[i, j] += 1 - BO[j, i] += 1 - - BO_valence = list(BO.sum(axis=1)) - DU_save = copy.copy(DU) - UA, DU = get_UA(valences, BO_valence) - UA_pairs = get_UA_pairs(UA, AC, use_graph=use_graph)[0] - - return BO - - -def valences_not_too_large(BO, valences): - """ """ - number_of_bonds_list = BO.sum(axis=1) - for valence, number_of_bonds in zip(valences, number_of_bonds_list): - if number_of_bonds > valence: - return False - - return True - - -def charge_is_OK( - BO, - AC, - charge, - DU, - atomic_valence_electrons, - atoms, - valences, - allow_charged_fragments=True, -): - # total charge - Q = 0 - - # charge fragment list - q_list = [] - - if allow_charged_fragments: - - BO_valences = list(BO.sum(axis=1)) - for i, atom in enumerate(atoms): - q = get_atomic_charge(atom, atomic_valence_electrons[atom], BO_valences[i]) - Q += q - if atom == 6: - number_of_single_bonds_to_C = list(BO[i, :]).count(1) - if number_of_single_bonds_to_C == 2 and BO_valences[i] == 2: - Q += 1 - q = 2 - if number_of_single_bonds_to_C == 3 and Q + 1 < charge: - Q += 2 - q = 1 - - if q != 0: - q_list.append(q) - - return charge == Q - - -def BO_is_OK( - BO, - AC, - charge, - DU, - atomic_valence_electrons, - atoms, - valences, - allow_charged_fragments=True, -): - """ - Sanity of bond-orders - args: - BO - - AC - - charge - - DU - - optional - allow_charges_fragments - - returns: - boolean - true of molecule is OK, false if not - """ - - if not valences_not_too_large(BO, valences): - return False - - check_sum = (BO - AC).sum() == sum(DU) - check_charge = charge_is_OK( - BO, - AC, - charge, - DU, - atomic_valence_electrons, - atoms, - valences, - allow_charged_fragments, - ) - - if check_charge and check_sum: - return True - - return False - - -def get_atomic_charge(atom, atomic_valence_electrons, BO_valence): - """ """ - - if atom == 1: - charge = 1 - BO_valence - elif atom == 5: - charge = 3 - BO_valence - elif atom == 15 and BO_valence == 5: - charge = 0 - elif atom == 16 and BO_valence == 6: - charge = 0 - else: - charge = atomic_valence_electrons - 8 + BO_valence - - return charge - - -def clean_charges(mol): - """ - This hack should not be needed anymore, but is kept just in case - """ - - Chem.SanitizeMol(mol) - # rxn_smarts = ['[N+:1]=[*:2]-[C-:3]>>[N+0:1]-[*:2]=[C-0:3]', - # '[N+:1]=[*:2]-[O-:3]>>[N+0:1]-[*:2]=[O-0:3]', - # '[N+:1]=[*:2]-[*:3]=[*:4]-[O-:5]>>[N+0:1]-[*:2]=[*:3]-[*:4]=[O-0:5]', - # '[#8:1]=[#6:2]([!-:6])[*:3]=[*:4][#6-:5]>>[*-:1][*:2]([*:6])=[*:3][*:4]=[*+0:5]', - # '[O:1]=[c:2][c-:3]>>[*-:1][*:2][*+0:3]', - # '[O:1]=[C:2][C-:3]>>[*-:1][*:2]=[*+0:3]'] - - rxn_smarts = [ - "[#6,#7:1]1=[#6,#7:2][#6,#7:3]=[#6,#7:4][CX3-,NX3-:5][#6,#7:6]1=[#6,#7:7]>>" - "[#6,#7:1]1=[#6,#7:2][#6,#7:3]=[#6,#7:4][-0,-0:5]=[#6,#7:6]1[#6-,#7-:7]", - "[#6,#7:1]1=[#6,#7:2][#6,#7:3](=[#6,#7:4])[#6,#7:5]=[#6,#7:6][CX3-,NX3-:7]1>>" - "[#6,#7:1]1=[#6,#7:2][#6,#7:3]([#6-,#7-:4])=[#6,#7:5][#6,#7:6]=[-0,-0:7]1", - ] - - fragments = Chem.GetMolFrags(mol, asMols=True, sanitizeFrags=False) - - for i, fragment in enumerate(fragments): - for smarts in rxn_smarts: - patt = Chem.MolFromSmarts(smarts.split(">>")[0]) - while fragment.HasSubstructMatch(patt): - rxn = AllChem.ReactionFromSmarts(smarts) - ps = rxn.RunReactants((fragment,)) - fragment = ps[0][0] - Chem.SanitizeMol(fragment) - if i == 0: - mol = fragment - else: - mol = Chem.CombineMols(mol, fragment) - - return mol - - -def BO2mol( - mol, - BO_matrix, - atoms, - atomic_valence_electrons, - mol_charge, - allow_charged_fragments=True, -): - """ - based on code written by Paolo Toscani - From bond order, atoms, valence structure and total charge, generate an - rdkit molecule. - args: - mol - rdkit molecule - BO_matrix - bond order matrix of molecule - atoms - list of integer atomic symbols - atomic_valence_electrons - - mol_charge - total charge of molecule - optional: - allow_charged_fragments - bool - allow charged fragments - returns - mol - updated rdkit molecule with bond connectivity - """ - - l = len(BO_matrix) - l2 = len(atoms) - BO_valences = list(BO_matrix.sum(axis=1)) - - if l != l2: - raise RuntimeError("sizes of adjMat ({0:d}) and Atoms {1:d} differ".format(l, l2)) - - rwMol = Chem.RWMol(mol) - - bondTypeDict = { - 1: Chem.BondType.SINGLE, - 2: Chem.BondType.DOUBLE, - 3: Chem.BondType.TRIPLE, - } - - for i in range(l): - for j in range(i + 1, l): - bo = int(round(BO_matrix[i, j])) - if bo == 0: - continue - bt = bondTypeDict.get(bo, Chem.BondType.SINGLE) - rwMol.AddBond(i, j, bt) - - mol = rwMol.GetMol() - - if allow_charged_fragments: - mol = set_atomic_charges( - mol, atoms, atomic_valence_electrons, BO_valences, BO_matrix, mol_charge - ) - else: - mol = set_atomic_radicals(mol, atoms, atomic_valence_electrons, BO_valences) - - return mol - - -def set_atomic_charges(mol, atoms, atomic_valence_electrons, BO_valences, BO_matrix, mol_charge): - """ """ - q = 0 - for i, atom in enumerate(atoms): - a = mol.GetAtomWithIdx(i) - charge = get_atomic_charge(atom, atomic_valence_electrons[atom], BO_valences[i]) - q += charge - if atom == 6: - number_of_single_bonds_to_C = list(BO_matrix[i, :]).count(1) - if number_of_single_bonds_to_C == 2 and BO_valences[i] == 2: - q += 1 - charge = 0 - if number_of_single_bonds_to_C == 3 and q + 1 < mol_charge: - q += 2 - charge = 1 - - if abs(charge) > 0: - a.SetFormalCharge(int(charge)) - - # mol = clean_charges(mol) - - return mol - - -def set_atomic_radicals(mol, atoms, atomic_valence_electrons, BO_valences): - """ - The number of radical electrons = absolute atomic charge - """ - for i, atom in enumerate(atoms): - a = mol.GetAtomWithIdx(i) - charge = get_atomic_charge(atom, atomic_valence_electrons[atom], BO_valences[i]) - - if abs(charge) > 0: - a.SetNumRadicalElectrons(abs(int(charge))) - - return mol - - -def get_bonds(UA, AC): - """ """ - bonds = [] - - for k, i in enumerate(UA): - for j in UA[k + 1 :]: - if AC[i, j] == 1: - bonds.append(tuple(sorted([i, j]))) - - return bonds - - -def get_UA_pairs(UA, AC, use_graph=True): - """ """ - - bonds = get_bonds(UA, AC) - - if len(bonds) == 0: - return [()] - - if use_graph: - G = nx.Graph() - G.add_edges_from(bonds) - UA_pairs = [list(nx.max_weight_matching(G))] - return UA_pairs - - max_atoms_in_combo = 0 - UA_pairs = [()] - for combo in list(itertools.combinations(bonds, int(len(UA) / 2))): - flat_list = [item for sublist in combo for item in sublist] - atoms_in_combo = len(set(flat_list)) - if atoms_in_combo > max_atoms_in_combo: - max_atoms_in_combo = atoms_in_combo - UA_pairs = [combo] - - elif atoms_in_combo == max_atoms_in_combo: - UA_pairs.append(combo) - - return UA_pairs - - -def AC2BO(AC, atoms, charge, allow_charged_fragments=True, use_graph=True): - """ - implemenation of algorithm shown in Figure 2 - UA: unsaturated atoms - DU: degree of unsaturation (u matrix in Figure) - best_BO: Bcurr in Figure - """ - - global atomic_valence - global atomic_valence_electrons - - # make a list of valences, e.g. for CO: [[4],[2,1]] - valences_list_of_lists = [] - AC_valence = list(AC.sum(axis=1)) - - for i, (atomicNum, valence) in enumerate(zip(atoms, AC_valence)): - # valence can't be smaller than number of neighbourgs - possible_valence = [x for x in atomic_valence[atomicNum] if x >= valence] - if not possible_valence: - print( - "Valence of atom", - i, - "is", - valence, - "which bigger than allowed max", - max(atomic_valence[atomicNum]), - ". Stopping", - ) - sys.exit() - valences_list_of_lists.append(possible_valence) - - # convert [[4],[2,1]] to [[4,2],[4,1]] - valences_list = itertools.product(*valences_list_of_lists) - - best_BO = AC.copy() - - for valences in valences_list: - - UA, DU_from_AC = get_UA(valences, AC_valence) - - check_len = len(UA) == 0 - if check_len: - check_bo = BO_is_OK( - AC, - AC, - charge, - DU_from_AC, - atomic_valence_electrons, - atoms, - valences, - allow_charged_fragments=allow_charged_fragments, - ) - else: - check_bo = None - - if check_len and check_bo: - return AC, atomic_valence_electrons - - UA_pairs_list = get_UA_pairs(UA, AC, use_graph=use_graph) - for UA_pairs in UA_pairs_list: - BO = get_BO(AC, UA, DU_from_AC, valences, UA_pairs, use_graph=use_graph) - status = BO_is_OK( - BO, - AC, - charge, - DU_from_AC, - atomic_valence_electrons, - atoms, - valences, - allow_charged_fragments=allow_charged_fragments, - ) - charge_OK = charge_is_OK( - BO, - AC, - charge, - DU_from_AC, - atomic_valence_electrons, - atoms, - valences, - allow_charged_fragments=allow_charged_fragments, - ) - - if status: - return BO, atomic_valence_electrons - elif BO.sum() >= best_BO.sum() and valences_not_too_large(BO, valences) and charge_OK: - best_BO = BO.copy() - - return best_BO, atomic_valence_electrons - - -def AC2mol(mol, AC, atoms, charge, allow_charged_fragments=True, use_graph=True): - """ """ - - # convert AC matrix to bond order (BO) matrix - BO, atomic_valence_electrons = AC2BO( - AC, - atoms, - charge, - allow_charged_fragments=allow_charged_fragments, - use_graph=use_graph, - ) - - # add BO connectivity and charge info to mol object - mol = BO2mol( - mol, - BO, - atoms, - atomic_valence_electrons, - charge, - allow_charged_fragments=allow_charged_fragments, - ) - - # If charge is not correct don't return mol - if Chem.GetFormalCharge(mol) != charge: - return [] - - # BO2mol returns an arbitrary resonance form. Let's make the rest - mols = rdchem.ResonanceMolSupplier(mol, Chem.UNCONSTRAINED_CATIONS, Chem.UNCONSTRAINED_ANIONS) - mols = [mol for mol in mols] - - return mols - - -def get_proto_mol(atoms): - """ """ - mol = Chem.MolFromSmarts("[#" + str(atoms[0]) + "]") - rwMol = Chem.RWMol(mol) - for i in range(1, len(atoms)): - a = Chem.Atom(atoms[i]) - rwMol.AddAtom(a) - - mol = rwMol.GetMol() - - return mol - - -def read_xyz_file(filename, look_for_charge=True): - """ """ - - atomic_symbols = [] - xyz_coordinates = [] - charge = 0 - title = "" - - with open(filename, "r") as file: - for line_number, line in enumerate(file): - if line_number == 0: - num_atoms = int(line) - elif line_number == 1: - title = line - if "charge=" in line: - charge = int(line.split("=")[1]) - else: - atomic_symbol, x, y, z = line.split() - atomic_symbols.append(atomic_symbol) - xyz_coordinates.append([float(x), float(y), float(z)]) - - atoms = [int_atom(atom) for atom in atomic_symbols] - - return atoms, charge, xyz_coordinates - - -def xyz2AC(atoms, xyz, charge, use_huckel=False): - """ - atoms and coordinates to atom connectivity (AC) - args: - atoms - int atom types - xyz - coordinates - charge - molecule charge - optional: - use_huckel - Use Huckel method for atom connecitivty - returns - ac - atom connectivity matrix - mol - rdkit molecule - """ - - if use_huckel: - return xyz2AC_huckel(atoms, xyz, charge) - else: - return xyz2AC_vdW(atoms, xyz) - - -def xyz2AC_vdW(atoms, xyz): - - # Get mol template - mol = get_proto_mol(atoms) - - # Set coordinates - conf = Chem.Conformer(mol.GetNumAtoms()) - for i in range(mol.GetNumAtoms()): - conf.SetAtomPosition(i, (xyz[i][0], xyz[i][1], xyz[i][2])) - mol.AddConformer(conf) - - AC = get_AC(mol) - - return AC, mol - - -def get_AC(mol, covalent_factor=1.3): - """ - Generate adjacent matrix from atoms and coordinates. - AC is a (num_atoms, num_atoms) matrix with 1 being covalent bond and 0 is not - covalent_factor - 1.3 is an arbitrary factor - args: - mol - rdkit molobj with 3D conformer - optional - covalent_factor - increase covalent bond length threshold with facto - returns: - AC - adjacent matrix - """ - - # Calculate distance matrix - dMat = Chem.Get3DDistanceMatrix(mol) - - pt = Chem.GetPeriodicTable() - num_atoms = mol.GetNumAtoms() - AC = np.zeros((num_atoms, num_atoms), dtype=int) - - for i in range(num_atoms): - a_i = mol.GetAtomWithIdx(i) - Rcov_i = pt.GetRcovalent(a_i.GetAtomicNum()) * covalent_factor - for j in range(i + 1, num_atoms): - a_j = mol.GetAtomWithIdx(j) - Rcov_j = pt.GetRcovalent(a_j.GetAtomicNum()) * covalent_factor - if dMat[i, j] <= Rcov_i + Rcov_j: - AC[i, j] = 1 - AC[j, i] = 1 - - return AC - - -def xyz2AC_huckel(atomicNumList, xyz, charge): - """ - args - atomicNumList - atom type list - xyz - coordinates - charge - molecule charge - returns - ac - atom connectivity - mol - rdkit molecule - """ - mol = get_proto_mol(atomicNumList) - - conf = Chem.Conformer(mol.GetNumAtoms()) - for i in range(mol.GetNumAtoms()): - conf.SetAtomPosition(i, (xyz[i][0], xyz[i][1], xyz[i][2])) - mol.AddConformer(conf) - - num_atoms = len(atomicNumList) - AC = np.zeros((num_atoms, num_atoms)).astype(int) - - mol_huckel = Chem.Mol(mol) - mol_huckel.GetAtomWithIdx(0).SetFormalCharge( - charge - ) # mol charge arbitrarily added to 1st atom - - passed, result = rdEHTTools.RunMol(mol_huckel) - opop = result.GetReducedOverlapPopulationMatrix() - tri = np.zeros((num_atoms, num_atoms)) - tri[ - np.tril(np.ones((num_atoms, num_atoms), dtype=bool)) - ] = opop # lower triangular to square matrix - for i in range(num_atoms): - for j in range(i + 1, num_atoms): - pair_pop = abs(tri[j, i]) - if pair_pop >= 0.15: # arbitry cutoff for bond. May need adjustment - AC[i, j] = 1 - AC[j, i] = 1 - - return AC, mol - - -def chiral_stereo_check(mol): - """ - Find and embed chiral information into the model based on the coordinates - args: - mol - rdkit molecule, with embeded conformer - """ - Chem.SanitizeMol(mol) - Chem.DetectBondStereochemistry(mol, -1) - Chem.AssignStereochemistry(mol, flagPossibleStereoCenters=True, force=True) - Chem.AssignAtomChiralTagsFromStructure(mol, -1) - - return - - -def xyz2mol( - atoms, - coordinates, - charge=0, - allow_charged_fragments=True, - use_graph=True, - use_huckel=False, - embed_chiral=True, -): - """ - Generate a rdkit molobj from atoms, coordinates and a total_charge. - args: - atoms - list of atom types (int) - coordinates - 3xN Cartesian coordinates - charge - total charge of the system (default: 0) - optional: - allow_charged_fragments - alternatively radicals are made - use_graph - use graph (networkx) - use_huckel - Use Huckel method for atom connectivity prediction - embed_chiral - embed chiral information to the molecule - returns: - mols - list of rdkit molobjects - """ - - # Get atom connectivity (AC) matrix, list of atomic numbers, molecular charge, - # and mol object with no connectivity information - AC, mol = xyz2AC(atoms, coordinates, charge, use_huckel=use_huckel) - - # Convert AC to bond order matrix and add connectivity and charge info to - # mol object - new_mols = AC2mol( - mol, - AC, - atoms, - charge, - allow_charged_fragments=allow_charged_fragments, - use_graph=use_graph, - ) - - # Check for stereocenters and chiral centers - if embed_chiral: - for new_mol in new_mols: - chiral_stereo_check(new_mol) - - return new_mols - - -def main(): - - return - - -if __name__ == "__main__": - - import argparse - - parser = argparse.ArgumentParser(usage="%(prog)s [options] molecule.xyz") - parser.add_argument("structure", metavar="structure", type=str) - parser.add_argument("-s", "--sdf", action="store_true", help="Dump sdf file") - parser.add_argument("--ignore-chiral", action="store_true", help="Ignore chiral centers") - parser.add_argument( - "--no-charged-fragments", action="store_true", help="Allow radicals to be made" - ) - parser.add_argument( - "--no-graph", - action="store_true", - help="Run xyz2mol without networkx dependencies", - ) - - # huckel uses extended Huckel bond orders to locate bonds (requires RDKit 2019.9.1 or later) - # otherwise van der Waals radii are used - parser.add_argument( - "--use-huckel", - action="store_true", - help="Use Huckel method for atom connectivity", - ) - parser.add_argument( - "-o", - "--output-format", - action="store", - type=str, - help="Output format [smiles,sdf] (default=sdf)", - ) - parser.add_argument( - "-c", - "--charge", - action="store", - metavar="int", - type=int, - help="Total charge of the system", - ) - - args = parser.parse_args() - - # read xyz file - filename = args.structure - - # allow for charged fragments, alternatively radicals are made - charged_fragments = not args.no_charged_fragments - - # quick is faster for large systems but requires networkx - # if you don't want to install networkx set quick=False and - # uncomment 'import networkx as nx' at the top of the file - quick = not args.no_graph - - # chiral comment - embed_chiral = not args.ignore_chiral - - # read atoms and coordinates. Try to find the charge - atoms, charge, xyz_coordinates = read_xyz_file(filename) - - # huckel uses extended Huckel bond orders to locate bonds (requires RDKit 2019.9.1 or later) - # otherwise van der Waals radii are used - use_huckel = args.use_huckel - - # if explicit charge from args, set it - if args.charge is not None: - charge = int(args.charge) - - # Get the molobjs - mols = xyz2mol( - atoms, - xyz_coordinates, - charge=charge, - use_graph=quick, - allow_charged_fragments=charged_fragments, - embed_chiral=embed_chiral, - use_huckel=use_huckel, - ) - - # Print output - for mol in mols: - if args.output_format == "sdf": - txt = Chem.MolToMolBlock(mol) - print(txt) - - else: - # Canonical hack - isomeric_smiles = not args.ignore_chiral - smiles = Chem.MolToSmiles(mol, isomericSmiles=isomeric_smiles) - m = Chem.MolFromSmiles(smiles) - smiles = Chem.MolToSmiles(m, isomericSmiles=isomeric_smiles) - print(smiles) diff --git a/crossover.py b/crossover.py deleted file mode 100644 index 1f8d3ba..0000000 --- a/crossover.py +++ /dev/null @@ -1,244 +0,0 @@ -""" -Written by Jan H. Jensen 2018 -""" -import random - -import numpy as np -from rdkit import Chem, rdBase -from rdkit.Chem import AllChem -from rdkit.Chem.rdMolDescriptors import CalcNumRotatableBonds - -rdBase.DisableLog("rdApp.error") - - -def cut(mol): - if not mol.HasSubstructMatch(Chem.MolFromSmarts("[*]-;!@[*]")): - return None - bis = random.choice( - mol.GetSubstructMatches(Chem.MolFromSmarts("[*]-;!@[*]")) - ) # single bond not in ring - # print bis,bis[0],bis[1] - bs = [mol.GetBondBetweenAtoms(bis[0], bis[1]).GetIdx()] - - fragments_mol = Chem.FragmentOnBonds(mol, bs, addDummies=True, dummyLabels=[(1, 1)]) - - try: - fragments = Chem.GetMolFrags(fragments_mol, asMols=True) - return fragments - except: - return None - - -def cut_ring(mol): - for i in range(10): - if random.random() < 0.5: - if not mol.HasSubstructMatch(Chem.MolFromSmarts("[R]@[R]@[R]@[R]")): - return None - bis = random.choice(mol.GetSubstructMatches(Chem.MolFromSmarts("[R]@[R]@[R]@[R]"))) - bis = ( - (bis[0], bis[1]), - (bis[2], bis[3]), - ) - else: - if not mol.HasSubstructMatch(Chem.MolFromSmarts("[R]@[R;!D2]@[R]")): - return None - bis = random.choice(mol.GetSubstructMatches(Chem.MolFromSmarts("[R]@[R;!D2]@[R]"))) - bis = ( - (bis[0], bis[1]), - (bis[1], bis[2]), - ) - - # print bis - bs = [mol.GetBondBetweenAtoms(x, y).GetIdx() for x, y in bis] - - fragments_mol = Chem.FragmentOnBonds( - mol, bs, addDummies=True, dummyLabels=[(1, 1), (1, 1)] - ) - - try: - fragments = Chem.GetMolFrags(fragments_mol, asMols=True) - except: - return None - - if len(fragments) == 2: - return fragments - - return None - - -def ring_OK(mol): - if not mol.HasSubstructMatch(Chem.MolFromSmarts("[R]")): - return True - - ring_allene = mol.HasSubstructMatch(Chem.MolFromSmarts("[R]=[R]=[R]")) - - cycle_list = mol.GetRingInfo().AtomRings() - max_cycle_length = max([len(j) for j in cycle_list]) - macro_cycle = max_cycle_length > 6 - - double_bond_in_small_ring = mol.HasSubstructMatch(Chem.MolFromSmarts("[r3,r4]=[r3,r4]")) - - return not ring_allene and not macro_cycle and not double_bond_in_small_ring - - -def mol_OK(mol, molecule_filter): - if not size_stdev or not average_size: - print("size parameters are not defined") - try: - Chem.SanitizeMol(mol) - test_mol = Chem.MolFromSmiles(Chem.MolToSmiles(mol)) - if test_mol == None: - return None - if not mol_is_sane(mol, molecule_filter): - return False - target_size = size_stdev * np.random.randn() + average_size # parameters set in GA_mol - target_nrb = 2 * np.random.randn() + 5 - if target_nrb < 5: - target_nrb = 5 - if ( - mol.GetNumAtoms() > 5 - and mol.GetNumAtoms() < target_size - and CalcNumRotatableBonds(mol) < target_nrb - ): - return True - else: - return False - except: - return False - - -def mol_is_sane(mol, molecule_filter): - if molecule_filter is None: - return True - - for pattern in molecule_filter: - if mol.HasSubstructMatch(pattern): - return False - - return True - - -def amine_OK(mol): - """ - Checks if there is exactly one tertiary amine and if there is no charge - """ - if len(mol.GetSubstructMatches(Chem.MolFromSmarts("[NX3&H0+0]"))) == 1: - return True - else: - return False - - -def crossover_ring(parent_A, parent_B, molecule_filter): - ring_smarts = Chem.MolFromSmarts("[R]") - if not parent_A.HasSubstructMatch(ring_smarts) and not parent_B.HasSubstructMatch(ring_smarts): - return None - - rxn_smarts1 = [ - "[*:1]~[1*].[1*]~[*:2]>>[*:1]-[*:2]", - "[*:1]~[1*].[1*]~[*:2]>>[*:1]=[*:2]", - ] - rxn_smarts2 = [ - "([*:1]~[1*].[1*]~[*:2])>>[*:1]-[*:2]", - "([*:1]~[1*].[1*]~[*:2])>>[*:1]=[*:2]", - ] - for i in range(10): - fragments_A = cut_ring(parent_A) - fragments_B = cut_ring(parent_B) - # print [Chem.MolToSmiles(x) for x in list(fragments_A)+list(fragments_B)] - if fragments_A == None or fragments_B == None: - return None - - new_mol_trial = [] - for rs in rxn_smarts1: - rxn1 = AllChem.ReactionFromSmarts(rs) - new_mol_trial = [] - for fa in fragments_A: - for fb in fragments_B: - new_mol_trial.append(rxn1.RunReactants((fa, fb))[0]) - - new_mols = [] - for rs in rxn_smarts2: - rxn2 = AllChem.ReactionFromSmarts(rs) - for m in new_mol_trial: - m = m[0] - if mol_OK(m, molecule_filter): - new_mols += list(rxn2.RunReactants((m,))) - - new_mols2 = [] - for m in new_mols: - m = m[0] - if mol_OK(m, molecule_filter) and ring_OK(m) and amine_OK(m): - new_mols2.append(m) - - if len(new_mols2) > 0: - return random.choice(new_mols2) - - return None - - -def crossover_non_ring(parent_A, parent_B, molecule_filter): - for i in range(10): - fragments_A = cut(parent_A) - fragments_B = cut(parent_B) - if fragments_A == None or fragments_B == None: - return None - rxn = AllChem.ReactionFromSmarts("[*:1]-[1*].[1*]-[*:2]>>[*:1]-[*:2]") - new_mol_trial = [] - for fa in fragments_A: - for fb in fragments_B: - new_mol_trial.append(rxn.RunReactants((fa, fb))[0]) - - new_mols = [] - for mol in new_mol_trial: - mol = mol[0] - if mol_OK(mol, molecule_filter) and amine_OK(mol): - new_mols.append(mol) - - if len(new_mols) > 0: - return random.choice(new_mols) - - return None - - -def crossover(parent_A, parent_B, molecule_filter): - parent_smiles = [Chem.MolToSmiles(parent_A), Chem.MolToSmiles(parent_B)] - try: - Chem.Kekulize(parent_A, clearAromaticFlags=True) - Chem.Kekulize(parent_B, clearAromaticFlags=True) - except: - pass - for i in range(10): - if random.random() <= 0.5: - # print 'non-ring crossover' - new_mol = crossover_non_ring(parent_A, parent_B, molecule_filter) - if new_mol != None: - new_smiles = Chem.MolToSmiles(new_mol) - if new_mol != None and new_smiles not in parent_smiles: - return new_mol - else: - # print 'ring crossover' - new_mol = crossover_ring(parent_A, parent_B, molecule_filter) - if new_mol != None: - new_smiles = Chem.MolToSmiles(new_mol) - if new_mol != None and new_smiles not in parent_smiles: - return new_mol - - return None - - -if __name__ == "__main__": - smiles1 = "CC(C)(C)c1ccc2occ(CC(=O)Nc3ccccc3F)c2c1" - smiles2 = "C[C@@H]1CC(Nc2cncc(-c3nncn3C)c2)C[C@@H](C)C1" - - smiles1 = "Cc1ccc(S(=O)(=O)N2C(N)=C(C#N)C(c3ccc(Cl)cc3)C2C(=O)c2ccccc2)cc1" - smiles2 = "CC(C#N)CNC(=O)c1cccc(Oc2cccc(C(F)(F)F)c2)c1" - - mol1 = Chem.MolFromSmiles(smiles1) - mol2 = Chem.MolFromSmiles(smiles2) - - child = crossover(mol1, mol2) - mutation_rate = 1.0 - # mutated_child = mutate(child,mutation_rate) - - for i in range(100): - child = crossover(mol1, mol2) diff --git a/crossover4DBA.py b/crossover4DBA.py new file mode 100644 index 0000000..6e870c7 --- /dev/null +++ b/crossover4DBA.py @@ -0,0 +1,288 @@ +''' +Written by Jan H. Jensen 2018 +''' +from rdkit import Chem +from rdkit.Chem import AllChem +from rdkit.Chem.rdMolDescriptors import CalcNumRotatableBonds + +import random +import numpy as np + +from rdkit import rdBase +rdBase.DisableLog('rdApp.error') + +from DBA_GA_utils import tweezer_classification + +def cut(mol): + if not mol.HasSubstructMatch(Chem.MolFromSmarts('[*]-;!@[*]')): + return None + bis = random.choice(mol.GetSubstructMatches(Chem.MolFromSmarts('[*]-;!@[*]'))) #single bond not in ring + #print bis,bis[0],bis[1] + bs = [mol.GetBondBetweenAtoms(bis[0],bis[1]).GetIdx()] + + fragments_mol = Chem.FragmentOnBonds(mol,bs,addDummies=True,dummyLabels=[(1, 1)]) + + try: + fragments = Chem.GetMolFrags(fragments_mol,asMols=True) + return fragments + except: + return None + + +def cut_ring(mol): + for i in range(10): + if random.random() < 0.5: + if not mol.HasSubstructMatch(Chem.MolFromSmarts('[R]@[R]@[R]@[R]')): + return None + bis = random.choice(mol.GetSubstructMatches(Chem.MolFromSmarts('[R]@[R]@[R]@[R]'))) + bis = ((bis[0],bis[1]),(bis[2],bis[3]),) + else: + if not mol.HasSubstructMatch(Chem.MolFromSmarts('[R]@[R;!D2]@[R]')): + return None + bis = random.choice(mol.GetSubstructMatches(Chem.MolFromSmarts('[R]@[R;!D2]@[R]'))) + bis = ((bis[0],bis[1]),(bis[1],bis[2]),) + + #print bis + bs = [mol.GetBondBetweenAtoms(x,y).GetIdx() for x,y in bis] + + fragments_mol = Chem.FragmentOnBonds(mol,bs,addDummies=True,dummyLabels=[(1, 1),(1,1)]) + + try: + fragments = Chem.GetMolFrags(fragments_mol,asMols=True) + except: + return None + + if len(fragments) == 2: + return fragments + + return None + +def ring_OK(mol): + if not mol.HasSubstructMatch(Chem.MolFromSmarts('[R]')): + return True + + ring_allene = mol.HasSubstructMatch(Chem.MolFromSmarts('[R]=[R]=[R]')) + + cycle_list = mol.GetRingInfo().AtomRings() + max_cycle_length = max([ len(j) for j in cycle_list ]) + macro_cycle = max_cycle_length > 6 + + double_bond_in_small_ring = mol.HasSubstructMatch(Chem.MolFromSmarts('[r3,r4]=[r3,r4]')) + + return not ring_allene and not macro_cycle and not double_bond_in_small_ring + +def mol_OK(mol): + try: + Chem.SanitizeMol(mol) + test_mol = Chem.MolFromSmiles(Chem.MolToSmiles(mol)) + if test_mol == None: + return None + target_size = size_stdev*np.random.randn() + average_size #parameters set in GA_mol + target_nrb = 2 * np.random.randn() + 5 + if target_nrb < 5: + target_nrb = 5 + if ( + mol.GetNumAtoms() > 5 + and mol.GetNumAtoms() < target_size + and CalcNumRotatableBonds(mol) < target_nrb + ): + return True + else: + return False + except: + return False + + +def crossover_ring(parent_A,parent_B): + ring_smarts = Chem.MolFromSmarts('[R]') + if not parent_A.HasSubstructMatch(ring_smarts) and not parent_B.HasSubstructMatch(ring_smarts): + return None + + rxn_smarts1 = ['[*:1]~[1*].[1*]~[*:2]>>[*:1]-[*:2]','[*:1]~[1*].[1*]~[*:2]>>[*:1]=[*:2]'] + rxn_smarts2 = ['([*:1]~[1*].[1*]~[*:2])>>[*:1]-[*:2]','([*:1]~[1*].[1*]~[*:2])>>[*:1]=[*:2]'] + for i in range(10): + fragments_A = cut_ring(parent_A) + fragments_B = cut_ring(parent_B) + #print [Chem.MolToSmiles(x) for x in list(fragments_A)+list(fragments_B)] + if fragments_A == None or fragments_B == None: + return None + + new_mol_trial = [] + for rs in rxn_smarts1: + rxn1 = AllChem.ReactionFromSmarts(rs) + new_mol_trial = [] + for fa in fragments_A: + for fb in fragments_B: + new_mol_trial.append(rxn1.RunReactants((fa,fb))[0]) + + new_mols = [] + for rs in rxn_smarts2: + rxn2 = AllChem.ReactionFromSmarts(rs) + for m in new_mol_trial: + m = m[0] + if mol_OK(m): + new_mols += list(rxn2.RunReactants((m,))) + + new_mols2 = [] + for m in new_mols: + m = m[0] + if mol_OK(m) and ring_OK(m): + new_mols2.append(m) + + if len(new_mols2) > 0: + return random.choice(new_mols2) + + return None + +def crossover_non_ring(parent_A,parent_B): + for i in range(10): + fragments_A = cut(parent_A) + fragments_B = cut(parent_B) + if fragments_A == None or fragments_B == None: + return None + rxn = AllChem.ReactionFromSmarts('[*:1]-[1*].[1*]-[*:2]>>[*:1]-[*:2]') + new_mol_trial = [] + for fa in fragments_A: + for fb in fragments_B: + new_mol_trial.append(rxn.RunReactants((fa,fb))[0]) + + new_mols = [] + for mol in new_mol_trial: + mol = mol[0] + if mol_OK(mol): + new_mols.append(mol) + + if len(new_mols) > 0: + return random.choice(new_mols) + + return None + +def linker_OK(mol,pos): + j = 0 + + #patts1 = mol.GetSubstructMatches(Chem.MolFromSmarts('[R]1=,:[R]-,:[R]=,:[R]-,:[R]=,:[R]1')) + patts = mol.GetSubstructMatches(Chem.MolFromSmarts('[r6]')) + #print(patts,patts1) + + if pos == 'middle': + for atom in mol.GetAtoms(): + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 96: + j += 1 + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 97: + j += 1 + if j == 2: + return True + elif j < 2: + return False + + elif pos == 'glcyl': + for atom in mol.GetAtoms(): + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98: + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + #print(neigh.GetIsAromatic(),neigh.IsInRing(),neigh.GetIdx(),Chem.MolToSmiles(mol)) + #print(patts) + for patt in patts: + if neigh.GetIdx() in patt: + #if neigh.GetIsAromatic() == True and neigh.IsInRing() == True: + j += 1 + elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 97: + j += 1 + if j == 2: + return True + elif j < 2: + return False + + elif pos == 'frcyl': + for atom in mol.GetAtoms(): + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99: + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + #print(neigh.GetIsAromatic(),neigh.IsInRing(),neigh.GetIdx(),Chem.MolToSmiles(mol)) + #print(patts) + #if neigh.GetIsAromatic() == True and neigh.IsInRing() == True: + for patt in patts: + if neigh.GetIdx() in patt: + j += 1 + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 96: + j += 1 + if j == 2: + return True + elif j < 2: + return False + +def DBA_crossover_OK(mol): + i = 0 + j = 0 + dummies = [] + for atom in mol.GetAtoms(): + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98: + dummies.append(atom.GetIdx()) + #print('Atom idx and N:',atom.GetAtomicNum(),atom.GetIdx()) + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + if neigh.GetIsAromatic() == True and neigh.IsInRing() == True: + i += 1 + #print('Value of i =',i) + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99: + dummies.append(atom.GetIdx()) + #print('Atom idx and N:',atom.GetAtomicNum(),atom.GetIdx()) + for neigh in atom.GetNeighbors(): + if neigh.GetAtomicNum() == 6: + if neigh.GetIsAromatic() == True and neigh.IsInRing() == True: + j += 1 + #print('Value of j =',j) + #print('Dummies',len(dummies)) + if i == 1 and j == 1 and mol.GetNumAtoms() > 18 and len(dummies) == 2: + try: + _, _ = tweezer_classification(mol,'Glc') + _, _ = tweezer_classification(mol,'Frc') + except: + print("WARNING: Molecule",Chem.MolToSmiles(mol),"could not be classified after crossover operation.") + return False + else: + return True + else: + return False + +def crossover(parent_A,parent_B): + parent_smiles = [Chem.MolToSmiles(parent_A),Chem.MolToSmiles(parent_B)] + try: + Chem.Kekulize(parent_A,clearAromaticFlags=True) + Chem.Kekulize(parent_B,clearAromaticFlags=True) + except: + pass + for i in range(10): + if random.random() <= 0.5: + #print 'non-ring crossover' + new_mol = crossover_non_ring(parent_A,parent_B) + if new_mol != None: + new_smiles = Chem.MolToSmiles(new_mol) + if new_mol != None and new_smiles not in parent_smiles: + return new_mol + else: + #print 'ring crossover' + new_mol = crossover_ring(parent_A,parent_B) + if new_mol != None: + new_smiles = Chem.MolToSmiles(new_mol) + if new_mol != None and new_smiles not in parent_smiles: + return new_mol + + return None + +if __name__ == "__main__": + smiles1 = 'CC(C)(C)c1ccc2occ(CC(=O)Nc3ccccc3F)c2c1' + smiles2 = 'C[C@@H]1CC(Nc2cncc(-c3nncn3C)c2)C[C@@H](C)C1' + + smiles1 = 'Cc1ccc(S(=O)(=O)N2C(N)=C(C#N)C(c3ccc(Cl)cc3)C2C(=O)c2ccccc2)cc1' + smiles2 = 'CC(C#N)CNC(=O)c1cccc(Oc2cccc(C(F)(F)F)c2)c1' + + mol1 = Chem.MolFromSmiles(smiles1) + mol2 = Chem.MolFromSmiles(smiles2) + + child = crossover(mol1,mol2) + mutation_rate = 1.0 + #mutated_child = mutate(child,mutation_rate) + + for i in range(100): + child = crossover(mol1,mol2) diff --git a/dba_mututation.py b/dba_mututation.py new file mode 100644 index 0000000..6ce7109 --- /dev/null +++ b/dba_mututation.py @@ -0,0 +1,418 @@ +''' +Written by Gustavo Lara-Cruz 2024 +''' + +from rdkit import Chem + +#from rdkit import rdBase +#rdBase.DisableLog('rdApp.error') +from rdkit import RDLogger +RDLogger.DisableLog('rdApp.*') + +import numpy as np +import sys + +#import crossover4DBA as co +import mutate4DBA as mu +import PBA_mutation as PBA_mu +import os + +DBA_mutation_dir = os.path.dirname(__file__) +molgpka_src_dir = os.path.join(DBA_mutation_dir,"MolGpKa/src") +#sys.path.insert(1,'MolGpKa/src') +sys.path.append(molgpka_src_dir) +from MolGpKa.src import protonate +#print("From DBA_mutation:",protonate.__path__) + +from pKA_similarity import pKaFromSimmilarity +from DBA_GA_utils import tweezer_classification + +#co.average_size = 110.15 #I should define this variable in other place +#co.size_stdev = 3.50 #I should define this variable in other place + +Glcyl_dLabel = 96 +Frcyl_dLabel = 97 + + +def PBAGlcyl_linker_PBAFrcyl(linker,glcylpatt,frcylpatt): + #print("Two bond breakings and three fragments") + glcyl_a1, glcyl_a2 = glcylpatt[:2] + frcyl_a1, frcyl_a2 = frcylpatt[:2] + + #print('Atoms Glcyl side:',glcyl_a1, glcyl_a2) + #print('Atoms Frcyl side:',frcyl_a1, frcyl_a2) + + glcyl_bond = linker.GetBondBetweenAtoms(glcyl_a1, glcyl_a2) + frcyl_bond = linker.GetBondBetweenAtoms(frcyl_a1, frcyl_a2) + + try: + frags = Chem.FragmentOnBonds(linker, [glcyl_bond.GetIdx(),frcyl_bond.GetIdx()], \ + dummyLabels=[(Glcyl_dLabel,Glcyl_dLabel),(Frcyl_dLabel,Frcyl_dLabel)]) + + #print('After FragOnBonds:',Chem.MolToSmiles(frags)) + + + frag1, frag2, frag3 = Chem.GetMolFrags(frags, asMols=True)# sanitizeFrags=False) + except: + print(f'WARNING: Could not fragment {Chem.MolToSmiles(linker)} into three parts. Returning None.') + return None + #print('Raw fragments:',Chem.MolToSmiles(frag1),Chem.MolToSmiles(frag2),Chem.MolToSmiles(frag3)) + + PBAfrc4mut = None + PBAglc4mut = None + linker4mut = None + + for atom in frag1.GetAtoms(): + #print(atom.GetAtomicNum(), atom.GetIsotope(),atom.GetIdx()) + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98: + #print('frag1 is PBAglc4mut') + PBAglc4mut = frag1 + break + elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99: + #print('frag1 is PBAfrc4mut') + PBAfrc4mut = frag1 + break + elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 96: + for atom2 in frag1.GetAtoms(): + if atom2.GetAtomicNum() == 0 and atom2.GetIsotope() == 97: + #print('frag1 is linker4mut') + linker4mut = frag1 + + for atom in frag2.GetAtoms(): + #print(atom.GetAtomicNum(), atom.GetIsotope(),atom.GetIdx()) + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98: + #print('frag2 is PBAglc4mut') + PBAglc4mut = frag2 + break + elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99: + #print('frag2 is PBAfrc4mut') + PBAfrc4mut = frag2 + break + elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 96: + for atom2 in frag2.GetAtoms(): + if atom2.GetAtomicNum() == 0 and atom2.GetIsotope() == 97: + #print('frag2 is linker4mut') + linker4mut = frag2 + + for atom in frag3.GetAtoms(): + #print(atom.GetAtomicNum(), atom.GetIsotope(),atom.GetIdx()) + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98: + #print('frag3 is PBAglc4mut') + PBAglc4mut = frag3 + break + elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99: + #print('frag3 is PBAfrc4mut') + PBAfrc4mut = frag3 + break + elif atom.GetAtomicNum() == 0 and atom.GetIsotope() == 96: + for atom2 in frag3.GetAtoms(): + if atom2.GetAtomicNum() == 0 and atom2.GetIsotope() == 97: + #print('frag3 is linker4mut') + linker4mut = frag3 + + if PBAfrc4mut is None or PBAglc4mut is None or linker4mut is None: + print(f'WARNING: Could not classify the fragments {Chem.MolToSmiles(frag1)}, {Chem.MolToSmiles(frag2)}, and {Chem.MolToSmiles(frag3)}. Returning None.') + return None + #print('Fragments classification:',Chem.MolToSmiles(PBAglc4mut),Chem.MolToSmiles(PBAfrc4mut),Chem.MolToSmiles(linker4mut)) + + p = [1/3, 1/3, 1/3] + mut_operation = np.random.choice(['linker', 'PBAglcyl', 'PBAfrcyl'], p=p) + + if mut_operation == 'linker': + #print("Do mutation on the linker") + smiles = Chem.MolToSmiles(linker4mut) + try: + linker_mut = mu.mutate(linker4mut,1.0,'middle') + if linker_mut is None: + raise ValueError(f'WARNING: Could not perform mutation on {mut_operation} fragment of molecule {Chem.MolToSmiles(linker)}. Returning None') + except ValueError as e: + print("An exception occurred:", e) + return None + else: + linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True) + if linker.HasProp('pKaglcyl') ==1 and linker.HasProp('pKafrcyl') == 1: + PBAglc_child, pKaglcyl_child = PBAglc4mut, linker.GetProp('pKaglcyl') + PBAfrc_child, pKafrcyl_child = PBAfrc4mut, linker.GetProp('pKafrcyl') + else: + PBAglc_child = PBAglc4mut + PBAglc4mut_smi = Chem.MolToSmiles(PBAglc4mut, kekuleSmiles=True) + pKaglcyl_child = pKaFromSimmilarity(PBAglc4mut_smi) + PBAfrc_child = PBAfrc4mut + PBAfrc4mut_smi = Chem.MolToSmiles(PBAfrc4mut, kekuleSmiles=True) + pKafrcyl_child = pKaFromSimmilarity(PBAfrc4mut_smi) + elif mut_operation == 'PBAglcyl': + #print("Do mutation on the PBAglcyl side") + linker_mut = linker4mut + linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True) + PBAglc_child, pKaglcyl_child = PBA_mu.Glcyl() + if linker.HasProp('pKafrcyl') == 1: + PBAfrc_child, pKafrcyl_child = PBAfrc4mut, linker.GetProp('pKafrcyl') + else: + PBAfrc_child = PBAfrc4mut + PBAfrc4mut_smi = Chem.MolToSmiles(PBAfrc4mut, kekuleSmiles=True) + pKafrcyl_child = pKaFromSimmilarity(PBAfrc4mut_smi) + elif mut_operation == 'PBAfrcyl': + #print("Do mutation on the PBAfrcyl side") + linker_mut = linker4mut + linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True) + if linker.HasProp('pKaglcyl') ==1: + PBAglc_child, pKaglcyl_child = PBAglc4mut, linker.GetProp('pKaglcyl') + else: + PBAglc_child = PBAglc4mut + PBAglc4mut_smi = Chem.MolToSmiles(PBAglc4mut, kekuleSmiles=True) + pKaglcyl_child = pKaFromSimmilarity(PBAglc4mut_smi) + PBAfrc_child, pKafrcyl_child = PBA_mu.Frcyl() + + try: + if float(pKaglcyl_child) > float(pKafrcyl_child): + pH = float(pKaglcyl_child) + 1.0 + linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0) + linker_child = Chem.MolFromSmiles(linker_child_smi[0]) + else: + pH = float(pKafrcyl_child) + 1.0 + linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0) + linker_child = Chem.MolFromSmiles(linker_child_smi[0]) + except: + print(f'WARNING: Could not stimate the pKa for {linker_mut_smi}. Returning None.') + return None + + cm1 = Chem.CombineMols(PBAglc_child, PBAfrc_child) + cm = Chem.CombineMols(cm1, linker_child) + #print(Chem.MolToSmiles(cm)) + dummies = [] + atoms_glc_side = [] + atoms_frc_side = [] + for atom in cm.GetAtoms(): + glcyl_side = 96 + frcyl_side = 97 + if atom.GetAtomicNum() == 0 and atom.GetIsotope() not in [98, 99]: + dummies.append(atom.GetIdx()) + if atom.GetIsotope() == glcyl_side: + dummies.append(atom.GetIdx()) + for neigh in atom.GetNeighbors(): + atoms_glc_side.append(neigh.GetIdx()) + elif atom.GetIsotope() == frcyl_side: + dummies.append(atom.GetIdx()) + for neigh in atom.GetNeighbors(): + atoms_frc_side.append(neigh.GetIdx()) + + em = Chem.RWMol(cm) + em.BeginBatchEdit() + em.AddBond(atoms_glc_side[0],atoms_glc_side[1],Chem.rdchem.BondType.SINGLE) + em.AddBond(atoms_frc_side[0],atoms_frc_side[1],Chem.rdchem.BondType.SINGLE) + for dummy in dummies: + em.RemoveAtom(dummy) + em.CommitBatchEdit() + + DBA_mol = Chem.MolFromSmiles(Chem.MolToSmiles(Chem.MolFromSmiles(Chem.MolToSmiles(em.GetMol())))) + #DBA_mol = Chem.MolFromSmiles(Chem.MolToSmiles(em.GetMol())) + DBA_mol.SetProp('pKaglcyl',str(pKaglcyl_child)) + DBA_mol.SetProp('pKafrcyl',str(pKafrcyl_child)) + + return DBA_mol + +def PBAGlcyl_linkerPBAFrcyl(linker,glcylpatt): + glcyl_a1, glcyl_a2 = glcylpatt[:2] + + try: + glcyl_bond = linker.GetBondBetweenAtoms(glcyl_a1, glcyl_a2) + frags = Chem.FragmentOnBonds(linker, [glcyl_bond.GetIdx()], \ + dummyLabels=[(Glcyl_dLabel,Glcyl_dLabel)]) + #print('After FragOnBonds:',Chem.MolToSmiles(frags)) + frag1, frag2 = Chem.GetMolFrags(frags, asMols=True) + for atom in frag1.GetAtoms(): + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 98: + PBAglc4mut = frag1 + linker4mut = frag2 + break + else: + linker4mut = frag1 + PBAglc4mut = frag2 + except: + print(f'WARNING: Could not fragment {Chem.MolToSmiles(linker)} into two parts. Returning None.') + return None + + #print("Breaking on glcyl side") + p = [1/2, 1/2] + mut_operation = np.random.choice(['linker', 'PBAglcyl'], p=p) + + if mut_operation == 'linker': + #print("Do mutation on the linker") + try: + linker_mut = mu.mutate(linker4mut,1.0,'frcyl') + if linker_mut is None: + raise ValueError(f'WARNING: Could not perform mutation on {mut_operation} fragment of molecule {Chem.MolToSmiles(linker)}. Returning None') + except ValueError as e: + print("An exception occurred:", e) + return None + else: + linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True) + pKafrcyl_child = pKaFromSimmilarity(linker_mut_smi) + if linker.HasProp('pKaglcyl') ==1: + PBAglc_child, pKaglcyl_child = PBAglc4mut, linker.GetProp('pKaglcyl') + else: + PBAglc_child = PBAglc4mut + PBAglc4mut_smi = Chem.MolToSmiles(PBAglc4mut, kekuleSmiles=True) + pKaglcyl_child = pKaFromSimmilarity(PBAglc4mut_smi) + elif mut_operation == 'PBAglcyl': + #print("Do mutation on the PBAglcyl side") + linker_mut = linker4mut + linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True) + if linker.HasProp('pKafrcyl') == 1: + pKafrcyl_child = linker.GetProp('pKafrcyl') + else: + pKafrcyl_child = pKaFromSimmilarity(linker_mut_smi) + PBAglc_child,pKaglcyl_child = PBA_mu.Glcyl() + + try: + if float(pKaglcyl_child) > float(pKafrcyl_child): + pH = float(pKaglcyl_child) + 1.0 + linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0) + linker_child = Chem.MolFromSmiles(linker_child_smi[0]) + else: + pH = float(pKafrcyl_child) + 1.0 + linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0) + linker_child = Chem.MolFromSmiles(linker_child_smi[0]) + except: + print(f'WARNING: Could not stimate the pKa for {linker_mut_smi}. Returning None.') + return None + + + cm = Chem.CombineMols(PBAglc_child, linker_child) + dummies = [] + atoms_glc_side = [] + for atom in cm.GetAtoms(): + glcyl_side = 96 + if atom.GetAtomicNum() == 0 and atom.GetIsotope() not in [98, 99]: + dummies.append(atom.GetIdx()) + if atom.GetIsotope() == glcyl_side: + dummies.append(atom.GetIdx()) + for neigh in atom.GetNeighbors(): + atoms_glc_side.append(neigh.GetIdx()) + + em = Chem.RWMol(cm) + em.BeginBatchEdit() + em.AddBond(atoms_glc_side[0],atoms_glc_side[1],Chem.rdchem.BondType.SINGLE) + for dummy in dummies: + em.RemoveAtom(dummy) + em.CommitBatchEdit() + + DBA_mol = Chem.MolFromSmiles(Chem.MolToSmiles(Chem.MolFromSmiles(Chem.MolToSmiles(em.GetMol())))) + DBA_mol.SetProp('pKaglcyl',str(pKaglcyl_child)) + DBA_mol.SetProp('pKafrcyl',str(pKafrcyl_child)) + + return DBA_mol + +def PBAGlcyllinker_PBAfrcyl(linker,frcylpatt): + frcyl_a1, frcyl_a2 = frcylpatt[:2] + frcyl_bond = linker.GetBondBetweenAtoms(frcyl_a1, frcyl_a2) + frags = Chem.FragmentOnBonds(linker, [frcyl_bond.GetIdx()], \ + dummyLabels=[(Frcyl_dLabel,Frcyl_dLabel)]) + + #print('After FragOnBonds:',Chem.MolToSmiles(frags)) + + frag1, frag2 = Chem.GetMolFrags(frags, asMols=True) + for atom in frag1.GetAtoms(): + if atom.GetAtomicNum() == 0 and atom.GetIsotope() == 99: + PBAfrc4mut = frag1 + linker4mut = frag2 + break + else: + linker4mut = frag1 + PBAfrc4mut = frag2 + + #print("Breaking on frcyl side") + p = [1/2,1/2] + mut_operation = np.random.choice(['linker', 'PBAfrcyl'], p=p) + + if mut_operation == 'linker': + #print("Do mutation on the linker") + try: + linker_mut = mu.mutate(linker4mut,1.0,'glcyl') #Add a try execption or if to avoid problems with None returnig from mutate + if linker_mut is None: + raise ValueError(f'WARNING: Could not perform mutation on {mut_operation} fragment of molecule {Chem.MolToSmiles(linker)}. Returning None') + except ValueError as e: + print("An exception occurred:", e) + return None + else: + linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True) + pKaglcyl_child = pKaFromSimmilarity(linker_mut_smi) + if linker.HasProp('pKafrcyl') ==1: + PBAfrc_child, pKafrcyl_child = PBAfrc4mut, linker.GetProp('pKafrcyl') + else: + PBAfrc_child = PBAfrc4mut + PBAfrc4mut_smi = Chem.MolToSmiles(PBAfrc4mut, kekuleSmiles=True) + pKafrcyl_child = pKaFromSimmilarity(PBAfrc4mut_smi) + elif mut_operation == 'PBAfrcyl': + #print("Do mutation on the PBAfrcyl side") + linker_mut = linker4mut + linker_mut_smi = Chem.MolToSmiles(linker_mut, kekuleSmiles=True) + if linker.HasProp('pKaglcyl') == 1: + pKaglcyl_child = linker.GetProp('pKaglcyl') + else: + pKaglcyl_child = pKaFromSimmilarity(linker_mut_smi) + PBAfrc_child, pKafrcyl_child = PBA_mu.Frcyl() + + if float(pKaglcyl_child) > float(pKafrcyl_child): + pH = float(pKaglcyl_child) + 1.0 + linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0) + linker_child = Chem.MolFromSmiles(linker_child_smi[0]) + else: + pH = float(pKafrcyl_child) + 1.0 + linker_child_smi = protonate.protonate_mol(linker_mut_smi,pH,0.0) + linker_child = Chem.MolFromSmiles(linker_child_smi[0]) + + cm = Chem.CombineMols(PBAfrc_child, linker_child) + dummies = [] + atoms_frc_side = [] + for atom in cm.GetAtoms(): + frcyl_side = 97 + if atom.GetAtomicNum() == 0 and atom.GetIsotope() not in [98, 99]: + dummies.append(atom.GetIdx()) + if atom.GetIsotope() == frcyl_side: + dummies.append(atom.GetIdx()) + for neigh in atom.GetNeighbors(): + atoms_frc_side.append(neigh.GetIdx()) + + em = Chem.RWMol(cm) + em.BeginBatchEdit() + em.AddBond(atoms_frc_side[0],atoms_frc_side[1],Chem.rdchem.BondType.SINGLE) + for dummy in dummies: + em.RemoveAtom(dummy) + em.CommitBatchEdit() + + DBA_mol = Chem.MolFromSmiles(Chem.MolToSmiles(Chem.MolFromSmiles(Chem.MolToSmiles(em.GetMol())))) + #DBA_mol = Chem.MolFromSmiles(Chem.MolToSmiles(em.GetMol())) + DBA_mol.SetProp('pKaglcyl',str(pKaglcyl_child)) + DBA_mol.SetProp('pKafrcyl',str(pKafrcyl_child)) + + return DBA_mol + +def DBA_mutation(linker,idx_glcyl,glcylpatt,idx_frcyl,frcylpatt): + + if idx_glcyl in [0,1,2] and idx_frcyl in [0,1,2]: + return(PBAGlcyl_linker_PBAFrcyl(linker,glcylpatt,frcylpatt)) + elif idx_glcyl in [0,1,2] and idx_frcyl == 3: + return(PBAGlcyl_linkerPBAFrcyl(linker,glcylpatt)) + elif idx_frcyl in [0,1,2] and idx_glcyl == 3: + return(PBAGlcyllinker_PBAfrcyl(linker,frcylpatt)) + #else: + # return None + +if __name__ == "__main__": + + #smiles1 = '[98*]C1=CC=CC2=C1C1=CC3=C(C=CC(C4=CC([99*])=CC=C4)=C3)C=C1CC2' #Frycl side fused + #smiles1 = '[98*]C1=CC=CC([C@H]2C=C[C@]3(CC[C@@H](C4=CC([99*])=CC=C4)CC3)C2)=C1' #Linker whitout fusion + smiles1 = '[98*]C1=CC=CC([C@@H]2C=CC3=C(C=C4CC5=C(C=CC=C5[99*])C4=C3)C2)=C1' #Glcyl side fused + + mol1 = Chem.MolFromSmiles(smiles1) + mol1.SetProp('pKaglcyl',str(8.8)) + mol1.SetProp('pKafrcyl',str(8.8)) + Chem.SanitizeMol(mol1) + idx_glcyl, glcylpatt = tweezer_classification(mol1,'Glc') + idx_frcyl, frcylpatt = tweezer_classification(mol1,'Frc') + + mutated_child = DBA_mutation(mol1,idx_glcyl,glcylpatt,idx_frcyl,frcylpatt) + print(Chem.MolToSmiles(mutated_child,kekuleSmiles=True)) + print('pKaglcyl =',mutated_child.GetProp('pKaglcyl')) + print('pKafrcyl =',mutated_child.GetProp('pKafrcyl')) diff --git a/linkers2classify/cmplx1.xyz b/linkers2classify/cmplx1.xyz new file mode 100644 index 0000000..14eda02 --- /dev/null +++ b/linkers2classify/cmplx1.xyz @@ -0,0 +1,84 @@ +82 +Coordinates from ORCA-job Complex_opt_243 charge=-2 +O 0.06014 3.65506 -0.02713 +C 1.26491 3.46125 0.68951 +O 1.80659 2.20278 0.42837 +C 1.33186 1.26789 1.41514 +C 0.84082 0.00021 0.74901 +O -0.32452 0.15001 -0.01408 +C 0.32039 2.03179 2.28435 +O 0.31535 1.47388 3.57373 +C 0.91845 3.42577 2.17179 +O 0.19618 4.52893 2.57243 +C 2.20612 4.63786 0.47646 +O 1.52515 5.78600 0.91216 +C 0.08202 3.55726 -1.42378 +C -0.46046 4.86695 -2.03282 +C -1.96138 4.99376 -1.79476 +C -2.63169 3.74174 -2.33807 +C -2.06222 2.52946 -1.61609 +C -2.75586 1.28243 -2.14668 +O -4.13099 1.40353 -1.94537 +O -0.65667 2.44005 -1.84357 +O -4.00705 3.82154 -2.17586 +O -2.43158 6.15899 -2.43067 +O 0.27469 5.98006 -1.60891 +C 0.10823 8.15396 3.17227 +C -0.10531 7.01296 2.39718 +C -1.30243 6.96228 1.68146 +C -2.25154 7.98519 1.70659 +C -2.00238 9.10552 2.50138 +C -0.82592 9.18449 3.23009 +B 0.96565 5.78809 2.29992 +O 2.09964 5.93084 3.20633 +C -7.18987 1.68754 -2.26257 +C -6.27938 2.67158 -1.84971 +C -6.76818 3.60523 -0.91796 +C -8.09105 3.54953 -0.46814 +C -8.96119 2.56322 -0.90370 +C -8.49880 1.61690 -1.80801 +B -4.77071 2.61781 -2.51224 +O -4.83690 2.55674 -3.98295 +H -5.24542 1.73712 -4.27083 +H -8.43793 4.28971 0.24439 +H -9.98055 2.53251 -0.53929 +H -9.15632 0.83121 -2.16112 +H -6.86959 0.93284 -2.97469 +H 1.79420 5.92431 4.11659 +H -1.49715 6.09896 1.05670 +H -2.73086 9.90620 2.55339 +H -0.63678 10.05382 3.84875 +H 1.02193 8.24654 3.74903 +H -0.37299 1.91101 4.08392 +H 0.43243 5.94713 -0.64682 +H -3.39005 6.15457 -2.32425 +H -2.39441 0.38887 -1.62561 +H -2.48915 1.15870 -3.20928 +H -2.26776 2.61527 -0.53950 +H -2.35008 3.64744 -3.40537 +H -2.16188 5.04771 -0.71404 +H -0.30695 4.79398 -3.11697 +H 1.09782 3.38741 -1.79668 +H 2.49915 4.76359 -0.57273 +H 3.13180 4.45196 1.03806 +H 1.88324 3.36714 2.70969 +H -0.68207 2.00039 1.83913 +H -0.18223 0.82875 -0.68804 +H 1.66620 -0.42078 0.15758 +H 0.62325 -0.72549 1.53682 +H 2.17994 0.98587 2.05415 +C -3.44576 7.90707 0.85522 +C -3.95370 8.90373 0.10570 +C -5.10214 8.43221 -0.73108 +C -5.19793 6.98111 -0.36578 +C -6.03954 5.99514 -0.84467 +C -5.92047 4.69301 -0.35981 +C -5.01767 4.43251 0.66955 +C -4.17051 5.41775 1.15805 +C -4.23232 6.69062 0.60403 +H -3.56117 9.91027 0.05600 +H -6.02950 8.97164 -0.51034 +H -4.91184 8.58506 -1.79857 +H -6.76658 6.21665 -1.61837 +H -4.95254 3.42824 1.07067 +H -3.46091 5.18174 1.94124 diff --git a/linkers2classify/cmplx10.xyz b/linkers2classify/cmplx10.xyz new file mode 100644 index 0000000..67c3163 --- /dev/null +++ b/linkers2classify/cmplx10.xyz @@ -0,0 +1,97 @@ +95 +Coordinates from ORCA-job Complex_opt_402 charge=-2 +O -0.13381 2.19377 -0.10887 +C 0.54791 0.95562 -0.07277 +O 1.37728 0.80475 -1.18262 +C 0.65328 0.13392 -2.22995 +C 0.81662 0.87414 -3.54110 +O 0.20292 2.13350 -3.58868 +C -0.78237 -0.05116 -1.71439 +O -1.33208 -1.20148 -2.30385 +C -0.49975 -0.13962 -0.22175 +O -1.53224 -0.00379 0.67721 +C 1.21603 0.75144 1.27620 +O 0.20119 0.84022 2.24048 +C 0.60400 3.38427 -0.11340 +C 0.20244 4.24196 1.10336 +C -1.22309 4.76403 0.95074 +C -1.31999 5.49852 -0.37634 +C -0.93382 4.55101 -1.50409 +C -1.03684 5.29939 -2.82598 +O -2.33562 5.78796 -2.97800 +O 0.39673 4.07375 -1.31734 +O -2.60769 5.99148 -0.56485 +O -1.51280 5.60925 2.03995 +O 0.42921 3.57744 2.31201 +C -2.25035 0.64105 4.36686 +C -2.18251 0.78465 2.97740 +C -3.08271 1.67878 2.39958 +C -3.99253 2.42618 3.14842 +C -4.01856 2.26952 4.53167 +C -3.14970 1.36959 5.13589 +B -1.04799 0.02255 2.08893 +O -0.72443 -1.31610 2.57330 +C -5.14381 7.82420 -2.56968 +C -4.47565 6.70064 -2.07898 +C -5.26384 5.58766 -1.78275 +C -6.64788 5.57007 -1.94720 +C -7.27325 6.70359 -2.46646 +C -6.52034 7.82607 -2.77399 +B -2.85467 6.63533 -1.87359 +O -2.21592 7.95245 -1.85232 +H -2.24181 8.34296 -2.72893 +H -4.78011 4.69361 -1.40414 +H -8.34892 6.71813 -2.60019 +H -7.01205 8.71030 -3.16229 +H -4.58528 8.72490 -2.80198 +H -1.50887 -1.86942 2.54789 +H -3.06811 1.82088 1.32465 +H -4.71973 2.83913 5.12986 +H -3.17665 1.23946 6.21130 +H -1.58307 -0.05475 4.86408 +H -2.25862 -1.25194 -2.05081 +H 0.09148 2.65946 2.27750 +H -2.34818 6.04397 1.83599 +H -0.80424 4.62903 -3.66134 +H -0.27656 6.09791 -2.83950 +H -1.63696 3.70622 -1.52492 +H -0.57481 6.31649 -0.36078 +H -1.92397 3.91371 0.92963 +H 0.86946 5.11359 1.10105 +H 1.68104 3.18861 -0.07209 +H 1.98562 1.50299 1.48766 +H 1.72310 -0.22317 1.27480 +H 0.03460 -1.09891 -0.08099 +H -1.39494 0.83214 -1.93641 +H 0.55077 2.68706 -2.87727 +H 1.88947 0.93384 -3.77129 +H 0.36432 0.26285 -4.32614 +H 1.09470 -0.86273 -2.36671 +C -7.41108 4.33297 -1.65553 +C -8.25847 3.85681 -2.63921 +C -8.81901 2.57618 -2.58020 +C -8.43321 1.72132 -1.58130 +C -7.57236 2.16607 -0.56091 +C -7.04126 1.23726 0.37805 +C -6.10955 1.62636 1.28017 +C -5.79644 3.00673 1.45844 +C -4.86255 3.41453 2.47277 +C -4.73803 4.73508 2.77264 +C -5.57831 5.71113 2.17594 +C -5.55351 7.04570 2.63000 +C -6.44951 7.96584 2.15146 +C -7.42175 7.56300 1.22218 +C -7.43549 6.27864 0.73912 +C -6.48058 5.32763 1.15590 +C -6.46394 3.96759 0.68189 +C -7.16759 3.52426 -0.50399 +H -8.43706 4.46608 -3.51652 +H -9.48427 2.24249 -3.36567 +H -8.76201 0.68913 -1.57715 +H -7.34801 0.20031 0.31465 +H -5.64662 0.89519 1.92847 +H -4.01584 5.05398 3.51499 +H -4.83074 7.32437 3.38766 +H -6.43233 8.98579 2.51296 +H -8.17430 8.26621 0.88997 +H -8.22438 5.98797 0.06147 diff --git a/linkers2classify/cmplx100.xyz b/linkers2classify/cmplx100.xyz new file mode 100644 index 0000000..a8e2e38 --- /dev/null +++ b/linkers2classify/cmplx100.xyz @@ -0,0 +1,96 @@ +94 +Coordinates from ORCA-job Complex_opt_144 charge=-2 +O -1.70222 3.52345 -0.94823 +C -0.30350 3.50757 -0.69575 +O 0.39365 3.03759 -1.80706 +C 0.57253 1.61328 -1.69001 +C 0.14905 0.91318 -2.96538 +O -1.23018 0.91860 -3.21480 +C -0.15163 1.18923 -0.40316 +O 0.50079 0.06982 0.14003 +C -0.02009 2.47897 0.39006 +O -0.78138 2.66799 1.51768 +C 0.15654 4.85119 -0.14945 +O -0.59766 5.08672 1.01155 +C -2.14326 4.27582 -2.04564 +C -3.11625 5.38528 -1.58602 +C -4.51293 4.85128 -1.28733 +C -4.97082 4.07642 -2.51122 +C -4.00867 2.91677 -2.72461 +C -4.49336 2.06795 -3.89829 +O -5.82081 1.67894 -3.69837 +O -2.70909 3.43371 -3.01671 +O -6.27873 3.63736 -2.36213 +O -5.35401 5.94884 -1.01380 +O -2.58755 6.15926 -0.54986 +C -1.90105 5.00365 4.22563 +C -1.93022 4.31101 3.01311 +C -3.17502 3.82522 2.61141 +C -4.34294 3.98083 3.35220 +C -4.27360 4.68355 4.55365 +C 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-0.60365 +H -1.54608 1.83207 -3.26140 +H 0.71915 1.34368 -3.80070 +H 0.45984 -0.13157 -2.88449 +H 1.64489 1.41746 -1.55600 +C -9.54433 3.39698 3.01611 +C -10.76137 3.53124 2.06411 +C -10.37678 2.74252 0.83176 +C -9.26703 1.82750 1.24190 +C -8.43797 2.68719 2.20303 +C -7.51653 1.80012 3.04490 +C -6.42273 2.54954 3.79736 +C -5.61410 3.38872 2.81067 +C -6.54547 4.42280 2.18065 +C -7.62940 3.70773 1.38506 +C -10.83268 2.92519 -0.40700 +H -9.81441 2.78727 3.88207 +H -9.22352 4.36468 3.40683 +H -10.98762 4.56863 1.81446 +H -11.65943 3.12153 2.53365 +H -8.68239 1.42307 0.41610 +H -9.68680 0.97617 1.79555 +H -7.02914 1.07963 2.37733 +H -8.12410 1.20829 3.73640 +H -5.77650 1.83301 4.31130 +H -6.85599 3.19324 4.57056 +H -5.30966 2.71547 1.99792 +H -5.99089 5.08658 1.51275 +H -6.97874 5.05746 2.96203 +H -8.30358 4.43714 0.92540 +H -7.13898 3.18941 0.55344 +H -11.63975 3.63507 -0.57596 diff --git a/linkers2classify/cmplx11.xyz b/linkers2classify/cmplx11.xyz new file mode 100644 index 0000000..14c4956 --- /dev/null +++ b/linkers2classify/cmplx11.xyz @@ -0,0 +1,93 @@ +91 +Coordinates from ORCA-job Complex_opt_554 charge=-2 +O -1.26721 3.93238 -0.45127 +C -0.01926 3.44547 0.00307 +O 0.77489 3.02173 -1.06254 +C 0.56157 1.61455 -1.28312 +C 0.33572 1.33450 -2.75390 +O -0.86032 1.84702 -3.27457 +C -0.55621 1.19219 -0.31781 +O -0.38935 -0.16447 0.00642 +C -0.28855 2.18150 0.80612 +O -1.22912 2.37421 1.79107 +C 0.63030 4.44121 0.95173 +O -0.27234 4.64339 2.00703 +C -1.28548 5.01625 -1.33672 +C -2.14048 6.14558 -0.72881 +C -3.61636 5.75903 -0.71820 +C -4.01309 5.38973 -2.13846 +C -3.14053 4.24077 -2.62308 +C -3.54770 3.89683 -4.04990 +O -4.90133 3.56290 -4.07825 +O -1.76529 4.61498 -2.59226 +O -5.35939 5.04596 -2.19753 +O -4.36758 6.84944 -0.23591 +O -1.65658 6.55560 0.51788 +C -2.04871 4.76849 4.67159 +C -2.14497 3.95328 3.53771 +C -3.43204 3.62519 3.11519 +C -4.59010 4.08974 3.74265 +C -4.44790 4.89888 4.86474 +C -3.17976 5.23355 5.32907 +B -0.81508 3.45294 2.74090 +O 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+H 0.30787 0.24960 -2.88248 +H 1.47609 1.08016 -0.99146 +C -8.89428 1.63248 0.58765 +C -8.43264 1.05688 -0.77700 +C -7.04421 0.59166 -0.43678 +C -6.58318 1.17809 0.66182 +C -7.61058 2.07402 1.32119 +C -7.34625 3.57027 1.08920 +C -6.03327 4.02539 1.69527 +C -5.95330 3.73499 3.19590 +C -6.33141 2.27847 3.50266 +C -7.64134 1.84901 2.83784 +H -9.37890 0.83178 1.15373 +H -9.62097 2.44061 0.48067 +H -9.08400 0.22801 -1.07201 +H -6.47272 -0.07104 -1.07572 +H -5.58042 1.03850 1.04787 +H -7.35733 3.80152 0.02380 +H -8.17615 4.12988 1.53721 +H -5.21616 3.52406 1.16996 +H -5.88745 5.09564 1.52541 +H -6.69557 4.37373 3.69152 +H -6.40690 2.14802 4.58554 +H -5.52053 1.61901 3.17897 +H -8.47459 2.41793 3.26615 +H -7.83778 0.79523 3.05783 diff --git a/linkers2classify/cmplx12.xyz b/linkers2classify/cmplx12.xyz new file mode 100644 index 0000000..1a99858 --- /dev/null +++ b/linkers2classify/cmplx12.xyz @@ -0,0 +1,90 @@ +88 +Coordinates from ORCA-job Complex_opt_301 charge=-2 +O 0.05420 4.28260 0.02959 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3.58888 +H -6.06465 3.57426 1.54329 diff --git a/linkers2classify/cmplx99.xyz b/linkers2classify/cmplx99.xyz new file mode 100644 index 0000000..607a4e5 --- /dev/null +++ b/linkers2classify/cmplx99.xyz @@ -0,0 +1,91 @@ +89 +Coordinates from ORCA-job Complex_opt_379 charge=-2 +O 0.03815 2.77146 -0.04348 +C 1.30707 2.17719 -0.25074 +O 2.00525 2.82679 -1.26754 +C 1.72788 2.17790 -2.52358 +C 1.35425 3.19779 -3.57994 +O 0.11167 3.81858 -3.39667 +C 0.69131 1.08240 -2.22488 +O 0.85844 0.02781 -3.13820 +C 1.07186 0.77370 -0.78596 +O 0.21669 0.04707 0.00888 +C 2.04288 2.03275 1.07259 +O 1.20174 1.28201 1.91322 +C -0.01436 4.13429 0.26712 +C -0.68502 4.33654 1.64407 +C -2.18752 4.08507 1.57830 +C -2.74513 4.96850 0.47417 +C -2.08716 4.56897 -0.83973 +C -2.68835 5.38046 -1.98373 +O -4.08064 5.25178 -1.98298 +O -0.68487 4.82549 -0.75457 +O -4.12969 4.86374 0.40731 +O -2.74941 4.39236 2.83192 +O -0.04230 3.61967 2.65731 +C -0.35934 -1.08464 3.59836 +C -0.54655 -0.52899 2.32845 +C -1.85597 -0.51587 1.84456 +C -2.92961 -1.06931 2.54511 +C -2.69888 -1.62756 3.80075 +C -1.41615 -1.61274 4.33120 +B 0.71548 -0.04322 1.41493 +O 1.85345 -0.95467 1.51950 +C -7.30872 6.07228 -0.32798 +C -6.30742 5.19926 -0.75903 +C -6.70949 3.90811 -1.11257 +C -8.02981 3.46779 -0.99318 +C -8.99643 4.37684 -0.55470 +C -8.63755 5.67667 -0.23854 +B -4.73337 5.63261 -0.70834 +O -4.55634 7.05653 -0.41434 +H -4.91497 7.58213 -1.13309 +H -5.96331 3.21427 -1.48533 +H -10.02489 4.05584 -0.44086 +H -9.39386 6.37360 0.10278 +H -7.04478 7.08273 -0.03820 +H 1.59383 -1.83308 1.23141 +H -2.05084 -0.11307 0.85757 +H -3.51590 -2.06626 4.36190 +H -1.23842 -2.03616 5.31270 +H 0.63844 -1.13326 4.02056 +H 0.14886 -0.60533 -2.99226 +H 0.13797 2.69869 2.38062 +H -3.70352 4.43563 2.70288 +H -2.29399 5.02301 -2.94156 +H -2.36137 6.42668 -1.87611 +H -2.26842 3.50201 -1.03311 +H -2.43349 6.00662 0.68966 +H -2.37833 3.02864 1.31925 +H -0.55386 5.39714 1.89433 +H 0.98826 4.57310 0.30208 +H 2.26463 2.99651 1.54456 +H 3.00892 1.54367 0.89067 +H 2.06799 0.29544 -0.84550 +H -0.32803 1.48516 -2.27676 +H 0.08620 4.25295 -2.53277 +H 2.17079 3.92979 -3.65639 +H 1.31665 2.67720 -4.54020 +H 2.65042 1.68782 -2.86258 +C -8.45857 2.08229 -1.29599 +C -9.55272 1.88764 -2.09596 +C -10.08336 0.59946 -2.35231 +C -9.51922 -0.49802 -1.78418 +C -8.37641 -0.36677 -0.94700 +C -7.80575 -1.48773 -0.34718 +C -6.66826 -1.39060 0.44523 +C -6.06419 -2.52287 1.06199 +C -4.91481 -2.39364 1.77525 +C -4.26169 -1.12919 1.90834 +C -4.85204 -0.02108 1.37018 +C -6.07225 -0.10887 0.64251 +C -6.67909 1.02047 0.09660 +C -7.81503 0.93372 -0.70828 +H -10.03271 2.74543 -2.55049 +H -10.94644 0.50187 -2.99790 +H -9.92490 -1.48684 -1.96119 +H -8.25707 -2.46019 -0.51209 +H -6.52609 -3.49512 0.93795 +H -4.45499 -3.26784 2.21941 +H -4.38195 0.95088 1.47650 +H -6.23293 1.98314 0.30546 diff --git a/mutate.py b/mutate.py deleted file mode 100644 index 1d6128b..0000000 --- a/mutate.py +++ /dev/null @@ -1,154 +0,0 @@ -""" -Written by Jan H. Jensen 2018 -""" -import random - -import numpy as np -from rdkit import Chem, rdBase -from rdkit.Chem import AllChem - -import crossover as co - -rdBase.DisableLog("rdApp.error") - - -def delete_atom(): - choices = [ - "[*:1]~[D1]>>[*:1]", - "[*:1]~[D2]~[*:2]>>[*:1]-[*:2]", - "[*:1]~[D3](~[*;!H0:2])~[*:3]>>[*:1]-[*:2]-[*:3]", - "[*:1]~[D4](~[*;!H0:2])(~[*;!H0:3])~[*:4]>>[*:1]-[*:2]-[*:3]-[*:4]", - "[*:1]~[D4](~[*;!H0;!H1:2])(~[*:3])~[*:4]>>[*:1]-[*:2](-[*:3])-[*:4]", - ] - p = [0.25, 0.25, 0.25, 0.1875, 0.0625] - - return np.random.choice(choices, p=p) - - -def append_atom(): - choices = [ - ["single", ["C", "N", "O", "F", "S", "Cl", "Br"], 7 * [1.0 / 7.0]], - ["double", ["C", "N", "O"], 3 * [1.0 / 3.0]], - ["triple", ["C", "N"], 2 * [1.0 / 2.0]], - ] - p_BO = [0.60, 0.35, 0.05] - - index = np.random.choice(list(range(3)), p=p_BO) - - BO, atom_list, p = choices[index] - new_atom = np.random.choice(atom_list, p=p) - - if BO == "single": - rxn_smarts = "[*;!H0:1]>>[*:1]X".replace("X", "-" + new_atom) - if BO == "double": - rxn_smarts = "[*;!H0;!H1:1]>>[*:1]X".replace("X", "=" + new_atom) - if BO == "triple": - rxn_smarts = "[*;H3:1]>>[*:1]X".replace("X", "#" + new_atom) - - return rxn_smarts - - -def insert_atom(): - choices = [ - ["single", ["C", "N", "O", "S"], 4 * [1.0 / 4.0]], - ["double", ["C", "N"], 2 * [1.0 / 2.0]], - ["triple", ["C"], [1.0]], - ] - p_BO = [0.60, 0.35, 0.05] - - index = np.random.choice(list(range(3)), p=p_BO) - - BO, atom_list, p = choices[index] - new_atom = np.random.choice(atom_list, p=p) - - if BO == "single": - rxn_smarts = "[*:1]~[*:2]>>[*:1]X[*:2]".replace("X", new_atom) - if BO == "double": - rxn_smarts = "[*;!H0:1]~[*:2]>>[*:1]=X-[*:2]".replace("X", new_atom) - if BO == "triple": - rxn_smarts = "[*;!R;!H1;!H0:1]~[*:2]>>[*:1]#X-[*:2]".replace("X", new_atom) - - return rxn_smarts - - -def change_bond_order(): - choices = [ - "[*:1]!-[*:2]>>[*:1]-[*:2]", - "[*;!H0:1]-[*;!H0:2]>>[*:1]=[*:2]", - "[*:1]#[*:2]>>[*:1]=[*:2]", - "[*;!R;!H1;!H0:1]~[*:2]>>[*:1]#[*:2]", - ] - p = [0.45, 0.45, 0.05, 0.05] - - return np.random.choice(choices, p=p) - - -def delete_cyclic_bond(): - return "[*:1]@[*:2]>>([*:1].[*:2])" - - -def add_ring(): - choices = [ - "[*;!r;!H0:1]~[*;!r:2]~[*;!r;!H0:3]>>[*:1]1~[*:2]~[*:3]1", - "[*;!r;!H0:1]~[*!r:2]~[*!r:3]~[*;!r;!H0:4]>>[*:1]1~[*:2]~[*:3]~[*:4]1", - "[*;!r;!H0:1]~[*!r:2]~[*:3]~[*:4]~[*;!r;!H0:5]>>[*:1]1~[*:2]~[*:3]~[*:4]~[*:5]1", - "[*;!r;!H0:1]~[*!r:2]~[*:3]~[*:4]~[*!r:5]~[*;!r;!H0:6]>>[*:1]1~[*:2]~[*:3]~[*:4]~[*:5]~[*:6]1", - ] - p = [0.05, 0.05, 0.45, 0.45] - - return np.random.choice(choices, p=p) - - -def change_atom(mol): - choices = ["#6", "#7", "#8", "#9", "#16", "#17", "#35"] - p = [0.15, 0.15, 0.14, 0.14, 0.14, 0.14, 0.14] - - X = np.random.choice(choices, p=p) - while not mol.HasSubstructMatch(Chem.MolFromSmarts("[" + X + "]")): - X = np.random.choice(choices, p=p) - Y = np.random.choice(choices, p=p) - while Y == X: - Y = np.random.choice(choices, p=p) - - return "[X:1]>>[Y:1]".replace("X", X).replace("Y", Y) - - -def mutate(mol, mutation_rate, molecule_filter): - - if random.random() > mutation_rate: - return mol - - Chem.Kekulize(mol, clearAromaticFlags=True) - p = [0.15, 0.14, 0.14, 0.14, 0.14, 0.14, 0.15] - for i in range(10): - rxn_smarts_list = 7 * [""] - rxn_smarts_list[0] = insert_atom() - rxn_smarts_list[1] = change_bond_order() - rxn_smarts_list[2] = delete_cyclic_bond() - rxn_smarts_list[3] = add_ring() - rxn_smarts_list[4] = delete_atom() - rxn_smarts_list[5] = change_atom(mol) - rxn_smarts_list[6] = append_atom() - rxn_smarts = np.random.choice(rxn_smarts_list, p=p) - - # print('mutation',rxn_smarts) - - rxn = AllChem.ReactionFromSmarts(rxn_smarts) - - new_mol_trial = rxn.RunReactants((mol,)) - - new_mols = [] - for m in new_mol_trial: - m = m[0] - # print Chem.MolToSmiles(mol),mol_OK(mol) - if co.mol_OK(m, molecule_filter) and co.ring_OK(m) and co.amine_OK(m): - new_mols.append(m) - - if len(new_mols) > 0: - return random.choice(new_mols) - - return None - - -if __name__ == "__main__": - pass diff --git a/mutate4DBA.py b/mutate4DBA.py new file mode 100644 index 0000000..0ec466e --- /dev/null +++ b/mutate4DBA.py @@ -0,0 +1,171 @@ +''' +Written by Jan H. Jensen 2018 +''' +from rdkit import Chem +from rdkit.Chem import AllChem + +import random +import numpy as np +import crossover4DBA as co + +from rdkit import rdBase +#rdBase.DisableLog('rdApp.error') + +def delete_atom(): + choices = ['[*:1]~[D1]>>[*:1]', '[*:1]~[D2]~[*:2]>>[*:1]-[*:2]', + '[*:1]~[D3](~[*;!H0:2])~[*:3]>>[*:1]-[*:2]-[*:3]', + '[*:1]~[D4](~[*;!H0:2])(~[*;!H0:3])~[*:4]>>[*:1]-[*:2]-[*:3]-[*:4]', + '[*:1]~[D4](~[*;!H0;!H1:2])(~[*:3])~[*:4]>>[*:1]-[*:2](-[*:3])-[*:4]'] + p = [0.25,0.25,0.25,0.1875,0.0625] + + return np.random.choice(choices, p=p) + +def append_atom(): + choices = [['single',['C','N','O','F','S','Cl','Br'],7*[1.0/7.0]], + ['double',['C','N','O'],3*[1.0/3.0]], + ['triple',['C','N'],2*[1.0/2.0]] ] + p_BO = [0.60,0.35,0.05] + + index = np.random.choice(list(range(3)), p=p_BO) + + BO, atom_list, p = choices[index] + new_atom = np.random.choice(atom_list, p=p) + + if BO == 'single': + rxn_smarts = '[*;!H0:1]>>[*:1]X'.replace('X','-'+new_atom) + if BO == 'double': + rxn_smarts = '[*;!H0;!H1:1]>>[*:1]X'.replace('X','='+new_atom) + if BO == 'triple': + rxn_smarts = '[*;H3:1]>>[*:1]X'.replace('X','#'+new_atom) + + return rxn_smarts + +def insert_atom(): + choices = [['single',['C','N','O','S'],4*[1.0/4.0]], + ['double',['C','N'],2*[1.0/2.0]], + ['triple',['C'],[1.0]] ] + p_BO = [0.60,0.35,0.05] + + index = np.random.choice(list(range(3)), p=p_BO) + + BO, atom_list, p = choices[index] + new_atom = np.random.choice(atom_list, p=p) + + if BO == 'single': + rxn_smarts = '[*:1]~[*:2]>>[*:1]X[*:2]'.replace('X',new_atom) + if BO == 'double': + rxn_smarts = '[*;!H0:1]~[*:2]>>[*:1]=X-[*:2]'.replace('X',new_atom) + if BO == 'triple': + rxn_smarts = '[*;!R;!H1;!H0:1]~[*:2]>>[*:1]#X-[*:2]'.replace('X',new_atom) + + return rxn_smarts + +def change_bond_order(): + choices = ['[*:1]!-[*:2]>>[*:1]-[*:2]','[*;!H0:1]-[*;!H0:2]>>[*:1]=[*:2]', + '[*:1]#[*:2]>>[*:1]=[*:2]','[*;!R;!H1;!H0:1]~[*:2]>>[*:1]#[*:2]'] + p = [0.45,0.45,0.05,0.05] + + return np.random.choice(choices, p=p) + +def delete_cyclic_bond(): + return '[*:1]@[*:2]>>([*:1].[*:2])' + +def add_ring(): + choices = ['[*;!r;!H0:1]~[*;!r:2]~[*;!r;!H0:3]>>[*:1]1~[*:2]~[*:3]1', + '[*;!r;!H0:1]~[*!r:2]~[*!r:3]~[*;!r;!H0:4]>>[*:1]1~[*:2]~[*:3]~[*:4]1', + '[*;!r;!H0:1]~[*!r:2]~[*:3]~[*:4]~[*;!r;!H0:5]>>[*:1]1~[*:2]~[*:3]~[*:4]~[*:5]1', + '[*;!r;!H0:1]~[*!r:2]~[*:3]~[*:4]~[*!r:5]~[*;!r;!H0:6]>>[*:1]1~[*:2]~[*:3]~[*:4]~[*:5]~[*:6]1'] + p = [0.05,0.05,0.45,0.45] + + return np.random.choice(choices, p=p) + +def change_atom(mol): + choices = ['#6','#7','#8','#9','#16','#17','#35'] + p = [0.15,0.15,0.14,0.14,0.14,0.14,0.14] + + X = np.random.choice(choices, p=p) + while not mol.HasSubstructMatch(Chem.MolFromSmarts('['+X+']')): + X = np.random.choice(choices, p=p) + Y = np.random.choice(choices, p=p) + while Y == X: + Y = np.random.choice(choices, p=p) + + return '[X:1]>>[Y:1]'.replace('X',X).replace('Y',Y) + +def aromatic_substitution(mol): + # I should define the probaility for this reactions according to the PACs compounds table + # and other papers. + choices = ['[*;r6:1]~[#6:2]>>[n+;H0;r6:1][C:3][#6:2]', #Diazonium salt addition + '[*;!D3;!H0:1]>>[*;!D3:1][NX3+:2]([OX1-:3])=[OX1:4]', #Nitro addition + '[*;!D3;!H0:1]>>[*;!D3:1]C#N', #Ciano addition + '[*;!D3;!H0:1]>>[*;!D3:1][CX3:2](=[OX1:3])[OX2:4]', #Carboxilic acid addition + '[*;!D3;!H0:1]>>[*;!D3:1][CX3:2](=[OX1:3])', #Aldehide addition + '[*;!D3;!H0:1]>>[*;!D3:1][O:2][C:3]', #Metoxy addition + '[*;!D3;!H0:1]>>[*;!D3:1][C:2]([F:3])([F:4])([F:5])'] #CF3 addition + p = [1/7, 1/7, 1/7, 1/7, 1/7, 1/7, 1/7] + return np.random.choice(choices, p=p) + +def mutate(mol,mutation_rate,pos): + + if random.random() > mutation_rate: + return mol + + Chem.Kekulize(mol,clearAromaticFlags=True) + p = [0.13,0.12,0.12,0.12,0.12,0.13,0.13,0.13] + for i in range(10): + rxn_smarts_list = 8*[''] + rxn_smarts_list[0] = insert_atom() + rxn_smarts_list[1] = change_bond_order() + rxn_smarts_list[2] = delete_cyclic_bond() + rxn_smarts_list[3] = add_ring() + rxn_smarts_list[4] = delete_atom() + rxn_smarts_list[5] = change_atom(mol) + rxn_smarts_list[6] = append_atom() + rxn_smarts_list[7] = aromatic_substitution(mol) + rxn_smarts = np.random.choice(rxn_smarts_list, p=p) + + #print('mutation',rxn_smarts,"; Try",i) + + rxn = AllChem.ReactionFromSmarts(rxn_smarts) + + #mol.UpdatePropertyCache() + #Chem.GetSymmSSSR(mol) + new_mol_trial = rxn.RunReactants((mol,)) + + new_mols = [] + #print("New Molecule") + for m in new_mol_trial: + m = m[0] + + em = Chem.RWMol(m) + em.BeginBatchEdit() + for atom in em.GetAtoms(): + if atom.GetAtomicNum() == 0: + atom.SetAtomicNum(6) + #em.RemoveAtom(atom.GetIdx()) + #for neigh in atom.GetNeighbors(): + # if not em.GetBondBetweenAtoms(atom.GetIdx(),neigh.GetIdx()): + # em.AddBond(atom.GetIdx(),neigh.GetIdx(),Chem.rdchem.BondType.SINGLE) + em.CommitBatchEdit() + + m_nodummy = em.GetMol() + m_nodummy.UpdatePropertyCache(strict=False) + Chem.GetSymmSSSR(m_nodummy) + Chem.GetSymmSSSR(m) + #smi = Chem.MolToSmiles(m_nodummy) + try: + Chem.SanitizeMol(m_nodummy) + except: + continue + + #print(Chem.MolToSmiles(m),co.mol_OK(m_nodummy),co.ring_OK(m_nodummy),co.linker_OK(m,pos)) + if co.mol_OK(m_nodummy) and co.ring_OK(m_nodummy) and co.linker_OK(m,pos): + new_mols.append(m) + + if len(new_mols) > 0: + return random.choice(new_mols) + + return None + +if __name__ == "__main__": + pass diff --git a/pKA_similarity.py b/pKA_similarity.py new file mode 100644 index 0000000..273228a --- /dev/null +++ b/pKA_similarity.py @@ -0,0 +1,88 @@ +''' +Written by Gustavo Lara-Cruz 2024 +''' + +from rdkit import Chem +from rdkit.Chem import AllChem +import csv + +#from rdkit import rdBase +#rdBase.DisableLog('rdApp.error') +from rdkit import RDLogger +RDLogger.DisableLog('rdApp.*') + +#Probably I should remove the PBAs with alkyl chains because some of then have a low pKa, +#like the Wulff PBAs, with a pKa=4.7 but given the similarity with complete alkyl chains +#in other PBA, assign an incorrect pKa +PBAs_fps = list() +pKas_data = [] +with open('PBA_data4sim.csv') as csv_file: + csv_reader = csv.reader(csv_file, delimiter=',') + line_count = 0 + for row in csv_reader: + if line_count == 0: + #print(f'Column names are {", ".join(row)}') + line_count += 1 + else: + mol = Chem.MolFromSmiles(row[0]) + pKas_data.append(row[1]) + PBAs_fps.append(AllChem.GetMorganFingerprintAsBitVect(mol, radius=3, nBits=4086)) + line_count += 1 + +def dummy2BO3_sim(mol): + """ + Function to convert the dummy atoms *98 and *99 into boronic groups + """ + dummy_glc = "[" + str(98) + "*]" + dummy_frc = "[" + str(99) + "*]" + dummy_H1 = "[" + str(96) + "*]" + dummy_H2 = "[" + str(97) + "*]" + ligBO3 = Chem.ReplaceSubstructs(mol, + Chem.MolFromSmiles(dummy_glc), + Chem.MolFromSmiles('[B-](O)(O)(O)'), + replaceAll=True) + + ligBO3_2 = Chem.ReplaceSubstructs(ligBO3[0], + Chem.MolFromSmiles(dummy_frc), + Chem.MolFromSmiles('[B-](O)(O)(O)'), + replaceAll=True) + + em = Chem.RWMol(ligBO3_2[0]) + em.BeginBatchEdit() + for atom in em.GetAtoms(): + #print(atom.GetIdx(),atom.GetAtomicNum()) + if atom.GetAtomicNum() == 0: + #print('Print dummy atom',atom.GetIdx()) + em.RemoveAtom(atom.GetIdx()) + em.CommitBatchEdit() + + return(em) + +def pKaFromSimmilarity(smiles): + idx = 0 + max = -1 + mol = dummy2BO3_sim(Chem.MolFromSmiles(smiles)) + #Chem.SanitizeMol(mol) + Chem.GetSymmSSSR(mol) + fp_mol = AllChem.GetMorganFingerprintAsBitVect(mol, radius=3, nBits=4086) + for fp in PBAs_fps: + Tan_sim = Chem.DataStructs.TanimotoSimilarity(fp_mol,fp) + Cosine_sim = Chem.DataStructs.CosineSimilarity(fp_mol,fp) + Dice_sim = Chem.DataStructs.DiceSimilarity(fp_mol,fp) + Consensus = (Tan_sim + Cosine_sim + Dice_sim)/3 + + if Consensus > max: + max = Consensus + idx_max = idx + idx += 1 + #print('pka from similarity',idx_max,max) + return pKas_data[idx_max] + + +if __name__ == "__main__": + #smiles = '[97*]C1=CC2=C(C=C3CCC4=C(C([98*])=CN=C4)C3=C2)CC1' + smiles = '[96*][C@@H]1C=CC2=C(C1)C1=C(C=C2)C2=C(C=C1)C([99*])=CC(N)=C2' + + print(pKaFromSimmilarity(smiles)) + + diff --git a/sa/neutralize.json b/sa/neutralize.json index 5472dcf..5fad3b7 100644 --- a/sa/neutralize.json +++ b/sa/neutralize.json @@ -7,5 +7,6 @@ {"name": "Enamines", "reactant": "[$([N-;X2][C,N]=C)]", "product": "N"}, {"name": "Tetrazoles", "reactant": "[n-]", "product": "[nH]"}, {"name": "Sulfoxides", "reactant": "[$([S-]=O)]", "product": "S"}, - {"name": "Amides", "reactant": "[$([N-]C=O)]", "product": "N"} + {"name": "Amides", "reactant": "[$([N-]C=O)]", "product": "N"}, + {"name": "Boronate", "reactant": "[B-](O)(O)(O)", "product": "B(O)(O)"} ]