libsdsl-dev 2.0.3-4 / usr / include / sdsl / sorted_int_stack.hpp

/* sdsl - succinct data structures library
    Copyright (C) 2009 Simon Gog

    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 3 of the License, 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, see http://www.gnu.org/licenses/ .
*/
/*! \file sorted_int_stack.hpp
    \brief sorted_int_stack.hpp contains a data structure for a stack which can contain numbers in the range from \f$0\f$ to \f$n-1\f$ and the numbers on the stack are sorted in increasing order.
	\author Simon Gog
*/
#ifndef INCLUDED_SDSL_SORTED_INT_STACK
#define INCLUDED_SDSL_SORTED_INT_STACK

#include "int_vector.hpp"
#include <vector>

//! Namespace for the succinct data structure library.
namespace sdsl
{

//! A stack class which can contain integers from \f$0\f$ to \f$n-1\f$ in sorted order.
/*! \par Space complexity
 *  \f$n\f$ bits
 */
class sorted_int_stack
{
    public:
        typedef int_vector<64>::size_type size_type;
    private:
        size_type m_n;   // maximal value which can be stored on the stack
        size_type m_cnt; // counter for elements on the stack
        size_type m_top; // top element of the stack
        int_vector<64> m_stack; // memory for the stack
        std::vector<size_type> m_overflow; // memory for the elements which are greater than n

        inline size_type block_nr(size_type x) {
            return x/63;
        }; // maybe we can speed this up with bit hacks
        inline size_type block_pos(size_type x) {
            return x%63;
        }; // maybe we can speed this up with bit hacks
    public:
        sorted_int_stack(size_type n);
        sorted_int_stack(const sorted_int_stack&) = default;
        sorted_int_stack(sorted_int_stack&&) = default;
        sorted_int_stack& operator=(const sorted_int_stack&) = default;
        sorted_int_stack& operator=(sorted_int_stack&&) = default;

        /*! Returns if the stack is empty.
         */
        bool empty() const {
            return 0==m_cnt;
        };

        /*! Returns the topmost element of the stack.
         * \pre empty()==false
         */
        size_type top() const;

        /*! Pop the topmost element of the stack.
         */
        void pop();

        /*! Push value x on the stack.
         * \par x Value which should be pushed onto the stack.
         * \pre top() < x
         */
        void push(size_type x);

        /*! Returns the number of element is the stack.
         */
        size_type size()const {
            return m_cnt;
        };

        size_type
        serialize(std::ostream& out, structure_tree_node* v=nullptr,
                  std::string name="")const;
        void load(std::istream& in);

};

inline sorted_int_stack::sorted_int_stack(size_type n):m_n(n), m_cnt(0), m_top(0)
{
    m_stack = int_vector<64>(block_nr(n)+2, 0);
    m_stack[0] = 1;
}

inline sorted_int_stack::size_type sorted_int_stack::top()const
{
    return m_top-63;
}

inline void sorted_int_stack::push(size_type x)
{
    x += 63;
    assert(empty() || m_top < x);
    ++m_cnt;	//< increment counter
    if (x > m_n+63) {
        if (m_overflow.empty()) {
            m_overflow.push_back(m_top);
        }
        m_overflow.push_back(x);
        m_top = x;
    } else {
        size_type bn = block_nr(x);
        m_stack[bn] ^= (1ULL << block_pos(x));
        if (m_stack[bn-1] == 0) {
            m_stack[bn-1] = 0x8000000000000000ULL | m_top;
        }
        m_top = x;
    }
}

inline void sorted_int_stack::pop()
{
    if (!empty()) {
        --m_cnt; //< decrement counter
        if (m_top > m_n+63) {
            m_overflow.pop_back();
            m_top = m_overflow.back();
            if (m_overflow.size()==1)
                m_overflow.pop_back();
        } else {
            size_type bn = block_nr(m_top);
            uint64_t w = m_stack[ bn ];
            assert((w>>63) == 0);    // highest bit is not set, as the block contains no pointer
            w ^= (1ULL << block_pos(m_top));
            m_stack[ bn ] = w;
            if (w>0) {
                m_top = bn*63 + bits::hi(w);
            } else { // w==0 and cnt>0
                assert(bn > 0);
                w = m_stack[ bn-1 ];
                if ((w>>63) == 0) { // highest bit is not set => the block contains no pointer
                    assert(w>0);
                    m_top = (bn-1)*63 + bits::hi(w);
                } else { // block contains pointers
                    m_stack[bn-1] = 0;
                    m_top = w&0x7FFFFFFFFFFFFFFFULL;
                }
            }
        }
    }
}

inline sorted_int_stack::size_type
sorted_int_stack::serialize(std::ostream& out, structure_tree_node* v,
                            std::string name)const
{
    structure_tree_node* child = structure_tree::add_child(v, name, util::class_name(*this));
    size_type written_bytes = 0;
    written_bytes += write_member(m_n, out);
    written_bytes += write_member(m_top, out);
    written_bytes += write_member(m_cnt, out);
    written_bytes += m_stack.serialize(out);
    written_bytes += sdsl::serialize(m_overflow, out, child, "overflow");
    structure_tree::add_size(child, written_bytes);
    return written_bytes;
}

inline void sorted_int_stack::load(std::istream& in)
{
    read_member(m_n, in);
    read_member(m_top, in);
    read_member(m_cnt, in);
    m_stack.load(in);
    sdsl::load(m_overflow, in);
}

}// end namespace sdsl

#endif // end file