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/* ternary.c - Ternary Search Trees

   Copyright (C) 2001 Free Software Foundation, Inc.

   Contributed by Daniel Berlin (dan@cgsoftware.com)

   This program is free software; you can redistribute it and/or modify it

   under the terms of the GNU General Public License as published by the

   Free Software Foundation; either version 2, or (at your option) any

   later version.

   This program is distributed in the hope that it will be useful,

   but WITHOUT ANY WARRANTY; without even the implied warranty of

   MERCHANTABILITY or FITNESS FOR A PARTICULAR PURPOSE.  See the

   GNU General Public License for more details.

   You should have received a copy of the GNU General Public License

   along with this program; if not, write to the Free Software

   Foundation, Inc., 51 Franklin Street - Fifth Floor, Boston, MA 02110-1301,

   USA.  */

#ifdef HAVE_CONFIG_H

#include "config.h"

#endif

#ifdef HAVE_STDLIB_H

#include <stdlib.h>

#endif

#include <stdio.h>

#include "libiberty.h"

#include "ternary.h"

/* Non-recursive so we don't waste stack space/time on large

   insertions. */

PTR

ternary_insert (ternary_tree *root, const char *s, PTR data, int replace)

{

  int diff;

  ternary_tree curr, *pcurr;

  /* Start at the root. */

  pcurr = root;

  /* Loop until we find the right position */

  while ((curr = *pcurr))

    {

      /* Calculate the difference */

      diff = *s - curr->splitchar;

      /* Handle current char equal to node splitchar */

      if (diff == 0)

        {

          /* Handle the case of a string we already have */

          if (*s++ == 0)

            {

              if (replace)

                curr->eqkid = (ternary_tree) data;

              return (PTR) curr->eqkid;

            }

          pcurr = &(curr->eqkid);

        }

      /* Handle current char less than node splitchar */

      else if (diff < 0)

        {

          pcurr = &(curr->lokid);

        }

      /* Handle current char greater than node splitchar */

      else

        {

          pcurr = &(curr->hikid);

        }

    }

  /* It's not a duplicate string, and we should insert what's left of

     the string, into the tree rooted at curr */

  for (;;)

    {

      /* Allocate the memory for the node, and fill it in */

      *pcurr = XNEW (ternary_node);

      curr = *pcurr;

      curr->splitchar = *s;

      curr->lokid = curr->hikid = curr->eqkid = 0;

      /* Place nodes until we hit the end of the string.

         When we hit it, place the data in the right place, and

         return.

       */

      if (*s++ == 0)

        {

          curr->eqkid = (ternary_tree) data;

          return data;

        }

      pcurr = &(curr->eqkid);

    }

}

/* Free the ternary search tree rooted at p. */

void

ternary_cleanup (ternary_tree p)

{

  if (p)

    {

      ternary_cleanup (p->lokid);

      if (p->splitchar)

        ternary_cleanup (p->eqkid);

      ternary_cleanup (p->hikid);

      free (p);

    }

}

/* Non-recursive find of a string in the ternary tree */

PTR

ternary_search (const ternary_node *p, const char *s)

{

  const ternary_node *curr;

  int diff, spchar;

  spchar = *s;

  curr = p;

  /* Loop while we haven't hit a NULL node or returned */

  while (curr)

    {

      /* Calculate the difference */

      diff = spchar - curr->splitchar;

      /* Handle the equal case */

      if (diff == 0)

        {

          if (spchar == 0)

            return (PTR) curr->eqkid;

          spchar = *++s;

          curr = curr->eqkid;

        }

      /* Handle the less than case */

      else if (diff < 0)

        curr = curr->lokid;

      /* All that's left is greater than */

      else

        curr = curr->hikid;

    }

  return NULL;

}

/* For those who care, the recursive version of the search. Useful if

   you want a starting point for pmsearch or nearsearch. */

static PTR

ternary_recursivesearch (const ternary_node *p, const char *s)

{

  if (!p)

    return 0;

  if (*s < p->splitchar)

    return ternary_recursivesearch (p->lokid, s);

  else if (*s > p->splitchar)

    return ternary_recursivesearch (p->hikid, s);

  else

    {

      if (*s == 0)

        return (PTR) p->eqkid;

      return ternary_recursivesearch (p->eqkid, ++s);

    }

}