/*
    Copyright (c) 2005-2017 Intel Corporation

    Licensed under the Apache License, Version 2.0 (the "License");
    you may not use this file except in compliance with the License.
    You may obtain a copy of the License at

        http://www.apache.org/licenses/LICENSE-2.0

    Unless required by applicable law or agreed to in writing, software
    distributed under the License is distributed on an "AS IS" BASIS,
    WITHOUT WARRANTIES OR CONDITIONS OF ANY KIND, either express or implied.
    See the License for the specific language governing permissions and
    limitations under the License.




*/

#if _MSC_VER==1500 && !__INTEL_COMPILER
    // VS2008/VC9 has an issue in math.h
    #pragma warning( push )
    #pragma warning( disable: 4985 )
#endif
#include <cmath>
#if _MSC_VER==1500 && !__INTEL_COMPILER
    #pragma warning( pop )
#endif
#include "tbb/tbb_stddef.h"
#include "harness.h"

namespace test_partitioner_utils {

struct RangeStatisticData {
    // denotes the number of range objects
    size_t m_rangeNum;

    // store minimal and maximal range sizes (in terms of number of iterations)
    size_t m_minRangeSize;
    size_t m_maxRangeSize;

    bool m_wasMinRangeSizeWritten; // shows whether relevant field was written or not
};

using tbb::internal::uint64_t;
using tbb::split;
using tbb::proportional_split;
using tbb::blocked_range;

// helper for calculating number of range objects created before balancing phase is started
// and for finding maximum and minimum number of iterations among all such ranges
// Note: class does not provide exclusive access to members
class RangeStatisticCollector {
public:
    RangeStatisticCollector(RangeStatisticData *statisticData) :
        m_statData(statisticData)
    {
        m_called = false;
        if (m_statData)
            m_statData->m_rangeNum = 1;
    }

    // constructor is called from non-proportional split constructor of derived Range
    RangeStatisticCollector(RangeStatisticCollector& sc, size_t rangeSize) {
        if (!sc.m_called) {
            // this is the first time non-proportional split constructor is called
            // it means that work distribution phase has been completed and
            // work balancing phase has been just started
            sc.m_called = true;

            if (sc.m_statData) {
                size_t *minRangeSize = &sc.m_statData->m_minRangeSize;
                if (*minRangeSize > rangeSize || !sc.m_statData->m_wasMinRangeSizeWritten) { // if minimum is not an actual minimum
                    *minRangeSize = rangeSize;
                    sc.m_statData->m_wasMinRangeSizeWritten = true;
                }
                size_t *maxRangeSize = &sc.m_statData->m_maxRangeSize;
                if (*maxRangeSize < rangeSize) { // if maximum is not an actual maximum
                    *maxRangeSize = rangeSize;
                }
            }
        }
        *this = sc;
        // constructor is used on work balancing phase only, so no need to increment
        // number of range objects created
    }

    RangeStatisticCollector(RangeStatisticCollector& sc, proportional_split&) {
        if (sc.m_statData)
            sc.m_statData->m_rangeNum++;
        *this = sc;
    }

private:
    RangeStatisticData *m_statData;

    // turns to 'true' when non-proportional split constructor is called first time
    bool m_called;
};

// Base class for fake ranges used in vaious tests for parallel
// algorithms as well as for partitioner
template <typename DerivedRange, typename T>
class RangeBase: public RangeStatisticCollector {
protected:
    size_t my_begin, my_end;
    bool m_provide_feedback;
    bool m_ensure_non_empty_size;
public:
    RangeBase(size_t _begin, size_t _end, RangeStatisticData *statData,
              bool provide_feedback, bool ensure_non_empty_size)
        : RangeStatisticCollector(statData)
        , my_begin(_begin), my_end(_end)
        , m_provide_feedback(provide_feedback)
        , m_ensure_non_empty_size(ensure_non_empty_size)
        { }
    RangeBase(RangeBase& r, tbb::split) : RangeStatisticCollector(r, r.size()) {
        *this = r;
        size_t middle = r.my_begin + (r.my_end - r.my_begin) / 2u;
        r.my_end = my_begin = middle;
    }

    RangeBase(RangeBase& r, proportional_split& p) : RangeStatisticCollector(r, p) {
        *this = r;
        size_t original_size = r.size();
        T right = self().compute_right_part(r, p);
        size_t right_part = self().round(right);
        if( m_ensure_non_empty_size ) {
            right_part = (original_size == right_part) ? (original_size - 1) : right_part;
            right_part = (right_part != 0) ? right_part : 1;
        }
        r.my_end = my_begin = r.my_end - right_part;
#if __TBB_ENABLE_RANGE_FEEDBACK
        if( m_provide_feedback )
            p.set_proportion(original_size - right_part, right_part);
#endif
        if( m_ensure_non_empty_size )
            ASSERT(r.my_end != r.my_begin && my_end != my_begin, "Incorrect range split");
    }

    size_t begin() const { return my_begin; }
    size_t end() const { return my_end; }
    bool is_divisible() const { return (my_end - my_begin) > 1; }
    bool empty() const { return my_end == my_begin; }
    size_t size() const { return my_end - my_begin; }

    // helper methods (not part of the range concept)
    DerivedRange& self() { return static_cast<DerivedRange&>(*this); }
    size_t round(T part) { return size_t(part); }
    T compute_right_part(RangeBase& r, proportional_split& p) {
        return T(r.size() * T(p.right())) / T(p.left() + p.right());
    }
    bool is_ensure_non_emptiness() { return m_ensure_non_empty_size; }
};

namespace TestRanges {
/*
 * RoundedUpRange rounds result up
 * RoundedDownRange rounds result down
 * Range1_2 forces proportion always to be 1:2 and rounds up
 * Range1_999 uses weird proportion 1:999 and rounds up
 * Range1_999 uses weird proportion 999:1 and rounds up
 * BlockedRange uses tbb::blocked_range formula for proportion calculation
 * InvertedProportionRange inverts proportion suggested by partitioner (e.g. 1:3 --> 3:1)
 * ExactSplitRange uses integer arithmetic for accurate splitting
 */

class RoundedDownRange: public RangeBase<RoundedDownRange, float> {
public:
    RoundedDownRange(size_t _begin, size_t _end, RangeStatisticData *statData,
                     bool provide_feedback, bool ensure_non_empty_size)
        : RangeBase<RoundedDownRange, float>(_begin, _end, statData, provide_feedback,
                                             ensure_non_empty_size) { }
    RoundedDownRange(RoundedDownRange& r, tbb::split)
        : RangeBase<RoundedDownRange, float>(r, tbb::split()) { }
    RoundedDownRange(RoundedDownRange& r, proportional_split& p)
        : RangeBase<RoundedDownRange, float>(r, p) { }
    // uses default implementation of RangeBase::round() which rounds down
    static const bool is_splittable_in_proportion = true;
};

class RoundedUpRange: public RangeBase<RoundedUpRange, float> {
public:
    RoundedUpRange(size_t _begin, size_t _end, RangeStatisticData *statData,
                   bool provide_feedback, bool ensure_non_empty_size)
        : RangeBase<RoundedUpRange, float>(_begin, _end, statData, provide_feedback,
                                           ensure_non_empty_size) { }
    RoundedUpRange(RoundedUpRange& r, tbb::split)
        : RangeBase<RoundedUpRange, float>(r, tbb::split()) { }
    RoundedUpRange(RoundedUpRange& r, proportional_split& p)
        : RangeBase<RoundedUpRange, float>(r, p) { }
    size_t round(float part) { return size_t(std::ceil(part)); }
    static const bool is_splittable_in_proportion = true;
};

class Range1_2: public RangeBase<Range1_2, float> {
public:
    Range1_2(size_t _begin, size_t _end, RangeStatisticData *statData,
             bool provide_feedback, bool ensure_non_empty_size)
        : RangeBase<Range1_2, float>(_begin, _end, statData, provide_feedback,
                                     ensure_non_empty_size) { }
    Range1_2(Range1_2& r, tbb::split) : RangeBase<Range1_2, float>(r, tbb::split()) { }
    Range1_2(Range1_2& r, proportional_split& p) : RangeBase<Range1_2, float>(r, p) { }
    static const bool is_splittable_in_proportion = true;
    float compute_right_part(RangeBase<Range1_2, float>& r, proportional_split&) {
        return float(r.size() * 2) / 3.0f;
    }
    // uses default implementation of RangeBase::round() which rounds down
};

class Range1_999: public RangeBase<Range1_999, float> {
public:
    Range1_999(size_t _begin, size_t _end, RangeStatisticData *statData,
               bool provide_feedback, bool ensure_non_empty_size)
        : RangeBase<Range1_999, float>(_begin, _end, statData, provide_feedback,
                                       ensure_non_empty_size) { }
    Range1_999(Range1_999& r, tbb::split) : RangeBase<Range1_999, float>(r, tbb::split()) { }
    Range1_999(Range1_999& r, proportional_split& p) : RangeBase<Range1_999, float>(r, p) { }
    static const bool is_splittable_in_proportion = true;
    float compute_right_part(RangeBase<Range1_999, float>& r, proportional_split&) {
        return float(r.size() * 999) / 1000.0f;
    }
    // uses default implementation of RangeBase::round() which rounds down
};

class Range999_1: public RangeBase<Range999_1, float> {
public:
    Range999_1(size_t _begin, size_t _end, RangeStatisticData *statData,
               bool provide_feedback, bool ensure_non_empty_size)
        : RangeBase<Range999_1, float>(_begin, _end, statData, provide_feedback,
                                       ensure_non_empty_size) { }
    Range999_1(Range999_1& r, tbb::split) : RangeBase<Range999_1, float>(r, tbb::split()) { }
    Range999_1(Range999_1& r, proportional_split& p) : RangeBase<Range999_1, float>(r, p) { }
    static const bool is_splittable_in_proportion = true;
    float compute_right_part(RangeBase<Range999_1, float>& r, proportional_split&) {
        return float(r.size()) / 1000.0f;
    }
    // uses default implementation of RangeBase::round() which rounds down
};

class BlockedRange: public RangeStatisticCollector, public blocked_range<size_t>  {
public:
    BlockedRange(size_t _begin, size_t _end, RangeStatisticData *statData, bool, bool)
        : RangeStatisticCollector(statData), blocked_range<size_t>(_begin, _end) { }
    BlockedRange(BlockedRange& r, split)
        : RangeStatisticCollector(r, r.size()), blocked_range<size_t>(r, split()) { }
    BlockedRange(BlockedRange& r, proportional_split& p)
        : RangeStatisticCollector(r, p), blocked_range<size_t>(r, p) { }
    static const bool is_splittable_in_proportion = true;
    bool is_ensure_non_emptiness() { return false; }
};

class InvertedProportionRange: public RangeBase<InvertedProportionRange, float> {
public:
    InvertedProportionRange(size_t _begin, size_t _end, RangeStatisticData *statData,
                            bool provide_feedback, bool ensure_non_empty_size)
        : RangeBase<InvertedProportionRange, float>(_begin, _end, statData, provide_feedback,
                                                    ensure_non_empty_size) { }
    InvertedProportionRange(InvertedProportionRange& r, split)
        : RangeBase<InvertedProportionRange, float>(r, split()) { }
    InvertedProportionRange(InvertedProportionRange& r, proportional_split& p)
        : RangeBase<InvertedProportionRange, float>(r, p) { }
    float compute_right_part(RangeBase<InvertedProportionRange, float>& r,
                             proportional_split& p) {
        return float(r.size() * float(p.left())) / float(p.left() + p.right());
    }
    static const bool is_splittable_in_proportion = true;
};

class ExactSplitRange: public RangeBase<ExactSplitRange, size_t> {
public:
    ExactSplitRange(size_t _begin, size_t _end, RangeStatisticData *statData,
                    bool provide_feedback, bool ensure_non_empty_size)
        : RangeBase<ExactSplitRange, size_t>(_begin, _end, statData, provide_feedback,
                                             ensure_non_empty_size) { }
    ExactSplitRange(ExactSplitRange& r, split)
        : RangeBase<ExactSplitRange, size_t>(r, split()) { }
    ExactSplitRange(ExactSplitRange& r, proportional_split& p)
        : RangeBase<ExactSplitRange, size_t>(r, p) { }
    size_t compute_right_part(RangeBase<ExactSplitRange, size_t>& r, proportional_split& p) {
        size_t parts = size_t(p.left() + p.right());
        size_t currSize = r.size();
        size_t int_part = currSize / parts * p.right();
        size_t remainder = currSize % parts * p.right();
        int_part += remainder / parts;
        remainder %= parts;
        size_t right_part = int_part + (remainder > parts/2 ? 1 : 0);
        return right_part;
    }
    static const bool is_splittable_in_proportion = true;
};

} // namespace TestRanges

struct TreeNode {
    size_t m_affinity;
    size_t m_range_begin, m_range_end;
    TreeNode *m_left, *m_right;
private:
    TreeNode(size_t range_begin, size_t range_end, size_t affinity,
             TreeNode* left, TreeNode* right)
        : m_affinity(affinity), m_range_begin(range_begin), m_range_end(range_end),
          m_left(left), m_right(right) { }

    friend TreeNode* make_node(size_t range_begin, size_t range_end, size_t affinity,
                               TreeNode *left, TreeNode *right);
};

TreeNode* make_node(size_t range_begin, size_t range_end, size_t affinity,
                    TreeNode* left = NULL, TreeNode* right = NULL) {
    ASSERT(range_begin <= range_end, "Incorrect range interval");
    return new TreeNode(range_begin, range_end, affinity, left, right);
}

// Class stores nodes as a binary tree
// (marshals TreeNode objects in accordance with values of range intervals)
// Note: BinaryTree deletes all TreeNode objects pushed into it in a destruction phase
class BinaryTree {
public:
    BinaryTree() : m_root(NULL) { }
    ~BinaryTree() {
        if (m_root)
            remove_node_recursively(m_root);
    }

    // pushed node must be within subrange of the parent nodes
    void push_node(TreeNode* node) {
        if (!node)
            return;

        if (m_root) {
            ASSERT(node->m_range_begin >= m_root->m_range_begin &&
                         node->m_range_end <= m_root->m_range_end,
                         "Cannot push node not from subrange");
        }

        push_subnode(m_root, node);
    }

    void visualize() {
        if (!m_root) { // nothing to visualize
            REPORT("Tree is empty\n");
            return;
        }
        visualize_node(m_root);
    }

private:
    TreeNode *m_root;

    void push_subnode(TreeNode *&root_node, TreeNode *node) {
        if (!root_node) {
            root_node = node;
            return;
        } else if (are_nodes_equal(root_node, node)) {
            // no need to push the same node
            return;
        }

        if (!has_children(root_node)) {
            // if current root_node does not have children passed node
            // should has one of the interval bounds to be equal to
            // the same bound in the root_node
            if (is_look_like_left_sibling(root_node, node))
                push_subnode(root_node->m_left, node);
            else
                push_subnode(root_node->m_right, node);
            return;
        }

        if (has_left_child(root_node)) {
            if (is_subnode(root_node->m_left, node)) {
                push_subnode(root_node->m_left, node);
                return;
            }
            push_subnode(root_node->m_right, node);
            return;
        }

        ASSERT(root_node->m_right != NULL, "Right child is NULL but must be present");
        if (is_subnode(root_node->m_right, node)) {
            push_subnode(root_node->m_right, node);
            return;
        }
        push_subnode(root_node->m_left, node);
        return;
    }

    bool has_children(TreeNode *node) { return node->m_left || node->m_right; }

    bool is_look_like_left_sibling(TreeNode *root_node, TreeNode *node) {
        if (root_node->m_range_begin == node->m_range_begin)
            return true;
        ASSERT(root_node->m_range_end == node->m_range_end, NULL);
        return false;
    }

    bool has_left_child(TreeNode *node) { return node->m_left != NULL; }

    bool is_subnode(TreeNode *root_node, TreeNode *node) {
        return root_node->m_range_begin <= node->m_range_begin &&
            node->m_range_end <= root_node->m_range_end;
    }

    bool are_nodes_equal(TreeNode *node1, TreeNode *node2) const {
        return node1->m_range_begin == node2->m_range_begin &&
            node1->m_range_end == node2->m_range_end;
    }

    void remove_node_recursively(TreeNode *node) {
        if (node->m_left)
            remove_node_recursively(node->m_left);
        if (node->m_right)
            remove_node_recursively(node->m_right);
        delete node;
    }

    static void visualize_node(const TreeNode* node, unsigned indent = 0) {
        // respecting indent
        const char *indentStep = "    ";
        for (unsigned i = 0; i < indent; ++i)
            REPORT("%s", indentStep);

        size_t rangeSize = node->m_range_end - node->m_range_begin;
        REPORT("[%llu, %llu)%%%llu@%llu\n", uint64_t(node->m_range_begin), uint64_t(node->m_range_end),
               uint64_t(rangeSize), uint64_t(node->m_affinity));

        if (node->m_left)
            visualize_node(node->m_left, indent + 1);
        if (node->m_right)
            visualize_node(node->m_right, indent + 1);
    }
};

class SimpleBody {
public:
    SimpleBody() { }
    template <typename Range>
    void operator()(Range&) const { }
};

class SimpleReduceBody {
public:
    SimpleReduceBody() { }
    SimpleReduceBody(SimpleReduceBody&, tbb::split) { }
    template <typename Range>
    void operator()(Range&) { }
    void join(SimpleReduceBody&) { }
};

namespace interaction_with_range_and_partitioner {

class SplitConstructorAssertedRange {
    mutable bool is_divisible_called;
    mutable bool is_empty_called;
    bool my_assert_in_nonproportional, my_assert_in_proportional;
public:
    SplitConstructorAssertedRange(bool assert_in_nonproportional, bool assert_in_proportional)
        : is_divisible_called(false),
          is_empty_called(false),
          my_assert_in_nonproportional(assert_in_nonproportional),
          my_assert_in_proportional(assert_in_proportional) { }
    SplitConstructorAssertedRange(SplitConstructorAssertedRange& r, tbb::split) {
        *this = r;
        ASSERT( !my_assert_in_nonproportional, "Disproportional splitting constructor was called but should not been" );
    }
    SplitConstructorAssertedRange(SplitConstructorAssertedRange& r, proportional_split&) {
        *this = r;
        ASSERT( !my_assert_in_proportional, "Proportional splitting constructor was called but should not been" );
    }
    bool is_divisible() const {
        if (!is_divisible_called) {
            is_divisible_called = true;
            return true;
        }
        return false;
    }
    bool empty() const {
        if (!is_empty_called) {
            is_empty_called = true;
            return false;
        }
        return true;
    }
};

/*
 * Possible use cases are:
 * -------------------------------------------------------------------------------------------------------------
 * Range#  is_splittable_in_proportion   Range proportional ctor      Used partitioner          Result Effect
 * -------------------------------------------------------------------------------------------------------------
 *   1           true                       available                proportional             pMN, r(p), part(p)
 * -------------------------------------------------------------------------------------------------------------
 *   2           false                      available                proportional             p11, r(p), part(p)
 * -------------------------------------------------------------------------------------------------------------
 *   3        not defined                   available                proportional             p11, r(p), part(p)
 * -------------------------------------------------------------------------------------------------------------
 *   4           true                     not available              proportional             pMN, r(s), part(p)  *
 * -------------------------------------------------------------------------------------------------------------
 *   5           false                    not available              proportional             p11, r(s), part(p)
 * -------------------------------------------------------------------------------------------------------------
 *   6        not defined                 not available              proportional             p11, r(s), part(p)
 * -------------------------------------------------------------------------------------------------------------
 *   1           true                       available                   simple                s, r(s), part(s)
 * -------------------------------------------------------------------------------------------------------------
 *   2           false                      available                   simple                s, r(s), part(s)
 * -------------------------------------------------------------------------------------------------------------
 *   3        not defined                   available                   simple                s, r(s), part(s)
 * -------------------------------------------------------------------------------------------------------------
 *   4           true                     not available                 simple                s, r(s), part(s)
 * -------------------------------------------------------------------------------------------------------------
 *   5           false                    not available                 simple                s, r(s), part(s)
 * -------------------------------------------------------------------------------------------------------------
 *   6        not defined                 not available                 simple                s, r(s), part(s)
 * -------------------------------------------------------------------------------------------------------------
 *
 * Legend:
 *   proportional - with proportional splits (e.g. affinity_partitioner)
 *   simple  - without proportional splits (e.g. simple_partitioner, auto_partitioner)
 *   pMN     - proportional_split object with proportion M to N is created. (p11 - proportion 1 to 1)
 *   s       - split object is created
 *   r(p)    - range's proportional split constructor is called
 *   r(s)    - range's ordinary split constructor is called
 *   part(p) - partitioner's proportional split constructor is called
 *   part(s) - partitioner's ordinary split constructor is called
 *      *    - incorrect split behavior is possible (e.g. partitioner divides at an arbitrary ratio while
 *             range divides into halves)
 */


// is_splittable_in_proportion = true, proportional_split ctor
class Range1: public SplitConstructorAssertedRange {
public:
    Range1(bool assert_in_nonproportional, bool assert_in_proportional)
        : SplitConstructorAssertedRange(assert_in_nonproportional, assert_in_proportional) { }
    Range1( Range1& r, tbb::split ) : SplitConstructorAssertedRange(r, tbb::split()) { }
    Range1( Range1& r, proportional_split& proportion ) : SplitConstructorAssertedRange(r, proportion) { }
    static const bool is_splittable_in_proportion = true;
};

// is_splittable_in_proportion = false, proportional_split ctor
class Range2: public SplitConstructorAssertedRange {
public:
    Range2(bool assert_in_nonproportional, bool assert_in_proportional)
        : SplitConstructorAssertedRange(assert_in_nonproportional, assert_in_proportional) { }
    Range2(Range2& r, tbb::split) : SplitConstructorAssertedRange(r, tbb::split()) { }
    Range2(Range2& r, proportional_split& p) : SplitConstructorAssertedRange(r, p) {
        // TODO: add check that 'is_splittable_in_proportion==false' results only in 1:1 proportions
    }
    static const bool is_splittable_in_proportion = false;
};

// is_splittable_in_proportion is not defined, proportional_split ctor
class Range3: public SplitConstructorAssertedRange {
public:
    Range3(bool assert_in_nonproportional, bool assert_in_proportional)
        : SplitConstructorAssertedRange(assert_in_nonproportional, assert_in_proportional) { }
    Range3(Range3& r, tbb::split) : SplitConstructorAssertedRange(r, tbb::split()) { }
    Range3(Range3& r, proportional_split& p) : SplitConstructorAssertedRange(r, p) {
        // TODO: add check that absence of 'is_splittable_in_proportion' results only in 1:1 proportions
    }
};

// is_splittable_in_proportion = true, proportional_split ctor is not defined
class Range4: public SplitConstructorAssertedRange {
public:
    Range4(bool assert_in_nonproportional, bool assert_in_proportional)
        : SplitConstructorAssertedRange(assert_in_nonproportional, assert_in_proportional) { }
    Range4(Range4& r, tbb::split) : SplitConstructorAssertedRange(r, tbb::split()) { }
    static const bool is_splittable_in_proportion = true;
};

// is_splittable_in_proportion = false, proportional_split ctor is not defined
class Range5: public SplitConstructorAssertedRange {
public:
    Range5(bool assert_in_nonproportional, bool assert_in_proportional)
        : SplitConstructorAssertedRange(assert_in_nonproportional, assert_in_proportional) { }
    Range5(Range5& r, tbb::split) : SplitConstructorAssertedRange(r, tbb::split()) { }
    static const bool is_splittable_in_proportion = false;
};

// is_splittable_in_proportion is not defined, proportional_split ctor is not defined
class Range6: public SplitConstructorAssertedRange {
public:
    Range6(bool assert_in_nonproportional, bool assert_in_proportional)
        : SplitConstructorAssertedRange(assert_in_nonproportional, assert_in_proportional) { }
    Range6(Range6& r, tbb::split) : SplitConstructorAssertedRange(r, tbb::split()) { }
};

} // namespace interaction_with_range_and_partitioner

} // namespace test_partitioner_utils
