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https://rdkit.svn.sourceforge.net/svnroot/rdkit/branches/IterativeChirality_20Aug2008 into the trunk. This covers revs 798-828. Dependent chirality should now be correctly handled, but the handling of ring stereochemistry, i.e. things like: C[C@H]1CC[C@H](C)CC1 is still not 100% correct.
832 lines
30 KiB
C++
Executable File
832 lines
30 KiB
C++
Executable File
// $Id$
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//
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// Copyright (C) 2003-2008 Greg Landrum and Rational Discovery LLC
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//
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// @@ All Rights Reserved @@
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//
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#include "RDKitBase.h"
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#include <GraphMol/Rings.h>
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#include <RDGeneral/RDLog.h>
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#include <RDBoost/Exceptions.h>
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#include <RDGeneral/utils.h>
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#include <vector>
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#include <set>
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#include <algorithm>
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#include <boost/dynamic_bitset.hpp>
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typedef std::set<double> DOUBLE_SET;
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typedef DOUBLE_SET::const_iterator DOUBLE_SET_CI;
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namespace RingUtils {
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using namespace RDKit;
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void convertToBonds(const VECT_INT_VECT &res, VECT_INT_VECT &brings, const ROMol &mol) {
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for (VECT_INT_VECT_CI ri=res.begin(); ri!=res.end(); ++ri) {
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unsigned int rsiz = ri->size();
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INT_VECT bring(rsiz);
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for (unsigned int i = 0; i < (rsiz-1); i++) {
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bring[i]=mol.getBondBetweenAtoms((*ri)[i],(*ri)[i+1])->getIdx();
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}
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// bond from last to first atom
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bring[rsiz-1]=mol.getBondBetweenAtoms((*ri)[rsiz-1], (*ri)[0])->getIdx();
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brings.push_back(bring);
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}
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}
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} // end of namespace RingUtils
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namespace FindRings {
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using namespace RDKit;
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int smallestRingsBfs(const ROMol &mol, int root, VECT_INT_VECT &rings,
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INT_VECT *forbidden=0);
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void trimBonds(int cand, RWMol &tMol, INT_SET &changed);
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void storeRingInfo(const ROMol &mol, const INT_VECT &ring) {
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INT_VECT bondIndices;
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INT_VECT_CI lastRai;
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for(INT_VECT_CI rai=ring.begin();rai != ring.end();rai++){
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if(rai!=ring.begin()){
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bondIndices.push_back(mol.getBondBetweenAtoms(*rai,*lastRai)->getIdx());
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}
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lastRai = rai;
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}
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bondIndices.push_back(mol.getBondBetweenAtoms(*lastRai,*(ring.begin()))->getIdx());
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mol.getRingInfo()->addRing(ring,bondIndices);
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}
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void storeRingsInfo(const ROMol &mol, const VECT_INT_VECT &rings) {
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for (VECT_INT_VECT_CI ri = rings.begin(); ri != rings.end(); ri++) {
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storeRingInfo(mol,*ri);
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}
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}
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void markUselessD2s(int root,const ROMol &tMol, boost::dynamic_bitset<> &forb) {
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// recursive function to mark any degree 2 nodes that are already represnted
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// by root for the purpose of finding smallest rings.
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ROMol::ADJ_ITER nbrIdx,endNbrs;
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boost::tie(nbrIdx,endNbrs) = tMol.getAtomNeighbors(tMol.getAtomWithIdx(root));
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while(nbrIdx != endNbrs) {
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if (!forb[*nbrIdx]){
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const Atom *at = tMol.getAtomWithIdx(*nbrIdx);
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if (at->getDegree() == 2) {
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forb[*nbrIdx]=1;
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markUselessD2s(*nbrIdx, tMol, forb);
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}
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}
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++nbrIdx;
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}
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}
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void pickD2Nodes(const ROMol &tMol, INT_VECT &d2nodes, const INT_VECT &currFrag) {
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d2nodes.resize(0);
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// forb contains all d2 nodes, not just the ones we want to keep
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boost::dynamic_bitset<> forb(tMol.getNumAtoms());
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while (1) {
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int root = -1;
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for (INT_VECT_CI axci = currFrag.begin(); axci != currFrag.end(); ++axci) {
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const Atom *at = tMol.getAtomWithIdx(*axci);
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if ( (at->getDegree() == 2 ) && !forb[*axci] ){
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root = (*axci);
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d2nodes.push_back(*axci);
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forb[*axci]=1;
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break;
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}
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}
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if (root == -1){
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break;
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}
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else {
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markUselessD2s(root, tMol, forb);
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}
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}
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}
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typedef std::map<double, INT_VECT> DOUBLE_INT_VECT_MAP;
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typedef DOUBLE_INT_VECT_MAP::iterator DOUBLE_INT_VECT_MAP_I;
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typedef DOUBLE_INT_VECT_MAP::const_iterator DOUBLE_INT_VECT_MAP_CI;
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void findSSSRforDupCands(const RWMol &mol, VECT_INT_VECT &res,
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DOUBLE_SET &invars, const INT_INT_VECT_MAP dupMap,
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const DOUBLE_INT_VECT_MAP &dupD2Cands) {
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for (DOUBLE_INT_VECT_MAP_CI dvmi = dupD2Cands.begin();
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dvmi != dupD2Cands.end(); ++dvmi) {
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const INT_VECT &dupCands = dvmi->second;
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if (dupCands.size() > 1) {
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// we have duplicate candidates.
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VECT_INT_VECT nrings;
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unsigned int minSiz = static_cast<unsigned int>(MAX_INT);
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for (INT_VECT_CI dupi = dupCands.begin(); dupi != dupCands.end(); ++dupi) {
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// now break bonds for all the d2 nodes for that give the same rings as
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// with (*dupi) and recompute smallest ring with (*dupi)
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// copy the molecule so that we can break teh bonds
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RWMol tMol(mol,true);
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INT_SET changed;
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INT_INT_VECT_MAP_CI dmci = dupMap.find(*dupi);
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for (INT_VECT_CI dni = dmci->second.begin(); dni != dmci->second.end(); ++dni) {
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trimBonds((*dni), tMol, changed);
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}
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// now find the smallest ring/s around (*dupi)
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VECT_INT_VECT srings;
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smallestRingsBfs(tMol, (*dupi), srings);
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for (VECT_INT_VECT_CI sri = srings.begin(); sri != srings.end(); ++sri) {
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if (sri->size() < minSiz) {
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minSiz = sri->size();
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}
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nrings.push_back((*sri));
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}
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}
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for (VECT_INT_VECT_CI nri = nrings.begin(); nri != nrings.end(); ++nri) {
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if (nri->size() == minSiz) {
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double invr = computeIntVectPrimesProduct((*nri));
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if (invars.find(invr) == invars.end()) {
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res.push_back((*nri));
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invars.insert(invr);
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}
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}
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} // end of loop over new rings found
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} // end if (dupCand.size() > 1)
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} // end of loop over all set of duplicate candidates
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}
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bool compRingSize(const INT_VECT &ring1, const INT_VECT &ring2) {
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return (ring1.size() < ring2.size());
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}
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void removeExtraRings(VECT_INT_VECT &res, unsigned int nexpt, const ROMol &mol) {
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// convert each ring in res from a list of atom ids to list of bonds id
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// sort on size
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std::sort(res.begin(), res.end(), compRingSize);
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// change the rings from atom IDs to bondIds
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VECT_INT_VECT brings;
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RingUtils::convertToBonds(res, brings, mol);
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unsigned int tot = res.size();
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// the algorithm here is quite straightforward
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// - take the union of bonds from all the rings
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// - since we know how many SSSRs to expect, take the union of
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// subsets of expected size.
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// - if the union of bonds from the subset of rings give the entire union we
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// have the SSSR set
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// find the overall union
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boost::dynamic_bitset<> munion(mol.getNumBonds());
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for (VECT_INT_VECT_I ri = brings.begin(); ri != brings.end(); ++ri) {
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for (INT_VECT_CI mi = ri->begin(); mi != ri->end(); ++mi) {
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munion[*mi]=1;
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}
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}
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INT_VECT comb(nexpt);
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for (unsigned int i = 0; i < nexpt; i++) {
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comb[i]=i;
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}
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bool found = false;
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int pos;
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while (!found) {
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boost::dynamic_bitset<> cunion(mol.getNumBonds());
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found = true;
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for (unsigned int i = 0; i < nexpt; ++i) {
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INT_VECT bring = brings[comb[i]];
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for (unsigned int j = 0; j < bring.size(); ++j) {
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cunion[bring[j]]=1;
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}
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}
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if (cunion.count() < munion.count()) {
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pos = nextCombination(comb, tot);
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CHECK_INVARIANT(pos >= 0,""); // we couldn't have run through all the combinations without removing any rings
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found = false;
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}
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}
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// remove the extra rings from res and store them on the molecule in case we wish
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// symmetrize the SSSRs later
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VECT_INT_VECT extras;
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VECT_INT_VECT temp = res;
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res.resize(0);
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for (unsigned int i = 0; i < temp.size(); i++) {
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if (std::find(comb.begin(), comb.end(), static_cast<int>(i)) != comb.end()) {
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res.push_back(temp[i]);
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} else {
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extras.push_back(temp[i]);
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}
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}
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// store the extra rings on teh molecule for later use like
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// symmetrizing the SSSRs
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mol.setProp("extraRings", extras, true);
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}
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void findRingsD2nodes(RWMol &tMol, VECT_INT_VECT &res,
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DOUBLE_SET &invars, const INT_VECT &d2nodes) {
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// place to record any duplicate rings discovered from the current d2 nodes
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DOUBLE_INT_VECT_MAP dupD2Cands;
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int cand, nsmall;
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double invr;
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INT_VECT_CI d2i;
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INT_INT_VECT_MAP dupMap;
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// here is an example of molecule where the this scheme of finding other node that
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// result in duplicates is necessary : C12=CON=C1C(C4)CC3CC2CC4C3
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// It would help to draw this molecule, and number the atoms but here is what happen
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// - there are 6 d2 node - 1, 6, 7, 9, 11, 13
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// - both 6 and 7 find the same ring (5,6,12,13,8,7) but we do not find the 7 membered ring
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// (5,7,8,9,10,0,4)
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// - similarly 9 and 11 find a duplicate ring (9,10,11,12,13)
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// - when we move to 13 both the above duplicate rings are found
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// - so we will keep track for each d2 all the other node that resulted in duplicate rings
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// - the bonds to these nodes will be broken and we attempt to find a new ring, for e.g. by breaking
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// bonds to 7 and 13, we will find a 7 membered ring with 6 (this is done in findSSSRforDupCands)
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std::map<int, DOUBLE_VECT> nodeInvars;
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std::map<int, DOUBLE_VECT>::const_iterator nici;
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DOUBLE_VECT_CI ici;
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for (d2i = d2nodes.begin(); d2i != d2nodes.end(); d2i++) {
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cand = (*d2i);
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VECT_INT_VECT srings;
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VECT_INT_VECT_CI sri;
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// we have to find all non duplicate possible smallest rings for each node
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//rsiz = MolOps::findSmallestRing(cand, tMol, ring, invars);
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nsmall = smallestRingsBfs(tMol, cand, srings);
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for (sri = srings.begin(); sri != srings.end(); sri++) {
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const INT_VECT &nring = (*sri);
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invr = computeIntVectPrimesProduct(nring);
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if (invars.find(invr) == invars.end()) {
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res.push_back(nring);
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invars.insert(invr);
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}
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nodeInvars[cand].push_back(invr);
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// check if this ring is duplicate with something else
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for (nici = nodeInvars.begin(); nici != nodeInvars.end(); nici++) {
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if (nici->first != cand) {
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if (std::find(nici->second.begin(), nici->second.end(), invr) != nici->second.end()) {
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// ok we discovered this ring via another node before
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// add that node as duplicate to this node and and vice versa
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dupMap[cand].push_back(nici->first);
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dupMap[nici->first].push_back(cand);
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}
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}
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}
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dupD2Cands[invr].push_back(cand);
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}
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// We don't want to trim the bonds connecting cand here - this can disrupt
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// a second small ring. Here is an example SC(C3C1CC(C3)CC(C2S)(O)C1)2S
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// by trimming the bond connecting to atom #4 , we loose the smallest ring that
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// contains atom #7. Issue 134
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//MolOps::trimBonds(cand, tMol, changed);
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}
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// now deal with any d2 nodes that resulted in duplicate rings before trimming their bonds.
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// it is possible that one of these nodes is involved a different small ring, that is not found
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// because the first nodes has not be trimmed. Here is an example molecule:
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// CC1=CC=C(C=C1)S(=O)(=O)O[CH]2[CH]3CO[CH](O3)[CH]4OC(C)(C)O[CH]24
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findSSSRforDupCands(tMol, res, invars, dupMap, dupD2Cands);
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}
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void findRingsD3Node(RWMol &tMol, VECT_INT_VECT &res, DOUBLE_SET &invars, int cand) {
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// this is brutal - we have no degree 2 nodes - find the first possible degree 3 node
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int nsmall;
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double invr;
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// We've got a degree three node. The goal of what follows is to find the
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// three rings in which it's involved, push those onto our results, and
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// then remove the node from consideration. This will create a bunch of degree
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// 2 nodes, which we can then chew off the next time around the loop.
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// this part is a bit different fromt he Figueras algorithm
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// here we try to find all the rings the rings that have a potential for contributing to
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// SSSR - i.e. we try to find 3 rings for this node.
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// - each bond (that contributres to the degree 3 ) is allowed to participate in exactly
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// two of these rings.
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// - also any rings that are inclusive in alsready found rings are ingnored
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// ASSUME: every connection from a degree three node at this point is a
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// ring bond
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// REVIEW: Is this valid?
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// first find all smallest possible rings
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VECT_INT_VECT srings;
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nsmall = smallestRingsBfs(tMol, cand, srings);
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for (VECT_INT_VECT_CI sri = srings.begin(); sri != srings.end(); ++sri) {
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const INT_VECT &nring = (*sri);
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invr = computeIntVectPrimesProduct(nring);
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if (invars.find(invr) == invars.end()) {
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res.push_back(nring);
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invars.insert(invr);
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}
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}
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// if already found >3 rings we are done with this degree 3 node
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// if we found less than 3 we have to find other potential ring/s
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if (nsmall < 3) {
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int n1, n2, n3;
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ROMol::ADJ_ITER nbrIdx,endNbrs;
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boost::tie(nbrIdx,endNbrs) = tMol.getAtomNeighbors(tMol.getAtomWithIdx(cand));
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n1 = (*nbrIdx); nbrIdx++;
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n2 = (*nbrIdx); nbrIdx++;
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n3 = (*nbrIdx);
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if (nsmall == 2) {
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// we found two rings find the third one
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// first find the neighbor that is common to the two ring we found so far
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int f;
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if ( (std::find(srings[0].begin(), srings[0].end(), n1) != srings[0].end())
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& (std::find(srings[1].begin(), srings[1].end(), n1) != srings[1].end()) ) {
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f = n1;
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}
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else if ( (std::find(srings[0].begin(), srings[0].end(), n2) != srings[0].end())
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& (std::find(srings[1].begin(), srings[1].end(), n2) != srings[1].end()) ) {
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f = n2;
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}
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else if ( (std::find(srings[0].begin(), srings[0].end(), n3) != srings[0].end())
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& (std::find(srings[1].begin(), srings[1].end(), n3) != srings[1].end()) ) {
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f = n3;
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}
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// now find the smallest possible ring that does not contain f
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VECT_INT_VECT trings;
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INT_VECT forb;
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forb.push_back(f);
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smallestRingsBfs(tMol, cand, trings, &forb);
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for (VECT_INT_VECT_CI sri = trings.begin(); sri != trings.end(); ++sri) {
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const INT_VECT &nring = (*sri);
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invr = computeIntVectPrimesProduct(nring);
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if (invars.find(invr) == invars.end()) {
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res.push_back(nring);
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invars.insert(invr);
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}
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}
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} // doing degree 3 node - end of 2 smallest rings found for cand
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if (nsmall == 1) {
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// we found 1 ring - we need to find two more that involve the 3rd neighbor
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int f1, f2;
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// Which of our three neighbors are in the small ring?
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// these are f1 and f2
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if (std::find(srings[0].begin(), srings[0].end(), n1) == srings[0].end()) {
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f1 = n2, f2 = n3;
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}
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else if (std::find(srings[0].begin(), srings[0].end(), n2) == srings[0].end()) {
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f1 = n1; f2 = n3;
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}
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else if (std::find(srings[0].begin(), srings[0].end(), n3) == srings[0].end()) {
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f1 = n1; f2 = n2;
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}
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// now find two rings that include cand, one of these rings should include f1
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// and the other should include f2
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// first ring with f1 and no f2
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VECT_INT_VECT trings;
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INT_VECT forb;
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forb.push_back(f2);
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int nrngs = smallestRingsBfs(tMol, cand, trings, &forb);
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for (VECT_INT_VECT_CI sri = trings.begin(); sri != trings.end(); ++sri) {
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const INT_VECT &nring = (*sri);
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invr = computeIntVectPrimesProduct(nring);
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if (invars.find(invr) == invars.end()) {
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res.push_back(nring);
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invars.insert(invr);
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}
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}
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// next the ring with f2 and no f1
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trings.clear();
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forb.clear();
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forb.push_back(f1);
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nrngs = smallestRingsBfs(tMol, cand, trings, &forb);
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for (VECT_INT_VECT_CI sri = trings.begin(); sri != trings.end(); ++sri) {
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const INT_VECT &nring = (*sri);
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invr = computeIntVectPrimesProduct(nring);
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if (invars.find(invr) == invars.end()) {
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res.push_back(nring);
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invars.insert(invr);
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}
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}
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} // doing node of degree 3 - end of found only 1 smallest ring
|
|
} // end of found less than 3 smallest ring for the degree 3 node
|
|
//doneAts.push_back(cand);
|
|
//MolOps::trimBonds(cand, tMol, changed);
|
|
}
|
|
|
|
|
|
|
|
int greatestComFac(long curfac, long nfac) {
|
|
long small;
|
|
long large;
|
|
long rem;
|
|
|
|
// Determine which of the numbers is the larger, and which is the smaller
|
|
large = (curfac > nfac) ? curfac : nfac;
|
|
small = (curfac < nfac) ? curfac : nfac;
|
|
|
|
// Keep looping until no remainder, as this means it is a factor of both
|
|
while (small != 0){
|
|
// Set the larger var to the smaller, and set the smaller to the remainder of (large / small)
|
|
rem = (large % small);
|
|
large = small;
|
|
small = rem;
|
|
}
|
|
|
|
// By here nLarge will hold the largest common factor, so just return it
|
|
return large;
|
|
}
|
|
|
|
|
|
|
|
/******************************************************************************
|
|
* SUMMARY:
|
|
* remove the bond in the molecule that connect to the spcified atom
|
|
*
|
|
* ARGUMENTS:
|
|
* cand - the node(atom) of interest
|
|
* tMol - molecule of interest
|
|
* changed - list of the atoms that are effected the bond removal
|
|
* this may be accumulated over multiple calls to trimBonds
|
|
* it basically forms a list of atom that need to be searched for
|
|
* the next round of pruning
|
|
*
|
|
******************************************************************************/
|
|
void trimBonds(int cand, RWMol &tMol, INT_SET &changed) {
|
|
// basically loop over the bonds for cand and mark the neighbors if any of them after
|
|
// bond removal become degree 1 or 0
|
|
ROMol::ADJ_ITER nbrIdx,endNbrs;
|
|
boost::tie(nbrIdx,endNbrs) = tMol.getAtomNeighbors(tMol.getAtomWithIdx(cand));
|
|
INT_VECT neighs;
|
|
while (nbrIdx != endNbrs) {
|
|
neighs.push_back(*nbrIdx);
|
|
++nbrIdx;
|
|
}
|
|
|
|
for (INT_VECT_CI nci = neighs.begin(); nci != neighs.end(); ++nci) {
|
|
Atom *nat = tMol.getAtomWithIdx(*nci);
|
|
|
|
if (nat->getDegree() <= 2) {
|
|
changed.insert(*nci);
|
|
}
|
|
tMol.removeBond(cand, (*nci));
|
|
}
|
|
}
|
|
|
|
/*******************************************************************************
|
|
* SUMMARY:
|
|
* this again is a modified version of the BFS algorihtm in Figueras paper to find
|
|
* the smallest ring with a specified root atom.
|
|
* JCICS, Vol. 30, No. 5, 1996, 986-991
|
|
* The follwing are changes from the original algorithm
|
|
* - find all smallest rings around a node not just one
|
|
* - once can provided a list of node IDs that should not be include in the discovered rings
|
|
*
|
|
* ARGUMENTS:
|
|
* mol - molecule of interest
|
|
* root - Atom ID of the node of interest
|
|
* rings - list of rings into which the results are entered
|
|
* forbidden - list of atoms ID that should be avoided
|
|
*
|
|
* RETURNS:
|
|
* number of smallest rings found
|
|
***********************************************************************************/
|
|
int smallestRingsBfs(const ROMol &mol, int root, VECT_INT_VECT &rings, INT_VECT *forbidden) {
|
|
// this function finds the smallest ring with the given root atom.
|
|
// if multiple smallest rings are found all of them are return
|
|
// if any atoms are specified in the forbidden list, those atoms are avoided.
|
|
|
|
// FIX: this should be number of atoms in the fragment (if it's required at all, see below)
|
|
const int WHITE=0,GRAY=1,BLACK=2;
|
|
INT_VECT done(mol.getNumAtoms(),WHITE);
|
|
|
|
if (forbidden) {
|
|
for (INT_VECT_CI dci = forbidden->begin(); dci != forbidden->end(); dci++) {
|
|
done[*dci]=BLACK;
|
|
}
|
|
}
|
|
|
|
// it would be "nicer" to use a map for this, but that ends up being too slow:
|
|
VECT_INT_VECT atPaths(mol.getNumAtoms());
|
|
INT_VECT rpath(1,root);
|
|
atPaths[root] = rpath;
|
|
|
|
std::deque<int> bfsq;
|
|
bfsq.push_back(root);
|
|
int curr=-1;
|
|
unsigned int curSize=256;
|
|
while (bfsq.size() > 0) {
|
|
curr = bfsq.front();
|
|
bfsq.pop_front();
|
|
|
|
done[curr]=BLACK;
|
|
|
|
INT_VECT &cpath = atPaths[curr];
|
|
ROMol::ADJ_ITER nbr,endNbrs;
|
|
boost::tie(nbr,endNbrs) = mol.getAtomNeighbors(mol.getAtomWithIdx(curr));
|
|
while(nbr != endNbrs) {
|
|
int nbrIdx=(*nbr);
|
|
if ((std::find(cpath.begin(), cpath.end(), nbrIdx) == cpath.end())
|
|
&& done[nbrIdx]!=BLACK ){
|
|
// i.e. we are not at a node that is making up the current path
|
|
// and we are not a node that has been completely explored before
|
|
// (it has been a curr node before)
|
|
|
|
// FIX: can we avoid this find by coloring atoms gray when they go into
|
|
// the queue and just looking up the colors?
|
|
if (done[nbrIdx]==WHITE) {
|
|
// we have never been to this node before through via any path
|
|
atPaths[nbrIdx] = cpath;
|
|
atPaths[nbrIdx].push_back(nbrIdx);
|
|
done[nbrIdx]=GRAY;
|
|
bfsq.push_back(nbrIdx);
|
|
} // end of found a untouched node
|
|
else {
|
|
// we have been here via a different path
|
|
// there is a potential for ring closure here
|
|
INT_VECT npath = atPaths[nbrIdx];
|
|
// make sure that the intersections of cpath and npath give exactl one
|
|
// element and that should be the root element for correct ring closure
|
|
int id=-1;
|
|
unsigned int com = 0;
|
|
for (INT_VECT_CI ci = cpath.begin(); ci != cpath.end(); ++ci) {
|
|
if (std::find(npath.begin(), npath.end(), (*ci)) != npath.end()) {
|
|
com++;
|
|
id = (*ci);
|
|
if(id!=root) break;
|
|
}
|
|
} // end of found stuff in common with neighbor
|
|
|
|
if (id == root){ // we found a ring
|
|
// make the ring
|
|
INT_VECT ring = cpath;
|
|
// FIX: we can set the reserve on ring here to minimize reallocs
|
|
|
|
// remove the root node and attach the other half of the ring from npath
|
|
// reverse this piece so that the ring is traversed correctly
|
|
|
|
// FIX: we're probably assured that root is the first node, so we can
|
|
// just pop it from the front
|
|
npath.erase(std::remove(npath.begin(), npath.end(), root));
|
|
|
|
#ifndef WIN32
|
|
ring.insert(ring.end(), npath.rbegin(), npath.rend());
|
|
#else // I <heart> MSVC++ v6
|
|
std::reverse(npath.begin(), npath.end());
|
|
ring.insert(ring.end(), npath.begin(), npath.end());
|
|
#endif
|
|
if (ring.size() <= curSize) {
|
|
curSize = ring.size();
|
|
rings.push_back(ring) ;
|
|
}
|
|
else {
|
|
// we are done with the smallest rings
|
|
return rings.size();
|
|
}
|
|
} // end of found a ring
|
|
} // end of we have seen this neighbor before
|
|
} // end of nbrIdx not part of current path and not a done atom
|
|
++nbr;
|
|
} // end of loop over neighbors of current atom
|
|
} // moving to the next node
|
|
return rings.size(); // if we are here we should have founf everything around the node
|
|
}
|
|
|
|
} // end of FindRings namespace
|
|
|
|
namespace RDKit {
|
|
namespace MolOps {
|
|
int findSSSR(const ROMol &mol, VECT_INT_VECT *res) {
|
|
if (!res) {
|
|
VECT_INT_VECT rings;
|
|
return findSSSR(mol, rings);
|
|
}
|
|
else {
|
|
return findSSSR(mol,(*res));
|
|
}
|
|
}
|
|
|
|
int findSSSR(const ROMol &mol, VECT_INT_VECT &res) {
|
|
res.resize(0);
|
|
// check if SSSR's are already on the molecule
|
|
if(mol.getRingInfo()->isInitialized()){
|
|
res = mol.getRingInfo()->atomRings();
|
|
return res.size();
|
|
} else {
|
|
mol.getRingInfo()->initialize();
|
|
}
|
|
|
|
DOUBLE_SET invars;
|
|
//DOUBLE_VECT invars;
|
|
|
|
// make a copy of the molecule that we can chop around
|
|
// mind you we will never remove atoms to avoid numbering issues
|
|
// only bonds are removed
|
|
RWMol tMol(mol,true);
|
|
|
|
int nats = tMol.getNumAtoms();
|
|
int nbnds = tMol.getNumBonds();
|
|
|
|
// find the number of fragments in the molecule - we will loop over them
|
|
VECT_INT_VECT frags;
|
|
INT_VECT curFrag;
|
|
int fi, nfrags = getMolFrags(tMol, frags);
|
|
for (fi = 0; fi < nfrags; fi++) { // loop over the fragments in a molecule
|
|
|
|
curFrag = frags[fi];
|
|
|
|
// the following is the list of atoms that are useful in the next round of trimming
|
|
// basically atoms that become degree 0 or 1 because of bond removals
|
|
// initialized with atoms of degrees 0 and 1
|
|
INT_VECT doneAts; // atoms that we already dealt with int he fragment
|
|
INT_SET changed;
|
|
INT_VECT_CI aidi;
|
|
int deg, cand;
|
|
for (aidi = curFrag.begin(); aidi != curFrag.end(); aidi++) {
|
|
deg = tMol.getAtomWithIdx((*aidi))->getDegree();
|
|
if ((deg == 0) || (deg == 1)) {
|
|
changed.insert((*aidi));
|
|
}
|
|
}
|
|
|
|
while (doneAts.size() < curFrag.size()) {
|
|
//trim all bonds that connect to degree 0 and 1 bonds
|
|
while (changed.size() > 0) {
|
|
cand = *(changed.begin());
|
|
changed.erase(changed.begin());
|
|
if (std::find(doneAts.begin(), doneAts.end(), cand) == doneAts.end()) {
|
|
doneAts.push_back(cand);
|
|
FindRings::trimBonds(cand, tMol, changed);
|
|
}
|
|
}
|
|
|
|
// all atoms left in the fragment should atleast have a degree >= 2
|
|
// collect all the degree two nodes;
|
|
INT_VECT d2nodes;
|
|
|
|
// pick all the d2nodes from the current fragment
|
|
FindRings::pickD2Nodes(tMol, d2nodes, curFrag);
|
|
|
|
if (d2nodes.size() > 0) { // deal with the current degree two nodes
|
|
// place to record any duplicate rings discovered from the current d2 nodes
|
|
FindRings::findRingsD2nodes(tMol, res, invars, d2nodes);
|
|
|
|
INT_VECT_CI d2i;
|
|
// trim after we have dealt with all the current d2 nodes,
|
|
for (d2i = d2nodes.begin(); d2i != d2nodes.end(); d2i++) {
|
|
doneAts.push_back((*d2i));
|
|
FindRings::trimBonds((*d2i), tMol, changed);
|
|
}
|
|
} // end of degree two nodes
|
|
|
|
else if ( doneAts.size() < curFrag.size() ) { // now deal with higher degree nodes
|
|
|
|
//INT_VECT ring;
|
|
// this is brutal - we have no degree 2 nodes - find the first possible degree 3 node
|
|
cand = -1;
|
|
for (aidi = curFrag.begin(); aidi != curFrag.end(); aidi++) {
|
|
deg = tMol.getAtomWithIdx((*aidi))->getDegree();
|
|
if (deg == 3){
|
|
cand = (*aidi);
|
|
break;
|
|
}
|
|
}
|
|
|
|
// if we did not find a degree 3 node we are done
|
|
// REVIEW:
|
|
if (cand == -1) {
|
|
break;
|
|
}
|
|
FindRings::findRingsD3Node(tMol, res, invars, cand);
|
|
doneAts.push_back(cand);
|
|
FindRings::trimBonds(cand, tMol, changed);
|
|
} // done with degree 3 node
|
|
} // done finding rings in this fragement
|
|
} // done with all fragments
|
|
|
|
// calculate the Frere-Jacque number
|
|
int nexpt = (nbnds - nats + nfrags);
|
|
int ssiz = res.size();
|
|
// first check that we got more than or equal to the number of expected rings
|
|
if(ssiz<nexpt){
|
|
throw ValueErrorException("could not find number of expected rings.");
|
|
}
|
|
|
|
// if we have more than expected we need to do some cleanup
|
|
// otherwise do som celan up work
|
|
if (ssiz > nexpt) {
|
|
FindRings::removeExtraRings(res, nexpt, mol);
|
|
}
|
|
|
|
FindRings::storeRingsInfo(mol,res);
|
|
|
|
|
|
// update the ring memberships of atoms and bonds in the molecule:
|
|
// store the SSSR rings on the the molecule as a property
|
|
// we will ignore any existing SSSRs ont eh molecule - simply overwrite
|
|
return res.size();
|
|
}
|
|
|
|
int symmetrizeSSSR(ROMol &mol) {
|
|
VECT_INT_VECT tmp;
|
|
return symmetrizeSSSR(mol,tmp);
|
|
};
|
|
|
|
int symmetrizeSSSR(ROMol &mol, VECT_INT_VECT &res) {
|
|
res.clear();res.resize(0);
|
|
unsigned int nsssr;
|
|
VECT_INT_VECT sssrs;
|
|
|
|
// FIX: need to set flag here the symmetrization has been done in order to avoid
|
|
// repeating this work
|
|
if(!mol.getRingInfo()->isInitialized()){
|
|
nsssr = findSSSR(mol, sssrs);
|
|
} else {
|
|
sssrs = mol.getRingInfo()->atomRings();
|
|
nsssr = sssrs.size();
|
|
}
|
|
|
|
VECT_INT_VECT_CI srci;
|
|
INT_VECT copr;
|
|
for (srci = sssrs.begin(); srci != sssrs.end(); srci++) {
|
|
copr = (*srci);
|
|
res.push_back(copr);
|
|
}
|
|
|
|
// now check if there are any extra rings on the molecule
|
|
VECT_INT_VECT extras;
|
|
if (!mol.hasProp("extraRings")) {
|
|
// no extra rings nothign to be done
|
|
return res.size();
|
|
}
|
|
else {
|
|
mol.getProp("extraRings", extras);
|
|
}
|
|
|
|
// convert the rings to bond ids
|
|
VECT_INT_VECT bsrs, bextra;
|
|
RingUtils::convertToBonds(sssrs, bsrs, mol);
|
|
RingUtils::convertToBonds(extras, bextra, mol);
|
|
INT_VECT munion, nunion, symids;
|
|
Union(bsrs, munion);
|
|
INT_VECT sr, exr;
|
|
INT_VECT_CI eri;
|
|
unsigned int eid, srid, ssiz;
|
|
unsigned int next = bextra.size();
|
|
// now the trick is the following
|
|
// we will replace each ring of size ssiz from the SSSR with
|
|
// one of the same size rings in the extras. Compute the union of of the new set
|
|
// if all the union elements of the new set if same as munion we found a symmetric ring
|
|
for (srid = 0; srid < nsssr; srid++) {
|
|
sr = bsrs[srid];
|
|
ssiz = sr.size();
|
|
INT_VECT exrid;
|
|
exrid.push_back(srid);
|
|
Union(bsrs, nunion, &exrid);
|
|
for (eid = 0; eid < next; eid++) {
|
|
// if we already added this ring continue
|
|
// FIX: if the ring has already been added,it probably shouldn't be
|
|
// in the list at all? Is this perhaps the most efficient way?
|
|
if (std::find(symids.begin(), symids.end(), static_cast<int>(eid)) != symids.end()){
|
|
continue;
|
|
}
|
|
exr = bextra[eid];
|
|
if (ssiz == exr.size()) {
|
|
INT_VECT eunion;
|
|
Union(nunion, exr, eunion);
|
|
// now check if the eunion is same as the original union from the SSSRs
|
|
if (eunion.size() == munion.size()) {
|
|
//we found a symmetric ring
|
|
symids.push_back(eid);
|
|
}
|
|
}
|
|
}
|
|
}
|
|
|
|
// add the symmertic rings
|
|
for (eri = symids.begin(); eri != symids.end(); eri++) {
|
|
exr = extras[*eri];
|
|
res.push_back(exr);
|
|
FindRings::storeRingInfo(mol, exr);
|
|
}
|
|
if (mol.hasProp("extraRings")) {
|
|
mol.clearProp("extraRings");
|
|
}
|
|
return res.size();
|
|
}
|
|
|
|
}// end of MolOps namespace
|
|
|
|
} // end of RDKit namespace
|