src/cuBdd/cuddSubsetSP.c File Reference

#include "util.h"
#include "cuddInt.h"

Include dependency graph for cuddSubsetSP.c:

Go to the source code of this file.

Data Structures
struct	NodeDist
struct	AssortedInfo
Defines
#define	DEFAULT_PAGE_SIZE   2048
#define	DEFAULT_NODE_DIST_PAGE_SIZE   2048
#define	MAXSHORTINT   ((DdHalfWord) ~0)
#define	INITIAL_PAGES   128
Typedefs
typedef struct NodeDist	NodeDist_t
Functions
static void	ResizeNodeDistPages (void)
static void	ResizeQueuePages (void)
static void	CreateTopDist (st_table *pathTable, int parentPage, int parentQueueIndex, int topLen, DdNode **childPage, int childQueueIndex, int numParents, FILE *fp)
static int	CreateBotDist (DdNode *node, st_table *pathTable, unsigned int *pathLengthArray, FILE *fp)
static st_table *	CreatePathTable (DdNode *node, unsigned int *pathLengthArray, FILE *fp)
static unsigned int	AssessPathLength (unsigned int *pathLengthArray, int threshold, int numVars, unsigned int *excess, FILE *fp)
static DdNode *	BuildSubsetBdd (DdManager *dd, st_table *pathTable, DdNode *node, struct AssortedInfo *info, st_table *subsetNodeTable)
static enum st_retval	stPathTableDdFree (char *key, char *value, char *arg)
DdNode *	Cudd_SubsetShortPaths (DdManager *dd, DdNode *f, int numVars, int threshold, int hardlimit)
DdNode *	Cudd_SupersetShortPaths (DdManager *dd, DdNode *f, int numVars, int threshold, int hardlimit)
DdNode *	cuddSubsetShortPaths (DdManager *dd, DdNode *f, int numVars, int threshold, int hardlimit)
Variables
static char rcsid[]	DD_UNUSED = "$Id: cuddSubsetSP.c,v 1.34 2009/02/19 16:23:19 fabio Exp $"
static int	numCalls
static int	hits
static int	thishit
static int	memOut
static DdNode *	zero
static DdNode *	one
static NodeDist_t **	nodeDistPages
static int	nodeDistPageIndex
static int	nodeDistPage
static int	nodeDistPageSize = DEFAULT_NODE_DIST_PAGE_SIZE
static int	maxNodeDistPages
static NodeDist_t *	currentNodeDistPage
static DdNode ***	queuePages
static int	queuePageIndex
static int	queuePage
static int	queuePageSize = DEFAULT_PAGE_SIZE
static int	maxQueuePages
static DdNode **	currentQueuePage

---

Define Documentation

#define DEFAULT_NODE_DIST_PAGE_SIZE   2048

Definition at line 79 of file cuddSubsetSP.c.

#define DEFAULT_PAGE_SIZE   2048

CFile***********************************************************************

FileName [cuddSubsetSP.c]

PackageName [cudd]

Synopsis [Procedure to subset the given BDD choosing the shortest paths (largest cubes) in the BDD.]

Description [External procedures included in this module:

• Cudd_SubsetShortPaths()
• Cudd_SupersetShortPaths()

Internal procedures included in this module:

• cuddSubsetShortPaths()

Static procedures included in this module:

• BuildSubsetBdd()
• CreatePathTable()
• AssessPathLength()
• CreateTopDist()
• CreateBotDist()
• ResizeNodeDistPages()
• ResizeQueuePages()
• stPathTableDdFree()

]

SeeAlso [cuddSubsetHB.c]

Author [Kavita Ravi]

Copyright [Copyright (c) 1995-2004, Regents of the University of Colorado

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 the University of Colorado 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.]

Definition at line 78 of file cuddSubsetSP.c.

#define INITIAL_PAGES   128

Definition at line 85 of file cuddSubsetSP.c.

#define MAXSHORTINT   ((DdHalfWord) ~0)

Definition at line 80 of file cuddSubsetSP.c.

---

Typedef Documentation

typedef struct NodeDist NodeDist_t

Definition at line 118 of file cuddSubsetSP.c.

---

Function Documentation

static unsigned int AssessPathLength	(	unsigned int *	pathLengthArray,
		int	threshold,
		int	numVars,
		unsigned int *	excess,
		FILE *	fp
	)			[static]

Function********************************************************************

Synopsis [Chooses the maximum allowable path length of nodes under the threshold.]

Description [Chooses the maximum allowable path length under each node. The corner cases are when the threshold is larger than the number of nodes in the BDD iself, in which case 'numVars + 1' is returned. If all nodes of a particular path length are needed, then the maxpath returned is the next one with excess nodes = 0;]

SideEffects [None]

SeeAlso []

Definition at line 1167 of file cuddSubsetSP.c.

{
    unsigned int i, maxpath;
    int temp;

    temp = threshold;
    i = 0;
    maxpath = 0;
    /* quit loop if i reaches max number of variables or if temp reaches
     * below zero
     */
    while ((i < (unsigned) numVars+1) && (temp > 0)) {
        if (pathLengthArray[i] > 0) {
            maxpath = i;
            temp = temp - pathLengthArray[i];
        }
        i++;
    }
    /* if all nodes of max path are needed */
    if (temp >= 0) {
        maxpath++; /* now maxpath  becomes the next maxppath or max number
                      of variables */
        *excess = 0;
    } else { /* normal case when subset required is less than size of
                original BDD */
        *excess = temp + pathLengthArray[maxpath];
    }

    if (maxpath == 0) {
        fprintf(fp, "Path Length array seems to be all zeroes, check\n");
    }
    return(maxpath);

} /* end of AssessPathLength */

static DdNode * BuildSubsetBdd	(	DdManager *	dd,
		st_table *	pathTable,
		DdNode *	node,
		struct AssortedInfo *	info,
		st_table *	subsetNodeTable
	)			[static]

Function********************************************************************

Synopsis [Builds the BDD with nodes labeled with path length less than or equal to maxpath]

Description [Builds the BDD with nodes labeled with path length under maxpath and as many nodes labeled maxpath as determined by the threshold. The procedure uses the path table to determine which nodes in the original bdd need to be retained. This procedure picks a shortest path (tie break decided by taking the child with the shortest distance to the constant) and recurs down the path till it reaches the constant. the procedure then starts building the subset upward from the constant. All nodes labeled by path lengths less than the given maxpath are used to build the subset. However, in the case of nodes that have label equal to maxpath, as many are chosen as required by the threshold. This number is stored in the info structure in the field thresholdReached. This field is decremented whenever a node labeled maxpath is encountered and the nodes labeled maxpath are aggregated in a maxpath table. As soon as the thresholdReached count goes to 0, the shortest path from this node to the constant is found. The extraction of nodes with the above labeling is based on the fact that each node, labeled with a path length, P, has at least one child labeled P or less. So extracting all nodes labeled a given path length P ensures complete paths between the root and the constant. Extraction of a partial number of nodes with a given path length may result in incomplete paths and hence the additional number of nodes are grabbed to complete the path. Since the Bdd is built bottom-up, other nodes labeled maxpath do lie on complete paths. The procedure may cause the subset to have a larger or smaller number of nodes than the specified threshold. The increase in the number of nodes is caused by the building of a subset and the reduction by recombination. However in most cases, the recombination overshadows the increase and the procedure returns a result with lower number of nodes than specified. The subsetNodeTable is NIL when there is no hard limit on the number of nodes. Further efforts towards keeping the subset closer to the threshold number were abandoned in favour of keeping the procedure simple and fast.]

SideEffects [SubsetNodeTable is changed if it is not NIL.]

SeeAlso []

Definition at line 1251 of file cuddSubsetSP.c.

{
    DdNode *N, *Nv, *Nnv;
    DdNode *ThenBranch, *ElseBranch, *childBranch;
    DdNode *child, *regChild, *regNnv, *regNv;
    NodeDist_t *nodeStatNv, *nodeStat, *nodeStatNnv;
    DdNode *neW, *topv, *regNew;
    char *entry;
    unsigned int topid;
    unsigned int childPathLength, oddLen, evenLen, NnvPathLength, NvPathLength;
    unsigned int NvBotDist, NnvBotDist;
    int tiebreakChild;
    int  processingDone, thenDone, elseDone;


#ifdef DD_DEBUG
    numCalls++;
#endif
    if (Cudd_IsConstant(node))
        return(node);

    N = Cudd_Regular(node);
    /* Find node in table. */
    if (!st_lookup(pathTable, N, &nodeStat)) {
        (void) fprintf(dd->err, "Something wrong, node must be in table \n");
        dd->errorCode = CUDD_INTERNAL_ERROR;
        return(NULL);
    }
    /* If the node in the table has been visited, then return the corresponding
    ** Dd. Since a node can become a subset of itself, its
    ** complement (that is te same node reached by a different parity) will
    ** become a superset of the original node and result in some minterms
    ** that were not in the original set. Hence two different results are
    ** maintained, corresponding to the odd and even parities.
    */

    /* If this node is reached with an odd parity, get odd parity results. */
    if (Cudd_IsComplement(node)) {
        if  (nodeStat->compResult != NULL) {
#ifdef DD_DEBUG
            hits++;
#endif
            return(nodeStat->compResult);
        }
    } else {
        /* if this node is reached with an even parity, get even parity
         * results
         */
        if (nodeStat->regResult != NULL) {
#ifdef DD_DEBUG
            hits++;
#endif
            return(nodeStat->regResult);
        }
    }


    /* get children */
    Nv = Cudd_T(N);
    Nnv = Cudd_E(N);

    Nv = Cudd_NotCond(Nv, Cudd_IsComplement(node));
    Nnv = Cudd_NotCond(Nnv, Cudd_IsComplement(node));

    /* no child processed */
    processingDone = 0;
    /* then child not processed */
    thenDone = 0;
    ThenBranch = NULL;
    /* else child not processed */
    elseDone = 0;
    ElseBranch = NULL;
    /* if then child constant, branch is the child */
    if (Cudd_IsConstant(Nv)) {
        /*shortest path found */
        if ((Nv == DD_ONE(dd)) && (info->findShortestPath)) {
            info->findShortestPath = 0;
        }

        ThenBranch = Nv;
        cuddRef(ThenBranch);
        if (ThenBranch == NULL) {
            return(NULL);
        }

        thenDone++;
        processingDone++;
        NvBotDist = MAXSHORTINT;
    } else {
        /* Derive regular child for table lookup. */
        regNv = Cudd_Regular(Nv);
        /* Get node data for shortest path length. */
        if (!st_lookup(pathTable, regNv, &nodeStatNv) ) {
            (void) fprintf(dd->err, "Something wrong, node must be in table\n");
            dd->errorCode = CUDD_INTERNAL_ERROR;
            return(NULL);
        }
        /* Derive shortest path length for child. */
        if ((nodeStatNv->oddTopDist != MAXSHORTINT) &&
            (nodeStatNv->oddBotDist != MAXSHORTINT)) {
            oddLen = (nodeStatNv->oddTopDist + nodeStatNv->oddBotDist);
        } else {
            oddLen = MAXSHORTINT;
        }

        if ((nodeStatNv->evenTopDist != MAXSHORTINT) &&
            (nodeStatNv->evenBotDist != MAXSHORTINT)) {
            evenLen = (nodeStatNv->evenTopDist +nodeStatNv->evenBotDist);
        } else {
            evenLen = MAXSHORTINT;
        }

        NvPathLength = (oddLen <= evenLen) ? oddLen : evenLen;
        NvBotDist = (oddLen <= evenLen) ? nodeStatNv->oddBotDist:
                                                   nodeStatNv->evenBotDist;
    }
    /* if else child constant, branch is the child */
    if (Cudd_IsConstant(Nnv)) {
        /*shortest path found */
        if ((Nnv == DD_ONE(dd)) && (info->findShortestPath)) {
            info->findShortestPath = 0;
        }

        ElseBranch = Nnv;
        cuddRef(ElseBranch);
        if (ElseBranch == NULL) {
            return(NULL);
        }

        elseDone++;
        processingDone++;
        NnvBotDist = MAXSHORTINT;
    } else {
        /* Derive regular child for table lookup. */
        regNnv = Cudd_Regular(Nnv);
        /* Get node data for shortest path length. */
        if (!st_lookup(pathTable, regNnv, &nodeStatNnv) ) {
            (void) fprintf(dd->err, "Something wrong, node must be in table\n");
            dd->errorCode = CUDD_INTERNAL_ERROR;
            return(NULL);
        }
        /* Derive shortest path length for child. */
        if ((nodeStatNnv->oddTopDist != MAXSHORTINT) &&
            (nodeStatNnv->oddBotDist != MAXSHORTINT)) {
            oddLen = (nodeStatNnv->oddTopDist + nodeStatNnv->oddBotDist);
        } else {
            oddLen = MAXSHORTINT;
        }

        if ((nodeStatNnv->evenTopDist != MAXSHORTINT) &&
            (nodeStatNnv->evenBotDist != MAXSHORTINT)) {
            evenLen = (nodeStatNnv->evenTopDist +nodeStatNnv->evenBotDist);
        } else {
            evenLen = MAXSHORTINT;
        }

        NnvPathLength = (oddLen <= evenLen) ? oddLen : evenLen;
        NnvBotDist = (oddLen <= evenLen) ? nodeStatNnv->oddBotDist :
                                                   nodeStatNnv->evenBotDist;
    }

    tiebreakChild = (NvBotDist <= NnvBotDist) ? 1 : 0;
    /* while both children not processed */
    while (processingDone != 2) {
        if (!processingDone) {
            /* if no child processed */
            /* pick the child with shortest path length and record which one
             * picked
             */
            if ((NvPathLength < NnvPathLength) ||
                ((NvPathLength == NnvPathLength) && (tiebreakChild == 1))) {
                child = Nv;
                regChild = regNv;
                thenDone = 1;
                childPathLength = NvPathLength;
            } else {
                child = Nnv;
                regChild = regNnv;
                elseDone = 1;
                childPathLength = NnvPathLength;
            } /* then path length less than else path length */
        } else {
            /* if one child processed, process the other */
            if (thenDone) {
                child = Nnv;
                regChild = regNnv;
                elseDone = 1;
                childPathLength = NnvPathLength;
            } else {
                child = Nv;
                regChild = regNv;
                thenDone = 1;
                childPathLength = NvPathLength;
            } /* end of else pick the Then child if ELSE child processed */
        } /* end of else one child has been processed */

        /* ignore (replace with constant 0) all nodes which lie on paths larger
         * than the maximum length of the path required
         */
        if (childPathLength > info->maxpath) {
            /* record nodes visited */
            childBranch = zero;
        } else {
            if (childPathLength < info->maxpath) {
                if (info->findShortestPath) {
                    info->findShortestPath = 0;
                }
                childBranch = BuildSubsetBdd(dd, pathTable, child, info,
                                             subsetNodeTable);

            } else { /* Case: path length of node = maxpath */
                /* If the node labeled with maxpath is found in the
                ** maxpathTable, use it to build the subset BDD.  */
                if (st_lookup(info->maxpathTable, (char *)regChild,
                              (char **)&entry)) {
                    /* When a node that is already been chosen is hit,
                    ** the quest for a complete path is over.  */
                    if (info->findShortestPath) {
                        info->findShortestPath = 0;
                    }
                    childBranch = BuildSubsetBdd(dd, pathTable, child, info,
                                                 subsetNodeTable);
                } else {
                    /* If node is not found in the maxpathTable and
                    ** the threshold has been reached, then if the
                    ** path needs to be completed, continue. Else
                    ** replace the node with a zero.  */
                    if (info->thresholdReached <= 0) {
                        if (info->findShortestPath) {
                            if (st_insert(info->maxpathTable, (char *)regChild,
                                          (char *)NIL(char)) == ST_OUT_OF_MEM) {
                                memOut = 1;
                                (void) fprintf(dd->err, "OUT of memory\n");
                                info->thresholdReached = 0;
                                childBranch = zero;
                            } else {
                                info->thresholdReached--;
                                childBranch = BuildSubsetBdd(dd, pathTable,
                                                    child, info,subsetNodeTable);
                            }
                        } else { /* not find shortest path, we dont need this
                                    node */
                            childBranch = zero;
                        }
                    } else { /* Threshold hasn't been reached,
                             ** need the node. */
                        if (st_insert(info->maxpathTable, (char *)regChild,
                                      (char *)NIL(char)) == ST_OUT_OF_MEM) {
                            memOut = 1;
                            (void) fprintf(dd->err, "OUT of memory\n");
                            info->thresholdReached = 0;
                            childBranch = zero;
                        } else {
                            info->thresholdReached--;
                            if (info->thresholdReached <= 0) {
                                info->findShortestPath = 1;
                            }
                            childBranch = BuildSubsetBdd(dd, pathTable,
                                                 child, info, subsetNodeTable);

                        } /* end of st_insert successful */
                    } /* end of threshold hasnt been reached yet */
                } /* end of else node not found in maxpath table */
            } /* end of if (path length of node = maxpath) */
        } /* end if !(childPathLength > maxpath) */
        if (childBranch == NULL) {
            /* deref other stuff incase reordering has taken place */
            if (ThenBranch != NULL) {
                Cudd_RecursiveDeref(dd, ThenBranch);
                ThenBranch = NULL;
            }
            if (ElseBranch != NULL) {
                Cudd_RecursiveDeref(dd, ElseBranch);
                ElseBranch = NULL;
            }
            return(NULL);
        }

        cuddRef(childBranch);

        if (child == Nv) {
            ThenBranch = childBranch;
        } else {
            ElseBranch = childBranch;
        }
        processingDone++;

    } /*end of while processing Nv, Nnv */

    info->findShortestPath = 0;
    topid = Cudd_NodeReadIndex(N);
    topv = Cudd_ReadVars(dd, topid);
    cuddRef(topv);
    neW = cuddBddIteRecur(dd, topv, ThenBranch, ElseBranch);
    if (neW != NULL) {
        cuddRef(neW);
    }
    Cudd_RecursiveDeref(dd, topv);
    Cudd_RecursiveDeref(dd, ThenBranch);
    Cudd_RecursiveDeref(dd, ElseBranch);


    /* Hard Limit of threshold has been imposed */
    if (subsetNodeTable != NIL(st_table)) {
        /* check if a new node is created */
        regNew = Cudd_Regular(neW);
        /* subset node table keeps all new nodes that have been created to keep
         * a running count of how many nodes have been built in the subset.
         */
        if (!st_lookup(subsetNodeTable, (char *)regNew, (char **)&entry)) {
            if (!Cudd_IsConstant(regNew)) {
                if (st_insert(subsetNodeTable, (char *)regNew,
                              (char *)NULL) == ST_OUT_OF_MEM) {
                    (void) fprintf(dd->err, "Out of memory\n");
                    return (NULL);
                }
                if (st_count(subsetNodeTable) > info->threshold) {
                    info->thresholdReached = 0;
                }
            }
        }
    }


    if (neW == NULL) {
        return(NULL);
    } else {
        /*store computed result in regular form*/
        if (Cudd_IsComplement(node)) {
            nodeStat->compResult = neW;
            cuddRef(nodeStat->compResult);
            /* if the new node is the same as the corresponding node in the
             * original bdd then its complement need not be computed as it
             * cannot be larger than the node itself
             */
            if (neW == node) {
#ifdef DD_DEBUG
                thishit++;
#endif
                /* if a result for the node has already been computed, then
                 * it can only be smaller than teh node itself. hence store
                 * the node result in order not to break recombination
                 */
                if (nodeStat->regResult != NULL) {
                    Cudd_RecursiveDeref(dd, nodeStat->regResult);
                }
                nodeStat->regResult = Cudd_Not(neW);
                cuddRef(nodeStat->regResult);
            }

        } else {
            nodeStat->regResult = neW;
            cuddRef(nodeStat->regResult);
            if (neW == node) {
#ifdef DD_DEBUG
                thishit++;
#endif
                if (nodeStat->compResult != NULL) {
                    Cudd_RecursiveDeref(dd, nodeStat->compResult);
                }
                nodeStat->compResult = Cudd_Not(neW);
                cuddRef(nodeStat->compResult);
            }
        }

        cuddDeref(neW);
        return(neW);
    } /* end of else i.e. Subset != NULL */
} /* end of BuildSubsetBdd */

static int CreateBotDist	(	DdNode *	node,
		st_table *	pathTable,
		unsigned int *	pathLengthArray,
		FILE *	fp
	)			[static]

Function********************************************************************

Synopsis [ Labels each node with the shortest distance from the constant.]

Description [Labels each node with the shortest distance from the constant. This is done in a DFS search of the BDD. Each node has an odd and even parity distance from the sink (since there exists paths to both zero and one) which is less than MAXSHORTINT. At each node these distances are updated using the minimum distance of its children from the constant. SInce now both the length from the root and child is known, the minimum path length(length of the shortest path between the root and the constant that this node lies on) of this node can be calculated and used to update the pathLengthArray]

SideEffects [Updates Path Table and path length array]

SeeAlso [CreatePathTable CreateTopDist AssessPathLength]

Definition at line 832 of file cuddSubsetSP.c.

{
    DdNode *N, *Nv, *Nnv;
    DdNode *realChild;
    DdNode *child, *regChild;
    NodeDist_t *nodeStat, *nodeStatChild;
    unsigned int  oddLen, evenLen, pathLength;
    DdHalfWord botDist;
    int processingDone;

    if (Cudd_IsConstant(node))
        return(1);
    N = Cudd_Regular(node);
    /* each node has one table entry */
    /* update as you go down the min dist of each node from
       the root in each (odd and even) parity */
    if (!st_lookup(pathTable, N, &nodeStat)) {
        fprintf(fp, "Something wrong, the entry doesn't exist\n");
        return(0);
    }

    /* compute length of odd parity distances */
    if ((nodeStat->oddTopDist != MAXSHORTINT) &&
        (nodeStat->oddBotDist != MAXSHORTINT))
        oddLen = (nodeStat->oddTopDist + nodeStat->oddBotDist);
    else
        oddLen = MAXSHORTINT;

    /* compute length of even parity distances */
    if (!((nodeStat->evenTopDist == MAXSHORTINT) ||
          (nodeStat->evenBotDist == MAXSHORTINT)))
        evenLen = (nodeStat->evenTopDist +nodeStat->evenBotDist);
    else
        evenLen = MAXSHORTINT;

    /* assign pathlength to minimum of the two */
    pathLength = (oddLen <= evenLen) ? oddLen : evenLen;

    Nv = Cudd_T(N);
    Nnv = Cudd_E(N);

    /* process each child */
    processingDone = 0;
    while (processingDone != 2) {
        if (!processingDone) {
            child = Nv;
        } else {
            child = Nnv;
        }

        realChild = Cudd_NotCond(child, Cudd_IsComplement(node));
        regChild = Cudd_Regular(child);
        if (Cudd_IsConstant(realChild)) {
            /* Found a minterm; count parity and shortest distance
            ** from the constant.
            */
            if (Cudd_IsComplement(child))
                nodeStat->oddBotDist = 1;
            else
                nodeStat->evenBotDist = 1;
        } else {
            /* If node not in table, recur. */
            if (!st_lookup(pathTable, regChild, &nodeStatChild)) {
                fprintf(fp, "Something wrong, node in table should have been created in top dist proc.\n");
                return(0);
            }

            if (nodeStatChild->oddBotDist == MAXSHORTINT) {
                if (nodeStatChild->evenBotDist == MAXSHORTINT) {
                    if (!CreateBotDist(realChild, pathTable, pathLengthArray, fp))
                        return(0);
                } else {
                    fprintf(fp, "Something wrong, both bot nodeStats should be there\n");
                    return(0);
                }
            }

            /* Update shortest distance from the constant depending on
            **  parity. */

            if (Cudd_IsComplement(child)) {
                /* If parity on the edge then add 1 to even distance
                ** of child to get odd parity distance and add 1 to
                ** odd distance of child to get even parity
                ** distance. Change distance of current node only if
                ** the calculated distance is less than existing
                ** distance. */
                if (nodeStatChild->oddBotDist != MAXSHORTINT)
                    botDist = nodeStatChild->oddBotDist + 1;
                else
                    botDist = MAXSHORTINT;
                if (nodeStat->evenBotDist > botDist )
                    nodeStat->evenBotDist = botDist;

                if (nodeStatChild->evenBotDist != MAXSHORTINT)
                    botDist = nodeStatChild->evenBotDist + 1;
                else
                    botDist = MAXSHORTINT;
                if (nodeStat->oddBotDist > botDist)
                    nodeStat->oddBotDist = botDist;

            } else {
                /* If parity on the edge then add 1 to even distance
                ** of child to get even parity distance and add 1 to
                ** odd distance of child to get odd parity distance.
                ** Change distance of current node only if the
                ** calculated distance is lesser than existing
                ** distance. */
                if (nodeStatChild->evenBotDist != MAXSHORTINT)
                    botDist = nodeStatChild->evenBotDist + 1;
                else
                    botDist = MAXSHORTINT;
                if (nodeStat->evenBotDist > botDist)
                    nodeStat->evenBotDist = botDist;

                if (nodeStatChild->oddBotDist != MAXSHORTINT)
                    botDist = nodeStatChild->oddBotDist + 1;
                else
                    botDist = MAXSHORTINT;
                if (nodeStat->oddBotDist > botDist)
                    nodeStat->oddBotDist = botDist;
            }
        } /* end of else (if not constant child ) */
        processingDone++;
    } /* end of while processing Nv, Nnv */

    /* Compute shortest path length on the fly. */
    if ((nodeStat->oddTopDist != MAXSHORTINT) &&
        (nodeStat->oddBotDist != MAXSHORTINT))
        oddLen = (nodeStat->oddTopDist + nodeStat->oddBotDist);
    else
        oddLen = MAXSHORTINT;

    if ((nodeStat->evenTopDist != MAXSHORTINT) &&
        (nodeStat->evenBotDist != MAXSHORTINT))
        evenLen = (nodeStat->evenTopDist +nodeStat->evenBotDist);
    else
        evenLen = MAXSHORTINT;

    /* Update path length array that has number of nodes of a particular
    ** path length. */
    if (oddLen < pathLength ) {
        if (pathLength != MAXSHORTINT)
            pathLengthArray[pathLength]--;
        if (oddLen != MAXSHORTINT)
            pathLengthArray[oddLen]++;
        pathLength = oddLen;
    }
    if (evenLen < pathLength ) {
        if (pathLength != MAXSHORTINT)
            pathLengthArray[pathLength]--;
        if (evenLen != MAXSHORTINT)
            pathLengthArray[evenLen]++;
    }

    return(1);

} /*end of CreateBotDist */

static st_table * CreatePathTable	(	DdNode *	node,
		unsigned int *	pathLengthArray,
		FILE *	fp
	)			[static]

Function********************************************************************

Synopsis [ The outer procedure to label each node with its shortest distance from the root and constant]

Description [ The outer procedure to label each node with its shortest distance from the root and constant. Calls CreateTopDist and CreateBotDist. The basis for computing the distance between root and constant is that the distance may be the sum of even distances from the node to the root and constant or the sum of odd distances from the node to the root and constant. Both CreateTopDist and CreateBotDist create the odd and even parity distances from the root and constant respectively.]

SideEffects [None]

SeeAlso [CreateTopDist CreateBotDist]

Definition at line 1015 of file cuddSubsetSP.c.

{

    st_table *pathTable;
    NodeDist_t *nodeStat;
    DdHalfWord topLen;
    DdNode *N;
    int i, numParents;
    int insertValue;
    DdNode **childPage;
    int parentPage;
    int childQueueIndex, parentQueueIndex;

    /* Creating path Table for storing data about nodes */
    pathTable = st_init_table(st_ptrcmp,st_ptrhash);

    /* initializing pages for info about each node */
    maxNodeDistPages = INITIAL_PAGES;
    nodeDistPages = ALLOC(NodeDist_t *, maxNodeDistPages);
    if (nodeDistPages == NULL) {
        goto OUT_OF_MEM;
    }
    nodeDistPage = 0;
    currentNodeDistPage = nodeDistPages[nodeDistPage] =
        ALLOC(NodeDist_t, nodeDistPageSize);
    if (currentNodeDistPage == NULL) {
        for (i = 0; i <= nodeDistPage; i++) FREE(nodeDistPages[i]);
        FREE(nodeDistPages);
        goto OUT_OF_MEM;
    }
    nodeDistPageIndex = 0;

    /* Initializing pages for the BFS search queue, implemented as an array. */
    maxQueuePages = INITIAL_PAGES;
    queuePages = ALLOC(DdNode **, maxQueuePages);
    if (queuePages == NULL) {
        goto OUT_OF_MEM;
    }
    queuePage = 0;
    currentQueuePage  = queuePages[queuePage] = ALLOC(DdNode *, queuePageSize);
    if (currentQueuePage == NULL) {
        for (i = 0; i <= queuePage; i++) FREE(queuePages[i]);
        FREE(queuePages);
        goto OUT_OF_MEM;
    }
    queuePageIndex = 0;

    /* Enter the root node into the queue to start with. */
    parentPage = queuePage;
    parentQueueIndex = queuePageIndex;
    topLen = 0;
    *(currentQueuePage + queuePageIndex) = node;
    queuePageIndex++;
    childPage = currentQueuePage;
    childQueueIndex = queuePageIndex;

    N = Cudd_Regular(node);

    if (nodeDistPageIndex == nodeDistPageSize) ResizeNodeDistPages();
    if (memOut) {
        for (i = 0; i <= nodeDistPage; i++) FREE(nodeDistPages[i]);
        FREE(nodeDistPages);
        for (i = 0; i <= queuePage; i++) FREE(queuePages[i]);
        FREE(queuePages);
        st_free_table(pathTable);
        goto OUT_OF_MEM;
    }

    nodeStat = currentNodeDistPage + nodeDistPageIndex;
    nodeDistPageIndex++;

    nodeStat->oddTopDist = MAXSHORTINT;
    nodeStat->evenTopDist = MAXSHORTINT;
    nodeStat->evenBotDist = MAXSHORTINT;
    nodeStat->oddBotDist = MAXSHORTINT;
    nodeStat->regResult = NULL;
    nodeStat->compResult = NULL;

    insertValue = st_insert(pathTable, (char *)N, (char *)nodeStat);
    if (insertValue == ST_OUT_OF_MEM) {
        memOut = 1;
        for (i = 0; i <= nodeDistPage; i++) FREE(nodeDistPages[i]);
        FREE(nodeDistPages);
        for (i = 0; i <= queuePage; i++) FREE(queuePages[i]);
        FREE(queuePages);
        st_free_table(pathTable);
        goto OUT_OF_MEM;
    } else if (insertValue == 1) {
        fprintf(fp, "Something wrong, the entry exists but didnt show up in st_lookup\n");
        return(NULL);
    }

    if (Cudd_IsComplement(node)) {
        nodeStat->oddTopDist = 0;
    } else {
        nodeStat->evenTopDist = 0;
    }
    numParents = 1;
    /* call the function that counts the distance of each node from the
     * root
     */
#ifdef DD_DEBUG
    numCalls = 0;
#endif
    CreateTopDist(pathTable, parentPage, parentQueueIndex, (int) topLen,
                  childPage, childQueueIndex, numParents, fp);
    if (memOut) {
        fprintf(fp, "Out of Memory and cant count path lengths\n");
        goto OUT_OF_MEM;
    }

#ifdef DD_DEBUG
    numCalls = 0;
#endif
    /* call the function that counts the distance of each node from the
     * constant
     */
    if (!CreateBotDist(node, pathTable, pathLengthArray, fp)) return(NULL);

    /* free BFS queue pages as no longer required */
    for (i = 0; i <= queuePage; i++) FREE(queuePages[i]);
    FREE(queuePages);
    return(pathTable);

OUT_OF_MEM:
    (void) fprintf(fp, "Out of Memory, cannot allocate pages\n");
    memOut = 1;
    return(NULL);

} /*end of CreatePathTable */

static void CreateTopDist	(	st_table *	pathTable,
		int	parentPage,
		int	parentQueueIndex,
		int	topLen,
		DdNode **	childPage,
		int	childQueueIndex,
		int	numParents,
		FILE *	fp
	)			[static]

Function********************************************************************

Synopsis [ Labels each node with its shortest distance from the root]

Description [ Labels each node with its shortest distance from the root. This is done in a BFS search of the BDD. The nodes are processed in a queue implemented as pages(array) to reduce memory fragmentation. An entry is created for each node visited. The distance from the root to the node with the corresponding parity is updated. The procedure is called recursively each recusion level handling nodes at a given level from the root.]

SideEffects [Creates entries in the pathTable]

SeeAlso [CreatePathTable CreateBotDist]

Definition at line 631 of file cuddSubsetSP.c.

{
    NodeDist_t *nodeStat;
    DdNode *N, *Nv, *Nnv, *node, *child, *regChild;
    int  i;
    int processingDone, childrenCount;

#ifdef DD_DEBUG
    numCalls++;

    /* assume this procedure comes in with only the root node*/
    /* set queue index to the next available entry for addition */
    /* set queue page to page of addition */
    if ((queuePages[parentPage] == childPage) && (parentQueueIndex ==
                                                  childQueueIndex)) {
        fprintf(fp, "Should not happen that they are equal\n");
    }
    assert(queuePageIndex == childQueueIndex);
    assert(currentQueuePage == childPage);
#endif
    /* number children added to queue is initialized , needed for
     * numParents in the next call
     */
    childrenCount = 0;
    /* process all the nodes in this level */
    while (numParents) {
        numParents--;
        if (parentQueueIndex == queuePageSize) {
            parentPage++;
            parentQueueIndex = 0;
        }
        /* a parent to process */
        node = *(queuePages[parentPage] + parentQueueIndex);
        parentQueueIndex++;
        /* get its children */
        N = Cudd_Regular(node);
        Nv = Cudd_T(N);
        Nnv = Cudd_E(N);

        Nv = Cudd_NotCond(Nv, Cudd_IsComplement(node));
        Nnv = Cudd_NotCond(Nnv, Cudd_IsComplement(node));

        processingDone = 2;
        while (processingDone) {
            /* processing the THEN and the ELSE children, the THEN
             * child first
             */
            if (processingDone == 2) {
                child = Nv;
            } else {
                child = Nnv;
            }

            regChild = Cudd_Regular(child);
            /* dont process if the child is a constant */
            if (!Cudd_IsConstant(child)) {
                /* check is already visited, if not add a new entry in
                 * the path Table
                 */
                if (!st_lookup(pathTable, regChild, &nodeStat)) {
                    /* if not in table, has never been visited */
                    /* create entry for table */
                    if (nodeDistPageIndex == nodeDistPageSize)
                        ResizeNodeDistPages();
                    if (memOut) {
                        for (i = 0; i <= queuePage; i++) FREE(queuePages[i]);
                        FREE(queuePages);
                        st_free_table(pathTable);
                        return;
                    }
                    /* New entry for child in path Table is created here */
                    nodeStat = currentNodeDistPage + nodeDistPageIndex;
                    nodeDistPageIndex++;

                    /* Initialize fields of the node data */
                    nodeStat->oddTopDist = MAXSHORTINT;
                    nodeStat->evenTopDist = MAXSHORTINT;
                    nodeStat->evenBotDist = MAXSHORTINT;
                    nodeStat->oddBotDist = MAXSHORTINT;
                    nodeStat->regResult = NULL;
                    nodeStat->compResult = NULL;
                    /* update the table entry element, the distance keeps
                     * track of the parity of the path from the root
                     */
                    if (Cudd_IsComplement(child)) {
                        nodeStat->oddTopDist = (DdHalfWord) topLen + 1;
                    } else {
                        nodeStat->evenTopDist = (DdHalfWord) topLen + 1;
                    }

                    /* insert entry element for  child in the table */
                    if (st_insert(pathTable, (char *)regChild,
                                  (char *)nodeStat) == ST_OUT_OF_MEM) {
                        memOut = 1;
                        for (i = 0; i <= nodeDistPage; i++)
                            FREE(nodeDistPages[i]);
                        FREE(nodeDistPages);
                        for (i = 0; i <= queuePage; i++) FREE(queuePages[i]);
                        FREE(queuePages);
                        st_free_table(pathTable);
                        return;
                    }

                    /* Create list element for this child to process its children.
                     * If this node has been processed already, then it appears
                     * in the path table and hence is never added to the list
                     * again.
                     */

                    if (queuePageIndex == queuePageSize) ResizeQueuePages();
                    if (memOut) {
                        for (i = 0; i <= nodeDistPage; i++)
                            FREE(nodeDistPages[i]);
                        FREE(nodeDistPages);
                        st_free_table(pathTable);
                        return;
                    }
                    *(currentQueuePage + queuePageIndex) = child;
                    queuePageIndex++;

                    childrenCount++;
                } else {
                    /* if not been met in a path with this parity before */
                    /* put in list */
                    if (((Cudd_IsComplement(child)) && (nodeStat->oddTopDist ==
                          MAXSHORTINT)) || ((!Cudd_IsComplement(child)) &&
                                  (nodeStat->evenTopDist == MAXSHORTINT))) {

                        if (queuePageIndex == queuePageSize) ResizeQueuePages();
                        if (memOut) {
                            for (i = 0; i <= nodeDistPage; i++)
                                FREE(nodeDistPages[i]);
                            FREE(nodeDistPages);
                            st_free_table(pathTable);
                            return;

                        }
                        *(currentQueuePage + queuePageIndex) = child;
                        queuePageIndex++;

                        /* update the distance with the appropriate parity */
                        if (Cudd_IsComplement(child)) {
                            nodeStat->oddTopDist = (DdHalfWord) topLen + 1;
                        } else {
                            nodeStat->evenTopDist = (DdHalfWord) topLen + 1;
                        }
                        childrenCount++;
                    }

                } /* end of else (not found in st_table) */
            } /*end of if Not constant child */
            processingDone--;
        } /*end of while processing Nv, Nnv */
    }  /*end of while numParents */

#ifdef DD_DEBUG
    assert(queuePages[parentPage] == childPage);
    assert(parentQueueIndex == childQueueIndex);
#endif

    if (childrenCount != 0) {
        topLen++;
        childPage = currentQueuePage;
        childQueueIndex = queuePageIndex;
        CreateTopDist(pathTable, parentPage, parentQueueIndex, topLen,
                      childPage, childQueueIndex, childrenCount, fp);
    }

    return;

} /* end of CreateTopDist */

DdNode* Cudd_SubsetShortPaths	(	DdManager *	dd,
		DdNode *	f,
		int	numVars,
		int	threshold,
		int	hardlimit
	)

AutomaticEnd Function********************************************************************

Synopsis [Extracts a dense subset from a BDD with the shortest paths heuristic.]

Description [Extracts a dense subset from a BDD. This procedure tries to preserve the shortest paths of the input BDD, because they give many minterms and contribute few nodes. This procedure may increase the number of nodes in trying to create the subset or reduce the number of nodes due to recombination as compared to the original BDD. Hence the threshold may not be strictly adhered to. In practice, recombination overshadows the increase in the number of nodes and results in small BDDs as compared to the threshold. The hardlimit specifies whether threshold needs to be strictly adhered to. If it is set to 1, the procedure ensures that result is never larger than the specified limit but may be considerably less than the threshold. Returns a pointer to the BDD for the subset if successful; NULL otherwise. The value for numVars should be as close as possible to the size of the support of f for better efficiency. However, it is safe to pass the value returned by Cudd_ReadSize for numVars. If 0 is passed, then the value returned by Cudd_ReadSize is used.]

SideEffects [None]

SeeAlso [Cudd_SupersetShortPaths Cudd_SubsetHeavyBranch Cudd_ReadSize]

Definition at line 216 of file cuddSubsetSP.c.

                        : 1 if threshold is a hard limit */)
{
    DdNode *subset;

    memOut = 0;
    do {
        dd->reordered = 0;
        subset = cuddSubsetShortPaths(dd, f, numVars, threshold, hardlimit);
    } while((dd->reordered ==1) && (!memOut));

    return(subset);

} /* end of Cudd_SubsetShortPaths */

DdNode* Cudd_SupersetShortPaths	(	DdManager *	dd,
		DdNode *	f,
		int	numVars,
		int	threshold,
		int	hardlimit
	)

Function********************************************************************

Synopsis [Extracts a dense superset from a BDD with the shortest paths heuristic.]

Description [Extracts a dense superset from a BDD. The procedure is identical to the subset procedure except for the fact that it receives the complement of the given function. Extracting the subset of the complement function is equivalent to extracting the superset of the function. This procedure tries to preserve the shortest paths of the complement BDD, because they give many minterms and contribute few nodes. This procedure may increase the number of nodes in trying to create the superset or reduce the number of nodes due to recombination as compared to the original BDD. Hence the threshold may not be strictly adhered to. In practice, recombination overshadows the increase in the number of nodes and results in small BDDs as compared to the threshold. The hardlimit specifies whether threshold needs to be strictly adhered to. If it is set to 1, the procedure ensures that result is never larger than the specified limit but may be considerably less than the threshold. Returns a pointer to the BDD for the superset if successful; NULL otherwise. The value for numVars should be as close as possible to the size of the support of f for better efficiency. However, it is safe to pass the value returned by Cudd_ReadSize for numVar. If 0 is passed, then the value returned by Cudd_ReadSize is used.]

SideEffects [None]

SeeAlso [Cudd_SubsetShortPaths Cudd_SupersetHeavyBranch Cudd_ReadSize]

Definition at line 268 of file cuddSubsetSP.c.

                        : 1 if threshold is a hard limit */)
{
    DdNode *subset, *g;

    g = Cudd_Not(f);
    memOut = 0;
    do {
        dd->reordered = 0;
        subset = cuddSubsetShortPaths(dd, g, numVars, threshold, hardlimit);
    } while((dd->reordered ==1) && (!memOut));

    return(Cudd_NotCond(subset, (subset != NULL)));

} /* end of Cudd_SupersetShortPaths */

DdNode* cuddSubsetShortPaths	(	DdManager *	dd,
		DdNode *	f,
		int	numVars,
		int	threshold,
		int	hardlimit
	)

Function********************************************************************

Synopsis [The outermost procedure to return a subset of the given BDD with the shortest path lengths.]

Description [The outermost procedure to return a subset of the given BDD with the largest cubes. The path lengths are calculated, the maximum allowable path length is determined and the number of nodes of this path length that can be used to build a subset. If the threshold is larger than the size of the original BDD, the original BDD is returned. ]

SideEffects [None]

SeeAlso [Cudd_SubsetShortPaths]

Definition at line 312 of file cuddSubsetSP.c.

{
    st_table *pathTable;
    DdNode *N, *subset;

    unsigned int  *pathLengthArray;
    unsigned int maxpath, oddLen, evenLen, pathLength, *excess;
    int i;
    NodeDist_t  *nodeStat;
    struct AssortedInfo *info;
    st_table *subsetNodeTable;

    one = DD_ONE(dd);
    zero = Cudd_Not(one);

    if (numVars == 0) {
      /* set default value */
      numVars = Cudd_ReadSize(dd);
    }

    if (threshold > numVars) {
        threshold = threshold - numVars;
    }
    if (f == NULL) {
        fprintf(dd->err, "Cannot partition, nil object\n");
        dd->errorCode = CUDD_INVALID_ARG;
        return(NULL);
    }
    if (Cudd_IsConstant(f))
        return (f);

    pathLengthArray = ALLOC(unsigned int, numVars+1);
    for (i = 0; i < numVars+1; i++) pathLengthArray[i] = 0;


#ifdef DD_DEBUG
    numCalls = 0;
#endif

    pathTable = CreatePathTable(f, pathLengthArray, dd->err);

    if ((pathTable == NULL) || (memOut)) {
        if (pathTable != NULL)
            st_free_table(pathTable);
        FREE(pathLengthArray);
        return (NIL(DdNode));
    }

    excess = ALLOC(unsigned int, 1);
    *excess = 0;
    maxpath = AssessPathLength(pathLengthArray, threshold, numVars, excess,
                               dd->err);

    if (maxpath != (unsigned) (numVars + 1)) {

        info = ALLOC(struct AssortedInfo, 1);
        info->maxpath = maxpath;
        info->findShortestPath = 0;
        info->thresholdReached = *excess;
        info->maxpathTable = st_init_table(st_ptrcmp, st_ptrhash);
        info->threshold = threshold;

#ifdef DD_DEBUG
        (void) fprintf(dd->out, "Path length array\n");
        for (i = 0; i < (numVars+1); i++) {
            if (pathLengthArray[i])
                (void) fprintf(dd->out, "%d ",i);
        }
        (void) fprintf(dd->out, "\n");
        for (i = 0; i < (numVars+1); i++) {
            if (pathLengthArray[i])
                (void) fprintf(dd->out, "%d ",pathLengthArray[i]);
        }
        (void) fprintf(dd->out, "\n");
        (void) fprintf(dd->out, "Maxpath  = %d, Thresholdreached = %d\n",
                       maxpath, info->thresholdReached);
#endif

        N = Cudd_Regular(f);
        if (!st_lookup(pathTable, N, &nodeStat)) {
            fprintf(dd->err, "Something wrong, root node must be in table\n");
            dd->errorCode = CUDD_INTERNAL_ERROR;
            FREE(excess);
            FREE(info);
            return(NULL);
        } else {
            if ((nodeStat->oddTopDist != MAXSHORTINT) &&
                (nodeStat->oddBotDist != MAXSHORTINT))
                oddLen = (nodeStat->oddTopDist + nodeStat->oddBotDist);
            else
                oddLen = MAXSHORTINT;

            if ((nodeStat->evenTopDist != MAXSHORTINT) &&
                (nodeStat->evenBotDist != MAXSHORTINT))
                evenLen = (nodeStat->evenTopDist +nodeStat->evenBotDist);
            else
                evenLen = MAXSHORTINT;

            pathLength = (oddLen <= evenLen) ? oddLen : evenLen;
            if (pathLength > maxpath) {
                (void) fprintf(dd->err, "All computations are bogus, since root has path length greater than max path length within threshold %u, %u\n", maxpath, pathLength);
                dd->errorCode = CUDD_INTERNAL_ERROR;
                return(NULL);
            }
        }

#ifdef DD_DEBUG
        numCalls = 0;
        hits = 0;
        thishit = 0;
#endif
        /* initialize a table to store computed nodes */
        if (hardlimit) {
            subsetNodeTable = st_init_table(st_ptrcmp, st_ptrhash);
        } else {
            subsetNodeTable = NIL(st_table);
        }
        subset = BuildSubsetBdd(dd, pathTable, f, info, subsetNodeTable);
        if (subset != NULL) {
            cuddRef(subset);
        }
        /* record the number of times a computed result for a node is hit */

#ifdef DD_DEBUG
        (void) fprintf(dd->out, "Hits = %d, New==Node = %d, NumCalls = %d\n",
                hits, thishit, numCalls);
#endif

        if (subsetNodeTable != NIL(st_table)) {
            st_free_table(subsetNodeTable);
        }
        st_free_table(info->maxpathTable);
        st_foreach(pathTable, stPathTableDdFree, (char *)dd);

        FREE(info);

    } else {/* if threshold larger than size of dd */
        subset = f;
        cuddRef(subset);
    }
    FREE(excess);
    st_free_table(pathTable);
    FREE(pathLengthArray);
    for (i = 0; i <= nodeDistPage; i++) FREE(nodeDistPages[i]);
    FREE(nodeDistPages);

#ifdef DD_DEBUG
    /* check containment of subset in f */
    if (subset != NULL) {
        DdNode *check;
        check = Cudd_bddIteConstant(dd, subset, f, one);
        if (check != one) {
            (void) fprintf(dd->err, "Wrong partition\n");
            dd->errorCode = CUDD_INTERNAL_ERROR;
            return(NULL);
        }
    }
#endif

    if (subset != NULL) {
        cuddDeref(subset);
        return(subset);
    } else {
        return(NULL);
    }

} /* end of cuddSubsetShortPaths */

static void ResizeNodeDistPages

(

void

)

[static]

AutomaticStart

Function********************************************************************

Synopsis [Resize the number of pages allocated to store the distances related to each node.]

Description [Resize the number of pages allocated to store the distances related to each node. The procedure moves the counter to the next page when the end of the page is reached and allocates new pages when necessary. ]

SideEffects [Changes the size of pages, page, page index, maximum number of pages freeing stuff in case of memory out. ]

SeeAlso []

Definition at line 508 of file cuddSubsetSP.c.

{
    int i;
    NodeDist_t **newNodeDistPages;

    /* move to next page */
    nodeDistPage++;

    /* If the current page index is larger than the number of pages
     * allocated, allocate a new page array. Page numbers are incremented by
     * INITIAL_PAGES
     */
    if (nodeDistPage == maxNodeDistPages) {
        newNodeDistPages = ALLOC(NodeDist_t *,maxNodeDistPages + INITIAL_PAGES);
        if (newNodeDistPages == NULL) {
            for (i = 0; i < nodeDistPage; i++) FREE(nodeDistPages[i]);
            FREE(nodeDistPages);
            memOut = 1;
            return;
        } else {
            for (i = 0; i < maxNodeDistPages; i++) {
                newNodeDistPages[i] = nodeDistPages[i];
            }
            /* Increase total page count */
            maxNodeDistPages += INITIAL_PAGES;
            FREE(nodeDistPages);
            nodeDistPages = newNodeDistPages;
        }
    }
    /* Allocate a new page */
    currentNodeDistPage = nodeDistPages[nodeDistPage] = ALLOC(NodeDist_t,
                                                              nodeDistPageSize);
    if (currentNodeDistPage == NULL) {
        for (i = 0; i < nodeDistPage; i++) FREE(nodeDistPages[i]);
        FREE(nodeDistPages);
        memOut = 1;
        return;
    }
    /* reset page index */
    nodeDistPageIndex = 0;
    return;

} /* end of ResizeNodeDistPages */

static void ResizeQueuePages

(

void

)

[static]

Function********************************************************************

Synopsis [Resize the number of pages allocated to store nodes in the BFS traversal of the Bdd .]

Description [Resize the number of pages allocated to store nodes in the BFS traversal of the Bdd. The procedure moves the counter to the next page when the end of the page is reached and allocates new pages when necessary.]

SideEffects [Changes the size of pages, page, page index, maximum number of pages freeing stuff in case of memory out. ]

SeeAlso []

Definition at line 570 of file cuddSubsetSP.c.

{
    int i;
    DdNode ***newQueuePages;

    queuePage++;
    /* If the current page index is larger than the number of pages
     * allocated, allocate a new page array. Page numbers are incremented by
     * INITIAL_PAGES
     */
    if (queuePage == maxQueuePages) {
        newQueuePages = ALLOC(DdNode **,maxQueuePages + INITIAL_PAGES);
        if (newQueuePages == NULL) {
            for (i = 0; i < queuePage; i++) FREE(queuePages[i]);
            FREE(queuePages);
            memOut = 1;
            return;
        } else {
            for (i = 0; i < maxQueuePages; i++) {
                newQueuePages[i] = queuePages[i];
            }
            /* Increase total page count */
            maxQueuePages += INITIAL_PAGES;
            FREE(queuePages);
            queuePages = newQueuePages;
        }
    }
    /* Allocate a new page */
    currentQueuePage = queuePages[queuePage] = ALLOC(DdNode *,queuePageSize);
    if (currentQueuePage == NULL) {
        for (i = 0; i < queuePage; i++) FREE(queuePages[i]);
        FREE(queuePages);
        memOut = 1;
        return;
    }
    /* reset page index */
    queuePageIndex = 0;
    return;

} /* end of ResizeQueuePages */

static enum st_retval stPathTableDdFree	(	char *	key,
		char *	value,
		char *	arg
	)			[static]

Function********************************************************************

Synopsis [Procedure to free te result dds stored in the NodeDist pages.]

Description [None]

SideEffects [None]

SeeAlso []

Definition at line 1639 of file cuddSubsetSP.c.

{
    NodeDist_t *nodeStat;
    DdManager *dd;

    nodeStat = (NodeDist_t *)value;
    dd = (DdManager *)arg;
    if (nodeStat->regResult != NULL) {
        Cudd_RecursiveDeref(dd, nodeStat->regResult);
    }
    if (nodeStat->compResult != NULL) {
        Cudd_RecursiveDeref(dd, nodeStat->compResult);
    }
    return(ST_CONTINUE);

} /* end of stPathTableFree */

---

Variable Documentation

NodeDist_t* currentNodeDistPage [static]

Definition at line 143 of file cuddSubsetSP.c.

DdNode** currentQueuePage [static]

Definition at line 150 of file cuddSubsetSP.c.

char rcsid [] DD_UNUSED = "$Id: cuddSubsetSP.c,v 1.34 2009/02/19 16:23:19 fabio Exp $" [static]

Definition at line 125 of file cuddSubsetSP.c.

int hits [static]

Definition at line 130 of file cuddSubsetSP.c.

int maxNodeDistPages [static]

Definition at line 142 of file cuddSubsetSP.c.

int maxQueuePages [static]

Definition at line 149 of file cuddSubsetSP.c.

int memOut [static]

Definition at line 135 of file cuddSubsetSP.c.

int nodeDistPage [static]

Definition at line 140 of file cuddSubsetSP.c.

int nodeDistPageIndex [static]

Definition at line 139 of file cuddSubsetSP.c.

NodeDist_t** nodeDistPages [static]

Definition at line 138 of file cuddSubsetSP.c.

int nodeDistPageSize = DEFAULT_NODE_DIST_PAGE_SIZE [static]

Definition at line 141 of file cuddSubsetSP.c.

int numCalls [static]

Definition at line 129 of file cuddSubsetSP.c.

DdNode * one [static]

Definition at line 136 of file cuddSubsetSP.c.

int queuePage [static]

Definition at line 147 of file cuddSubsetSP.c.

int queuePageIndex [static]

Definition at line 146 of file cuddSubsetSP.c.

DdNode*** queuePages [static]

Definition at line 145 of file cuddSubsetSP.c.

int queuePageSize = DEFAULT_PAGE_SIZE [static]

Definition at line 148 of file cuddSubsetSP.c.

int thishit [static]

Definition at line 131 of file cuddSubsetSP.c.

DdNode* zero [static]

Definition at line 136 of file cuddSubsetSP.c.