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The sequence marked off by [first2,last2) holds a collection of elements for which to search within the sequence with a range that is marked by [first1,last1) For example, imagine that we wish to find the first vowel in the character sequence synesthesia To do this, we define our second sequence as aeiou find_first_of() returns a ForwardIterator to the first instance of an element of the sequence of vowels, in this case pointing to the first e If the first sequence does not contain any of the elements of the second sequence, last1 is returned In the first version, the equality operator of the underlying type is used In the second version, a binary operation pred is applied

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#include <algorithm> #include <vector> #include <string> #include <iostreamh> int main() { string s_array[] = { "Ee", "eE", "ee", "Oo", "oo", "ee" }; string to_find[] = { "oo", "gg", "ee" }; // returns first occurrence of "ee" -- &s_array[2] string *found_it = find_first_of( s_array, s_array+6, to_find, to_find+3 ); // generates: // found it: ee // &s_array[2]: 0x7fff2dac // &found_it: 0x7fff2dac if ( found_it != &s_array[6] ) cout "found it: " *found_it "\n\t" "&s_array[2]:\t" &s_array[2] "\n\t" "&found_it:\t" found_it "n\n\"; vector< string, allocator > svec( s_array, s_array+6); vector< string, allocator > svec_find( to_find, to_find+3 ); // returns occurrence of "oo" -- svecend()-2 vector< string, allocator >::iterator found_it2; found_it2 = find_first_of( svecbegin(), svecend(), svec_findbegin(), svec_findend(), equal_to<string>() ); // generates: // found it, too: oo // &svecend()-2: 0x100067b0 // &found_it2: 0x100067b0 if ( found_it2 != svecend() ) cout "found it, too: " *found_it2 "\n\t" "&svecend()-2:\t" svecend()-2 "\n\t" "&found_it2:\t" found_it2 "\n"; } for_each() template< class InputIterator, class Function > Function

file:///F|/WinDDK/resources/CPPPrimer/c++primerhtm (1025 / 1065) [2001-3-29 11:32:15]

for_each( InputIterator first, InputIterator last, Function func );

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To evaluate the relative importance of the two terms (D and C) in the tness function, we ran the proposed algorithm on the training set several times with ve feature detectors per chromosome, while changing the weighting factors in the tness function for each run, setting wD to 0, .25, .50, .75, and 1.00, and computing wC = (1 wD ). Figure 5.15 shows the recognition rate achieved in each case. We then ran the proposed algorithm on the training set ve times, while changing the number of Gabor feature detectors per parent chromosome for each run to 5, 10, 15, 20, and 25. In all the trials, we have wD = 0.5. Figure 5.14 shows the recognition rate achieved in each case.

for_each() applies the function func to each element in turn in the range [first,last) func cannot write to the elements (they are InputIterators and so they cannot be guaranteed to support assignment) If we wish to modify the elements, we should use the transform() algorithm func may return a value, but that value is ignored

Note that processing delay in this approach is higher than in event-driven accounting with batching since at least two round-trips are required to deliver data: one for the event notification, and one for the resulting poll..

#include <algorithm> #include <vector> #include <iostreamh> template <class Type> void print_elements( Type elem ) { cout elem " "; } int main() { vector< int, allocator > ivec; for ( int ix = 0; ix < 10; ix++ ) ivecpush_back( ix ); void (*pfi)( int ) = print_elements; for_each( ivecbegin(), ivecend(), pfi ); return 0; } generate() template< class ForwardIterator, class Generator > void generate( ForwardIterator first, ForwardIterator last, Generator gen );

Figure 5.14 shows that the recognition rate of the proposed algorithm when trained with 5, 10, 15, 20, and 25 Gabor feature detectors increases monotonically as the number of Gabor feature detectors (N) is increased. This can be attributed to the fact that increasing the number of Gabor features essentially increases the number of dimensions for the Gabor feature detector space, allowing for greater spacing between the positive and the negative clusters. Figure 5.15 shows that for N = 5 the recognition rate was optimal when the distance measure D and the correlation measure C were weighted equally, in computing the tness function F . The dip in the recognition rate for wD = 0.75 and wD = 1.0 indicates the signi cance of using the correlation factor C in the tness function. The penalty introduced by C ensures that the GA searches for Gabor

generate() fills a sequence in the range marked off by [first, last) through successive invocations of gen, which can be either a function object or pointer to function

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