A recent talk about unordered_map in C++ made me realize that I should use unordered_map for most cases where I used map before, because of the efficiency of lookup ( amortized O(1) vs. O(log n) ). Most times I use a map, I use either int or std::string as the key type; hence, I've got no problems with the definition of the hash function. The more I thought about it, the more I came to realize that I can't find any reason of using a std::map over a std::unordered_map in the case of keys with simple types -- I took a look at the interfaces, and didn't find any significant differences that would impact my code.
因此，问题是:是否有任何真正的理由使用std::map而不是std::unordered_map在简单类型的情况下，如int和std::string?
我是从严格的编程角度提出这个问题的——我知道它并不是完全标准的，而且它可能会给移植带来问题。
另外，我认为正确答案之一可能是“对于较小的数据集更有效”，因为开销更小(是真的吗?)——因此，我希望将这个问题限制在键数量非普通的情况下(>1 024)。
编辑:哦，我忘记了显而易见的(感谢GMan!)——是的，地图当然是有序的——我知道，我正在寻找其他原因。
如果你想比较std::map和std::unordered_map实现的速度，你可以使用谷歌的sparsehash项目，它有一个time_hash_map程序来计时。例如，在x86_64 Linux系统上使用gcc 4.4.2
$ ./time_hash_map
TR1 UNORDERED_MAP (4 byte objects, 10000000 iterations):
map_grow 126.1 ns (27427396 hashes, 40000000 copies) 290.9 MB
map_predict/grow 67.4 ns (10000000 hashes, 40000000 copies) 232.8 MB
map_replace 22.3 ns (37427396 hashes, 40000000 copies)
map_fetch 16.3 ns (37427396 hashes, 40000000 copies)
map_fetch_empty 9.8 ns (10000000 hashes, 0 copies)
map_remove 49.1 ns (37427396 hashes, 40000000 copies)
map_toggle 86.1 ns (20000000 hashes, 40000000 copies)
STANDARD MAP (4 byte objects, 10000000 iterations):
map_grow 225.3 ns ( 0 hashes, 20000000 copies) 462.4 MB
map_predict/grow 225.1 ns ( 0 hashes, 20000000 copies) 462.6 MB
map_replace 151.2 ns ( 0 hashes, 20000000 copies)
map_fetch 156.0 ns ( 0 hashes, 20000000 copies)
map_fetch_empty 1.4 ns ( 0 hashes, 0 copies)
map_remove 141.0 ns ( 0 hashes, 20000000 copies)
map_toggle 67.3 ns ( 0 hashes, 20000000 copies)
I was intrigued by the answer from @Jerry Coffin, which suggested that the ordered map would exhibit performance increases on long strings, after some experimentation (which can be downloaded from pastebin), I've found that this seems to hold true only for collections of random strings, when the map is initialised with a sorted dictionary (which contain words with considerable amounts of prefix-overlap), this rule breaks down, presumably because of the increased tree depth necessary to retrieve value. The results are shown below, the 1st number column is insert time, 2nd is fetch time.
g++ -g -O3 --std=c++0x -c -o stdtests.o stdtests.cpp
g++ -o stdtests stdtests.o
gmurphy@interloper:HashTests$ ./stdtests
# 1st number column is insert time, 2nd is fetch time
** Integer Keys **
unordered: 137 15
ordered: 168 81
** Random String Keys **
unordered: 55 50
ordered: 33 31
** Real Words Keys **
unordered: 278 76
ordered: 516 298
