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main.cpp
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2517 lines (2074 loc) · 55.4 KB
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//
// main.cpp
// PlayArea
//
// Created by zayan on 6/20/15.
// Copyright (c) 2015 Eftiquar. All rights reserved.
//
/*
6
/ | \
1 2 5
/| \ |
0 1 2 1
|
7
6
long myFindSum(Node *node long parentsum) {
if(node-> children -> empty)
cout >> parentsum *10 + node -> data;
if(node)
{
for each child i
{
//return parentum*10 + myfindsum(childhood , node-data * 10)
myfindsum(i , parentsum *10 + node-data )
}
}
}
*/
#include <iostream>
#include <memory>
#include "assert.h"
#include <functional>
#include <algorithm>
#include <map>
#include <stack>
#include "play.h"
#include "Trees.h"
#include "IKWorkAea.hpp"
constexpr wchar_t NULL_CHAR = L'\0';
constexpr wchar_t SUFFIX_CHAR = L'$';
using std::string;
string sortCharacters(string inString);
template < typename T>
size_t RankIT(T in[], size_t end, const T& val );
bool RegExpCore(const wchar_t* inputString,const wchar_t* regExp);
bool WildCardMatch(const wchar_t* inputString,const wchar_t* regExp, wchar_t prefix)
{
do
{
if(RegExpCore(inputString,regExp))
return true;
} while( *inputString && (*inputString++ == prefix || prefix == L'.'));
return false;
}
bool RegExpCore(const wchar_t* inputString,const wchar_t* regExp)
{
if(!*inputString && !*regExp )
return true;
if(*regExp == L'$' && *(regExp +1) == NULL_CHAR )
return *inputString == NULL_CHAR;
if((*(regExp +1)) == L'*')
{
return WildCardMatch(inputString, regExp +2, *regExp);
}
if(*inputString && (*inputString == *regExp || *regExp == L'.'))
return RegExpCore(++inputString, ++regExp);
return false;
}
bool RegExp(const wchar_t* inputString,const wchar_t* regExp)
{
if(*regExp == SUFFIX_CHAR)
return RegExpCore(inputString, ++regExp);
do
{
if(RegExpCore(inputString, regExp))
return true;
}while(*inputString++);
return false;
}
template <typename T>
size_t FindTurningPoint(T in[], size_t end)
{
size_t begin = 0;
while(begin != end)
{
size_t mid = begin + ( end - begin)/2;
//note that the aim is to find original begin
//if mid is above rotated begin (in) , it cannot be turning point
if(in[mid] > *in)
begin = mid +1;
else
end = mid;
}
return begin;
}
//1,2,3,4,5,5,6,6
// 56612345
//123455555
//55123455
/*
copy the set of points
1. PX = sorted by x co-ordinates - XSort
2. PY = sorted by y co-ordinates YSort
Q = left half of PX, PY
>>QX, QY
R = right half of PX, PY
>> RX, RY
D & C ( divide and conquer) recursively find P1Q1 and P2Q2
P1Q1 = ClosestPair(QX,QY)
P2Q2 = ClosestPair(RX,RY)
delta = min(P1Q1,P2Q2)
P3Q3 = ClosestSplitPair(PX,PY,delta)
xbar = |PX|/2 element, means largest x co-ordinate in left half of PX
SY = [xbar-delta, xbar + delta] sorted by y co-ordinates
the shortest pair is within 7 positions in the SY strip
return min(p1Q1,P2Q2,P3,Q3)
*/
//fib n = fib(n-1) + fib(n-2)
void Justify(size_t width, const vector<std::string>& tokens)
{
if(!width || !tokens.size())
return;
size_t lengthSofar = 0;
auto first = tokens.begin();
for(auto token = first;token != tokens.end(); ++token )
{
if(lengthSofar + token->length() < width)
{
lengthSofar += (token->length() +1);
if(lengthSofar < width)
{
continue;
}
}
if(lengthSofar == token->length() == width)
{
std::copy(first,token + 1,std::ostream_iterator<std::string>(std::cout," "));
std::cout << "\r\n";
first = token +1;
lengthSofar = 0;
}
else
{
std::copy(first,token ,std::ostream_iterator<std::string>(std::cout," "));
std::cout << "\r\n";
//token -= 1;
first = token;
lengthSofar = 0;
}
}
if(first != tokens.end())
{
std::copy(first,tokens.end() ,std::ostream_iterator<std::string>(std::cout," "));
}
}
template <typename T>
class Node
{
// friend
public:
using NodePtr = Node<T>* ;
Node<T>(T* key):m_key(key),m_pNext(nullptr)
{}
private:
T* m_key;
Node<T>* m_pNext;
};
size_t Factorial_RT(size_t partial_result,size_t factorialcursor)
{
return factorialcursor < 2 ? partial_result : Factorial_RT(partial_result*factorialcursor,factorialcursor-1);
}
size_t Factorial(size_t input)
{
return Factorial_RT(1, input);
}
size_t power_rt(size_t partial_result,size_t base, size_t pow)
{
if(pow ==1)
return partial_result;
return power_rt(partial_result*base,base,pow -1);
}
size_t Power(size_t base,size_t pow)
{
assert(base != 0 || pow !=0);
if (pow ==0)
{
return 1;
}
if(base == 0)
return 0;
return power_rt(1, base, pow);
}
size_t PowerBasic(size_t base,size_t pow)
{
assert(pow != 0 || base !=0);
size_t result = 1;
while(pow)
{
if(pow %2 ==0)
{
base *= base;
pow/=2;
}
result *= base;
pow--;
}
return result;
}
template <typename T>
Node<T>* ReverseTR(Node<T> * head,Node<T>*& reverse)
{
if(head == nullptr)
return reverse;
Node<T>* next = head->m_pNext;
head->m_pNext = reverse;
reverse = head;
return ReverseTR(next, reverse);
}
template <typename T>
Node<T>* Reverse(Node<T> * head)
{
Node<T>* reverseList = nullptr;
while (head)
{
Node<T>* next = head->m_pNext;
head->m_pNext = reverseList;
reverseList = head;
head = next;
}
return reverseList;
}
//n is used as counter
size_t fib_aux(size_t fib0,size_t fib1, size_t n )
{
if(n ==0)
return fib0;
if(n==1)
return fib1;
return fib_aux(fib1, fib0 + fib1, n-1);
}
using namespace std;
// 1,2,3,4,5,<end>
size_t FibRt(size_t n )
{
return fib_aux(0, 1, n);
}
// fib(n-1) = fib(n-2) + fib(n-3)
size_t Fib(size_t input)
{
size_t prev0 = 0;
size_t prev1 = 1;
size_t thisFib = 0;
if(input == 0 || input ==1)
return 1;
for (size_t cursor = 2;cursor!= input;cursor++)
{
thisFib = prev0 + prev1;
prev0 = prev1;
prev1 = thisFib;
}
return thisFib;
}
//2223
//2189
constexpr unsigned MAX_SIZE = 255;
size_t fibTable[MAX_SIZE]= {0};
size_t FibDynamic(size_t in)
{
if(in <2)
{
return fibTable[in] = in;
}
if(fibTable[in])
return fibTable[in];
return fibTable[in] = FibDynamic(in-1) + FibDynamic(in-2);
}
template <typename T >
void RShift(T array[],size_t fromPosition, size_t nPositions, size_t endPos)
{
size_t source = endPos;
size_t destination = endPos + nPositions;
size_t end = fromPosition;
while(source != end)
{
array[--destination] = array[--source];
}
}
size_t CountOnes(size_t inputVal)
{
size_t nOnes = 0;
while(inputVal)
{
/*
if(inputVal & 0x1)
++nOnes;
inputVal /= 2;
*/
if(inputVal & ~(inputVal-1))
{
++nOnes;
}
inputVal &= (inputVal-1);
}
return nOnes;
}
#include <random>
size_t Random(size_t min, size_t max)
{
std::random_device rd;
std::uniform_int_distribution<size_t> dis(min, max);
return dis(rd);
}
//when we are seeking upper bound, for duplicate keys, end will get locked at the element after first
//non-duplicate key or at the end if no such key exists
//we will approach the upper bound by setting begin = mid. as mid is always < end, it will never become
// ==end so begin will never become ==end, instead if(mid == begin && key == in[mid]) will be exit condition
//if the key is non existent, we either set end = mid or begin = mid +1 which eventually converge and
// begin != end becomes false.why ? because end = mid ensures that end approaches begin as mid is in range
//[begin, end) and mid approaches begin or begin = mid + 1 ensures begin approahes end
template <typename T >
size_t UpperBound(const T in[],size_t end, T key)
{
size_t begin = 0;
while(begin != end)
{
size_t mid = begin + (end - begin)/2;
if(mid == begin)
break;
if( key < in[mid])
end = mid;
else
begin = mid;
/*else if(key == in[mid]) // this condition makes converging hard when we have duplicates as mid can never equal end, hence begin can never equal end, but mid will equal begin when convergence happens
begin = mid ;*/
}
return begin ;
}
//this is clone of bin search, as bin search returns index of first occurence of matching key
//or
template <typename T >
size_t LowerBound(const T in[],size_t end, T key)
{
size_t begin = 0;
while(begin != end)
{
size_t mid = begin + (end - begin)/2;
if( in[mid] < key)
begin = mid +1;
else
end = mid;
}
return begin ;
}
template <typename T >
size_t BinSearch(const T in[],size_t end, T key)
{
size_t begin = 0;
while(begin != end)
{
size_t mid = begin + (end - begin)/2;
if( key > in[mid])
begin = mid +1;
else
end = mid;
}
return begin;
}
template <typename T>
void Swap(T in[], size_t lPos, size_t rPos)
{
T temp = in[lPos];
in[lPos] = in[rPos];
in[rPos] = temp;
}
template <typename T >
void Shuffle( T in[],size_t end)
{
for(size_t begin =0; begin != end; begin++)
{
size_t random = Random(begin,end);
Swap<T>(in, begin,random);
}
}
template <typename T>
void Dijkstra(T in[],size_t begin, size_t end)
{
size_t whiteBegin = begin;
size_t blueBegin = end;
size_t xBegin = begin;
T white = in[begin + (end - begin)/2];
while(xBegin != blueBegin)
{
if(in[xBegin] < white) // it's red
{
Swap<T>(in,whiteBegin++,xBegin++);
}
else if(in[xBegin] == white)
{
xBegin++;
}
else // it's blue
{
Swap(in,xBegin,--blueBegin);
}
}
}
/*
mid = begin + (end - begin)/2 = (2*begin + end - begin) /2 = (begin + end)/2
begin < end ==> begin + end < end + end ==> begin + end < 2*end
hence (begin + end) /2 < end , hence mid < end
*/
template <typename T>
void QSortDjikstra( T in[],size_t begin, size_t end)
{
if(begin == end)
return;
size_t whiteBegin = begin;
size_t blueBegin = end;
size_t xBegin = begin;
T white = in[begin + (end - begin)/2];
//white is the pivot element, this algorithm accounts for duplicate
// pivot entries and places them in right place
//if
while(xBegin != blueBegin)
{
if(in[xBegin] < white) // it's red
{
Swap<T>(in,whiteBegin++,xBegin++);
}
else if(in[xBegin] == white)
{
xBegin++;
}
else // it's blue
{
Swap(in,xBegin,--blueBegin);
}
}
QSortDjikstra<T>(in,begin,whiteBegin);
QSortDjikstra<T>(in,blueBegin,end);
}
template <typename T>
void QSort( T in[],size_t begin, size_t end)
{
if(begin == end)
return;
Swap<T>(in, begin, begin + (end - begin)/2);
size_t partitionIndex = begin ;
for(size_t cursor = partitionIndex + 1;cursor < end;cursor ++ )
{
if(in[cursor] < in[begin])
{
Swap<T>(in,cursor,++partitionIndex);
}
}
Swap<T>(in,begin,partitionIndex);
QSort(in, begin,partitionIndex );
QSort(in, partitionIndex +1, end);
}
// 0314
//1
template <typename T>
size_t Partition(T in[] , size_t begin, size_t end)
{
size_t mid = begin + (end - begin)/2;
size_t pivotIndex = begin;
Swap<T>(in, begin, mid );
for(size_t cursor = begin +1;cursor != end; cursor++)
{
if(in[cursor]< in[begin])
{
Swap(in, cursor, ++pivotIndex);
}
}
Swap<T>(in,begin,pivotIndex);
return pivotIndex;
}
template <typename T>
size_t QSelect(T in[],size_t end, T key)
{
size_t begin = 0;
if(begin == end)
return begin;
size_t pivot = 0;
while(begin != end)
{
pivot = Partition(in,begin, end);
if(in[pivot] == key)
{
return pivot;
}
if(key > in[pivot] )
{
begin = pivot +1;
}
else
{
end = pivot ;
}
}
return begin;
}
//0,1,2,3
// mid = 0 + 4-0 / 2 >> 2
//0,1,2,3,4 >> 0 + 0 + 5-0/2 = 2 >> 0,1 && 2,3,4
template <typename T>
void InsertionSort(T* inputArray, size_t nLength)
{
for(size_t begin =1; begin != nLength; begin++)
for(size_t cursor = begin; cursor != 0 && inputArray[cursor]< inputArray[cursor-1]; cursor--)
Swap(inputArray,cursor, cursor-1);
}
template <typename T >
class MergerSorter {
public:
MergerSorter(T * inputArray, size_t nLength):m_array(inputArray),m_Length(nLength)
{
m_auxiallary = new T[nLength];
}
~MergerSorter()
{
delete [] m_auxiallary;
}
void Sort()
{
MergeSort(0, m_Length );
}
void BottomUp()
{
for(size_t subArrayLength =1; subArrayLength < m_Length; subArrayLength*=2)
{
for(size_t subArrayBegin = 0;subArrayBegin < m_Length - subArrayLength; subArrayBegin += 2*subArrayLength)
MergePartitions(subArrayBegin, subArrayBegin + subArrayLength,subArrayBegin + subArrayLength,
subArrayBegin + subArrayLength + subArrayLength > m_Length ? m_Length : subArrayBegin + 2*subArrayLength);
}
}
void MergePartitions(size_t lhsBegin,size_t lhsEnd,size_t rhsBegin, size_t rhsEnd)
{
size_t auxBegin = lhsBegin;
while(auxBegin < rhsEnd)
{
m_auxiallary[auxBegin] = m_array[auxBegin];
auxBegin++;
}
auxBegin = lhsBegin;
while(auxBegin < rhsEnd)
{
if(lhsBegin == lhsEnd)
m_array[auxBegin++] = m_auxiallary[rhsBegin++];
else if(rhsBegin == rhsEnd)
m_array[auxBegin++] = m_auxiallary[lhsBegin++];
else if(m_auxiallary[rhsBegin] < m_auxiallary[lhsBegin])
m_array[auxBegin++] = m_auxiallary[rhsBegin++];
else
m_array[auxBegin++] = m_auxiallary[lhsBegin++];
}
}
private:
void MergeSort(size_t begin, size_t end)
{
if(end - begin < 2)
return ;
size_t mid = begin + (end-begin)/2;
MergeSort(begin, mid );
MergeSort(mid, end);
MergePartitions(begin,mid , mid , end);
}
T* m_array;
size_t m_Length;
T* m_auxiallary;
};
#include "Maze.h"
void MazeMain(const char* mazeFile)
{
CUndirectedGraph maze;
ifstream in(mazeFile);
in >> maze;
}
template <typename T>
void ReverseInplace(T in[], size_t end)
{
assert(end >0);
size_t begin = 0;
while (begin < end)
{
Swap(in, begin++, --end);
}
}
inline size_t Parent(size_t thisIndex)
{
return (thisIndex + 1)/2 -1;
}
inline size_t LeftIndex(size_t thisIndex)
{
return (thisIndex+1)*2 -1;
}
inline size_t RightIndex(size_t thisIndex)
{
return (thisIndex +1)*2;
}
template<typename T>
void Heapify(T v[],size_t index, size_t length)
{
size_t max = index;
size_t left = LeftIndex(index);
size_t right = RightIndex(index);
if(left < length && v[left] > v[max])
max = left;
if(right < length && v[right] > v[max] )
max = right;
if(max != index)
{
Swap(v,max,index);
Heapify(v,max,length);
}
}
template<typename T>
void BuildHeap(T v[],size_t length)
{
for(size_t begin = (length/2) -1;begin !=0; begin--)
Heapify(v,begin, length);
}
template<typename T>
void HeapSort(T v[],size_t length)
{
BuildHeap(v,length);
for(size_t begin = length -1;begin !=0;begin--)
{
Swap(v,0,--length);
Heapify(v,0,length);
}
}
template<typename T>
struct Less
{
bool operator()( T l, T r)
{
return l < r;
}
};
template <typename T, size_t N =10,typename C = Less<T>>
class PriorityQueue
{
public:
PriorityQueue(T* v ):m_queue(v),m_nIndex(N)
{
}
void Insert(const T & key)
{
C less;
m_queue[++m_nIndex] = key; //index 0 is sentinel , items are one based, please note
size_t index = m_nIndex;
while(index >1 && less(m_queue[index],m_queue[index/2]))
{
Swap(m_queue,index, index/2);
index = index/2;
}
}
void Swim(size_t index)
{
C less;
//index ==1 implies we are at root
while(index > 1 && less (m_queue[index],m_queue[index/2]))
{
Swap(m_queue, index,index/2);
index = index/2;
}
}
void Heapify()
{
for(size_t begin = m_nIndex/2;begin >=1;begin--)
{
Sink(begin);
}
}
void Sort()
{
Heapify();
while(m_nIndex >1)
{
Swap(m_queue,1,m_nIndex--);
Sink(1);
}
}
/*
Children
(n +1)*2 -1
(n +1)*2
(n +1)/2 -1
0
1 2
3 4 5 6
*/
void Sink(size_t index)
{
C less;
while(index*2 <= m_nIndex)
{
size_t child = index*2;
if(child < m_nIndex && less(m_queue[child],m_queue[child +1]))
child ++;
if(!less(m_queue[index],m_queue[child]))
break;
Swap(m_queue,index, child);
index = child;
}
}
T Delete()
{
size_t delCursor = 1;
T ret = m_queue[delCursor];
Swap(m_queue,1,m_nIndex--);
C less;
while(delCursor*2 <= m_nIndex)
{
size_t j = delCursor*2;
if( j < m_nIndex && less(m_queue[j],m_queue[j+1]))
j++;
if(!less(delCursor,j))
break;
Swap(m_queue,j,delCursor);
delCursor = j;
}
}
private:
size_t m_nIndex = 0;
T * m_queue;
};
template <typename K = size_t, typename V = size_t >
class TNode
{
using NodePtr = TNode<K,V>*;
public:
TNode(const K & key = K{}, const V & val = V{}):m_key(key), m_val(val)
{}
//private:
NodePtr m_left, m_right,m_parent;
K m_key;
V m_val;
};
template <typename K , typename V >
using NodePtr = TNode<K,V>*;
//thisNode is assumed to be non-null
template <typename K,typename V>
NodePtr<K,V> TreeMin(NodePtr<K,V> thisNode)
{
while(thisNode->m_left)
{
thisNode = thisNode->m_left;
}
return thisNode;
}
template <typename K,typename V>
NodePtr<K,V> TreeMax(NodePtr<K,V> thisNode)
{
while (thisNode->m_right)
{
thisNode = thisNode->m_right;
}
return thisNode;
}
template <typename K,typename V>
bool TreeIsLeftChild(NodePtr<K,V> thisNode)
{
return thisNode == thisNode->m_parent->m_left;
}
template <typename K,typename V>
NodePtr<K,V> NextNode(NodePtr<K,V> thisNode)
{
if(thisNode->m_right)
return TreeMin(thisNode->m_right);
while(!TreeIsLeftChild(thisNode))
thisNode = thisNode->m_parent;
return thisNode->m_parent;
}
template <typename K = size_t, typename V = size_t >
class Tree
{
public:
Tree()
{
if(m_endMarker.m_nodePtr)
{
m_endMarker.m_nodePtr->m_left = m_root;
}
}
void Insert(const K& key, const V & val)
{
if(!m_root)
{
m_root= new TNode<K,V>(key,val);
return;
}
NodePtr<K,V> cursor = m_root;
while(cursor)
{
if(key < cursor->m_key)
{
if(cursor->m_left)
{
cursor = cursor->m_left;
continue;
}
else
{
cursor->m_left = new TNode<K,V>(key,val);
cursor->m_left->m_parent = cursor->m_right;
break;
}
}
else if(cursor->m_Val > key )
{
if(cursor->m_right)
{
cursor = cursor ->m_right;
continue;
}
else
{
cursor->m_right = new TNode<K,V>(key,val);
cursor->m_right->m_right->m_parent = cursor;
break;
}
}
}
}
class Iterator
{
friend class Tree<K,V>;
public:
Iterator& operator ++()
{
if(m_nodePtr)
{
m_nodePtr = NextNode<K,V>(m_nodePtr);
}
return *this;
}