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Wwise SDK 2021.1.14
AkSet.h
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24  Version: v2021.1.14 Build: 6590
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27 
28 //////////////////////////////////////////////////////////////////////
29 //
30 // AkSet.h
31 //
32 //////////////////////////////////////////////////////////////////////
33 #ifndef _AKSET_H_
34 #define _AKSET_H_
35 
37 
38 // AkSetType
39 // - An optional set type specifier which is passed into some set operations. If it is not included, SetType_Inclusion is assumed.
40 //
41 enum AkSetType
42 {
43  SetType_Inclusion, // <- An AkSet object with type SetType_Inclusion is a set where each element in the array
44  // represents an element in the set. An empty array represents the empty set.
45  SetType_Exclusion // <- An AkSet object with type SetType_Exclusion is an 'inverted' set, where each element in the array
46  // represents and element NOT in the set. An empty array represents the universal set.
47 };
48 
49 template<typename T>
50 struct AkSetGetKey{ static AkForceInline T& Get(T& in_item){ return in_item; } };
51 
52 // AkSet
53 //
54 // Set container type, implemented as a sorted array of unique items
55 //
56 template< typename T, class U_POOL, class uGrowBy = AkGrowByPolicy_DEFAULT >
57 class AkSet : public AkSortedKeyArray < T, T, U_POOL, AkSetGetKey<T>, uGrowBy >
58 {
59 public:
60  bool Contains(T in_item) const { return AkSortedKeyArray < T, T, U_POOL, AkSetGetKey<T>, uGrowBy >::Exists(in_item) != NULL; }
61 };
62 
63 // AkDisjoint
64 // - Returns true if the intersection of A and B is the empty set.
65 //
66 template< typename T, class U_POOL, class uGrowBy >
67 static bool AkDisjoint(const AkSet<T, U_POOL, uGrowBy>& in_A, const AkSet<T, U_POOL, uGrowBy>& in_B)
68 {
69  typename AkSet<T, U_POOL, uGrowBy>::Iterator itA = in_A.Begin();
70  typename AkSet<T, U_POOL, uGrowBy>::Iterator itB = in_B.Begin();
71  while (itA != in_A.End() && itB != in_B.End())
72  {
73  if (*itA == *itB)
74  return false;
75  else if (*itA < *itB)
76  ++itA;
77  else
78  ++itB;
79  }
80  return true;
81 }
82 
83 // AkIntersect
84 // - Return true if the intersection of A and B is not the empty set.
85 //
86 template< typename T, class U_POOL, class uGrowBy >
88 {
89  return !AkDisjoint(in_A, in_B);
90 }
91 
92 // AkIsSubset
93 // - Return true if in_A is a subset of in_B
94 //
95 template< typename T, class U_POOL, class uGrowBy >
96 static bool AkIsSubset(const AkSet<T, U_POOL, uGrowBy>& in_A, const AkSet<T, U_POOL, uGrowBy>& in_B)
97 {
98  typename AkSet<T, U_POOL, uGrowBy>::Iterator itA = in_A.Begin();
99  typename AkSet<T, U_POOL, uGrowBy>::Iterator itB = in_B.Begin();
100  while (itA != in_A.End() && itB != in_B.End())
101  {
102  if (*itA == *itB)
103  {
104  ++itA; ++itB;
105  }
106  else if (*itA < *itB)
107  {
108  return false;//an element of A is not in B
109  }
110  else
111  ++itB;
112  }
113  return (itA == in_A.End());
114 }
115 
116 // AkCountIntersection
117 // - Helper function to count the number of elements that are in both in_A and in_B.
118 //
119 template< typename T, class U_POOL, class uGrowBy >
121 {
122  AkUInt32 uSize = 0;
123  typename AkSet<T, U_POOL, uGrowBy>::Iterator itA = in_A.Begin();
124  typename AkSet<T, U_POOL, uGrowBy>::Iterator itB = in_B.Begin();
125  while (itA != in_A.End() && itB != in_B.End())
126  {
127  if (*itA == *itB)
128  {
129  ++uSize; ++itA; ++itB;
130  }
131  else if (*itA < *itB)
132  {
133  ++itA;
134  }
135  else
136  {
137  ++itB;
138  }
139  }
140  return uSize;
141 }
142 
143 // AkSubtraction
144 // - In-place set subtraction ( A = A - B )
145 //
146 template< typename T, class U_POOL, class uGrowBy >
148 {
149  typename AkSet<T, U_POOL, uGrowBy>::Iterator itAr, itAw;
150  itAr = itAw = in_A.Begin();
151  typename AkSet<T, U_POOL, uGrowBy>::Iterator itB = in_B.Begin();
152  while (itAr != in_A.End())
153  {
154  if (itB == in_B.End() || *itAr < *itB)
155  {
156  if (itAw != itAr)
157  *itAw = *itAr;
158 
159  ++itAw;
160  ++itAr;
161  }
162  else if (*itAr == *itB)
163  {
164  ++itB;
165  ++itAr;
166  }
167  else
168  {
169  ++itB;
170  }
171  }
172  in_A.Resize((AkUInt32)(itAw.pItem - in_A.Begin().pItem));
173  return true;
174 }
175 
176 // AkIntersection
177 // - In-place set intersection ( A = A n B )
178 //
179 template< typename T, class U_POOL, class uGrowBy >
181 {
182  typename AkSet<T, U_POOL, uGrowBy>::Iterator itAr, itAw;
183  itAr = itAw = in_A.Begin();
184  typename AkSet<T, U_POOL, uGrowBy>::Iterator itB = in_B.Begin();
185  while (itAr != in_A.End() && itB != in_B.End())
186  {
187  if (*itAr == *itB)
188  {
189  if (itAw != itAr)
190  *itAw = *itAr;
191 
192  ++itAw;
193  ++itAr;
194  ++itB;
195  }
196  else if (*itAr < *itB)
197  {
198  ++itAr;
199  }
200  else
201  {
202  ++itB;
203  }
204  }
205  in_A.Resize((AkUInt32)(itAw.pItem - in_A.Begin().pItem));
206  return true;
207 }
208 
209 // AkIntersection
210 // - Out-of-place set intersection ( res = A n B )
211 //
212 template< typename T, class U_POOL, class uGrowBy >
214 {
215  out_res.RemoveAll();
216 
217  typename AkSet<T, U_POOL, uGrowBy>::Iterator itA = in_A.Begin();
218  typename AkSet<T, U_POOL, uGrowBy>::Iterator itB = in_B.Begin();
219  while (itA != in_A.End() && itB != in_B.End())
220  {
221  if (*itA == *itB)
222  {
223  out_res.AddLast(*itA);
224 
225  ++itA;
226  ++itB;
227  }
228  else if (*itA < *itB)
229  {
230  ++itA;
231  }
232  else
233  {
234  ++itB;
235  }
236  }
237  return true;
238 }
239 
240 // AkUnion
241 // - Set union ( A = A U B ).
242 // NOTE: Preforms a memory allocation and may fail.
243 //
244 template< typename T, class U_POOL, class uGrowBy >
246 {
247  AkInt32 uSizeNeeded = io_A.Length() + in_B.Length() - AkCountIntersection(io_A, in_B);
249 
250  if (result.Resize(uSizeNeeded))
251  {
252  typename AkSet<T, U_POOL, uGrowBy>::Iterator itRes = result.Begin();
253  typename AkSet<T, U_POOL, uGrowBy>::Iterator itA = io_A.Begin();
254  typename AkSet<T, U_POOL, uGrowBy>::Iterator itB = in_B.Begin();
255 
256  while (itB != in_B.End() || itA != io_A.End())
257  {
258  if ( itB != in_B.End() && (itA == io_A.End() || *itB < *itA))
259  {
260  *itRes = *itB;
261  ++itB;
262  }
263  else if (itB == in_B.End() || *itA < *itB)
264  {
265  *itRes = *itA;
266  ++itA;
267  }
268  else //if ( *itA == *itC)
269  {
270  *itRes = *itA;
271  ++itA;
272  ++itB;
273  }
274 
275  ++itRes;
276  }
277 
278  io_A.Transfer(result);
279  return true;
280  }
281 
282  return false;
283 }
284 
286 
287 // AkIntersect
288 // - Return true if the intersection of in_A (a set of type in_typeA), and in_B (a set of type in_typeB) is not the empty set.
289 //
290 template< typename T, class U_POOL, class uGrowBy >
291 static inline bool AkIntersect(const AkSet<T, U_POOL, uGrowBy>& in_A, AkSetType in_typeA, const AkSet<T, U_POOL, uGrowBy>& in_B, AkSetType in_typeB)
292 {
293  if (in_typeA == SetType_Inclusion)
294  {
295  if (in_typeB == SetType_Inclusion)
296  return !AkDisjoint(in_A, in_B);
297  else//(in_typeB == SetType_Exclusion)
298  return !AkIsSubset(in_A, in_B);
299  }
300  else//(in_typeA == SetType_Exclusion)
301  {
302  if (in_typeB == SetType_Inclusion)
303  return !AkIsSubset(in_B, in_A);
304  else//(in_typeB == SetType_Exclusion)
305  return true;//Assuming an infinite space of possible elements.
306  }
307 }
308 
309 // AkContains
310 // - Return true if the element in_item is contained in in_Set, a set of type in_type.
311 //
312 template< typename T, class U_POOL, class uGrowBy >
313 static inline bool AkContains(const AkSet<T, U_POOL, uGrowBy>& in_Set, AkSetType in_type, T in_item)
314 {
315  return (in_type == SetType_Inclusion && in_Set.Contains(in_item)) ||
316  (in_type == SetType_Exclusion && !in_Set.Contains(in_item));
317 }
318 
319 // AkSubtraction
320 // - pseudo in-place set subtraction (A = A - B) with set type specifiers.
321 // NOTE: Memory may be allocated (in AkUnion) so prepare for failure.
322 //
323 template< typename T, class U_POOL, class uGrowBy >
324 static inline bool AkSubtraction(AkSet<T, U_POOL, uGrowBy>& in_A, AkSetType in_typeA, const AkSet<T, U_POOL, uGrowBy>& in_B, AkSetType in_typeB)
325 {
326  if (in_typeA == SetType_Inclusion)
327  {
328  if (in_typeB == SetType_Inclusion)
329  return AkSubtraction(in_A, in_B);
330  else//(in_typeB == SetType_Exclusion)
331  return AkIntersection(in_A, in_B);
332  }
333  else//(in_typeA == SetType_Exclusion)
334  {
335  if (in_typeB == SetType_Inclusion)
336  return AkUnion(in_A, in_B);
337  else//(in_typeB == SetType_Exclusion)
338  return AkIntersection(in_A, in_B);
339  }
340 }
341 
342 // AkUnion
343 // - Pseudo in-place set union (A = A + B)
344 // NOTE: Memory may be allocated (in AkUnion) so prepare for failure.
345 //
346 template< typename T, class U_POOL, class uGrowBy >
347 static inline bool AkUnion(AkSet<T, U_POOL, uGrowBy>& io_A, AkSetType& io_typeA, const AkSet<T, U_POOL, uGrowBy>& in_B, AkSetType in_typeB)
348 {
349  if (io_typeA == SetType_Inclusion)
350  {
351  if (in_typeB == SetType_Inclusion)
352  return AkUnion(io_A, in_B);
353  else//(in_typeB == SetType_Exclusion)
354  {
356  temp.Transfer(io_A);
357  if (io_A.Copy(in_B) == AK_Success)
358  {
359  io_typeA = SetType_Exclusion;
360  AkSubtraction(io_A, temp);
361  temp.Term();
362  return true;
363  }
364  else
365  {
366  io_A.Transfer(temp);
367  return false;
368  }
369  }
370  }
371  else//(in_typeA == SetType_Exclusion)
372  {
373  if (in_typeB == SetType_Inclusion)
374  return AkSubtraction(io_A, in_B);
375  else//(in_typeB == SetType_Exclusion)
376  return AkIntersection(io_A, in_B);
377  }
378 }
379 
380 #endif
381 
static bool AkUnion(AkSet< T, U_POOL, uGrowBy > &io_A, const AkSet< T, U_POOL, uGrowBy > &in_B)
Definition: AkSet.h:245
Definition: AkSet.h:58
AKRESULT Copy(const AkArray< T, const T &, U_POOL, AkGrowByPolicy_DEFAULT, AkAssignmentMovePolicy< T > > &in_rSource)
Definition: AkArray.h:708
Definition: AkSet.h:50
static bool AkContains(const AkSet< T, U_POOL, uGrowBy > &in_Set, AkSetType in_type, T in_item)
Definition: AkSet.h:313
#define NULL
Definition: AkTypes.h:47
static bool AkIntersect(const AkSet< T, U_POOL, uGrowBy > &in_A, const AkSet< T, U_POOL, uGrowBy > &in_B)
Definition: AkSet.h:87
@ AK_Success
The operation was successful.
Definition: AkTypes.h:134
@ SetType_Exclusion
Definition: AkSet.h:45
AkSetType
Definition: AkSet.h:42
static bool AkIntersection(AkSet< T, U_POOL, uGrowBy > &in_A, const AkSet< T, U_POOL, uGrowBy > &in_B)
Definition: AkSet.h:180
bool Resize(AkUInt32 in_uiSize)
Resize the array to the specified size.
Definition: AkArray.h:665
static AkUInt32 AkCountIntersection(const AkSet< T, U_POOL, uGrowBy > &in_A, const AkSet< T, U_POOL, uGrowBy > &in_B)
Definition: AkSet.h:120
@ SetType_Inclusion
Definition: AkSet.h:43
Iterator End() const
Returns the iterator to the end of the array.
Definition: AkArray.h:294
void Transfer(AkArray< T, const T &, U_POOL, AkGrowByPolicy_DEFAULT, AkAssignmentMovePolicy< T > > &in_rSource)
Definition: AkArray.h:695
Iterator Begin() const
Returns the iterator to the first item of the array, will be End() if the array is empty.
Definition: AkArray.h:286
AkForceInline AkUInt32 Length() const
Returns the numbers of items in the array.
Definition: AkArray.h:452
uint32_t AkUInt32
Unsigned 32-bit integer.
Definition: AkTypes.h:59
static bool AkDisjoint(const AkSet< T, U_POOL, uGrowBy > &in_A, const AkSet< T, U_POOL, uGrowBy > &in_B)
Definition: AkSet.h:67
static bool AkSubtraction(AkSet< T, U_POOL, uGrowBy > &in_A, const AkSet< T, U_POOL, uGrowBy > &in_B)
Definition: AkSet.h:147
void Term()
Term the array. Must be called before destroying the object.
Definition: AkArray.h:440
int32_t AkInt32
Signed 32-bit integer.
Definition: AkTypes.h:64
bool Contains(T in_item) const
Definition: AkSet.h:60
#define AkForceInline
Definition: AkTypes.h:60
AkSet< AkUniqueID, ArrayPoolDefault > AkUniqueIDSet
Definition: AkSet.h:285
static AkForceInline T & Get(T &in_item)
Definition: AkSet.h:50
static bool AkIsSubset(const AkSet< T, U_POOL, uGrowBy > &in_A, const AkSet< T, U_POOL, uGrowBy > &in_B)
Definition: AkSet.h:96

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