📄 geog.c
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strcpy(ss,u->name);strcpy(tt,v->name);b = strchr(s,'.');c = strchr(t,'.');if (b && c) { *b++ = '\0'; *c++ = '\0';}while (!strcmp(s,t)) { /* still equal => must still be a '.' */ s = b; t = c; b = strchr(s,'.'); c = strchr(t,'.'); if (b && c) { *b++ = '\0'; *c++ = '\0'; } nlev -= 1;}return nlev;/* NOTREACHED */}Graph *geo_hier(long seed, int nlevels, /* number of levels (=size of following array) */ int edgemeth, /* method of attaching edges */ int aux, /* auxiliary parameter for edge method (threshold) */ geo_parms *pp) /* array of parameter structures, one per level */{Graph *newG, *tG, *GG, *srcG, *dstG;long *numv; /* array of sizes of lower-level graphs */geo_parms *curparms, workparms[MAXLEVEL];register i,k,indx;long dst;int temp,total,lowsize,otherend,blen,level;long maxP[MAXLEVEL], maxDiam[MAXLEVEL], wt[MAXLEVEL];Vertex *np,*vp,*up,*base;Arc *ap;char vnamestr[MAXNAMELEN]; if (seed) /* convention: zero seed means don't use */ gb_init_rand(seed); if (nlevels < 1 || nlevels > MAXLEVEL) { gb_trouble_code = bad_specs+HIER_TRBL; return NULL; } /* 1 <= nlevels <= MAXLEVEL */ /* copy the parameters so we can modify them, and caller doesn't * see the changes. */ for (level=0; level<nlevels; level++) bcopy((char *)&pp[level],&workparms[level],sizeof(geo_parms)); level = 0; gb_trouble_code = 0; tG = NULL; do { gb_recycle(tG); tG = geo(0L,workparms); } while (tG != NULL && !isconnected(tG)); if (tG==NULL) return tG; maxDiam[0] = fdiam(tG); maxP[0] = maxDiam[0]; wt[0] = 1; for (i=1; i<nlevels; i++) maxDiam[i] = -1; curparms = workparms; while (++level < nlevels) { long tdiam; curparms++; /* parameters for graphs @ next level */ /* spread out the numbers of nodes per graph at this level */ numv = (long *) calloc(tG->n,sizeof(long)); lowsize = curparms->n; randomize(numv,tG->n,curparms->n,3*tG->n); /* create a subordinate graph for each vertex in the "top" graph, * and add it into the new graph as a whole. * We construct the subgraphs all at once to ensure that each * has a unique address. */ for (i=0,vp=tG->vertices; i<tG->n; i++,vp++) { curparms->n = numv[i]; do { newG = geo(0L,curparms); if (newG==NULL) return NULL; } while (!isconnected(newG)); vp->sub = newG; tdiam = fdiam(newG); if (tdiam>maxDiam[level]) maxDiam[level] = tdiam; } /* do some calculations before "flattening" the top Graph */ total = 0; for (i=0; i<tG->n; i++) { /* translate node numbers */ temp = numv[i]; numv[i]= total; total += temp; } if (total != tG->n*lowsize) { fprintf(stderr,"bad size of new graph!\n"); fprintf(stderr,"total %d tG->n %d lowsize %d\n",total,tG->n,lowsize); gb_trouble_code = impossible+HIER_TRBL; return NULL; } /* now create what will become the "new" top-level graph */ newG = gb_new_graph(total); if (newG==NULL) { gb_trouble_code += HIER_TRBL; return NULL; } /* resolution of the new graph */ newG->Gscale = tG->Gscale * curparms->scale; /* compute edge weights for this level */ wt[level] = maxP[level-1] + 1; maxP[level] = (maxDiam[level]*wt[level]) + (maxDiam[level-1]*maxP[level-1]); for (i=0,vp=tG->vertices; i<tG->n; i++,vp++) { strcpy(vnamestr,vp->name); /* base name for all "offspring" */ blen = strlen(vnamestr); vnamestr[blen] = '.'; GG = tG->vertices[i].sub; base = newG->vertices + numv[i]; /* start of this node's */ for (k=0,np=base,up=GG->vertices; k<GG->n; k++,np++,up++) { /* add the node's edges */ for (ap=up->arcs; ap; ap=ap->next) { otherend = ap->tip - GG->vertices; if (k < otherend) gb_new_edge(np,base+otherend,ap->len); } /* now set the new node's position */ np->xpos = tG->vertices[i].xpos * curparms->scale + up->xpos; np->ypos = tG->vertices[i].ypos * curparms->scale + up->ypos; /* give the "new" node a name by catenating top & bot names */ strcpy(vnamestr+blen+1,up->name); np->name = gb_save_string(vnamestr); } /* loop over GG's vertices */ } /* loop over top-level vertices */ /* * Now we have to transfer the top-level edges to new graph. * This is done by one of three methods: * 0: choose a random node in each subgraph * 1: attach to the smallest-degree non-leaf node in each * 2: attach to smallest-degree node * 3: attach to first node with degree less than aux */ for (i=0; i<tG->n; i++) { Vertex *srcp, *dstp; Graph *srcG, *dstG; srcG = tG->vertices[i].sub; if (srcG == NULL) { /* paranoia */ gb_trouble_code = impossible+HIER_TRBL+1; return NULL; } for (ap=tG->vertices[i].arcs; ap; ap=ap->next) { dst = ap->tip - tG->vertices; if (i > dst) /* consider each edge only ONCE */ continue; dstG = ap->tip->sub; if (dstG == NULL) { /* paranoia */ gb_trouble_code = impossible+HIER_TRBL+1; return NULL; } /* choose endpoints of the top-level edge */ switch (edgemeth) { case 0: /* choose random node in each */ srcp = srcG->vertices + gb_next_rand()%srcG->n; dstp = dstG->vertices + gb_next_rand()%dstG->n; break; case 1: /* find nonleaf node of least degree in each */ /* This causes problems with graph size < 3 */ if (srcG->n > 2) srcp = find_small_deg(srcG,NOLEAF); else srcp = find_small_deg(srcG,LEAFOK); if (dstG->n > 2) dstp = find_small_deg(dstG,NOLEAF); else dstp = find_small_deg(dstG,LEAFOK); break; case 2: /* find node of smallest degree */ srcp = find_small_deg(srcG,LEAFOK); dstp = find_small_deg(dstG,LEAFOK); break; case 3: /* first node w/degree < aux */ srcp = find_thresh_deg(srcG,aux); dstp = find_thresh_deg(dstG,aux); default: gb_trouble_code = bad_specs+HIER_TRBL; return NULL; } /* switch on edgemeth */ /* pointer arithmetic: isn't it fun? printf("Copying edge from %d to %d\n", numv[i]+(srcp - srcG->vertices), numv[dst] + (dstp - dstG->vertices)); */ if (srcp==NULL || dstp==NULL) { gb_trouble_code = impossible + HIER_TRBL+2; return NULL; } srcp = newG->vertices + numv[i] + (srcp - srcG->vertices); dstp = newG->vertices + numv[dst] + (dstp - dstG->vertices); gb_new_edge(srcp,dstp,idist(srcp,dstp)); } /* for each arc */ } /* for each vertex of top graph */ /* now make the "new" graph the "top" graph and recycle others */ for (i=0,vp=tG->vertices; i<tG->n; i++,vp++) gb_recycle(vp->sub); gb_recycle(tG); tG = newG; free(numv); } /* while more levels *//* Finally, go back and add the policy weights, * based upon the computed max diameters * and Max Path lengths. */ for (i=0; i<tG->n; i++) for (ap=tG->vertices[i].arcs; ap; ap=ap->next) { dst = ap->tip - tG->vertices; if (i > dst) /* consider each edge only ONCE */ continue; assert(i != dst); /* no self loops */ /* i < dst: it is safe to refer to ap's mate by ap+1. */ level = edge_level(&tG->vertices[i],&tG->vertices[dst],nlevels); ap->policywt = (ap+1)->policywt = wt[level]; }/* construct the utility and id strings for the new graph. * Space constraints will restrict us to keeping about 4 levels' * worth of info. */ { char buf[ID_FIELD_SIZE+1]; register char *cp; int len, nextlen, left; strcpy(tG->util_types,GEO_UTIL); /* same for all geo graphs, */ /* defined in geo.h */ cp = tG->id; sprintf(cp,"geo_hier(%d,%d,%d,%d,[",seed,nlevels,edgemeth,aux); len = strlen(cp); left = ID_FIELD_SIZE - len; cp += len; for (i=0; (i < nlevels) && (left > 0); i++) { nextlen = printparms(buf,&pp[i]); strncpy(cp,buf,left); left -= nextlen; cp += nextlen; } if (left > 0) { sprintf(buf,"])"); nextlen = strlen(buf); strncpy(cp,buf,left); } } return tG;} /* geo_hier() */
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