0
2
0
170
168
1 |
/* -*- C++ -*- |
|
1 |
/* -*- mode: C++; indent-tabs-mode: nil; -*- |
|
2 | 2 |
* |
3 |
* This file is a part of LEMON, a generic C++ optimization library |
|
3 |
* This file is a part of LEMON, a generic C++ optimization library. |
|
4 | 4 |
* |
5 | 5 |
* Copyright (C) 2003-2008 |
6 | 6 |
* Egervary Jeno Kombinatorikus Optimalizalasi Kutatocsoport |
... | ... |
@@ -37,93 +37,93 @@ |
37 | 37 |
template <typename Value> |
38 | 38 |
struct Identity { |
39 | 39 |
const Value& operator()(const Value& val) { |
40 |
|
|
40 |
return val; |
|
41 | 41 |
} |
42 | 42 |
}; |
43 | 43 |
|
44 | 44 |
|
45 | 45 |
template <typename Value, typename Iterator, typename Functor> |
46 |
Iterator radixSortPartition(Iterator first, Iterator last, |
|
47 |
Functor functor, Value mask) { |
|
46 |
Iterator radixSortPartition(Iterator first, Iterator last, |
|
47 |
Functor functor, Value mask) { |
|
48 | 48 |
while (first != last && !(functor(*first) & mask)) { |
49 |
|
|
49 |
++first; |
|
50 | 50 |
} |
51 | 51 |
if (first == last) { |
52 |
|
|
52 |
return first; |
|
53 | 53 |
} |
54 | 54 |
--last; |
55 | 55 |
while (first != last && (functor(*last) & mask)) { |
56 |
|
|
56 |
--last; |
|
57 | 57 |
} |
58 | 58 |
if (first == last) { |
59 |
|
|
59 |
return first; |
|
60 | 60 |
} |
61 | 61 |
std::iter_swap(first, last); |
62 | 62 |
++first; |
63 | 63 |
if (!(first < last)) { |
64 |
|
|
64 |
return first; |
|
65 | 65 |
} |
66 | 66 |
while (true) { |
67 |
while (!(functor(*first) & mask)) { |
|
68 |
++first; |
|
69 |
} |
|
70 |
--last; |
|
71 |
while (functor(*last) & mask) { |
|
72 |
--last; |
|
73 |
} |
|
74 |
if (!(first < last)) { |
|
75 |
return first; |
|
76 |
} |
|
77 |
std::iter_swap(first, last); |
|
78 |
++first; |
|
67 |
while (!(functor(*first) & mask)) { |
|
68 |
++first; |
|
69 |
} |
|
70 |
--last; |
|
71 |
while (functor(*last) & mask) { |
|
72 |
--last; |
|
73 |
} |
|
74 |
if (!(first < last)) { |
|
75 |
return first; |
|
76 |
} |
|
77 |
std::iter_swap(first, last); |
|
78 |
++first; |
|
79 | 79 |
} |
80 | 80 |
} |
81 | 81 |
|
82 | 82 |
template <typename Iterator, typename Functor> |
83 |
Iterator radixSortSignPartition(Iterator first, Iterator last, |
|
84 |
Functor functor) { |
|
83 |
Iterator radixSortSignPartition(Iterator first, Iterator last, |
|
84 |
Functor functor) { |
|
85 | 85 |
while (first != last && functor(*first) < 0) { |
86 |
|
|
86 |
++first; |
|
87 | 87 |
} |
88 | 88 |
if (first == last) { |
89 |
|
|
89 |
return first; |
|
90 | 90 |
} |
91 | 91 |
--last; |
92 | 92 |
while (first != last && functor(*last) >= 0) { |
93 |
|
|
93 |
--last; |
|
94 | 94 |
} |
95 | 95 |
if (first == last) { |
96 |
|
|
96 |
return first; |
|
97 | 97 |
} |
98 | 98 |
std::iter_swap(first, last); |
99 | 99 |
++first; |
100 | 100 |
if (!(first < last)) { |
101 |
|
|
101 |
return first; |
|
102 | 102 |
} |
103 | 103 |
while (true) { |
104 |
while (functor(*first) < 0) { |
|
105 |
++first; |
|
106 |
} |
|
107 |
--last; |
|
108 |
while (functor(*last) >= 0) { |
|
109 |
--last; |
|
110 |
} |
|
111 |
if (!(first < last)) { |
|
112 |
return first; |
|
113 |
} |
|
114 |
std::iter_swap(first, last); |
|
115 |
++first; |
|
104 |
while (functor(*first) < 0) { |
|
105 |
++first; |
|
106 |
} |
|
107 |
--last; |
|
108 |
while (functor(*last) >= 0) { |
|
109 |
--last; |
|
110 |
} |
|
111 |
if (!(first < last)) { |
|
112 |
return first; |
|
113 |
} |
|
114 |
std::iter_swap(first, last); |
|
115 |
++first; |
|
116 | 116 |
} |
117 | 117 |
} |
118 | 118 |
|
119 | 119 |
template <typename Value, typename Iterator, typename Functor> |
120 |
void radixIntroSort(Iterator first, Iterator last, |
|
121 |
Functor functor, Value mask) { |
|
120 |
void radixIntroSort(Iterator first, Iterator last, |
|
121 |
Functor functor, Value mask) { |
|
122 | 122 |
while (mask != 0 && last - first > 1) { |
123 |
Iterator cut = radixSortPartition(first, last, functor, mask); |
|
124 |
mask >>= 1; |
|
125 |
radixIntroSort(first, cut, functor, mask); |
|
126 |
first = cut; |
|
123 |
Iterator cut = radixSortPartition(first, last, functor, mask); |
|
124 |
mask >>= 1; |
|
125 |
radixIntroSort(first, cut, functor, mask); |
|
126 |
first = cut; |
|
127 | 127 |
} |
128 | 128 |
} |
129 | 129 |
|
... | ... |
@@ -138,19 +138,19 @@ |
138 | 138 |
|
139 | 139 |
mask = ~0; max_digit = 0; |
140 | 140 |
for (it = first; it != cut; ++it) { |
141 |
while ((mask & functor(*it)) != mask) { |
|
142 |
++max_digit; |
|
143 |
mask <<= 1; |
|
144 |
} |
|
141 |
while ((mask & functor(*it)) != mask) { |
|
142 |
++max_digit; |
|
143 |
mask <<= 1; |
|
144 |
} |
|
145 | 145 |
} |
146 | 146 |
radixIntroSort(first, cut, functor, 1 << max_digit); |
147 | 147 |
|
148 | 148 |
mask = 0; max_digit = 0; |
149 | 149 |
for (it = cut; it != last; ++it) { |
150 |
while ((mask | functor(*it)) != mask) { |
|
151 |
++max_digit; |
|
152 |
mask <<= 1; mask |= 1; |
|
153 |
} |
|
150 |
while ((mask | functor(*it)) != mask) { |
|
151 |
++max_digit; |
|
152 |
mask <<= 1; mask |= 1; |
|
153 |
} |
|
154 | 154 |
} |
155 | 155 |
radixIntroSort(cut, last, functor, 1 << max_digit); |
156 | 156 |
} |
... | ... |
@@ -163,21 +163,21 @@ |
163 | 163 |
|
164 | 164 |
Iterator it; |
165 | 165 |
for (it = first; it != last; ++it) { |
166 |
while ((mask | functor(*it)) != mask) { |
|
167 |
++max_digit; |
|
168 |
mask <<= 1; mask |= 1; |
|
169 |
} |
|
166 |
while ((mask | functor(*it)) != mask) { |
|
167 |
++max_digit; |
|
168 |
mask <<= 1; mask |= 1; |
|
169 |
} |
|
170 | 170 |
} |
171 | 171 |
radixIntroSort(first, last, functor, 1 << max_digit); |
172 | 172 |
} |
173 | 173 |
|
174 | 174 |
|
175 |
template <typename Value, |
|
176 |
bool sign = std::numeric_limits<Value>::is_signed > |
|
175 |
template <typename Value, |
|
176 |
bool sign = std::numeric_limits<Value>::is_signed > |
|
177 | 177 |
struct RadixSortSelector { |
178 | 178 |
template <typename Iterator, typename Functor> |
179 | 179 |
static void sort(Iterator first, Iterator last, Functor functor) { |
180 |
|
|
180 |
radixSignedSort<Value>(first, last, functor); |
|
181 | 181 |
} |
182 | 182 |
}; |
183 | 183 |
|
... | ... |
@@ -185,7 +185,7 @@ |
185 | 185 |
struct RadixSortSelector<Value, false> { |
186 | 186 |
template <typename Iterator, typename Functor> |
187 | 187 |
static void sort(Iterator first, Iterator last, Functor functor) { |
188 |
|
|
188 |
radixUnsignedSort<Value>(first, last, functor); |
|
189 | 189 |
} |
190 | 190 |
}; |
191 | 191 |
|
... | ... |
@@ -195,26 +195,29 @@ |
195 | 195 |
/// |
196 | 196 |
/// \brief Sorts the STL compatible range into ascending order. |
197 | 197 |
/// |
198 |
/// The \c radixSort sorts the STL compatible range into ascending |
|
199 |
/// order. The radix sort algorithm can sort the items which mapped |
|
200 |
/// to an integer with an adaptable unary function \c functor and the |
|
201 |
/// order will be ascending by these mapped values. As function |
|
202 |
/// specialization it is possible to use a normal function instead |
|
203 |
/// of the functor object or if the functor is not given it will use |
|
204 |
/// an |
|
198 |
/// The \c radixSort sorts an STL compatible range into ascending |
|
199 |
/// order. The radix sort algorithm can sort items which are mapped |
|
200 |
/// to integers with an adaptable unary function \c functor and the |
|
201 |
/// order will be ascending according to these mapped values. |
|
205 | 202 |
/// |
206 |
/// This implemented radix sort is a special quick sort which pivot |
|
207 |
/// value is choosen to partite the items on the next |
|
208 |
/// bit. Therefore, let be \c c the maximal capacity and \c n the |
|
209 |
/// number of the items in the container, the time complexity of the |
|
210 |
/// algorithm is \f$ O(\log(c)n) \f$ and the additional space |
|
211 |
/// complexity is \f$ O(\log(c)) \f$. |
|
203 |
/// It is also possible to use a normal function instead |
|
204 |
/// of the functor object. If the functor is not given it will use |
|
205 |
/// the identity function instead. |
|
206 |
/// |
|
207 |
/// This is a special quick sort algorithm where the pivot |
|
208 |
/// values to split the items are choosen to be \f$ 2^k \f$ for each \c k. |
|
209 |
/// Therefore, the time complexity of the |
|
210 |
/// algorithm is \f$ O(\log(c)n) \f$ and it uses \f$ O(\log(c)) \f$, |
|
211 |
/// additional space, where \c c is the maximal value and \c n is the |
|
212 |
/// number of the items in the container. |
|
212 | 213 |
/// |
213 | 214 |
/// \param first The begin of the given range. |
214 | 215 |
/// \param last The end of the given range. |
215 | 216 |
/// \param functor An adaptible unary function or a normal function |
216 | 217 |
/// which maps the items to any integer type which can be either |
217 | 218 |
/// signed or unsigned. |
219 |
/// |
|
220 |
/// \sa counterSort() |
|
218 | 221 |
template <typename Iterator, typename Functor> |
219 | 222 |
void radixSort(Iterator first, Iterator last, Functor functor) { |
220 | 223 |
using namespace _radix_sort_bits; |
... | ... |
@@ -261,63 +264,63 @@ |
261 | 264 |
} |
262 | 265 |
|
263 | 266 |
template <typename Functor, typename Key> |
264 |
void counterIntroSort(Key *first, Key *last, Key *target, |
|
265 |
int byte, Functor functor) { |
|
266 |
const int size = |
|
267 |
unsigned(std::numeric_limits<unsigned char>::max()) + 1; |
|
267 |
void counterIntroSort(Key *first, Key *last, Key *target, |
|
268 |
int byte, Functor functor) { |
|
269 |
const int size = |
|
270 |
unsigned(std::numeric_limits<unsigned char>::max()) + 1; |
|
268 | 271 |
std::vector<int> counter(size); |
269 | 272 |
for (int i = 0; i < size; ++i) { |
270 |
|
|
273 |
counter[i] = 0; |
|
271 | 274 |
} |
272 | 275 |
Key *it = first; |
273 | 276 |
while (first != last) { |
274 |
++counter[valueByte(functor(*first), byte)]; |
|
275 |
++first; |
|
277 |
++counter[valueByte(functor(*first), byte)]; |
|
278 |
++first; |
|
276 | 279 |
} |
277 | 280 |
int prev, num = 0; |
278 | 281 |
for (int i = 0; i < size; ++i) { |
279 |
prev = num; |
|
280 |
num += counter[i]; |
|
281 |
|
|
282 |
prev = num; |
|
283 |
num += counter[i]; |
|
284 |
counter[i] = prev; |
|
282 | 285 |
} |
283 | 286 |
while (it != last) { |
284 |
target[counter[valueByte(functor(*it), byte)]++] = *it; |
|
285 |
++it; |
|
287 |
target[counter[valueByte(functor(*it), byte)]++] = *it; |
|
288 |
++it; |
|
286 | 289 |
} |
287 | 290 |
} |
288 | 291 |
|
289 | 292 |
template <typename Functor, typename Key> |
290 |
void signedCounterIntroSort(Key *first, Key *last, Key *target, |
|
291 |
int byte, Functor functor) { |
|
292 |
const int size = |
|
293 |
unsigned(std::numeric_limits<unsigned char>::max()) + 1; |
|
293 |
void signedCounterIntroSort(Key *first, Key *last, Key *target, |
|
294 |
int byte, Functor functor) { |
|
295 |
const int size = |
|
296 |
unsigned(std::numeric_limits<unsigned char>::max()) + 1; |
|
294 | 297 |
std::vector<int> counter(size); |
295 | 298 |
for (int i = 0; i < size; ++i) { |
296 |
|
|
299 |
counter[i] = 0; |
|
297 | 300 |
} |
298 | 301 |
Key *it = first; |
299 | 302 |
while (first != last) { |
300 |
counter[valueByte(functor(*first), byte)]++; |
|
301 |
++first; |
|
303 |
counter[valueByte(functor(*first), byte)]++; |
|
304 |
++first; |
|
302 | 305 |
} |
303 | 306 |
int prev, num = 0; |
304 | 307 |
for (int i = size / 2; i < size; ++i) { |
305 |
prev = num; |
|
306 |
num += counter[i]; |
|
307 |
|
|
308 |
prev = num; |
|
309 |
num += counter[i]; |
|
310 |
counter[i] = prev; |
|
308 | 311 |
} |
309 | 312 |
for (int i = 0; i < size / 2; ++i) { |
310 |
prev = num; |
|
311 |
num += counter[i]; |
|
312 |
|
|
313 |
prev = num; |
|
314 |
num += counter[i]; |
|
315 |
counter[i] = prev; |
|
313 | 316 |
} |
314 | 317 |
while (it != last) { |
315 |
target[counter[valueByte(functor(*it), byte)]++] = *it; |
|
316 |
++it; |
|
318 |
target[counter[valueByte(functor(*it), byte)]++] = *it; |
|
319 |
++it; |
|
317 | 320 |
} |
318 | 321 |
} |
319 | 322 |
|
320 |
|
|
323 |
|
|
321 | 324 |
template <typename Value, typename Iterator, typename Functor> |
322 | 325 |
void counterSignedSort(Iterator first, Iterator last, Functor functor) { |
323 | 326 |
if (first == last) return; |
... | ... |
@@ -328,30 +331,30 @@ |
328 | 331 |
int length = std::distance(first, last); |
329 | 332 |
Key* buffer = allocator.allocate(2 * length); |
330 | 333 |
try { |
331 |
bool dir = true; |
|
332 |
std::copy(first, last, buffer); |
|
333 |
for (int i = 0; i < int(sizeof(Value)) - 1; ++i) { |
|
334 |
if (dir) { |
|
335 |
counterIntroSort(buffer, buffer + length, buffer + length, |
|
336 |
i, functor); |
|
337 |
} else { |
|
338 |
counterIntroSort(buffer + length, buffer + 2 * length, buffer, |
|
339 |
i, functor); |
|
340 |
} |
|
341 |
dir = !dir; |
|
342 |
} |
|
343 |
if (dir) { |
|
344 |
signedCounterIntroSort(buffer, buffer + length, buffer + length, |
|
345 |
sizeof(Value) - 1, functor); |
|
346 |
std::copy(buffer + length, buffer + 2 * length, first); |
|
347 |
} else { |
|
348 |
signedCounterIntroSort(buffer + length, buffer + 2 * length, buffer, |
|
349 |
sizeof(Value) - 1, functor); |
|
350 |
std::copy(buffer, buffer + length, first); |
|
351 |
|
|
334 |
bool dir = true; |
|
335 |
std::copy(first, last, buffer); |
|
336 |
for (int i = 0; i < int(sizeof(Value)) - 1; ++i) { |
|
337 |
if (dir) { |
|
338 |
counterIntroSort(buffer, buffer + length, buffer + length, |
|
339 |
i, functor); |
|
340 |
} else { |
|
341 |
counterIntroSort(buffer + length, buffer + 2 * length, buffer, |
|
342 |
i, functor); |
|
343 |
} |
|
344 |
dir = !dir; |
|
345 |
} |
|
346 |
if (dir) { |
|
347 |
signedCounterIntroSort(buffer, buffer + length, buffer + length, |
|
348 |
sizeof(Value) - 1, functor); |
|
349 |
std::copy(buffer + length, buffer + 2 * length, first); |
|
350 |
} else { |
|
351 |
signedCounterIntroSort(buffer + length, buffer + 2 * length, buffer, |
|
352 |
sizeof(Value) - 1, functor); |
|
353 |
std::copy(buffer, buffer + length, first); |
|
354 |
} |
|
352 | 355 |
} catch (...) { |
353 |
allocator.deallocate(buffer, 2 * length); |
|
354 |
throw; |
|
356 |
allocator.deallocate(buffer, 2 * length); |
|
357 |
throw; |
|
355 | 358 |
} |
356 | 359 |
allocator.deallocate(buffer, 2 * length); |
357 | 360 |
} |
... | ... |
@@ -366,38 +369,38 @@ |
366 | 369 |
int length = std::distance(first, last); |
367 | 370 |
Key *buffer = allocator.allocate(2 * length); |
368 | 371 |
try { |
369 |
bool dir = true; |
|
370 |
std::copy(first, last, buffer); |
|
371 |
for (int i = 0; i < int(sizeof(Value)); ++i) { |
|
372 |
if (dir) { |
|
373 |
counterIntroSort(buffer, buffer + length, |
|
374 |
buffer + length, i, functor); |
|
375 |
} else { |
|
376 |
counterIntroSort(buffer + length, buffer + 2 * length, |
|
377 |
buffer, i, functor); |
|
378 |
} |
|
379 |
dir = !dir; |
|
380 |
} |
|
381 |
if (dir) { |
|
382 |
std::copy(buffer, buffer + length, first); |
|
383 |
} else { |
|
384 |
std::copy(buffer + length, buffer + 2 * length, first); |
|
385 |
|
|
372 |
bool dir = true; |
|
373 |
std::copy(first, last, buffer); |
|
374 |
for (int i = 0; i < int(sizeof(Value)); ++i) { |
|
375 |
if (dir) { |
|
376 |
counterIntroSort(buffer, buffer + length, |
|
377 |
buffer + length, i, functor); |
|
378 |
} else { |
|
379 |
counterIntroSort(buffer + length, buffer + 2 * length, |
|
380 |
buffer, i, functor); |
|
381 |
} |
|
382 |
dir = !dir; |
|
383 |
} |
|
384 |
if (dir) { |
|
385 |
std::copy(buffer, buffer + length, first); |
|
386 |
} else { |
|
387 |
std::copy(buffer + length, buffer + 2 * length, first); |
|
388 |
} |
|
386 | 389 |
} catch (...) { |
387 |
allocator.deallocate(buffer, 2 * length); |
|
388 |
throw; |
|
390 |
allocator.deallocate(buffer, 2 * length); |
|
391 |
throw; |
|
389 | 392 |
} |
390 | 393 |
allocator.deallocate(buffer, 2 * length); |
391 | 394 |
} |
392 | 395 |
|
393 | 396 |
|
394 | 397 |
|
395 |
template <typename Value, |
|
396 |
bool sign = std::numeric_limits<Value>::is_signed > |
|
398 |
template <typename Value, |
|
399 |
bool sign = std::numeric_limits<Value>::is_signed > |
|
397 | 400 |
struct CounterSortSelector { |
398 | 401 |
template <typename Iterator, typename Functor> |
399 | 402 |
static void sort(Iterator first, Iterator last, Functor functor) { |
400 |
|
|
403 |
counterSignedSort<Value>(first, last, functor); |
|
401 | 404 |
} |
402 | 405 |
}; |
403 | 406 |
|
... | ... |
@@ -405,7 +408,7 @@ |
405 | 408 |
struct CounterSortSelector<Value, false> { |
406 | 409 |
template <typename Iterator, typename Functor> |
407 | 410 |
static void sort(Iterator first, Iterator last, Functor functor) { |
408 |
|
|
411 |
counterUnsignedSort<Value>(first, last, functor); |
|
409 | 412 |
} |
410 | 413 |
}; |
411 | 414 |
|
... | ... |
@@ -413,34 +416,33 @@ |
413 | 416 |
|
414 | 417 |
/// \ingroup auxalg |
415 | 418 |
/// |
416 |
/// \brief Sorts |
|
419 |
/// \brief Sorts the STL compatible range into ascending order in a stable |
|
420 |
/// way. |
|
417 | 421 |
/// |
418 |
/// The \c counterSort sorts the STL compatible range into ascending |
|
419 |
/// order. The counter sort algorithm can sort the items which |
|
420 |
/// mapped to an integer with an adaptable unary function \c functor |
|
421 |
/// and the order will be ascending by these mapped values. As |
|
422 |
/// function specialization it is possible to use a normal function |
|
423 |
/// instead of the functor object or if the functor is not given it |
|
424 |
/// |
|
422 |
/// This function sorts an STL compatible range into ascending |
|
423 |
/// order according to an integer mapping in the same as radixSort() does. |
|
425 | 424 |
/// |
426 |
/// |
|
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/// This sorting algorithm is stable, i.e. the order of two equal |
|
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/// element remains the same after the sorting. |
|
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/// |
|
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/// This sort algorithm use a radix forward sort on the |
|
427 | 429 |
/// bytes of the integer number. The algorithm sorts the items |
428 |
/// byte-by-byte, first it counts how many times occurs a byte value |
|
429 |
/// in the containerm, and with the occurence number the container |
|
430 |
/// can be copied to an other in asceding order in \c O(n) time. |
|
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/// Let be \c c the maximal capacity of the integer type and \c n |
|
432 |
/// the number of the items in the container, the time complexity of |
|
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/// the algorithm is \f$ O(\log(c)n) \f$ and the additional space |
|
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/// |
|
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/// byte-by-byte. First, it counts how many times a byte value occurs |
|
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/// in the container, then it copies the corresponding items to |
|
432 |
/// another container in asceding order in \c O(n) time. |
|
435 | 433 |
/// |
436 |
/// The sorting algorithm is stable, i.e. the order of two equal |
|
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/// element remains the same. |
|
434 |
/// The time complexity of the algorithm is \f$ O(\log(c)n) \f$ and |
|
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/// it uses \f$ O(n) \f$, additional space, where \c c is the |
|
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/// maximal value and \c n is the number of the items in the |
|
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/// container. |
|
438 | 438 |
/// |
439 |
|
|
439 | 440 |
/// \param first The begin of the given range. |
440 | 441 |
/// \param last The end of the given range. |
441 | 442 |
/// \param functor An adaptible unary function or a normal function |
442 | 443 |
/// which maps the items to any integer type which can be either |
443 | 444 |
/// signed or unsigned. |
445 |
/// \sa radixSort() |
|
444 | 446 |
template <typename Iterator, typename Functor> |
445 | 447 |
void counterSort(Iterator first, Iterator last, Functor functor) { |
446 | 448 |
using namespace _radix_sort_bits; |
1 |
/* -*- C++ -*- |
|
1 |
/* -*- mode: C++; indent-tabs-mode: nil; -*- |
|
2 | 2 |
* |
3 |
* This file is a part of LEMON, a generic C++ optimization library |
|
3 |
* This file is a part of LEMON, a generic C++ optimization library. |
|
4 | 4 |
* |
5 | 5 |
* Copyright (C) 2003-2008 |
6 | 6 |
* Egervary Jeno Kombinatorikus Optimalizalasi Kutatocsoport |
... | ... |
@@ -81,8 +81,8 @@ |
81 | 81 |
check(data1[i] == data2[n - 1 - i], "Test failed"); |
82 | 82 |
} |
83 | 83 |
|
84 |
} |
|
85 |
|
|
84 |
} |
|
85 |
|
|
86 | 86 |
{ |
87 | 87 |
std::vector<unsigned char> data1(n); |
88 | 88 |
generateCharSequence(n, data1); |
... | ... |
@@ -121,7 +121,7 @@ |
121 | 121 |
for (int i = 0; i < n; ++i) { |
122 | 122 |
check(data1[i] == data2[n - 1 - i], "Test failed"); |
123 | 123 |
} |
124 |
} |
|
124 |
} |
|
125 | 125 |
|
126 | 126 |
{ |
127 | 127 |
std::vector<unsigned char> data1(n); |
... | ... |
@@ -140,7 +140,7 @@ |
140 | 140 |
|
141 | 141 |
int main() { |
142 | 142 |
|
143 |
checkRadixSort(); |
|
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checkRadixSort(); |
|
144 | 144 |
checkCounterSort(); |
145 | 145 |
|
146 | 146 |
return 0; |
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